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1 (2548101·.·3942174236)·······1 (2548101·.·3976590014)·······
2 (|TranscendentalFunctionCategory|)· 
3 ((|constructor|·(NIL·"Category·for·the·transcendental·elementary·functions."))·(|pi|·(($)·"\\spad{pi()}·returns·the·constant·pi.")))·2 (|IndexedVector|·R·|mn|)·
 3 ((|constructor|·(NIL·"This·type·represents·vector·like·objects·with·varying·lengths·and·a·user-specified·initial·index.")))·
 4 ((|shallowlyMutable|·.·T)·(|finiteAggregate|·.·T))·
 5 ((|HasCategory|·|#1|·(QUOTE·(|SetCategory|)))·(|HasCategory|·|#1|·(LIST·(QUOTE·|ConvertibleTo|)·(QUOTE·(|InputForm|))))·(|HasCategory|·|#1|·(QUOTE·(|OrderedSet|)))·(OR·(|HasCategory|·|#1|·(QUOTE·(|OrderedSet|)))·(|HasCategory|·|#1|·(QUOTE·(|SetCategory|))))·(|HasCategory|·(|Integer|)·(QUOTE·(|OrderedSet|)))·(|HasCategory|·|#1|·(QUOTE·(|AbelianSemiGroup|)))·(|HasCategory|·|#1|·(QUOTE·(|AbelianMonoid|)))·(|HasCategory|·|#1|·(QUOTE·(|AbelianGroup|)))·(|HasCategory|·|#1|·(QUOTE·(|Monoid|)))·(|HasCategory|·|#1|·(QUOTE·(|Ring|)))·(AND·(|HasCategory|·|#1|·(QUOTE·(|RadicalCategory|)))·(|HasCategory|·|#1|·(QUOTE·(|Ring|))))·(AND·(|HasCategory|·|#1|·(LIST·(QUOTE·|Evalable|)·(|devaluate|·|#1|)))·(|HasCategory|·|#1|·(QUOTE·(|SetCategory|))))·(OR·(AND·(|HasCategory|·|#1|·(LIST·(QUOTE·|Evalable|)·(|devaluate|·|#1|)))·(|HasCategory|·|#1|·(QUOTE·(|OrderedSet|))))·(AND·(|HasCategory|·|#1|·(LIST·(QUOTE·|Evalable|)·(|devaluate|·|#1|)))·(|HasCategory|·|#1|·(QUOTE·(|SetCategory|))))))·
 6 (|PrimeField|·|p|)·
 7 ((|constructor|·(NIL·"PrimeField(p)·implements·the·field·with·\\spad{p}·elements·if·\\spad{p}·is·a·prime·number.")))·
 8 ((|canonicalsClosed|·.·T)·(|canonicalUnitNormal|·.·T)·(|noZeroDivisors|·.·T)·((|commutative|·"*")·.·T)·(|rightUnitary|·.·T)·(|leftUnitary|·.·T)·(|unitsKnown|·.·T))·
 9 ((|HasCategory|·$·(QUOTE·(|CharacteristicZero|)))·(|HasCategory|·$·(QUOTE·(|CharacteristicNonZero|)))·(|HasCategory|·$·(QUOTE·(|Finite|))))·
 10 (|IndexedAggregate|·|Index|·|Entry|)·
 11 ((|constructor|·(NIL·"An·indexed·aggregate·is·a·many-to-one·mapping·of·indices·to·entries.·For·example,·a·one-dimensional-array·is·an·indexed·aggregate·where·the·index·is·an·integer.·Also,·a·table·is·an·indexed·aggregate·where·the·indices·and·entries·may·have·any·type."))·(|swap!|·(((|Void|)·$·|#1|·|#1|)·"\\spad{swap!(u,i,j)}·interchanges·elements·\\spad{i}·and·\\spad{j}·of·aggregate·u.·No·meaningful·value·is·returned."))·(|fill!|·(($·$·|#2|)·"\\spad{fill!(u,x)}·replaces·each·entry·in·aggregate·\\spad{u}·by·\\spad{x.}·The·modified·\\spad{u}·is·returned·as·value."))·(|first|·((|#2|·$)·"\\spad{first(u)}·returns·the·first·element·\\spad{x}·of·u.·Note·that·for·collections,·\\axiom{first([x,y,...,z])·=·\\spad{x}.}·Error:·if·\\spad{u}·is·empty."))·(|minIndex|·((|#1|·$)·"\\spad{minIndex(u)}·returns·the·minimum·index·\\spad{i}·of·aggregate·u.·Note·that·in·general,·\\axiom{minIndex(a)·=·reduce(min,[i·for·\\spad{i}·in·indices·a])};·for·lists,·\\axiom{minIndex(a)·=·1}."))·(|maxIndex|·((|#1|·$)·"\\spad{maxIndex(u)}·returns·the·maximum·index·\\spad{i}·of·aggregate·u.·Note·that·in·general,·\\axiom{maxIndex(u)·=·reduce(max,[i·for·\\spad{i}·in·indices·u])};·if·\\spad{u}·is·a·list,·\\axiom{maxIndex(u)·=·\\#u}."))·(|entry?|·(((|Boolean|)·|#2|·$)·"\\spad{entry?(x,u)}·tests·if·\\spad{x}·equals·\\axiom{u·.·i}·for·some·index·i."))·(|indices|·(((|List|·|#1|)·$)·"\\spad{indices(u)}·returns·a·list·of·indices·of·aggregate·\\spad{u}·in·no·particular·order.·to·become·indices:"))·(|index?|·(((|Boolean|)·|#1|·$)·"\\spad{index?(i,u)}·tests·if·\\spad{i}·is·an·index·of·aggregate·u."))·(|entries|·(((|List|·|#2|)·$)·"\\spad{entries(u)}·returns·a·list·of·all·the·entries·of·aggregate·\\spad{u}·in·no·assumed·order.")))·
 12 ((|nil|·.·T))·
4 NIL·13 NIL·
 14 (|GenerateUnivariatePowerSeries|·R·FE)·
 15 ((|constructor|·(NIL·"\\spadtype{GenerateUnivariatePowerSeries}·provides·functions·that·create·power·series·from·explicit·formulas·for·their·\\spad{n}th·coefficient."))·(|series|·(((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|Fraction|·(|Integer|)))·(|Fraction|·(|Integer|)))·"\\spad{series(a(n),n,x·=·a,r0..,r)}·returns·\\spad{sum(n·=·\\spad{r0,r0}·+·\\spad{r,r0}·+·2*r...,·\\spad{a(n)}·*·\\spad{(x}·-·a)**n)};·\\spad{series(a(n),n,x·=·a,r0..r1,r)}·returns·\\spad{sum(n·=·\\spad{r0}·+·\\spad{k*r}·while·\\spad{n}·\\spad{<=}·\\spad{r1,}·\\spad{a(n)}·*·\\spad{(x}·-·a)**n)}.")·(((|Any|)·(|Mapping|·|#2|·(|Fraction|·(|Integer|)))·(|Equation|·|#2|)·(|UniversalSegment|·(|Fraction|·(|Integer|)))·(|Fraction|·(|Integer|)))·"\\spad{series(n·\\spad{+->}·a(n),x·=·a,r0..,r)}·returns·\\spad{sum(n·=·\\spad{r0,r0}·+·\\spad{r,r0}·+·2*r...,·a(n)·*·\\spad{(x}·-·a)**n)};·\\spad{series(n·\\spad{+->}·a(n),x·=·a,r0..r1,r)}·returns·\\spad{sum(n·=·\\spad{r0}·+·\\spad{k*r}·while·\\spad{n}·\\spad{<=}·\\spad{r1,}·a(n)·*·\\spad{(x}·-·a)**n)}.")·(((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|Integer|)))·"\\spad{series(a(n),n,x=a,n0..)}·returns·\\spad{sum(n·=·n0..,a(n)·*·\\spad{(x}·-·a)**n)};·\\spad{series(a(n),n,x=a,n0..n1)}·returns·\\spad{sum(n·=·n0..n1,a(n)·*·\\spad{(x}·-·a)**n)}.")·(((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|)·(|UniversalSegment|·(|Integer|)))·"\\spad{series(n·\\spad{+->}·a(n),x·=·a,n0..)}·returns·\\spad{sum(n·=·n0..,a(n)·*·\\spad{(x}·-·a)**n)};·\\spad{series(n·\\spad{+->}·a(n),x·=·a,n0..n1)}·returns·\\spad{sum(n·=·n0..n1,a(n)·*·\\spad{(x}·-·a)**n)}.")·(((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|))·"\\spad{series(a(n),n,x·=·a)}·returns·\\spad{sum(n·=·0..,a(n)*(x-a)**n)}.")·(((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|))·"\\spad{series(n·\\spad{+->}·a(n),x·=·a)}·returns·\\spad{sum(n·=·0..,a(n)*(x-a)**n)}."))·(|puiseux|·(((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|Fraction|·(|Integer|)))·(|Fraction|·(|Integer|)))·"\\spad{puiseux(a(n),n,x·=·a,r0..,r)}·returns·\\spad{sum(n·=·\\spad{r0,r0}·+·\\spad{r,r0}·+·2*r...,·\\spad{a(n)}·*·\\spad{(x}·-·a)**n)};·\\spad{puiseux(a(n),n,x·=·a,r0..r1,r)}·returns·\\spad{sum(n·=·\\spad{r0}·+·\\spad{k*r}·while·\\spad{n}·\\spad{<=}·\\spad{r1,}·\\spad{a(n)}·*·\\spad{(x}·-·a)**n)}.")·(((|Any|)·(|Mapping|·|#2|·(|Fraction|·(|Integer|)))·(|Equation|·|#2|)·(|UniversalSegment|·(|Fraction|·(|Integer|)))·(|Fraction|·(|Integer|)))·"\\spad{puiseux(n·\\spad{+->}·a(n),x·=·a,r0..,r)}·returns·\\spad{sum(n·=·\\spad{r0,r0}·+·\\spad{r,r0}·+·2*r...,·a(n)·*·\\spad{(x}·-·a)**n)};·\\spad{puiseux(n·\\spad{+->}·a(n),x·=·a,r0..r1,r)}·returns·\\spad{sum(n·=·\\spad{r0}·+·\\spad{k*r}·while·\\spad{n}·\\spad{<=}·\\spad{r1,}·a(n)·*·\\spad{(x}·-·a)**n)}."))·(|laurent|·(((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|Integer|)))·"\\spad{laurent(a(n),n,x=a,n0..)}·returns·\\spad{sum(n·=·n0..,a(n)·*·\\spad{(x}·-·a)**n)};·\\spad{laurent(a(n),n,x=a,n0..n1)}·returns·\\spad{sum(n·=·n0..n1,a(n)·*·\\spad{(x}·-·a)**n)}.")·(((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|)·(|UniversalSegment|·(|Integer|)))·"\\spad{laurent(n·\\spad{+->}·a(n),x·=·a,n0..)}·returns·\\spad{sum(n·=·n0..,a(n)·*·\\spad{(x}·-·a)**n)};·\\spad{laurent(n·\\spad{+->}·a(n),x·=·a,n0..n1)}·returns·\\spad{sum(n·=·n0..n1,a(n)·*·\\spad{(x}·-·a)**n)}."))·(|taylor|·(((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|NonNegativeInteger|)))·"\\spad{taylor(a(n),n,x·=·a,n0..)}·returns·\\spad{sum(n·=·n0..,a(n)*(x-a)**n)};·\\spad{taylor(a(n),n,x·=·a,n0..n1)}·returns·\\spad{sum(n·=·n0..,a(n)*(x-a)**n)}.")·(((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|)·(|UniversalSegment|·(|NonNegativeInteger|)))·"\\spad{taylor(n·\\spad{+->}·a(n),x·=·a,n0..)}·returns·\\spad{sum(n=n0..,a(n)*(x-a)**n)};·\\spad{taylor(n·\\spad{+->}·a(n),x·=·a,n0..n1)}·returns·\\spad{sum(n·=·n0..,a(n)*(x-a)**n)}.")·(((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|))·"\\spad{taylor(a(n),n,x·=·a)}·returns·\\spad{sum(n·=·0..,a(n)*(x-a)**n)}.")·(((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|))·"\\spad{taylor(n·\\spad{+->}·a(n),x·=·a)}·returns·\\spad{sum(n·=·0..,a(n)*(x-a)**n)}.")))·
5 NIL·16 NIL·
6 (|PendantTree|·S)· 
7 ((|constructor|·(NIL·"A·PendantTree(S)·is·either·a·leaf?·and·is·an·\\spad{S}·or·has·a·left·and·a·right·both·PendantTree(S)'s"))·(|coerce|·(((|Tree|·|#1|)·$)·"\\spad{coerce(x)}·is·not·documented·\\blankline·\\spad{X}·t1:=ptree([1,2,3])·\\spad{X}·t2:=ptree(t1,ptree([1,2,3]))·\\spad{X}·t2::Tree·List·PositiveInteger"))·(|ptree|·(($·$·$)·"\\spad{ptree(x,y)}·is·not·documented·\\blankline·\\spad{X}·t1:=ptree([1,2,3])·\\spad{X}·ptree(t1,ptree([1,2,3]))")·(($·|#1|)·"\\spad{ptree(s)}·is·a·leaf?·pendant·tree·\\blankline·\\spad{X}·t1:=ptree([1,2,3])")))· 
8 NIL·17 NIL·
 18 (|ModularAlgebraicGcdOperations|·MPT·MD)·
 19 ((|constructor|·(NIL·"This·category·specifies·operations·needed·by·ModularAlgebraicGcd·package.·Since·we·have·multiple·implementations·we·specify·interface·here·and·put·implementations·in·separate·packages.·Most·operations·are·done·using·special·purpose·abstract·representation.·Apropriate·types·are·passesd·as·parametes:·\\spad{MPT}·is·type·of·modular·polynomials·in·one·variable·with·coefficients·in·some·algebraic·extension.·\\spad{MD}·is·type·of·modulus.·Final·results·are·converted·to·packed·representation,·with·coefficients·(from·prime·field)·stored·in·one·array·and·exponents·(in·main·variable·and·in·auxilary·variables·representing·generators·of·algebrac·extension)·stored·in·parallel·array."))·(|repack1|·(((|Void|)·|#1|·(|U32Vector|)·(|Integer|)·|#2|)·"\\spad{repack1(x,·a,·\\spad{d,}·\\spad{m)}}·stores·coefficients·of·\\spad{x}·in·a.·\\spad{d}·is·degree·of·\\spad{x.}·Corresponding·exponents·are·given·by·packExps."))·(|packExps|·((|SortedExponentVector|·(|Integer|)·(|Integer|)·|#2|)·"\\spad{packExps(d,·\\spad{s,}·\\spad{m)}}·produces·vector·of·exponents·up·to·degree·\\spad{d.}·\\spad{s}·is·size·(degree)·of·algebraic·extension.·Use·together·with·repack1."))·(|degree|·(((|Integer|)·|#1|)·"\\spad{degree(x)}·gives·degree·of·\\spad{x.}"))·(|zero?|·(((|Boolean|)·|#1|)·"\\spad{zero?(x)}·checks·if·\\spad{x}·is·zero."))·(|MPtoMPT|·((|#1|·(|Polynomial|·(|Integer|))·(|Symbol|)·(|List|·(|Symbol|))·|#2|)·"\\spad{MPtoMPT(p,·\\spad{s,}·\\spad{ls,}·\\spad{m)}}·coverts·\\spad{p}·to·packed·represntation."))·(|packModulus|·(((|Union|·|#2|·"failed")·(|List|·(|Polynomial|·(|Integer|)))·(|List|·(|Symbol|))·(|Integer|))·"\\spad{packModulus(lp,·\\spad{ls,}·\\spad{p)}}·converts·\\spad{lp,}·\\spad{ls}·and·prime·\\spad{p}·which·together·describe·algebraic·extension·to·packed·representation."))·(|canonicalIfCan|·(((|Union|·|#1|·"failed")·|#1|·|#2|)·"\\spad{canonicalIfCan(x,·\\spad{m)}}·tries·to·divide·\\spad{x}·by·its·leading·coefficient·modulo·\\spad{m.}"))·(|pseudoRem|·((|#1|·|#1|·|#1|·|#2|)·"\\spad{pseudoRem(x,·\\spad{y,}·\\spad{m)}}·computes·pseudoremainder·of·\\spad{x}·by·\\spad{y}·modulo·\\spad{m.}")))·
9 ((|HasCategory|·|#1|·(QUOTE·(|SetCategory|)))·(AND·(|HasCategory|·|#1|·(LIST·(QUOTE·|Evalable|)·(|devaluate|·|#1|)))·(|HasCategory|·|#1|·(QUOTE·(|SetCategory|)))))· 
10 (|PoincareBirkhoffWittLyndonBasis|·|VarSet|)· 
11 ((|constructor|·(NIL·"This·domain·provides·the·internal·representation·of·polynomials·in·non-commutative·variables·written·over·the·Poincare-Birkhoff-Witt·basis.·See·the·\\spadtype{XPBWPolynomial}·domain·constructor.·See·Free·Lie·Algebras·by·\\spad{C.}·Reutenauer·(Oxford·science·publications)."))·(|varList|·(((|List|·|#1|)·$)·"\\spad{varList([l1]*[l2]*...[ln])}·returns·the·list·of·variables·in·the·word·\\spad{l1*l2*...*ln}."))·(|retractable?|·(((|Boolean|)·$)·"\\spad{retractable?([l1]*[l2]*...[ln])}·returns·\\spad{true}·iff·\\spad{n}·equals·\\spad{1}."))·(|rest|·(($·$)·"\\spad{rest([l1]*[l2]*...[ln])}·returns·the·list·\\spad{l2,·....·ln}."))·(|listOfTerms|·(((|List|·(|LyndonWord|·|#1|))·$)·"\\spad{listOfTerms([l1]*[l2]*...[ln])}·returns·the·list·of·words·\\spad{l1,·\\spad{l2,}·....·ln}."))·(|length|·(((|NonNegativeInteger|)·$)·"\\spad{length([l1]*[l2]*...[ln])}·returns·the·length·of·the·word·\\spad{l1*l2*...*ln}."))·(|first|·(((|LyndonWord|·|#1|)·$)·"\\spad{first([l1]*[l2]*...[ln])}·returns·the·Lyndon·word·\\spad{l1}."))·(|coerce|·(($·|#1|)·"\\spad{coerce(v)}·return·\\spad{v}")·(((|OrderedFreeMonoid|·|#1|)·$)·"\\spad{coerce([l1]*[l2]*...[ln])}·returns·the·word·\\spad{l1*l2*...*ln},·where·\\spad{[l_i]}·is·the·backeted·form·of·the·Lyndon·word·\\spad{l_i}."))·((|One|)·(($)·"\\spad{1}·returns·the·empty·list.")))· 
12 NIL·20 NIL·
13 NIL·21 NIL·
14 (|PolynomialSetCategory&|·S·R·E·|VarSet|·P)· 
15 ((|constructor|·(NIL·"A·category·for·finite·subsets·of·a·polynomial·ring.·Such·a·set·is·only·regarded·as·a·set·of·polynomials·and·not·identified·to·the·ideal·it·generates.·So·two·distinct·sets·may·generate·the·same·the·ideal.·Furthermore,·for·\\spad{R}·bein[·...·truncated·by·diffoscope;·len:·4820,·SHA:·a358466d3999ce95b5259ad135d386442e5eb19d074998b3d1191e40ac9d4bc4·...·])·22 (|QuaternionCategory|·R)·
 23 ((|constructor|·(NIL·"\\spadtype{QuaternionCategory}·describes·the·category·of·quaternions·and·implements·functions·that·are·not·representation·specific."))·(|rationalIfCan|·(((|Union|·(|Fraction|·(|Integer|))·"failed")·$)·"\\spad{rationalIfCan(q)}·returns·\\spad{q}·as·a·rational·number,·or·\"failed\"·if·this·is·not·possible.·Note·that·if·\\spad{rational?(q)}·is·true,·the·conversion·can·be·done·and·the·rational·number·will·be·returned."))·(|rational|·(((|Fraction|·(|Integer|))·$)·"\\spad{rational(q)}·tries·to·convert·\\spad{q}·into·a·rational·number.·Error:·if·this·is·not·possible.·If·\\spad{rational?(q)}·is·true,·the·conversion·will·be·done·and·the·rational·number·returned."))·(|rational?|·(((|Boolean|)·$)·"\\spad{rational?(q)}·returns·{\\it·true}·if·all·the·imaginary·parts·of·\\spad{q}·are·zero·and·the·real·part·can·be·converted·into·a·rational·number,·and·{\\it·false}·otherwise."))·(|abs|·((|#1|·$)·"\\spad{abs(q)}·computes·the·absolute·value·of·quaternion·\\spad{q}·(sqrt·of·norm)."))·(|real|·((|#1|·$)·"\\spad{real(q)}·extracts·the·real·part·of·quaternion·\\spad{q}."))·(|quatern|·(($·|#1|·|#1|·|#1|·|#1|)·"\\spad{quatern(r,i,j,k)}·constructs·a·quaternion·from·scalars."))·(|norm|·((|#1|·$)·"\\spad{norm(q)}·computes·the·norm·of·\\spad{q}·(the·sum·of·the·squares·of·the·components)."))·(|imagK|·((|#1|·$)·"\\spad{imagK(q)}·extracts·the·imaginary·\\spad{k}·part·of·quaternion·\\spad{q}."))·(|imagJ|·((|#1|·$)·"\\spad{imagJ(q)}·extracts·the·imaginary·\\spad{j}·part·of·quaternion·\\spad{q}."))·(|imagI|·((|#1|·$)·"\\spad{imagI(q)}·extracts·the·imaginary·\\spad{i}·part·of·quaternion·\\spad{q}."))·(|conjugate|·(($·$)·"\\spad{conjugate(q)}·negates·the·imaginary·parts·of·quaternion·\\spad{q}.")))·
 24 ((|noZeroDivisors|·|has|·|#1|·(|EntireRing|))·(|rightUnitary|·.·T)·(|leftUnitary|·.·T)·(|unitsKnown|·.·T))·
16 NIL·25 NIL·
17 ((|HasCategory|·|#2|·(QUOTE·(|IntegralDomain|))))· 
18 (|ComplexFunctions2|·R·S)· 
19 ((|constructor|·(NIL·"This·package·extends·maps·from·underlying·rings·to·maps·between·complex·over·those·rings."))·(|map|·(((|Complex|·|#2|)·(|Mapping|·|#2|·|#1|)·(|Complex|·|#1|))·"\\spad{map(f,u)}·maps·\\spad{f}·onto·real·and·imaginary·parts·of·u.")))·26 (|UnivariatePolynomialCategory|·R)·
 27 ((|constructor|·(NIL·"The·category·of·univariate·polynomials·over·a·ring·\\spad{R.}·No·particular·model·is·assumed·-·implementations·can·be·either·sparse·or·dense."))·(|integrate|·(($·$)·"\\spad{integrate(p)}·integrates·the·univariate·polynomial·\\spad{p}·with·respect·to·its·distinguished·variable."))·(|additiveValuation|·((|attribute|)·"euclideanSize(a*b)·=·euclideanSize(a)·+·euclideanSize(b)"))·(|separate|·(((|Record|·(|:|·|primePart|·$)·(|:|·|commonPart|·$))·$·$)·"\\spad{separate(p,·\\spad{q)}}·returns·\\spad{[a,·\\spad{b]}}·such·that·polynomial·\\spad{p·=·a·\\spad{b}}·and·\\spad{a}·is·relatively·prime·to·\\spad{q.}"))·(|pseudoDivide|·(((|Record|·(|:|·|coef|·|#1|)·(|:|·|quotient|·$)·(|:|·|remainder|·$))·$·$)·"\\spad{pseudoDivide(p,q)}·returns·\\spad{[c,·\\spad{q,}·r]},·when·\\spad{p'·\\spad{:=}·p*lc(q)**(deg·\\spad{p}·-·deg·\\spad{q}·+·1)·=·\\spad{c}·*·\\spad{p}}·is·pseudo·right-divided·by·\\spad{q,}·\\spad{p'·=·\\spad{s}·\\spad{q}·+·\\spad{r}.}"))·(|pseudoQuotient|·(($·$·$)·"\\spad{pseudoQuotient(p,q)}·returns·\\spad{r,}·the·quotient·when·\\spad{p'·\\spad{:=}·p*lc(q)**(deg·\\spad{p}·-·deg·\\spad{q}·+·1)}·is·pseudo·right-divided·by·\\spad{q,}·\\spad{p'·=·\\spad{s}·\\spad{q}·+·\\spad{r}.}"))·(|composite|·(((|Union|·(|Fraction|·$)·"failed")·(|Fraction|·$)·$)·"\\spad{composite(f,·\\spad{q)}}·returns·\\spad{h}·if·\\spad{f}·=·h(q),·and·\"failed\"·is·no·such·\\spad{h}·exists.")·(((|Union|·$·"failed")·$·$)·"\\spad{composite(p,·\\spad{q)}}·returns·\\spad{h}·if·\\spad{p·=·h(q)},·and·\"failed\"·no·such·\\spad{h}·exists."))·(|subResultantGcd|·(($·$·$)·"\\spad{subResultantGcd(p,q)}·computes·the·\\spad{gcd}·of·the·polynomials·\\spad{p}·and·\\spad{q}·using·the·SubResultant·\\spad{GCD}·algorithm."))·(|order|·(((|NonNegativeInteger|)·$·$)·"\\spad{order(p,·\\spad{q)}}·returns·the·largest·\\spad{n}·such·that·\\spad{q**n}·divides·polynomial·\\spad{p}·the·order·of·\\spad{p(x)}·at·\\spad{q(x)=0}."))·(|elt|·((|#1|·(|Fraction|·$)·|#1|)·"\\spad{elt(a,r)}·evaluates·the·fraction·of·univariate·polynomials·\\spad{a}·with·the·distinguished·variable·replaced·by·the·constant·\\spad{r.}")·(((|Fraction|·$)·(|Fraction|·$)·(|Fraction|·$))·"\\spad{elt(a,b)}·evaluates·the·fraction·of·univariate·polynomials·\\spad{a}·with·the·distinguished·variable·replaced·by·\\spad{b.}"))·(|resultant|·((|#1|·$·$)·"\\spad{resultant(p,q)}·returns·the·resultant·of·the·polynomials·\\spad{p}·and·\\spad{q.}"))·(|discriminant|·((|#1|·$)·"\\spad{discriminant(p)}·returns·the·discriminant·of·the·polynomial·\\spad{p.}"))·(|differentiate|·(($·$·(|Mapping|·|#1|·|#1|)·$)·"\\spad{differentiate(p,·\\spad{d,}·x')}·extends·the·R-derivation·\\spad{d}·to·an·extension·\\spad{D}·in·\\spad{R[x]}·where·\\spad{Dx}·is·given·by·\\spad{x',}·and·returns·\\spad{Dp}."))·(|pseudoRemainder|·(($·$·$)·"\\spad{pseudoRemainder(p,q)}·=·\\spad{r,}·for·polynomials·\\spad{p}·and·\\spad{q,}·returns·the·remainder·when·\\spad{p'·\\spad{:=}·p*lc(q)**(deg·\\spad{p}·-·deg·\\spad{q}·+·1)}·is·pseudo·right-divided·by·\\spad{q,}·\\spad{p'·=·\\spad{s}·\\spad{q}·+·\\spad{r}.}"))·(|shiftLeft|·(($·$·(|NonNegativeInteger|))·"\\spad{shiftLeft(p,n)}·returns·\\spad{p·*·monomial(1,n)}"))·(|shiftRight|·(($·$·(|NonNegativeInteger|))·"\\spad{shiftRight(p,n)}·returns·\\spad{monicDivide(p,monomial(1,n)).quotient}"))·(|karatsubaDivide|·(((|Record|·(|:|·|quotient|·$)·(|:|·|remainder|·$))·$·(|NonNegativeInteger|))·"\\spad{karatsubaDivide(p,n)}·returns·the·same·as·\\spad{monicDivide(p,monomial(1,n))}"))·(|monicDivide|·(((|Record|·(|:|·|quotient|·$)·(|:|·|remainder|·$))·$·$)·"\\spad{monicDivide(p,q)}·divide·the·polynomial·\\spad{p}·by·the·monic·polynomial·\\spad{q,}·returning·the·pair·\\spad{[quotient,·remainder]}.·Error:·if·\\spad{q}·isn't·monic."))·(|divideExponents|·(((|Union|·$·"failed")·$·(|NonNegativeInteger|))·"\\spad{divideExponents(p,n)}·returns·a·new·polynomial·resulting·from·dividing·all·exponents·of·the·polynomial·\\spad{p}·by·the·non·negative·integer·\\spad{n,}·or·\"failed\"·if·some·exponent·is·not·exactly·divisible·by·\\spad{n.}"))·(|multiplyExponents|·(($·$·(|NonNegativeInteger|))·"\\spad{multiplyExponents(p,n)}·returns·a·new·polynomial·resulting·from·multiplying·all·exponents·of·the·polynomial·\\spad{p}·by·the·non·negative·integer·\\spad{n.}"))·(|unmakeSUP|·(($·(|SparseUnivariatePolynomial|·|#1|))·"\\spad{unmakeSUP(sup)}·converts·\\spad{sup}·of·type·\\spadtype{SparseUnivariatePolynomial(R)}·to·be·a·member·of·the·given·type.·Note·that·converse·of·makeSUP."))·(|makeSUP|·(((|SparseUnivariatePolynomial|·|#1|)·$)·"\\spad{makeSUP(p)}·converts·the·polynomial·\\spad{p}·to·be·of·type·SparseUnivariatePolynomial·over·the·same·coefficients."))·(|unvectorise|·(($·(|Vector|·|#1|))·"\\spad{unvectorise(v)}·returns·the·polynomial·which·has·for·coefficients·the·\\indented{1}{entries·of·\\spad{v}·in·the·increasing·order.}·\\blankline·\\spad{X}·\\spad{t1:UP(x,FRAC(INT)):=3*x^3+4*x^2+5*x+6}·\\spad{X}·t2:=vectorise(t1,4)·\\spad{X}·t3:UP(x,FRAC(INT)):=unvectorise(t2)"))·(|vectorise|·(((|Vector|·|#1|)·$·(|NonNegativeInteger|))·"\\spad{vectorise(p,·\\spad{n)}}·returns·\\spad{[a0,...,a(n-1)]}·where·\\indented{1}{\\spad{p·=·\\spad{a0}·+·a1*x·+·\\spad{...}·+·a(n-1)*x**(n-1)}·+·higher·order·terms.}·\\indented{1}{The·degree·of·polynomial·\\spad{p}·can·be·different·from·\\spad{n-1}.}·\\blankline·\\spad{X}·\\spad{t1:UP(x,FRAC(INT)):=3*x^3+4*x^2+5*x+6}·\\spad{X}·t2:=vectorise(t1,4)")))·
 28 (((|commutative|·"*")·|has|·|#1|·(|CommutativeRing|))·(|noZeroDivisors|·|has|·|#1|·(|IntegralDomain|))·(|additiveValuation|·|has|·|#1|·(|Field|))·(|canonicalUnitNormal|·|has|·|#1|·(ATTRIBUTE·|canonicalUnitNormal|))·(|leftUnitary|·.·T)·(|rightUnitary|·.·T)·(|unitsKnown|·.·T))·
20 NIL·29 NIL·
 30 (|DirectProductCategory&|·S·|dim|·R)·
 31 ((|constructor|·(NIL·"This·category·represents·a·finite·cartesian·product·of·a·given·type.·Many·categorical·properties·are·preserved·under·this·construction."))·(*·(($·$·|#3|)·"\\spad{y·*·\\spad{r}}·multiplies·each·component·of·the·vector·\\spad{y}·by·the·element·\\spad{r.}")·(($·|#3|·$)·"\\spad{r·*·\\spad{y}}·multiplies·the·element·\\spad{r}·times·each·component·of·the·vector·\\spad{y.}"))·(|dot|·((|#3|·$·$)·"\\spad{dot(x,y)}·computes·the·inner·product·of·the·vectors·\\spad{x}·and·\\spad{y.}"))·(|unitVector|·(($·(|PositiveInteger|))·"\\spad{unitVector(n)}·produces·a·vector·with·1·in·position·\\spad{n}·and·zero·elsewhere."))·(|directProduct|·(($·(|Vector|·|#3|))·"\\spad{directProduct(v)}·converts·the·vector·\\spad{v}·to·become·a·direct·product.·Error:·if·the·length·of·\\spad{v}·is·different·from·dim."))·(|finiteAggregate|·((|attribute|)·"attribute·to·indicate·an·aggregate·of·finite·size")))·
21 NIL·32 NIL·
22 (|PushVariables|·R·E·OV·PPR)· 
23 ((|constructor|·(NIL·"This·package·has·no·description"))·(|map|·((|#4|·(|Mapping|·|#4|·(|Polynomial|·|#1|))·|#4|)·"\\spad{map(f,p)}·\\undocumented{}"))·(|pushup|·((|#4|·|#4|·(|List|·|#3|))·"\\spad{pushup(p,lv)}·\\undocumented{}")·((|#4|·|#4|·|#3|)·"\\spad{pus[·...·truncated·by·diffoscope;·len:·370,·SHA:·d2d52ec0a8d9dacec1aa847475f906b9ed71b65f4490ad4076e052b38c2528f7·...·])))·33 ((|HasCategory|·|#3|·(QUOTE·(|Field|)))·(|HasCategory|·|#3|·(QUOTE·(|OrderedAbelianMonoidSup|)))·(|HasCategory|·|#3|·(QUOTE·(|OrderedRing|)))·(|HasAttribute|·|#3|·(QUOTE·|unitsKnown|))·(|HasCategory|·|#3|·(QUOTE·(|CommutativeRing|)))·(|HasCategory|·|#3|·(QUOT[·...·truncated·by·diffoscope;·len:·244,·SHA:·76e6bad2c6d28c3235b4004562ddad180f44f00c690128a0e08570383b426d60·...·])))·
 34 (|RationalFunctionIntegration|·F)·
 35 ((|constructor|·(NIL·"This·package·provides·functions·for·the·integration·of·rational·functions."))·(|extendedIntegrate|·(((|Union|·(|Record|·(|:|·|ratpart|·(|Fraction|·(|Polynomial|·|#1|)))·(|:|·|coeff|·(|Fraction|·(|Polynomial|·|#1|))))·"failed")·(|Fraction|·(|Polynomial|·|#1|))·(|Symbol|)·(|Fraction|·(|Polynomial|·|#1|)))·"\\spad{extendedIntegrate(f,·\\spad{x,}·\\spad{g)}}·returns·fractions·\\spad{[h,·\\spad{c]}}·such·that·\\spad{dc/dx·=·0}·and·\\spad{dh/dx·=·\\spad{f}·-·cg},·if·\\spad{(h,·\\spad{c)}}·exist,·\"failed\"·otherwise."))·(|limitedIntegrate|·(((|Union|·(|Record|·(|:|·|mainpart|·(|Fraction|·(|Polynomial|·|#1|)))·(|:|·|limitedlogs|·(|List|·(|Record|·(|:|·|coeff|·(|Fraction|·(|Polynomial|·|#1|)))·(|:|·|logand|·(|Fraction|·(|Polynomial|·|#1|)))))))·"failed")·(|Fraction|·(|Polynomial|·|#1|))·(|Symbol|)·(|List|·(|Fraction|·(|Polynomial|·|#1|))))·"\\spad{limitedIntegrate(f,·\\spad{x,}·[g1,...,gn])}·returns·fractions·\\spad{[h,·[[ci,gi]]]}·such·that·the·gi's·are·among·\\spad{[g1,...,gn]},·\\spad{dci/dx·=·0},·and·\\spad{d(h·+·sum(ci·log(gi)))/dx·=·\\spad{f}}·if·possible,·\"failed\"·otherwise."))·(|infieldIntegrate|·(((|Union|·(|Fraction|·(|Polynomial|·|#1|))·"failed")·(|Fraction|·(|Polynomial|·|#1|))·(|Symbol|))·"\\spad{infieldIntegrate(f,·\\spad{x)}}·returns·a·fraction·\\spad{g}·such·that·\\spad{dg/dx·=·\\spad{f}}·if·\\spad{g}·exists,·\"failed\"·otherwise."))·(|internalIntegrate|·(((|IntegrationResult|·(|Fraction|·(|Polynomial|·|#1|)))·(|Fraction|·(|Polynomial|·|#1|))·(|Symbol|))·"\\spad{internalIntegrate(f,·\\spad{x)}}·returns·\\spad{g}·such·that·\\spad{dg/dx·=·\\spad{f}.}")))·
24 NIL·36 NIL·
25 NIL·37 NIL·
 38 (|OrderedSet&|·S)·
 39 ((|constructor|·(NIL·"The·class·of·totally·ordered·sets,·that·is,·sets·such·that·for·each·pair·of·elements·\\spad{(a,b)}·exactly·one·of·the·following·relations·holds·\\spad{a<b·or·a=b·or·b<a}·and·the·relation·is·transitive,·that·is,·\\spad{a<b·and·\\spad{b<c}·\\spad{=>}·a<c}."))·(|min|·(($·$·$)·"\\spad{min(x,y)}·returns·the·minimum·of·\\spad{x}·and·\\spad{y}·relative·to·\"<\"."))·(|max|·(($·$·$)·"\\spad{max(x,y)}·returns·the·maximum·of·\\spad{x}·and·\\spad{y}·relative·to·\"<\"."))·(<=·(((|Boolean|)·$·$)·"\\spad{x·\\spad{<=}·\\spad{y}}·is·a·less·than·or·equal·test."))·(>=·(((|Boolean|)·$·$)·"\\spad{x·\\spad{>=}·\\spad{y}}·is·a·greater·than·or·equal·test."))·(>·(((|Boolean|)·$·$)·"\\spad{x·>·\\spad{y}}·is·a·greater·than·test."))·(<·(((|Boolean|)·$·$)·"\\spad{x·<·\\spad{y}}·is·a·strict·total·ordering·on·the·elements·of·the·set.")))·
26 (|IndexedFlexibleArray|·S·|mn|)· 
27 ((|constructor|·(NIL·"A·FlexibleArray·is·the·notion·of·an·array·intended·to·allow·for·growth·at·the·end·only.·Hence·the·following·efficient·operations\\br·\\spad{append(x,a)}·meaning·append·item·\\spad{x}·at·the·end·of·the·array·\\spad{a}\\br·\\spad{delete(a,n)}·meaning·delete·the·last·item·from·the·array·\\spad{a}\\br·Flexible·arrays·support·the·other·operations·inherited·from·\\spadtype{ExtensibleLinearAggregate}.·However,·these·are·not·efficient.·Flexible·arrays·combine·the·\\spad{O(1)}·access·time·property·of·arrays·with·growing·and·shrinking·at·the·end·in·\\spad{O(1)}·(average)·time.·This·is·done·by·using·an·ordinary·array·which·may·have·zero·or·more·empty·slots·at·the·end.·When·the·array·becomes·full·it·is·copied·into·a·new·larger·(50%·larger)·array.·Conversely,·when·the·array·becomes·less·than·1/2·full,·it·is·copied·into·a·smaller·array.·Flexible·arrays·provide·for·an·efficient·implementation·of·many·data·structures·in·particular·heaps,·stacks·and·sets."))·(|shrinkable|·(((|Boolean|)·(|Boolean|))·"\\spad{shrinkable(b)}·sets·the·shrinkable·attribute·of·flexible·arrays·to·\\spad{b}·\\indented{1}{and·returns·the·previous·value}·\\blankline·\\spad{X}·T1:=IndexedFlexibleArray(Integer,20)·\\spad{X}·\\spad{shrinkable(false)$T1}"))·(|physicalLength!|·(($·$·(|Integer|))·"\\spad{physicalLength!(x,n)}·changes·the·physical·length·of·\\spad{x}·to·be·\\spad{n}·and·\\indented{1}{returns·the·new·array.}·\\blankline·\\spad{X}·T1:=IndexedFlexibleArray(Integer,20)·\\spad{X}·t2:=flexibleArray([i·for·\\spad{i}·in·1..10])$T1·\\spad{X}·physicalLength!(t2,15)"))·(|physicalLength|·(((|NonNegativeInteger|)·$)·"\\spad{physicalLength(x)}·returns·the·number·of·elements·\\spad{x}·can·\\indented{1}{accomodate·before·growing}·\\blankline·\\spad{X}·T1:=IndexedFlexibleArray(Integer,20)·\\spad{X}·t2:=flexibleArray([i·for·\\spad{i}·in·1..10])$T1·\\spad{X}·physicalLength·\\spad{t2}"))·(|flexibleArray|·(($·(|List|·|#1|))·"\\spad{flexibleArray(l)}·creates·a·flexible·array·from·the·list·of·elements·\\spad{l}·\\blankline·\\spad{X}·T1:=IndexedFlexibleArray(Integer,20)·\\spad{X}·flexibleArray([i·for·\\spad{i}·in·1..10])$T1")))· 
28 ((|shallowlyMutable|·.·T)·(|finiteAggregate|·.·T))· 
29 ((|HasCategory|·|#1|·(QUOTE·(|SetCategory|)))·(|HasCategory|·|#1|·(LIST·(QUOTE·|ConvertibleTo|)·(QUOTE·(|InputForm|))))·(|HasCategory|·|#1|·(QUOTE·(|OrderedSet|)))·(OR·(|HasCategory|·|#1|·(QUOTE·(|OrderedSet|)))·(|HasCategory|·|#1|·(QUOTE·(|SetCategory|))))·(|HasCategory|·(|Integer|)·(QUOTE·(|OrderedSet|)))·(AND·(|HasCategory|·|#1|·(LIST·(QUOTE·|Evalable|)·(|devaluate|·|#1|)))·(|HasCategory|·|#1|·(QUOTE·(|SetCategory|))))·(OR·(AND·(|HasCategory|·|#1|·(LIST·(QUOTE·|Evalable|)·(|devaluate|·|#1|)))·(|HasCategory|·|#1|·(QUOTE·(|OrderedSet|))))·(AND·(|HasCategory|·|#1|·(LIST·(QUOTE·|Evalable|)·(|devaluate|·|#1|)))·(|HasCategory|·|#1|·(QUOTE·(|SetCategory|))))))· 
30 (|FactorisationOverPseudoAlgebraicClosureOfRationalNumber|·K)· 
31 ((|constructor|·(NIL·"Part·of·the·Package·for·Algebraic·Function·Fields·in·one·variable·PAFF")))· 
32 NIL·40 NIL·
33 NIL·41 NIL·
34 (|ComplexTrigonometricManipulations|·R·F)· 
35 ((|constructor|·(NIL·"\\spadtype{ComplexTrigonometricManipulations}·provides·function·that·compute·the·real·and·imaginary·parts·of·complex·functions."))·(|complexForm|·(((|Complex|·(|Expression|·|#1|))·|#2|)·"\\spad{complexForm(f)}·returns·\\spad{[real·\\sp[·...·truncated·by·diffoscope;·len:·1246,·SHA:·469458bc78db2dd18653efcf36fd216a2b2d9f30f8b32db7d8be34557178822c·...·])·42 (|OpenMathDevice|)·
 43 ((|constructor|·(NIL·"\\spadtype{OpenMathDevice}·provides·support·for·reading·and·writing·openMath·objects·to·files,·strings·etc.·It·also·provides·access·to·low-level·operations·from·within·the·interpreter."))·(|OMgetType|·(((|Symbol|)·$)·"\\spad{OMgetType(dev)}·returns·the·type·of·the·next·object·on·\\axiom{dev}."))·(|OMgetSymbol|·(((|Record|·(|:|·|cd|·(|String|))·(|:|·|name|·(|String|)))·$)·"\\spad{OMgetSymbol(dev)}·reads·a·symbol·from·\\axiom{dev}."))·(|OMgetString|·(((|String|)·$)·"\\spad{OMgetString(dev)}·reads·a·string·from·\\axiom{dev}."))·(|OMgetVariable|·(((|Symbol|)·$)·"\\spad{OMgetVariable(dev)}·reads·a·variable·from·\\axiom{dev}."))·(|OMgetFloat|·(((|DoubleFloat|)·$)·"\\spad{OMgetFloat(dev)}·reads·a·float·from·\\axiom{dev}."))·(|OMgetInteger|·(((|Integer|)·$)·"\\spad{OMgetInteger(dev)}·reads·an·integer·from·\\axiom{dev}."))·(|OMgetEndObject|·(((|Void|)·$)·"\\spad{OMgetEndObject(dev)}·reads·an·end·object·token·from·\\axiom{dev}."))·(|OMgetEndError|·(((|Void|)·$)·"\\spad{OMgetEndError(dev)}·reads·an·end·error·token·from·\\axiom{dev}."))·(|OMgetEndBVar|·(((|Void|)·$)·"\\spad{OMgetEndBVar(dev)}·reads·an·end·bound·variable·list·token·from·\\axiom{dev}."))·(|OMgetEndBind|·(((|Void|)·$)·"\\spad{OMgetEndBind(dev)}·reads·an·end·binder·token·from·\\axiom{dev}."))·(|OMgetEndAttr|·(((|Void|)·$)·"\\spad{OMgetEndAttr(dev)}·reads·an·end·attribute·token·from·\\axiom{dev}."))·(|OMgetEndAtp|·(((|Void|)·$)·"\\spad{OMgetEndAtp(dev)}·reads·an·end·attribute·pair·token·from·\\axiom{dev}."))·(|OMgetEndApp|·(((|Void|)·$)·"\\spad{OMgetEndApp(dev)}·reads·an·end·application·token·from·\\axiom{dev}."))·(|OMgetObject|·(((|Void|)·$)·"\\spad{OMgetObject(dev)}·reads·a·begin·object·token·from·\\axiom{dev}."))·(|OMgetError|·(((|Void|)·$)·"\\spad{OMgetError(dev)}·reads·a·begin·error·token·from·\\axiom{dev}."))·(|OMgetBVar|·(((|Void|)·$)·"\\spad{OMgetBVar(dev)}·reads·a·begin·bound·variable·list·token·from·\\axiom{dev}."))·(|OMgetBind|·(((|Void|)·$)·"\\spad{OMgetBind(dev)}·reads·a·begin·binder·token·from·\\axiom{dev}."))·(|OMgetAttr|·(((|Void|)·$)·"\\spad{OMgetAttr(dev)}·reads·a·begin·attribute·token·from·\\axiom{dev}."))·(|OMgetAtp|·(((|Void|)·$)·"\\spad{OMgetAtp(dev)}·reads·a·begin·attribute·pair·token·from·\\axiom{dev}."))·(|OMgetApp|·(((|Void|)·$)·"\\spad{OMgetApp(dev)}·reads·a·begin·application·token·from·\\axiom{dev}."))·(|OMputSymbol|·(((|Void|)·$·(|String|)·(|String|))·"\\spad{OMputSymbol(dev,cd,s)}·writes·the·symbol·\\axiom{s}·from·\\spad{CD}·\\axiom{cd}·to·\\axiom{dev}."))·(|OMputString|·(((|Void|)·$·(|String|))·"\\spad{OMputString(dev,i)}·writes·the·string·\\axiom{i}·to·\\axiom{dev}."))·(|OMputVariable|·(((|Void|)·$·(|Symbol|))·"\\spad{OMputVariable(dev,i)}·writes·the·variable·\\axiom{i}·to·\\axiom{dev}."))·(|OMputFloat|·(((|Void|)·$·(|DoubleFloat|))·"\\spad{OMputFloat(dev,i)}·writes·the·float·\\axiom{i}·to·\\axiom{dev}."))·(|OMputInteger|·(((|Void|)·$·(|Integer|))·"\\spad{OMputInteger(dev,i)}·writes·the·integer·\\axiom{i}·to·\\axiom{dev}."))·(|OMputEndObject|·(((|Void|)·$)·"\\spad{OMputEndObject(dev)}·writes·an·end·object·token·to·\\axiom{dev}."))·(|OMputEndError|·(((|Void|)·$)·"\\spad{OMputEndError(dev)}·writes·an·end·error·token·to·\\axiom{dev}."))·(|OMputEndBVar|·(((|Void|)·$)·"\\spad{OMputEndBVar(dev)}·writes·an·end·bound·variable·list·token·to·\\axiom{dev}."))·(|OMputEndBind|·(((|Void|)·$)·"\\spad{OMputEndBind(dev)}·writes·an·end·binder·token·to·\\axiom{dev}."))·(|OMputEndAttr|·(((|Void|)·$)·"\\spad{OMputEndAttr(dev)}·writes·an·end·attribute·token·to·\\axiom{dev}."))·(|OMputEndAtp|·(((|Void|)·$)·"\\spad{OMputEndAtp(dev)}·writes·an·end·attribute·pair·token·to·\\axiom{dev}."))·(|OMputEndApp|·(((|Void|)·$)·"\\spad{OMputEndApp(dev)}·writes·an·end·application·token·to·\\axiom{dev}."))·(|OMputObject|·(((|Void|)·$)·"\\spad{OMputObject(dev)}·writes·a·begin·object·token·to·\\axiom{dev}."))·(|OMputError|·(((|Void|)·$)·"\\spad{OMputError(dev)}·writes·a·begin·error·token·to·\\axiom{dev}."))·(|OMputBVar|·(((|Void|)·$)·"\\spad{OMputBVar(dev)}·writes·a·begin·bound·variable·list·token·to·\\axiom{dev}"))·(|OMputBind|·(((|Void|)·$)·"\\spad{OMputBind(dev)}·writes·a·begin·binder·token·to·\\axiom{dev}."))·(|OMputAttr|·(((|Void|)·$)·"\\spad{OMputAttr(dev)}·writes·a·begin·attribute·token·to·\\axiom{dev}."))·(|OMputAtp|·(((|Void|)·$)·"\\spad{OMputAtp(dev)}·writes·a·begin·attribute·pair·token·to·\\axiom{dev}."))·(|OMputApp|·(((|Void|)·$)·"\\spad{OMputApp(dev)}·writes·a·begin·application·token·to·\\axiom{dev}."))·(|OMsetEncoding|·(((|Void|)·$·(|OpenMathEncoding|))·"\\spad{OMsetEncoding(dev,enc)}·sets·the·encoding·used·for·reading·or·writing·OpenMath·objects·to·or·from·\\axiom{dev}·to·\\axiom{enc}."))·(|OMclose|·(((|Void|)·$)·"\\spad{OMclose(dev)}·closes·\\axiom{dev},·flushing·output·if·necessary."))·(|OMopenString|·(($·(|String|)·(|OpenMathEncoding|))·"\\spad{OMopenString(s,mode)}·opens·the·string·\\axiom{s}·for·reading·or·writing·OpenMath·objects·in·encoding·\\axiom{enc}."))·(|OMopenFile|·(($·(|String|)·(|String|)·(|OpenMathEncoding|))·"\\spad{OMopenFile(f,mode,enc)}·opens·file·\\axiom{f}·for·reading·or·writing·OpenMath·objects·(depending·on·\\axiom{mode}·which·can·be·\"r\",·\\spad{\"w\"}·or·\"a\"·for·read,·write·and·append·respectively),·in·the·encoding·\\axiom{enc}.")))·
36 NIL·44 NIL·
37 NIL·45 NIL·
38 (|PatternMatch|·|Base|·|Subject|·|Pat|)· 
39 ((|constructor|·(NIL·"This·package·provides·the·top-level·pattern·macthing·functions."))·(|Is|·(((|PatternMatchResult|·|#1|·|#2|)·|#2|·|#3|)·"\\spad{Is(expr,·pat)}·matches·the·pattern·pat·on·the·expression·\\spad{expr}·and·returns·a·match·of·the·form·\\spad[·...·truncated·by·diffoscope;·len:·1196,·SHA:·69aac5267b8561e1b4acb7e9cf1d503ce4031f0a2f9bc382a1ec68b7a4681e4c·...·])·46 (|RealRootCharacterizationCategory&|·S·|TheField|·|ThePols|)·
 47 ((|constructor|·(NIL·"\\axiomType{RealRootCharacterizationCategory}·provides·common·access·functions·for·all·real·roots·of·polynomials"))·(|relativeApprox|·((|#2|·|#3|·$·|#2|)·"\\axiom{approximate(term,root,prec)}·gives·an·approximation·of·\\axiom{term}·over·\\axiom{root}·with·precision·\\axiom{prec}"))·(|approximate|·((|#2|·|#3|·$·|#2|)·"\\axiom{approximate(term,root,prec)}·gives·an·approximation·of·\\axiom{term}·over·\\axiom{root}·with·precision·\\axiom{prec}"))·(|rootOf|·(((|Union|·$·"failed")·|#3|·(|PositiveInteger|))·"\\axiom{rootOf(pol,n)}·gives·the·\\spad{n}th·root·for·the·order·of·the·Real·Closure"))·(|allRootsOf|·(((|List|·$)·|#3|)·"\\axiom{allRootsOf(pol)}·creates·all·the·roots·of·\\axiom{pol}·in·the·Real·Closure,·assumed·in·order."))·(|definingPolynomial|·((|#3|·$)·"\\axiom{definingPolynomial(aRoot)}·gives·a·polynomial·such·that·\\axiom{definingPolynomial(aRoot).aRoot·=·0}"))·(|recip|·(((|Union|·|#3|·"failed")·|#3|·$)·"\\axiom{recip(pol,aRoot)}·tries·to·inverse·\\axiom{pol}·interpreted·as·\\axiom{aRoot}"))·(|positive?|·(((|Boolean|)·|#3|·$)·"\\axiom{positive?(pol,aRoot)}·answers·if·\\axiom{pol}·interpreted·as·\\axiom{aRoot}·is·positive"))·(|negative?|·(((|Boolean|)·|#3|·$)·"\\axiom{negative?(pol,aRoot)}·answers·if·\\axiom{pol}·interpreted·as·\\axiom{aRoot}·is·negative"))·(|zero?|·(((|Boolean|)·|#3|·$)·"\\axiom{zero?(pol,aRoot)}·answers·if·\\axiom{pol}·interpreted·as·\\axiom{aRoot}·is·\\axiom{0}"))·(|sign|·(((|Integer|)·|#3|·$)·"\\axiom{sign(pol,aRoot)}·gives·the·sign·of·\\axiom{pol}·interpreted·as·\\axiom{aRoot}")))·
40 NIL·48 NIL·
41 ((|HasCategory|·|#2|·(LIST·(QUOTE·|RetractableTo|)·(QUOTE·(|Symbol|))))·(AND·(|not|·(|HasCategory|·|#2|·(LIST·(QUOTE·|RetractableTo|)·(QUOTE·(|Symbol|)))))·(|not|·(|HasCategory|·|#2|·(QUOTE·(|Ring|)))))·(AND·(|HasCategory|·|#2|·(QUOTE·(|Ring|)))·(|not|·(|HasCategory|·|#2|·(LIST·(QUOTE·|RetractableTo|)·(QUOTE·(|Symbol|)))))))· 
42 (|RepresentationPackage1|·R)· 
43 ((|constructor|·(NIL·"\\spad{RepresentationPackage1}·provides·functions·for·representation·theory·for·finite·groups·and·algebras.·The·package·creates·permutation·representations·and·uses·tensor·products·and·its·symmetric·and·antisymmetric·components·to·create·new·representations·of·larger·degree·from·given·ones.·Note·that·instead·of·having·parameters·from·\\spadtype{Permutation}·this·package·allows·list·notation·of·permutations·as·well:·for·example·\\spad{[1,4,3,2]}·denotes·permutes·2·and·4·and·fixes·1·and·3."))·(|permutationRepresentation|·(((|List|·(|Matrix|·(|Integer|)))·(|List|·(|List|·(|Integer|))))·"\\spad{permutationRepresentation([pi1,...,pik],n)}·returns·the·list·of·matrices·[(deltai,pi1(i)),...,(deltai,pik(i))]·if·the·permutations·pi1,...,pik·are·in·list·notation·and·are·permuting·{1,2,...,n}.")·(((|List|·(|Matrix|·(|Integer|)))·(|List|·(|Permutation|·(|Integer|)))·(|Integer|))·"\\spad{permutationRepresentation([pi1,...,pik],n)}·returns·the·list·of·matrices·[(deltai,pi1(i)),...,(deltai,pik(i))]·(Kronecker·delta)·for·the·permutations·pi1,...,pik·of·{1,2,...,n}.")·(((|Matrix|·(|Integer|))·(|List|·(|Integer|)))·"\\spad{permutationRepresentation(pi,n)}·returns·the·matrix·(deltai,pi(i))·(Kronecker·delta)·if·the·permutation·\\spad{pi}·is·in·list·notation·and·permutes·{1,2,...,n}.")·(((|Matrix|·(|Integer|))·(|Permutation|·(|Integer|))·(|Integer|))·"\\spad{permutationRepresentation(pi,n)}·returns·the·matrix·(deltai,pi(i))·(Kronecker·delta)·for·a·permutation·\\spad{pi}·of·{1,2,...,n}."))·(|tensorProduct|·(((|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|)))·"\\spad{tensorProduct([a1,...ak])}·calculates·the·list·of·Kronecker·products·of·each·matrix·\\spad{ai}·with·itself·for·\\spad{{1}·\\spad{<=}·\\spad{i}·\\spad{<=}·\\spad{k}.}·Note·that·if·the·list·of·matrices·corresponds·to·a·group·representation·(repr.·of·generators)·of·one·group,·then·these·matrices·correspond·to·the·tensor·product·of·the·representation·with·itself.")·(((|Matrix|·|#1|)·(|Matrix|·|#1|))·"\\spad{tensorProduct(a)}·calculates·the·Kronecker·product·of·the·matrix·a·with·itself.")·(((|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|)))·"\\spad{tensorProduct([a1,...,ak],[b1,...,bk])}·calculates·the·list·of·Kronecker·products·of·the·matrices·\\spad{ai}·and·\\spad{bi}·for·\\spad{{1}·\\spad{<=}·\\spad{i}·\\spad{<=}·\\spad{k}.}·Note·that·if·each·list·of·matrices·corresponds·to·a·group·representation·(repr.·of·generators)·of·one·group,·then·these·matrices·correspond·to·the·tensor·product·of·the·two·representations.")·(((|Matrix|·|#1|)·(|Matrix|·|#1|)·(|Matrix|·|#1|))·"\\spad{tensorProduct(a,b)}·calculates·the·Kronecker·product·of·the·matrices·a·and·\\spad{b.}·Note·that·if·each·matrix·corresponds·to·a·group·representation·(repr.·of·generators)·of·one·group,·then·these·matrices·correspond·to·the·tensor·product·of·the·two·representations."))·(|symmetricTensors|·(((|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|))·(|PositiveInteger|))·"\\spad{symmetricTensors(la,n)}·applies·to·each·m-by-m·square·matrix·in·the·list·\\spad{la}·the·irreducible,·polynomial·representation·of·the·general·linear·group·\\spad{GLm}·which·corresponds·to·the·partition·(n,0,...,0)·of·\\spad{n.}·Error:·if·the·matrices·in·\\spad{la}·are·not·square·matrices.·Note·that·this·corresponds·to·the·symmetrization·of·the·representation·with·the·trivial·representation·of·the·symmetric·group·\\spad{Sn.}·The·carrier·spaces·of·the·representation·are·the·symmetric·tensors·of·the·n-fold·tensor·product.")·(((|Matrix|·|#1|)·(|Matrix|·|#1|)·(|PositiveInteger|))·"\\spad{symmetricTensors(a,n)}·applies·to·the·m-by-m·square·matrix·a·the·irreducible,·polynomial·representation·of·the·general·linear·group·\\spad{GLm}·which·corresponds·to·the·partition·(n,0,...,0)·of·\\spad{n.}·Error:·if·a·is·not·a·square·matrix.·Note·that·this·corresponds·to·the·symmetrization·of·the·representation·with·the·trivial·representation·of·the·symmetric·group·\\spad{Sn.}·The·carrier·spaces·of·the·representation·are·the·symmetric·tensors·of·the·n-fold·tensor·product."))·(|createGenericMatrix|·(((|Matrix|·(|Polynomial|·|#1|))·(|NonNegativeInteger|))·"\\spad{createGenericMatrix(m)}·creates·a·square·matrix·of·dimension·\\spad{k}·whose·entry·at·the·\\spad{i}-th·row·and·\\spad{j}-th·column·is·the·indeterminate·x[i,j]·(double·subscripted)."))·(|antisymmetricTensors|·(((|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|))·(|PositiveInteger|))·"\\spad{antisymmetricTensors(la,n)}·applies·to·each·m-by-m·square·matrix·in·the·list·\\spad{la}·the·irreducible,·polynomial·representation·of·the·general·linear·group·\\spad{GLm}·which·corresponds·to·the·partition·(1,1,...,1,0,0,...,0)·of·\\spad{n.}·Error:·if·\\spad{n}·is·greater·than·\\spad{m.}·Note·that·this·corresponds·to·the·symmetrization·of·the·representation·with·the·sign·representation·of·the·symmetric·group·\\spad{Sn.}·The·carrier·spaces·of·the·representation·are·the·antisymmetric·tensors·of·the·n-fold·tensor·product.")·(((|Matrix|·|#1|)·(|Matrix|·|#1|)·(|PositiveInteger|))·"\\spad{antisymmetricTensors(a,n)}·applies·to·the·square·matrix·\\indented{1}{a·the·irreducible,·polynomial·representation·of·the}·\\indented{1}{general·linear·group·GLm,·where·\\spad{m}·is·the·number·of}·\\indented{1}{rows·of·a,·which·corresponds·to·the·partition}·\\indented{1}{(1,1,...,1,0,0,...,0)·of·\\spad{n.}}·\\indented{1}{Error:·if·\\spad{n}·is·greater·than·\\spad{m.}}·\\indented{1}{Note·that·this·corresponds·to·the·symmetrization·of·the}·\\indented{1}{representation·with·the·sign·representation·of·the·symmetric·group}·\\indented{1}{Sn.·The·carrier·spaces·of·the·representation·are·the·antisymmetric}·\\indented{1}{tensors·of·the·n-fold·tensor·product.}·\\blankline·\\spad{X}·t1:=matrix·[[a,b,c],[d,e,f]]·\\spad{X}·antisymmetricTensors(t1,2)")))· 
44 NIL·49 NIL·
 50 (|AbelianGroup&|·S)·
 51 ((|constructor|·(NIL·"The·class·of·abelian·groups,·additive·monoids·where·each·element·has·an·additive·inverse.·\\blankline·Axioms\\br·\\tab{5}\\spad{-(-x)·=·x}\\br·\\tab{5}\\spad{x+(-x)·=·0}"))·(*·(($·(|Integer|)·$)·"\\spad{n*x}·is·the·product·of·\\spad{x}·by·the·integer·\\spad{n.}"))·(-·(($·$·$)·"\\spad{x-y}·is·the·difference·of·\\spad{x}·and·\\spad{y}·\\spad{x·+·(-y)}.")·(($·$)·"\\spad{-x}·is·the·additive·inverse·of·\\spad{x.}")))·
45 ((|HasAttribute|·|#1|·(QUOTE·(|commutative|·"*"))))· 
46 (|SymmetricGroupCombinatoricFunctions|)· 
47 ((|constructor|·(NIL·"SymmetricGroupCombinatoricFunctions·contains·combinatoric·functions·concerning·symmetric·groups·and·representation·theory:·list·young·tableaus,·improper·partitions,·subsets·bijection·of·Coleman."))·(|unrankImproperPartitions1|·(((|List|·(|Integer|))·(|Integer|)·(|Integer|)·(|Integer|))·"\\spad{unrankImproperPartitions1(n,m,k)}·computes·the·\\spad{k}-th·improper·partition·of·nonnegative·\\spad{n}·in·at·most·\\spad{m}·nonnegative·parts·ordered·as·follows:·first,·in·reverse·lexicographically·according·to·their·non-zero·parts,·then·according·to·their·positions·(lexicographical·order·using·subSet:·[3,0,0]·<·[0,3,0]·<·[0,0,3]·<·[2,1,0]·<·[2,0,1]·<·[0,2,1]·<·[1,2,0]·<·[1,0,2]·<·[0,1,2]·<·[1,1,1].·Note·that·counting·of·subtrees·is·done·by·numberOfImproperPartitionsInternal."))·(|unrankImproperPartitions0|·(((|List|·(|Integer|))·(|Integer|)·(|Integer|)·(|Integer|))·"\\spad{unrankImproperPartitions0(n,m,k)}·computes·the·\\spad{k}-th·improper·partition·of·nonnegative·\\spad{n}·in·\\spad{m}·nonnegative·parts·in·reverse·lexicographical·order.·Example:·[0,0,3]·<·[0,1,2]·<·[0,2,1]·<·[0,3,0]·<·[1,0,2]·<·[1,1,1]·<·[1,2,0]·<·[2,0,1]·<·[2,1,0]·<·[3,0,0].·Error:·if·\\spad{k}·is·negative·or·too·big.·Note·that·counting·of·subtrees·is·done·by·numberOfImproperPartitions"))·(|subSet|·(((|List|·(|Integer|))·(|Integer|)·(|Integer|)·(|Integer|))·"\\spad{subSet(n,m,k)}·calculates·the·\\spad{k}-th·m-subset·of·the·set·0,1,...,(n-1)·in·the·lexicographic·order·considered·as·a·decreasing·map·from·0,...,(m-1)·into·0,...,(n-1).·See·S.G.·Williamson:·Theorem·1.60.·Error:·if·not·\\spad{(0}·\\spad{<=}·\\spad{m}·\\spad{<=}·\\spad{n}·and·0·<·=·\\spad{k}·<·\\spad{(n}·choose·m))."))·(|numberOfImproperPartitions|·(((|Integer|)·(|Integer|)·(|Integer|))·"\\spad{numberOfImproperPartitions(n,m)}·computes·the·number·of·partitions·of·the·nonnegative·integer·\\spad{n}·in·\\spad{m}·nonnegative·parts·with·regarding·the·order·(improper·partitions).·Example:·numberOfImproperPartitions·(3,3)·is·10,·since·[0,0,3],·[0,1,2],·[0,2,1],·[0,3,0],·[1,0,2],·[1,1,1],·[1,2,0],·[2,0,1],·[2,1,0],·[3,0,0]·are·the·possibilities.·Note·that·this·operation·has·a·recursive·implementation."))·(|nextPartition|·(((|Vector|·(|Integer|))·(|List|·(|Integer|))·(|Vector|·(|Integer|))·(|Integer|))·"\\spad{nextPartition(gamma,part,number)}·generates·the·partition·of·\\spad{number}·which·follows·\\spad{part}·according·to·the·right-to-left·lexicographical·order.·The·partition·has·the·property·that·its·components·do·not·exceed·the·corresponding·components·of·gamma.·the·first·partition·is·achieved·by·part=[].·Also,·\\spad{[]}·indicates·that·\\spad{part}·is·the·last·partition.")·(((|Vector|·(|Integer|))·(|Vector|·(|Integer|))·(|Vector|·(|Integer|))·(|Integer|))·"\\spad{nextPartition(gamma,part,number)}·generates·the·partition·of·\\spad{number}·which·follows·\\spad{part}·according·to·the·right-to-left·lexicographical·order.·The·partition·has·the·property·that·its·components·do·not·exceed·the·corresponding·components·of·gamma.·The·first·partition·is·achieved·by·part=[].·Also,·\\spad{[]}·indicates·that·\\spad{part}·is·the·last·partition."))·(|nextLatticePermutation|·(((|List|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))·(|Boolean|))·"\\spad{nextLatticePermutation(lambda,lattP,constructNotFirst)}·generates·the·lattice·permutation·according·to·the·proper·partition·\\spad{lambda}·succeeding·the·lattice·permutation·\\spad{lattP}·in·lexicographical·order·as·long·as·\\spad{constructNotFirst}·is·true.·If·\\spad{constructNotFirst}·is·false,·the·first·lattice·permutation·is·returned.·The·result·nil·indicates·that·\\spad{lattP}·has·no·successor."))·(|nextColeman|·(((|Matrix|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))·(|Matrix|·(|Integer|)))·"\\spad{nextColeman(alpha,beta,C)}·generates·the·next·Coleman·matrix·of·column·sums·\\spad{alpha}·and·row·sums·\\spad{beta}·according·to·the·lexicographical·order·from·bottom-to-top.·The·first·Coleman·matrix·is·achieved·by·C=new(1,1,0).·Also,·new(1,1,0)·indicates·that·\\spad{C}·is·the·last·Coleman·matrix."))·(|makeYoungTableau|·(((|Matrix|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|)))·"\\spad{makeYoungTableau(lambda,gitter)}·computes·for·a·given·lattice·permutation·\\spad{gitter}·and·for·an·improper·partition·\\spad{lambda}·the·corresponding·standard·tableau·of·shape·lambda.·Notes:·see·listYoungTableaus.·The·entries·are·from·0,...,n-1."))·(|listYoungTableaus|·(((|List|·(|Matrix|·(|Integer|)))·(|List|·(|Integer|)))·"\\spad{listYoungTableaus(lambda)}·where·\\spad{lambda}·is·a·proper·partition·generates·the·list·of·all·standard·tableaus·of·shape·\\spad{lambda}·by·means·of·lattice·permutations.·The·numbers·of·the·lattice·permutation·are·interpreted·as·column·labels.·Hence·the·contents·of·these·lattice·permutations·are·the·conjugate·of·lambda.·Notes:·the·functions·nextLatticePermutation·and·makeYoungTableau·are·used.·The·entries·are·from·0,...,n-1."))·(|inverseColeman|·(((|List|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))·(|Matrix|·(|Integer|)))·"\\spad{inverseColeman(alpha,beta,C)}:·there·is·a·bijection·from·the·set·of·matrices·having·nonnegative·entries·and·row·sums·alpha,·column·sums·\\spad{beta}·to·the·set·of·Salpha·-·Sbeta·double·cosets·of·the·symmetric·group·\\spad{Sn.}·(Salpha·is·the·Young·subgroup·corresponding·to·the·improper·partition·alpha).·For·such·a·matrix·\\spad{C,}·inverseColeman(alpha,beta,C)·calculates·the·lexicographical·smallest·\\spad{pi}·in·the·corresponding·double·coset.·Note·that·the·resulting·permutation·\\spad{pi}·of·{1,2,...,n}·is·given·in·list·form.·Notes:·the·inverse·of·this·map·is·coleman.·For·details,·see·James/Kerber."))·(|coleman|·(((|Matrix|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|)))·"\\spad{coleman(alpha,beta,pi)}:·there·is·a·bijection·from·the·set·of·matrices·having·nonnegative·entries·and·row·sums·alpha,·column·sums·\\spad{beta}·to·the·set·of·Salpha·-·Sbeta·double·cosets·of·the·symmetric·group·\\spad{Sn.}·(Salpha·is·the·Young·subgroup·corresponding·to·the·improper·partition·alpha).·For·a·representing·element·\\spad{pi}·of·such·a·double·coset,·coleman(alpha,beta,pi)·generates·the·Coleman-matrix·corresponding·to·alpha,·beta,·pi.·Note·that·The·permutation·\\spad{pi}·of·{1,2,...,n}·has·to·be·given·in·list·form.·Note·that·the·inverse·of·this·map·is·inverseColeman·(if·\\spad{pi}·is·the·lexicographical·smallest·permutation·in·the·coset).·For·details·see·James/Kerber.")))· 
48 NIL·52 NIL·
49 NIL·53 NIL·
50 (|IntegrationFunctionsTable|)· 
51 ((|constructor|·(NIL·"There·is·no·description·for·this·domain"))·(|entry|·(((|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingu[·...·truncated·by·diffoscope;·len:·5724,·SHA:·48db3db19ca22a7c1bb86ed23c2a540f6daac3d27e74e0d4a63137219ad63752·...·])·54 (|InnerAlgFactor|·F·UP·|AlExt|·|AlPol|)·
 55 ((|constructor|·(NIL·"Factorisation·in·a·simple·algebraic·extension·Factorization·of·univariate·polynomials·with·coefficients·in·an·algebraic·extension·of·a·field·over·which·we·can·factor·UP's."))·(|factor|·(((|Factored|·|#4|)·|#4|·(|Mapping|·(|Factored|·|#2|)·|#2|))·"\\spad{factor(p,·\\spad{f)}}·returns·a·prime·factorisation·of·\\spad{p;}·\\spad{f}·is·a·factorisation·map·for·elements·of·UP.")))·
52 NIL·56 NIL·
53 NIL·57 NIL·
54 (|FourierComponent|·E)· 
55 ((|constructor|·(NIL·"This·domain·creates·kernels·for·use·in·Fourier·series"))·(|argument|·((|#1|·$)·"\\spad{argument(x)}·returns·the·argument·of·a·given·sin/cos·expressions"))·(|sin?|·(((|Boolean|)·$)·"\\spad{sin?(x)}·returns·\\spad{true}·if·term·is·a·sin,[·...·truncated·by·diffoscope;·len:·189,·SHA:·525886a02ac30ce1e3e8ab8dc385516d565a240fdf0d8636960ce763921c2a69·...·])·58 (|FunctionSpaceReduce|·R·F)·
 59 ((|constructor|·(NIL·"Reduction·from·a·function·space·to·the·rational·numbers·This·package·provides·function·which·replaces·transcendental·kernels·in·a·function·space·by·random·integers.·The·correspondence·between·the·kernels·and·the·integers·is·fixed·between·calls·to·new()."))·(|newReduc|·(((|Void|))·"\\spad{newReduc()}·\\undocumented"))·(|bringDown|·(((|SparseUnivariatePolynomial|·(|Fraction|·(|Integer|)))·|#2|·(|Kernel|·|#2|))·"\\spad{bringDown(f,k)}·\\undocumented")·(((|Fraction|·(|Integer|))·|#2|)·"\\spad{bringDown(f)}·\\undocumented")))·
56 NIL·60 NIL·
57 NIL·61 NIL·
58 (|LinearOrdinaryDifferentialOperatorCategory&|·S·A)· 
59 ((|constructor|·(NIL·"LinearOrdinaryDifferentialOperatorCategory·is·the·category·of·differential·operators·with·coefficients·in·a·ring·A·with·a·given·derivation.·\\blankline·Multiplication·of·operators·corresponds·to·functional·composition:\\br·\\spad{(L1}·[·...·truncated·by·diffoscope;·len:·1037,·SHA:·85c157e5ac6e78ca5e0f2aae67b284cd6d28301d536bf8a01d4bf39edf1d17c9·...·])·62 (|StreamFunctions2|·A·B)·
 63 ((|constructor|·(NIL·"Functions·defined·on·streams·with·entries·in·two·sets."))·(|reduce|·((|#2|·|#2|·(|Mapping|·|#2|·|#1|·|#2|)·(|Stream|·|#1|))·"\\spad{reduce(b,f,u)},·where·\\spad{u}·is·a·finite·stream·\\spad{[x0,x1,...,xn]},·\\indented{1}{returns·the·value·\\spad{r(n)}·computed·as·follows:}·\\indented{1}{\\spad{r0·=·f(x0,b),}·\\indented{1}{r1·=·f(x1,r0),...,}·\\indented{1}{r(n)·=·f(xn,r(n-1))}.}·\\blankline·\\spad{X}·m:=[i·for·\\spad{i}·in·1..300]::Stream(Integer)·\\spad{X}·f(i:Integer,j:Integer):Integer==i+j·\\spad{X}·reduce(1,f,m)"))·(|scan|·(((|Stream|·|#2|)·|#2|·(|Mapping|·|#2|·|#1|·|#2|)·(|Stream|·|#1|))·"\\spad{scan(b,h,[x0,x1,x2,...])}·returns·\\spad{[y0,y1,y2,...]},·where·\\indented{1}{\\spad{y0·=·h(x0,b)},}·\\indented{1}{\\spad{y1·=·h(x1,y0)},\\spad{...}}·\\indented{1}{\\spad{yn·=·h(xn,y(n-1))}.}·\\blankline·\\spad{X}·m:=[i·for·\\spad{i}·in·1..]::Stream(Integer)·\\spad{X}·f(i:Integer,j:Integer):Integer==i+j·\\spad{X}·scan(1,f,m)"))·(|map|·(((|Stream|·|#2|)·(|Mapping|·|#2|·|#1|)·(|Stream|·|#1|))·"\\spad{map(f,s)}·returns·a·stream·whose·elements·are·the·function·\\spad{f}·applied·\\indented{1}{to·the·corresponding·elements·of·\\spad{s.}}·\\indented{1}{Note·that·\\spad{map(f,[x0,x1,x2,...])·=·[f(x0),f(x1),f(x2),..]}.}·\\blankline·\\spad{X}·m:=[i·for·\\spad{i}·in·1..]·\\spad{X}·\\spad{f(i:PositiveInteger):PositiveInteger==i**2}·\\spad{X}·map(f,m)")))·
60 NIL·64 NIL·
61 ((|HasCategory|·|#2|·(QUOTE·(|Field|))))· 
62 (|InnerPAdicInteger|·|p|·|unBalanced?|)· 
63 ((|constructor|·(NIL·"This·domain·implements·\\spad{Zp,}·the·p-adic·completion·of·the·integers.·This·is·an·internal·domain.")))· 
64 ((|noZeroDivisors|·.·T)·((|commutative|·"*")·.·T)·(|rightUnitary|·.·T)·(|leftUnitary|·.·T)·(|unitsKnown|·.·T))· 
65 NIL·65 NIL·
66 (|PointsOfFiniteOrderTools|·UP·UPUP)· 
67 ((|constructor|·(NIL·"Utilities·for·PFOQ·and·PFO"))·(|polyred|·((|#2|·|#2|)·"\\spad{polyred(u)}·\\undocumented"))·(|doubleDisc|·(((|Integer|)·|#2|)·"\\spad{doubleDisc(u)}·\\undocumented"))·(|mix|·(((|Integer|)·(|List|·(|Record|·(|:|·|den|·(|Integer|))·(|:|·[·...·truncated·by·diffoscope;·len:·367,·SHA:·2843ace32e4f2aa5c007d3147067873f57bf5a5be18796c2a3c4285763bc45ce·...·])·66 (|FractionFreeFastGaussian|·D·V)·
 67 ((|constructor|·(NIL·"This·package·implements·the·interpolation·algorithm·proposed·in·Beckermann,·Bernhard·and·Labahn,·George,·Fraction-free·computation·of·matrix·rational·interpolants·and·matrix·GCDs,·SIAM·Journal·on·Matrix·Analysis·and·Applications·22.·The·packages·defined·in·this·file·provide·fast·fraction·free·rational·interpolation·algorithms.·(see·FAMR2,·FFFG,·FFFGF,·NEWTON)"))·(|qShiftC|·(((|List|·|#1|)·|#1|·(|NonNegativeInteger|))·"\\spad{qShiftC}·gives·the·coefficients·c_{k,k}·in·the·expansion·<x^k>·\\spad{z}·g(x)·=·sum_{i=0}^k·c_{k,i}·<x^i>·g(x),·where·\\spad{z}·acts·on·g(x)·by·shifting.·In·fact,·the·result·is·[1,q,q^2,...]"))·(|qShiftAction|·((|#1|·|#1|·(|NonNegativeInteger|)·(|NonNegativeInteger|)·|#2|)·"\\spad{qShiftAction(q,·\\spad{k,}·\\spad{l,}·\\spad{g)}}·gives·the·coefficient·of·\\spad{x^k}·in·\\spad{z^l}·g(x),·where·z*(a+b*x+c*x^2+d*x^3+...)·=·(a+q*b*x+q^2*c*x^2+q^3*d*x^3+...).·In·terms·of·sequences,·z*u(n)=q^n*u(n)."))·(|DiffC|·(((|List|·|#1|)·(|NonNegativeInteger|))·"\\spad{DiffC}·gives·the·coefficients·c_{k,k}·in·the·expansion·<x^k>·\\spad{z}·g(x)·=·sum_{i=0}^k·c_{k,i}·<x^i>·g(x),·where·\\spad{z}·acts·on·g(x)·by·shifting.·In·fact,·the·result·is·[0,0,0,...]"))·(|DiffAction|·((|#1|·(|NonNegativeInteger|)·(|NonNegativeInteger|)·|#2|)·"\\spad{DiffAction(k,·\\spad{l,}·\\spad{g)}}·gives·the·coefficient·of·\\spad{x^k}·in·\\spad{z^l}·g(x),·where·z*(a+b*x+c*x^2+d*x^3+...)·=·(a*x+b*x^2+c*x^3+...),·multiplication·with·\\spad{x.}"))·(|ShiftC|·(((|List|·|#1|)·(|NonNegativeInteger|))·"\\spad{ShiftC}·gives·the·coefficients·c_{k,k}·in·the·expansion·<x^k>·\\spad{z}·g(x)·=·sum_{i=0}^k·c_{k,i}·<x^i>·g(x),·where·\\spad{z}·acts·on·g(x)·by·shifting.·In·fact,·the·result·is·[0,1,2,...]"))·(|ShiftAction|·((|#1|·(|NonNegativeInteger|)·(|NonNegativeInteger|)·|#2|)·"\\spad{ShiftAction(k,·\\spad{l,}·\\spad{g)}}·gives·the·coefficient·of·\\spad{x^k}·in·\\spad{z^l}·g(x),·where·\\spad{z*(a+b*x+c*x^2+d*x^3+...)·=·(b*x+2*c*x^2+3*d*x^3+...)}.·In·terms·of·sequences,·z*u(n)=n*u(n)."))·(|generalCoefficient|·((|#1|·(|Mapping|·|#1|·(|NonNegativeInteger|)·(|NonNegativeInteger|)·|#2|)·(|Vector|·|#2|)·(|NonNegativeInteger|)·(|Vector|·(|SparseUnivariatePolynomial|·|#1|)))·"\\spad{generalCoefficient(action,·\\spad{f,}·\\spad{k,}·\\spad{p)}}·gives·the·coefficient·of·\\spad{x^k}·in·p(z)\\dot·f(x),·where·the·\\spad{action}·of·\\spad{z^l}·on·a·polynomial·in·\\spad{x}·is·given·by·action,·action(k,·\\spad{l,}·\\spad{f)}·should·return·the·coefficient·of·\\spad{x^k}·in·\\spad{z^l}·f(x)."))·(|generalInterpolation|·(((|Stream|·(|Matrix|·(|SparseUnivariatePolynomial|·|#1|)))·(|List|·|#1|)·(|Mapping|·|#1|·(|NonNegativeInteger|)·(|NonNegativeInteger|)·|#2|)·(|Vector|·|#2|)·(|NonNegativeInteger|)·(|NonNegativeInteger|))·"\\spad{generalInterpolation(C,·CA,·\\spad{f,}·sumEta,·maxEta)}·applies·\\spad{generalInterpolation(C,·CA,·\\spad{f,}·eta)}·for·all·possible·\\spad{eta}·with·maximal·entry·\\spad{maxEta}·and·sum·of·entries·at·most·\\spad{sumEta}.·\\blankline·The·first·argument·\\spad{C}·is·the·list·of·coefficients·c_{k,k}·in·the·expansion·<x^k>·\\spad{z}·g(x)·=·sum_{i=0}^k·c_{k,i}·<x^i>·g(x).·\\blankline·The·second·argument,·CA(k,·\\spad{l,}·\\spad{f),}·should·return·the·coefficient·of·\\spad{x^k}·in·\\spad{z^l}·f(x).")·(((|Matrix|·(|SparseUnivariatePolynomial|·|#1|))·(|List|·|#1|)·(|Mapping|·|#1|·(|NonNegativeInteger|)·(|NonNegativeInteger|)·|#2|)·(|Vector|·|#2|)·(|List|·(|NonNegativeInteger|)))·"\\spad{generalInterpolation(C,·CA,·\\spad{f,}·eta)}·performs·Hermite-Pade·approximation·using·the·given·action·\\spad{CA}·of·polynomials·on·the·elements·of·\\spad{f.}·The·result·is·guaranteed·to·be·correct·up·to·order·|eta|-1.·Given·that·eta·is·a·\"normal\"·point,·the·degrees·on·the·diagonal·are·given·by·eta.·The·degrees·of·column·\\spad{i}·are·in·this·case·eta·+·e.i·-·[1,1,...,1],·where·the·degree·of·zero·is·\\spad{-1.}·\\blankline·The·first·argument·\\spad{C}·is·the·list·of·coefficients·c_{k,k}·in·the·expansion·<x^k>·\\spad{z}·g(x)·=·sum_{i=0}^k·c_{k,i}·<x^i>·g(x).·\\blankline·The·second·argument,·CA(k,·\\spad{l,}·\\spad{f),}·should·return·the·coefficient·of·\\spad{x^k}·in·\\spad{z^l}·f(x)."))·(|interpolate|·(((|Fraction|·(|SparseUnivariatePolynomial|·|#1|))·(|List|·(|Fraction|·|#1|))·(|List|·(|Fraction|·|#1|))·(|NonNegativeInteger|))·"\\spad{interpolate(xlist,·ylist,·deg}·returns·the·rational·function·with·numerator·degree·\\spad{deg}·that·interpolates·the·given·points·using·fraction·free·arithmetic.")·(((|Fraction|·(|SparseUnivariatePolynomial|·|#1|))·(|List|·|#1|)·(|List|·|#1|)·(|NonNegativeInteger|))·"\\spad{interpolate(xlist,·ylist,·deg}·returns·the·rational·function·with·numerator·degree·at·most·\\spad{deg}·and·denominator·degree·at·most·\\spad{\\#xlist-deg-1}·that·interpolates·the·given·points·using·fraction·free·arithmetic.·Note·that·rational·interpolation·does·not·guarantee·that·all·given·points·are·interpolated·correctly:·unattainable·points·may·make·this·impossible."))·(|fffg|·(((|Matrix|·(|SparseUnivariatePolynomial|·|#1|))·(|List|·|#1|)·(|Mapping|·|#1|·(|NonNegativeInteger|)·(|Vector|·(|SparseUnivariatePolynomial|·|#1|)))·(|List|·(|NonNegativeInteger|)))·"\\spad{fffg}·is·the·general·algorithm·as·proposed·by·Beckermann·and·Labahn.·\\blankline·The·first·argument·is·the·list·of·c_{i,i}.·These·are·the·only·values·of·\\spad{C}·explicitely·needed·in·\\spad{fffg}.·\\blankline·The·second·argument·\\spad{c,}·computes·c_k(M),·c_k(.)·is·the·dual·basis·of·the·vector·space·\\spad{V,}·but·also·knows·about·the·special·multiplication·rule·as·descibed·in·Equation·(2).·Note·that·the·information·about·\\spad{f}·is·therefore·encoded·in·\\spad{c.}·\\blankline·The·third·argument·is·the·vector·of·degree·bounds·\\spad{n,}·as·introduced·in·Definition·2.1.·In·particular,·the·sum·of·the·entries·is·the·order·of·the·Mahler·system·computed.")))·
68 NIL·68 NIL·
69 NIL·69 NIL·
70 (|RectangularMatrixCategory&|·S·|m|·|n|·R·|Row|·|Col|)· 
71 ((|constructor|·(NIL·"\\spadtype{RectangularMatrixCategory}·is·a·category·of·matrices·of·fixed·dimensions.·The·dimensions·of·the·matrix·will·be·parameters·of·the·domain.·Domains·in·this·category·will·be·R-modules·and·will·be·non-mutable."))·(|nullSpace|·((([·...·truncated·by·diffoscope;·len:·4017,·SHA:·c8088076be4a9eb147efc65533861e128c13bd1f14af73461a1f010b9d97f852·...·])·70 (|ComplexPattern|·R·S·CS)·
 71 ((|constructor|·(NIL·"This·package·supports·converting·complex·expressions·to·patterns"))·(|convert|·(((|Pattern|·|#1|)·|#3|)·"\\spad{convert(cs)}·converts·the·complex·expression·\\spad{cs}·to·a·pattern")))·
72 NIL·72 NIL·
73 ((|HasCategory|·|#4|·(QUOTE·(|EuclideanDomain|)))·(|HasCategory|·|#4|·(QUOTE·(|Field|)))·(|HasCategory|·|#4|·(QUOTE·(|IntegralDomain|)))·(|HasCategory|·|#4|·(QUOTE·(|CommutativeRing|))))· 
74 (|CylindricalAlgebraicDecompositionPackage|·|TheField|)· 
75 NIL·73 NIL·
 74 (|PointsOfFiniteOrderRational|·UP·UPUP·R)·
 75 ((|constructor|·(NIL·"This·package·provides·function·for·testing·whether·a·divisor·on·a·curve·is·a·torsion·divisor."))·(|torsionIfCan|·(((|Union|·(|Record|·(|:|·|order|·(|NonNegativeInteger|))·(|:|·|function|·|#3|))·"failed")·(|FiniteDivisor|·(|Fraction|·(|Integer|))·|#1|·|#2|·|#3|))·"\\spad{torsionIfCan(f)}·\\undocumented"))·(|torsion?|·(((|Boolean|)·(|FiniteDivisor|·(|Fraction|·(|Integer|))·|#1|·|#2|·|#3|))·"\\spad{torsion?(f)}·\\undocumented"))·(|order|·(((|Union|·(|NonNegativeInteger|)·"failed")·(|FiniteDivisor|·(|Fraction|·(|Integer|))·|#1|·|#2|·|#3|))·"\\spad{order(f)}·\\undocumented")))·
76 NIL·76 NIL·
77 NIL·77 NIL·
78 (|d03AgentsPackage|)· 
79 ((|constructor|·(NIL·"\\axiom{d03AgentsPackage}·contains·a·set·of·computational·agents·for·use·with·Partial·Differential·Equation·solvers."))·(|elliptic?|·(((|Boolean|)·(|Record|·(|:|·|pde|·(|List|·(|Expression|·(|DoubleFloat|))))·(|:|·|constraints|·(|List|[·...·truncated·by·diffoscope;·len:·777,·SHA:·15e88cb8b8f6c57ed53a8824f1bfcf40c90f5e9b5d8ed791efc2855e716c24b3·...·])·78 (|PseudoRemainderSequence|·R·|polR|)·
 79 ((|constructor|·(NIL·"This·package·contains·some·functions:·discriminant,·resultant,·subResultantGcd,·chainSubResultants,·degreeSubResultant,·lastSubResultant,·resultantEuclidean,·subResultantGcdEuclidean,·semiSubResultantGcdEuclidean1,·semiSubResultantGcdEuclidean2\\br·These·procedures·come·from·improvements·of·the·subresultants·algorithm."))·(|semiResultantEuclideannaif|·(((|Record|·(|:|·|coef2|·|#2|)·(|:|·|resultant|·|#1|))·|#2|·|#2|)·"\\axiom{resultantEuclidean_naif(P,Q)}·returns·the·semi-extended·resultant·of·\\axiom{P}·and·\\axiom{Q}·computed·by·means·of·the·naive·algorithm."))·(|resultantEuclideannaif|·(((|Record|·(|:|·|coef1|·|#2|)·(|:|·|coef2|·|#2|)·(|:|·|resultant|·|#1|))·|#2|·|#2|)·"\\axiom{resultantEuclidean_naif(P,Q)}·returns·the·extended·resultant·of·\\axiom{P}·and·\\axiom{Q}·computed·by·means·of·the·naive·algorithm."))·(|resultantnaif|·((|#1|·|#2|·|#2|)·"\\axiom{resultantEuclidean_naif(P,Q)}·returns·the·resultant·of·\\axiom{P}·and·\\axiom{Q}·computed·by·means·of·the·naive·algorithm."))·(|nextsousResultant2|·((|#2|·|#2|·|#2|·|#2|·|#1|)·"\\axiom{nextsousResultant2(P,·\\spad{Q,}·\\spad{Z,}·\\spad{s)}}·returns·the·subresultant·\\axiom{S_{e-1}}·where·\\axiom{P·~·S_d,·\\spad{Q}·=·S_{d-1},·\\spad{Z}·=·S_e,·\\spad{s}·=·lc(S_d)}"))·(|Lazard2|·((|#2|·|#2|·|#1|·|#1|·(|NonNegativeInteger|))·"\\axiom{Lazard2(F,·\\spad{x,}·\\spad{y,}·\\spad{n)}}·computes·\\axiom{(x/y)**(n-1)·*·\\spad{F}}"))·(|Lazard|·((|#1|·|#1|·|#1|·(|NonNegativeInteger|))·"\\axiom{Lazard(x,·\\spad{y,}·\\spad{n)}}·computes·\\axiom{x**n/y**(n-1)}"))·(|divide|·(((|Record|·(|:|·|quotient|·|#2|)·(|:|·|remainder|·|#2|))·|#2|·|#2|)·"\\axiom{divide(F,G)}·computes·quotient·and·rest·of·the·exact·euclidean·division·of·\\axiom{F}·by·\\axiom{G}."))·(|pseudoDivide|·(((|Record|·(|:|·|coef|·|#1|)·(|:|·|quotient|·|#2|)·(|:|·|remainder|·|#2|))·|#2|·|#2|)·"\\axiom{pseudoDivide(P,Q)}·computes·the·pseudoDivide·of·\\axiom{P}·by·\\axiom{Q}."))·(|exquo|·(((|Vector|·|#2|)·(|Vector|·|#2|)·|#1|)·"\\axiom{v·exquo·\\spad{r}}·computes·the·exact·quotient·of·\\axiom{v}·by·\\axiom{r}"))·(*·(((|Vector|·|#2|)·|#1|·(|Vector|·|#2|))·"\\axiom{r·*·\\spad{v}}·computes·the·product·of·\\axiom{r}·and·\\axiom{v}"))·(|gcd|·((|#2|·|#2|·|#2|)·"\\axiom{gcd(P,·\\spad{Q)}}·returns·the·\\spad{gcd}·of·\\axiom{P}·and·\\axiom{Q}."))·(|semiResultantReduitEuclidean|·(((|Record|·(|:|·|coef2|·|#2|)·(|:|·|resultantReduit|·|#1|))·|#2|·|#2|)·"\\axiom{semiResultantReduitEuclidean(P,Q)}·returns·the·\"reduce·resultant\"·and·carries·out·the·equality·\\axiom{...P·+·coef2*Q·=·resultantReduit(P,Q)}."))·(|resultantReduitEuclidean|·(((|Record|·(|:|·|coef1|·|#2|)·(|:|·|coef2|·|#2|)·(|:|·|resultantReduit|·|#1|))·|#2|·|#2|)·"\\axiom{resultantReduitEuclidean(P,Q)}·returns·the·\"reduce·resultant\"·and·carries·out·the·equality·\\axiom{coef1*P·+·coef2*Q·=·resultantReduit(P,Q)}."))·(|resultantReduit|·((|#1|·|#2|·|#2|)·"\\axiom{resultantReduit(P,Q)}·returns·the·\"reduce·resultant\"·of·\\axiom{P}·and·\\axiom{Q}."))·(|schema|·(((|List|·(|NonNegativeInteger|))·|#2|·|#2|)·"\\axiom{schema(P,Q)}·returns·the·list·of·degrees·of·non·zero·subresultants·of·\\axiom{P}·and·\\axiom{Q}."))·(|chainSubResultants|·(((|List|·|#2|)·|#2|·|#2|)·"\\axiom{chainSubResultants(P,·\\spad{Q)}}·computes·the·list·of·non·zero·subresultants·of·\\axiom{P}·and·\\axiom{Q}."))·(|semiDiscriminantEuclidean|·(((|Record|·(|:|·|coef2|·|#2|)·(|:|·|discriminant|·|#1|))·|#2|)·"\\axiom{discriminantEuclidean(P)}·carries·out·the·equality·\\axiom{...P·+·\\spad{coef2}·*·D(P)·=·discriminant(P)}.·Warning.·\\axiom{degree(P)·\\spad{>=}·degree(Q)}."))·(|discriminantEuclidean|·(((|Record|·(|:|·|coef1|·|#2|)·(|:|·|coef2|·|#2|)·(|:|·|discriminant|·|#1|))·|#2|)·"\\axiom{discriminantEuclidean(P)}·carries·out·the·equality·\\axiom{coef1·*·\\spad{P}·+·\\spad{coef2}·*·D(P)·=·discriminant(P)}."))·(|discriminant|·((|#1|·|#2|)·"\\axiom{discriminant(P,·\\spad{Q)}}·returns·the·discriminant·of·\\axiom{P}·and·\\axiom{Q}."))·(|semiSubResultantGcdEuclidean1|·(((|Record|·(|:|·|coef1|·|#2|)·(|:|·|gcd|·|#2|))·|#2|·|#2|)·"\\axiom{semiSubResultantGcdEuclidean1(P,Q)}·carries·out·the·equality·\\axiom{coef1*P·+·?·\\spad{Q}·=·\\spad{+/-}·S_i(P,Q)}·where·the·degree·(not·the·indice)·of·the·subresultant·\\axiom{S_i(P,Q)}·is·the·smaller·as·possible."))·(|semiSubResultantGcdEuclidean2|·(((|Record|·(|:|·|coef2|·|#2|)·(|:|·|gcd|·|#2|))·|#2|·|#2|)·"\\axiom{semiSubResultantGcdEuclidean2(P,Q)}·carries·out·the·equality·\\axiom{...P·+·coef2*Q·=·\\spad{+/-}·S_i(P,Q)}·where·the·degree·(not·the·indice)·of·the·subresultant·\\axiom{S_i(P,Q)}·is·the·smaller·as·possible.·Warning.·\\axiom{degree(P)·\\spad{>=}·degree(Q)}."))·(|subResultantGcdEuclidean|·(((|Record|·(|:|·|coef1|·|#2|)·(|:|·|coef2|·|#2|)·(|:|·|gcd|·|#2|))·|#2|·|#2|)·"\\axiom{subResultantGcdEuclidean(P,Q)}·carries·out·the·equality·\\axiom{coef1*P·+·coef2*Q·=·\\spad{+/-}·S_i(P,Q)}·where·the·degree·(not·the·indice)·of·the·subresultant·\\axiom{S_i(P,Q)}·is·the·smaller·as·possible."))·(|subResultantGcd|·((|#2|·|#2|·|#2|)·"\\axiom{subResultantGcd(P,·\\spad{Q)}}·returns·the·\\spad{gcd}·of·two·primitive·polynomials·\\axiom{P}·and·\\axiom{Q}."))·(|semiLastSubResultantEuclidean|·(((|Record|·(|:|·|coef2|·|#2|)·(|:|·|subResultant|·|#2|))·|#2|·|#2|)·"\\axiom{semiLastSubResultantEuclidean(P,·\\spad{Q)}}·computes·the·last·non·zero·subresultant·\\axiom{S}·and·carries·out·the·equality·\\axiom{...P·+·coef2*Q·=·\\spad{S}.}·Warning.·\\axiom{degree(P)·\\spad{>=}·degree(Q)}."))·(|lastSubResultantEuclidean|·(((|Record|·(|:|·|coef1|·|#2|)·(|:|·|coef2|·|#2|)·(|:|·|subResultant|·|#2|))·|#2|·|#2|)·"\\axiom{lastSubResultantEuclidean(P,·\\spad{Q)}}·computes·the·last·non·zero·subresultant·\\axiom{S}·and·carries·out·the·equality·\\axiom{coef1*P·+·coef2*Q·=·\\spad{S}.}"))·(|lastSubResultant|·((|#2|·|#2|·|#2|)·"\\axiom{lastSubResultant(P,·\\spad{Q)}}·computes·the·last·non·zero·subresultant·of·\\axiom{P}·and·\\axiom{Q}"))·(|semiDegreeSubResultantEuclidean|·(((|Record|·(|:|·|coef2|·|#2|)·(|:|·|subResultant|·|#2|))·|#2|·|#2|·(|NonNegativeInteger|))·"\\axiom{indiceSubResultant(P,·\\spad{Q,}·i)}·returns·a·subresultant·\\axiom{S}·of·degree·\\axiom{d}·and·carries·out·the·equality·\\axiom{...P·+·coef2*Q·=·S_i}.·Warning.·\\axiom{degree(P)·\\spad{>=}·degree(Q)}."))·(|degreeSubResultantEuclidean|·(((|Record|·(|:|·|coef1|·|#2|)·(|:|·|coef2|·|#2|)·(|:|·|subResultant|·|#2|))·|#2|·|#2|·(|NonNegativeInteger|))·"\\axiom{indiceSubResultant(P,·\\spad{Q,}·i)}·returns·a·subresultant·\\axiom{S}·of·degree·\\axiom{d}·and·carries·out·the·equality·\\axiom{coef1*P·+·coef2*Q·=·S_i}."))·(|degreeSubResultant|·((|#2|·|#2|·|#2|·(|NonNegativeInteger|))·"\\axiom{degreeSubResultant(P,·\\spad{Q,}·\\spad{d)}}·computes·a·subresultant·of·degree·\\axiom{d}."))·(|semiIndiceSubResultantEuclidean|·(((|Record|·(|:|·|coef2|·|#2|)·(|:|·|subResultant|·|#2|))·|#2|·|#2|·(|NonNegativeInteger|))·"\\axiom{semiIndiceSubResultantEuclidean(P,·\\spad{Q,}·i)}·returns·the·subresultant·\\axiom{S_i(P,Q)}·and·carries·out·the·equality·\\axiom{...P·+·coef2*Q·=·S_i(P,Q)}·Warning.·\\axiom{degree(P)·\\spad{>=}·degree(Q)}."))·(|indiceSubResultantEuclidean|·(((|Record|·(|:|·|coef1|·|#2|)·(|:|·|coef2|·|#2|)·(|:|·|subResultant|·|#2|))·|#2|·|#2|·(|NonNegativeInteger|))·"\\axiom{indiceSubResultant(P,·\\spad{Q,}·i)}·returns·the·subresultant·\\axiom{S_i(P,Q)}·and·carries·out·the·equality·\\axiom{coef1*P·+·coef2*Q·=·S_i(P,Q)}"))·(|indiceSubResultant|·((|#2|·|#2|·|#2|·(|NonNegativeInteger|))·"\\axiom{indiceSubResultant(P,·\\spad{Q,}·i)}·returns·the·subresultant·of·indice·\\axiom{i}"))·(|semiResultantEuclidean1|·(((|Record|·(|:|·|coef1|·|#2|)·(|:|·|resultant|·|#1|))·|#2|·|#2|)·"\\axiom{semiResultantEuclidean1(P,Q)}·carries·out·the·equality·\\axiom{coef1.P·+·?·\\spad{Q}·=·resultant(P,Q)}."))·(|semiResultantEuclidean2|·(((|Record|·(|:|·|coef2|·|#2|)·(|:|·|resultant|·|#1|))·|#2|·|#2|)·"\\axiom{semiResultantEuclidean2(P,Q)}·carries·out·the·equality·\\axiom{...P·+·coef2*Q·=·resultant(P,Q)}.·Warning.·\\axiom{degree(P)·\\spad{>=}·degree(Q)}."))·(|resultantEuclidean|·(((|Record|·(|:|·|coef1|·|#2|)·(|:|·|coef2|·|#2|)·(|:|·|resultant|·|#1|))·|#2|·|#2|)·"\\axiom{resultantEuclidean(P,Q)}·carries·out·the·equality·\\axiom{coef1*P·+·coef2*Q·=·resultant(P,Q)}"))·(|resultant|·((|#1|·|#2|·|#2|)·"\\axiom{resultant(P,·\\spad{Q)}}·returns·the·resultant·of·\\axiom{P}·and·\\axiom{Q}")))·
80 NIL·80 NIL·
 81 ((|HasCategory|·|#1|·(QUOTE·(|GcdDomain|))))·
 82 (|NagSeriesSummationPackage|)·
 83 ((|constructor|·(NIL·"This·package·uses·the·NAG·Library·to·calculate·the·discrete·Fourier·transform·of·a·sequence·of·real·or·complex·data·values,·and·applies·it·to·calculate·convolutions·and·correlations."))·(|c06gsf|·(((|Result|)·(|Integer|)·(|Integer|)·(|Matrix|·(|DoubleFloat|))·(|Integer|))·"\\spad{c06gsf(m,n,x,ifail)}·takes·\\spad{m}·Hermitian·sequences,·each·containing·\\spad{n}·data·values,·and·forms·the·real·and·imaginary·parts·of·the·\\spad{m}·corresponding·complex·sequences.·See·\\downlink{Manual·Page}{manpageXXc06gsf}."))·(|c06gqf|·(((|Result|)·(|Integer|)·(|Integer|)·(|Matrix|·(|DoubleFloat|))·(|Integer|))·"\\spad{c06gqf(m,n,x,ifail)}·forms·the·complex·conjugates,·each·containing·\\spad{n}·data·values.·See·\\downlink{Manual·Page}{manpageXXc06gqf}."))·(|c06gcf|·(((|Result|)·(|Integer|)·(|Matrix|·(|DoubleFloat|))·(|Integer|))·"\\spad{c06gcf(n,y,ifail)}·forms·the·complex·conjugate·of·a·sequence·of·\\spad{n}·data·values.·See·\\downlink{Manual·Page}{manpageXXc06gcf}."))·(|c06gbf|·(((|Result|)·(|Integer|)·(|Matrix|·(|DoubleFloat|))·(|Integer|))·"\\spad{c06gbf(n,x,ifail)}·forms·the·complex·conjugate·of·\\spad{n}·data·values.·See·\\downlink{Manual·Page}{manpageXXc06gbf}."))·(|c06fuf|·(((|Result|)·(|Integer|)·(|Integer|)·(|String|)·(|Matrix|·(|DoubleFloat|))·(|Matrix|·(|DoubleFloat|))·(|Matrix|·(|DoubleFloat|))·(|Matrix|·(|DoubleFloat|))·(|Integer|))·"\\spad{c06fuf(m,n,init,x,y,trigm,trign,ifail)}·computes·the·two-dimensional·discrete·Fourier·transform·of·a·bivariate·sequence·of·complex·data·values.·This·routine·is·designed·to·be·particularly·efficient·on·vector·processors.·See·\\downlink{Manual·Page}{manpageXXc06fuf}."))·(|c06frf|·(((|Result|)·(|Integer|)·(|Integer|)·(|String|)·(|Matrix|·(|DoubleFloat|))·(|Matrix|·(|DoubleFloat|))·(|Matrix|·(|DoubleFloat|))·(|Integer|))·"\\spad{c06frf(m,n,init,x,y,trig,ifail)}·computes·the·discrete·Fourier·transforms·of·\\spad{m}·sequences,·each·containing·\\spad{n}·complex·data·values.·This·routine·is·designed·to·be·particularly·efficient·on·vector·processors.·See·\\downlink{Manual·Page}{manpageXXc06frf}."))·(|c06fqf|·(((|Result|)·(|Integer|)·(|Integer|)·(|String|)·(|Matrix|·(|DoubleFloat|))·(|Matrix|·(|DoubleFloat|))·(|Integer|))·"\\spad{c06fqf(m,n,init,x,trig,ifail)}·computes·the·discrete·Fourier·transforms·of·\\spad{m}·Hermitian·sequences,·each·containing·\\spad{n}·complex·data·values.·This·routine·is·designed·to·be·particularly·efficient·on·vector·processors.·See·\\downlink{Manual·Page}{manpageXXc06fqf}."))·(|c06fpf|·(((|Result|)·(|Integer|)·(|Integer|)·(|String|)·(|Matrix|·(|DoubleFloat|))·(|Matrix|·(|DoubleFloat|))·(|Integer|))·"\\spad{c06fpf(m,n,init,x,trig,ifail)}·computes·the·discrete·Fourier·transforms·of·\\spad{m}·sequences,·each·containing·\\spad{n}·real·data·values.·This·routine·is·designed·to·be·particularly·efficient·on·vector·processors.·See·\\downlink{Manual·Page}{manpageXXc06fpf}."))·(|c06ekf|·(((|Result|)·(|Integer|)·(|Integer|)·(|Matrix|·(|DoubleFloat|))·(|Matrix|·(|DoubleFloat|))·(|Integer|))·"\\spad{c06ekf(job,n,x,y,ifail)}·calculates·the·circular·convolution·of·two·real·vectors·of·period·\\spad{n.}·No·extra·workspace·is·required.·See·\\downlink{Manual·Page}{manpageXXc06ekf}."))·(|c06ecf|·(((|Result|)·(|Integer|)·(|Matrix|·(|DoubleFloat|))·(|Matrix|·(|DoubleFloat|))·(|Integer|))·"\\spad{c06ecf(n,x,y,ifail)}·calculates·the·discrete·Fourier·transform·of·a·sequence·of·\\spad{n}·complex·data·values.·(No·extra·workspace·required.)·See·\\downlink{Manual·Page}{manpageXXc06ecf}."))·(|c06ebf|·(((|Result|)·(|Integer|)·(|Matrix|·(|DoubleFloat|))·(|Integer|))·"\\spad{c06ebf(n,x,ifail)}·calculates·the·discrete·Fourier·transform·of·a·Hermitian·sequence·of·\\spad{n}·complex·data·values.·(No·extra·workspace·required.)·See·\\downlink{Manual·Page}{manpageXXc06ebf}."))·(|c06eaf|·(((|Result|)·(|Integer|)·(|Matrix|·(|DoubleFloat|))·(|Integer|))·"\\spad{c06eaf(n,x,ifail)}·calculates·the·discrete·Fourier·transform·of·a·sequence·of·\\spad{n}·real·data·values.·(No·extra·workspace·required.)·See·\\downlink{Manual·Page}{manpageXXc06eaf}.")))·
81 NIL·84 NIL·
82 (|InnerAlgebraicNumber|)· 
83 ((|constructor|·(NIL·"Algebraic·closure·of·the·rational·numbers."))·(|norm|·(($·$·(|List|·(|Kernel|·$)))·"\\spad{norm(f,l)}·computes·the·norm·of·the·algebraic·number·\\spad{f}·with·respect·to·the·extension·generated·by·kernels·\\spad{l}")·(($·$·(|Kernel|·$))·"\\spad{norm(f,k)}·computes·the·norm·of·the·algebraic·number·\\spad{f}·with·respect·to·the·extension·generated·by·kernel·\\spad{k}")·(((|SparseUnivariatePolynomial|·$)·(|SparseUnivariatePolynomial|·$)·(|List|·(|Kernel|·$)))·"\\spad{norm(p,l)}·computes·the·norm·of·the·polynomial·\\spad{p}·with·respect·to·the·extension·generated·by·kernels·\\spad{l}")·(((|SparseUnivariatePolynomial|·$)·(|SparseUnivariatePolynomial|·$)·(|Kernel|·$))·"\\spad{norm(p,k)}·computes·the·norm·of·the·polynomial·\\spad{p}·with·respect·to·the·extension·generated·by·kernel·\\spad{k}"))·(|trueEqual|·(((|Boolean|)·$·$)·"\\spad{trueEqual(x,y)}·tries·to·determine·if·the·two·numbers·are·equal"))·(|reduce|·(($·$)·"\\spad{reduce(f)}·simplifies·all·the·unreduced·algebraic·numbers·present·in·\\spad{f}·by·applying·their·defining·relations."))·(|denom|·(((|SparseMultivariatePolynomial|·(|Integer|)·(|Kernel|·$))·$)·"\\spad{denom(f)}·returns·the·denominator·of·\\spad{f}·viewed·as·a·polynomial·in·the·kernels·over·\\spad{Z.}"))·(|numer|·(((|SparseMultivariatePolynomial|·(|Integer|)·(|Kernel|·$))·$)·"\\spad{numer(f)}·returns·the·numerator·of·\\spad{f}·viewed·as·a·polynomial·in·the·kernels·over·\\spad{Z.}"))·(|coerce|·(($·(|SparseMultivariatePolynomial|·(|Integer|)·(|Kernel|·$)))·"\\spad{coerce(p)}·returns·\\spad{p}·viewed·as·an·algebraic·number.")))· 
84 ((|canonicalsClosed|·.·T)·(|canonicalUnitNormal|·.·T)·(|noZeroDivisors|·.·T)·((|commutative|·"*")·.·T)·(|rightUnitary|·.·T)·(|leftUnitary|·.·T)·(|unitsKnown|·.·T))· 
85 ((|HasCategory|·$·(QUOTE·(|Ring|)))·(|HasCategory|·$·(LIST·(QUOTE·|RetractableTo|)·(QUOTE·(|Integer|)))))· 
86 (|RightOpenIntervalRootCharacterization|·|TheField|·|ThePolDom|)· 
87 ((|constructor|·(NIL·"\\axiomType{RightOpenIntervalRootCharacterization}·provides·work·with·interval·root·coding."))·(|relativeApprox|·((|#1|·|#2|·$·|#1|)·"\\axiom{relativeApprox(exp,c,p)·=·a}·is·relatively·close·to·exp·as·a·polynomial·in·\\spad{c}·ip·to·precision·\\spad{p}"))·(|mightHaveRoots|·(((|Boolean|)·|#2|·$)·"\\axiom{mightHaveRoots(p,r)}·is·\\spad{false}·if·\\axiom{p.r}·is·not·0"))·(|refine|·(($·$)·"\\axiom{refine(rootChar)}·shrinks·isolating·interval·around·\\axiom{rootChar}"))·(|middle|·((|#1|·$)·"\\axiom{middle(rootChar)}·is·the·middle·of·the·isolating·interval"))·(|size|·((|#1|·$)·"\\axiom{size(rootChar)}·is·the·size·of·the·isolating·interval"))·(|right|·((|#1|·$)·"\\axiom{right(rootChar)}·is·the·right·bound·of·the·isolating·interval"))·(|left|·((|#1|·$)·"\\axiom{left(rootChar)}·is·the·left·bound·of·the·isolating·interval")))· 
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Offset 1, 30 lines modifiedOffset 1, 30 lines modified
  
1 (224339·.·3942174236)········1 (224339·.·3976590014)········
2 ((((|UnivariatePuiseuxSeriesWithExponentialSingularity|·|#1|·|#2|·|#3|·|#4|))·.·T))·2 ((((|UnivariatePuiseuxSeriesWithExponentialSingularity|·|#1|·|#2|·|#3|·|#4|))·.·T))·
3 (((|#1|)·|has|·|#1|·(|Ring|)))·3 (((|#1|)·|has|·|#1|·(|Ring|)))·
 4 ((($)·.·T))·
 5 (OR·(|has|·|#1|·(|OrderedSet|))·(|has|·|#1|·(|SetCategory|)))·
4 (((|#4|)·.·T))·6 (((|#4|)·.·T))·
5 (((|#2|)·.·T)·(((|Integer|))·|has|·|#2|·(|LinearlyExplicitRingOver|·(|Integer|))))·7 (((|#2|)·.·T)·(((|Integer|))·|has|·|#2|·(|LinearlyExplicitRingOver|·(|Integer|))))·
6 (OR·(|has|·|#1|·(|OrderedSet|))·(|has|·|#1|·(|SetCategory|)))· 
7 ((($)·.·T))· 
8 ((((|InputForm|))·.·T)·(((|Pattern|·(|Integer|)))·.·T)·(((|Float|))·.·T)·(((|DoubleFloat|))·.·T))· 
9 ((((|String|)·|#1|)·.·T))·8 ((((|String|)·|#1|)·.·T))·
 9 ((((|InputForm|))·.·T)·(((|Pattern|·(|Integer|)))·.·T)·(((|Float|))·.·T)·(((|DoubleFloat|))·.·T))·
10 ((((|Symbol|)·|#1|)·|has|·|#1|·(|InnerEvalable|·(|Symbol|)·|#1|))·((|#1|·|#1|)·|has|·|#1|·(|Evalable|·|#1|)))·10 ((((|Symbol|)·|#1|)·|has|·|#1|·(|InnerEvalable|·(|Symbol|)·|#1|))·((|#1|·|#1|)·|has|·|#1|·(|Evalable|·|#1|)))·
11 (((|#1|)·.·T))·11 (((|#1|)·.·T))·
12 (((|#1|·|#1|·|#2|·(|DirectProduct|·|#1|·|#2|)·(|DirectProduct|·|#1|·|#2|))·.·T))·12 (((|#1|·|#1|·|#2|·(|DirectProduct|·|#1|·|#2|)·(|DirectProduct|·|#1|·|#2|))·.·T))·
13 ((((|OutputForm|))·.·T))·13 ((((|OutputForm|))·.·T))·
14 ((((|Character|))·.·T))·14 ((((|Character|))·.·T))·
15 (|has|·|#2|·(|Field|))·15 (|has|·|#2|·(|Field|))·
16 (((|#1|)·AND·(|has|·|#1|·(|Evalable|·|#1|))·(|has|·|#1|·(|SetCategory|))))·16 (((|#1|)·AND·(|has|·|#1|·(|Evalable|·|#1|))·(|has|·|#1|·(|SetCategory|))))·
17 (|has|·|#1|·(|DifferentialRing|))·17 (|has|·|#1|·(|DifferentialRing|))·
18 (OR·(|has|·|#1|·(|Field|))·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|PolynomialFactorizationExplicit|)))·18 (OR·(|has|·|#1|·(|Field|))·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|PolynomialFactorizationExplicit|)))·
19 (|has|·|#1|·(|SetCategory|))· 
20 (|has|·|#2|·(|StepThrough|))· 
21 (OR·(|has|·|#3|·(|CommutativeRing|))·(|has|·|#3|·(|OrderedRing|))·(|has|·|#3|·(|Ring|)))·19 (OR·(|has|·|#3|·(|CommutativeRing|))·(|has|·|#3|·(|OrderedRing|))·(|has|·|#3|·(|Ring|)))·
22 (((|#3|)·|has|·|#3|·(|SetCategory|))·(((|Integer|))·AND·(|has|·|#3|·(|RetractableTo|·(|Integer|)))·(|has|·|#3|·(|SetCategory|)))·(((|Fraction|·(|Integer|)))·AND·(|has|·|#3|·(|RetractableTo|·(|Fraction|·(|Integer|))))·(|has|·|#3|·(|SetCategory|))))·20 (((|#3|)·|has|·|#3|·(|SetCategory|))·(((|Integer|))·AND·(|has|·|#3|·(|RetractableTo|·(|Integer|)))·(|has|·|#3|·(|SetCategory|)))·(((|Fraction|·(|Integer|)))·AND·(|has|·|#3|·(|RetractableTo|·(|Fraction|·(|Integer|))))·(|has|·|#3|·(|SetCategory|))))·
 21 (|has|·|#1|·(|SetCategory|))·
 22 (|has|·|#2|·(|StepThrough|))·
23 ((((|OutputForm|))·.·T))·23 ((((|OutputForm|))·.·T))·
24 ((((|SparseMultivariatePolynomial|·|#1|·|#2|))·.·T)·((|#2|)·.·T)·((|#1|)·.·T)·(((|Integer|))·|has|·|#1|·(|RetractableTo|·(|Integer|)))·(((|Fraction|·(|Integer|)))·|has|·|#1|·(|RetractableTo|·(|Fraction|·(|Integer|)))))·24 ((((|SparseMultivariatePolynomial|·|#1|·|#2|))·.·T)·((|#2|)·.·T)·((|#1|)·.·T)·(((|Integer|))·|has|·|#1|·(|RetractableTo|·(|Integer|)))·(((|Fraction|·(|Integer|)))·|has|·|#1|·(|RetractableTo|·(|Fraction|·(|Integer|)))))·
25 ((((|Fraction|·(|Integer|)))·|has|·|#1|·(|RetractableTo|·(|Fraction|·(|Integer|))))·(((|Integer|))·|has|·|#1|·(|RetractableTo|·(|Integer|)))·((|#1|)·.·T)·((|#2|)·.·T))·25 ((((|Fraction|·(|Integer|)))·|has|·|#1|·(|RetractableTo|·(|Fraction|·(|Integer|))))·(((|Integer|))·|has|·|#1|·(|RetractableTo|·(|Integer|)))·((|#1|)·.·T)·((|#2|)·.·T))·
26 ((($)·|has|·|#1|·(|IntegralDomain|))·((|#1|)·|has|·|#1|·(|CommutativeRing|))·(((|Fraction|·(|Integer|)))·|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|)))))·26 ((($)·|has|·|#1|·(|IntegralDomain|))·((|#1|)·|has|·|#1|·(|CommutativeRing|))·(((|Fraction|·(|Integer|)))·|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|)))))·
27 (((|#1|)·.·T)·(($)·.·T))·27 (((|#1|)·.·T)·(($)·.·T))·
28 (((|#1|·(|Integer|))·.·T))·28 (((|#1|·(|Integer|))·.·T))·
29 (|has|·|#1|·(|IntegralDomain|))·29 (|has|·|#1|·(|IntegralDomain|))·
Offset 46, 19 lines modifiedOffset 46, 19 lines modified
46 (|has|·|#4|·(|OrderedAbelianMonoidSup|))·46 (|has|·|#4|·(|OrderedAbelianMonoidSup|))·
47 ((((|Symbol|))·AND·(|has|·|#1|·(SIGNATURE·*·(|#1|·(|Integer|)·|#1|)))·(|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|)))))·47 ((((|Symbol|))·AND·(|has|·|#1|·(SIGNATURE·*·(|#1|·(|Integer|)·|#1|)))·(|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|)))))·
48 (((|#4|)·|has|·|#4|·(|SetCategory|)))·48 (((|#4|)·|has|·|#4|·(|SetCategory|)))·
49 ((($)·OR·(|has|·|#1|·(|CommutativeRing|))·(|has|·|#1|·(|Field|))·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|IntegralDomain|))·(|has|·|#1|·(|PolynomialFactorizationExplicit|)))·((|#1|)·.·T)·(((|Fraction|·(|Integer|)))·|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|)))))·49 ((($)·OR·(|has|·|#1|·(|CommutativeRing|))·(|has|·|#1|·(|Field|))·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|IntegralDomain|))·(|has|·|#1|·(|PolynomialFactorizationExplicit|)))·((|#1|)·.·T)·(((|Fraction|·(|Integer|)))·|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|)))))·
50 ((((|OutputForm|))·.·T))·50 ((((|OutputForm|))·.·T))·
51 (AND·(|has|·|#3|·(|DifferentialRing|))·(|has|·|#3|·(|Ring|)))·51 (AND·(|has|·|#3|·(|DifferentialRing|))·(|has|·|#3|·(|Ring|)))·
52 ((((|Fraction|·|#2|))·.·T))·52 ((((|Fraction|·|#2|))·.·T))·
53 (((|#1|)·.·T))· 
54 (|has|·|#1|·(|Field|))· 
55 (|has|·|#1|·(|Finite|))·53 (|has|·|#1|·(|Finite|))·
56 ((((|Complex|·(|DoubleFloat|)))·|has|·|#1|·(|RealConstant|))·(((|Complex|·(|Float|)))·|has|·|#1|·(|RealConstant|))·(((|InputForm|))·|has|·|#1|·(|ConvertibleTo|·(|InputForm|)))·(((|SparseUnivariatePolynomial|·|#1|))·.·T)·(((|Pattern|·(|Integer|)))·|has|·|#1|[·...·truncated·by·diffoscope;·len:·119,·SHA:·7be428d0f30858fc98ba12faa5e70669838181efb2e49f06bca301fb412f8081·...·]))·54 (|has|·|#1|·(|Field|))·
 55 (((|#1|)·.·T))·
57 ((((|Record|·(|:|·|key|·|#1|)·(|:|·|entry|·|#2|)))·.·T))·56 ((((|Record|·(|:|·|key|·|#1|)·(|:|·|entry|·|#2|)))·.·T))·
 57 ((((|Complex|·(|DoubleFloat|)))·|has|·|#1|·(|RealConstant|))·(((|Complex|·(|Float|)))·|has|·|#1|·(|RealConstant|))·(((|InputForm|))·|has|·|#1|·(|ConvertibleTo|·(|InputForm|)))·(((|SparseUnivariatePolynomial|·|#1|))·.·T)·(((|Pattern|·(|Integer|)))·|has|·|#1|·(|ConvertibleTo|·(|Pattern|·(|Integer|))))·(((|Pattern|·(|Float|)))·|has|·|#1|·(|ConvertibleTo|·(|Pattern|·(|Float|)))))·
58 (|has|·|#1|·(|SetCategory|))·58 (|has|·|#1|·(|SetCategory|))·
59 ((((|SquareMatrix|·|#2|·|#1|))·.·T)·((|#1|)·.·T))·59 ((((|SquareMatrix|·|#2|·|#1|))·.·T)·((|#1|)·.·T))·
60 ((((|Integer|)·|#1|)·.·T))·60 ((((|Integer|)·|#1|)·.·T))·
61 (OR·(AND·(|has|·|#1|·(|Field|))·(|has|·|#2|·(|OrderedIntegralDomain|)))·(AND·(|has|·|#1|·(|Field|))·(|has|·|#2|·(|OrderedSet|))))·61 (OR·(AND·(|has|·|#1|·(|Field|))·(|has|·|#2|·(|OrderedIntegralDomain|)))·(AND·(|has|·|#1|·(|Field|))·(|has|·|#2|·(|OrderedSet|))))·
62 ((((|Integer|))·.·T))·62 ((((|Integer|))·.·T))·
63 (OR·(|has|·|#1|·(|CommutativeRing|))·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|IntegralDomain|))·(|has|·|#1|·(|PolynomialFactorizationExplicit|)))·63 (OR·(|has|·|#1|·(|CommutativeRing|))·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|IntegralDomain|))·(|has|·|#1|·(|PolynomialFactorizationExplicit|)))·
64 (((|#1|·|#1|)·.·T)·(($·$)·.·T))·64 (((|#1|·|#1|)·.·T)·(($·$)·.·T))·
Offset 67, 99 lines modifiedOffset 67, 99 lines modified
67 (|has|·|#1|·(|CharacteristicZero|))·67 (|has|·|#1|·(|CharacteristicZero|))·
68 ((((|Record|·(|:|·|key|·(|Symbol|))·(|:|·|entry|·(|Any|))))·.·T))·68 ((((|Record|·(|:|·|key|·(|Symbol|))·(|:|·|entry|·(|Any|))))·.·T))·
69 ((((|FileName|)·(|Record|·(|:|·|key|·(|String|))·(|:|·|entry|·|#1|)))·.·T))·69 ((((|FileName|)·(|Record|·(|:|·|key|·(|String|))·(|:|·|entry|·|#1|)))·.·T))·
70 (((|#3|)·.·T))·70 (((|#3|)·.·T))·
71 ((((|OutputForm|))·.·T))·71 ((((|OutputForm|))·.·T))·
72 ((((|OutputForm|))·.·T))·72 ((((|OutputForm|))·.·T))·
73 ((($)·OR·(|has|·|#1|·(|Field|))·(|has|·|#1|·(|IntegralDomain|)))·(((|Fraction|·(|Integer|)))·OR·(|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|))))·(|has|·|#1|·(|Field|)))·((|#1|)·|has|·|#1|·(|CommutativeRing|)))·73 ((($)·OR·(|has|·|#1|·(|Field|))·(|has|·|#1|·(|IntegralDomain|)))·(((|Fraction|·(|Integer|)))·OR·(|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|))))·(|has|·|#1|·(|Field|)))·((|#1|)·|has|·|#1|·(|CommutativeRing|)))·
74 ((((|OutputForm|))·.·T))· 
75 (((|#2|)·.·T))· 
76 ((((|PrimeField|·|#1|))·.·T))·74 ((((|PrimeField|·|#1|))·.·T))·
 75 (((|#2|)·.·T))·
 76 ((((|OutputForm|))·.·T))·
77 ((($)·OR·(|has|·|#1|·(|Field|))·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|IntegralDomain|))·(|has|·|#1|·(|PolynomialFactorizationExplicit|)))·((|#1|)·|has|·|#1|·(|CommutativeRing|))·(((|Fraction|·(|Integer|)))·|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|)))))·77 ((($)·OR·(|has|·|#1|·(|Field|))·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|IntegralDomain|))·(|has|·|#1|·(|PolynomialFactorizationExplicit|)))·((|#1|)·|has|·|#1|·(|CommutativeRing|))·(((|Fraction|·(|Integer|)))·|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|)))))·
78 ((((|Fraction|·(|Polynomial|·|#1|)))·.·T))·78 ((((|Fraction|·(|Polynomial|·|#1|)))·.·T))·
79 (((|#2|)·.·T))·79 (((|#1|·(|NonNegativeInteger|))·.·T))·
 80 ((((|BalancedPAdicInteger|·|#1|))·.·T)·(((|Fraction|·(|Integer|)))·.·T)·(($)·.·T))·
80 ((((|OutputForm|))·.·T))·81 ((((|OutputForm|))·.·T))·
81 ((((|DoubleFloat|))·.·T))·82 ((((|DoubleFloat|))·.·T))·
82 (((|#3|)·.·T))·83 (((|#3|)·.·T))·
83 (((|#2|)·.·T))·84 (((|#2|)·.·T))·
 85 (((|#2|)·.·T))·
84 (((|#1|)·.·T))·86 (((|#1|)·.·T))·
85 (((|#1|·(|NonNegativeInteger|))·.·T))· 
86 ((((|BalancedPAdicInteger|·|#1|))·.·T)·(((|Fraction|·(|Integer|)))·.·T)·(($)·.·T))· 
87 ((((|Record|·(|:|·|k|·(|Integer|))·(|:|·|c|·|#1|))·(|Record|·(|:|·|k|·(|Integer|))·(|:|·|c|·|#1|)))·|has|·(|Record|·(|:|·|k|·(|Integer|))·(|:|·|c|·|#1|))·(|Evalable|·(|Record|·(|:|·|k|·(|Integer|))·(|:|·|c|·|#1|)))))·87 ((((|Record|·(|:|·|k|·(|Integer|))·(|:|·|c|·|#1|))·(|Record|·(|:|·|k|·(|Integer|))·(|:|·|c|·|#1|)))·|has|·(|Record|·(|:|·|k|·(|Integer|))·(|:|·|c|·|#1|))·(|Evalable|·(|Record|·(|:|·|k|·(|Integer|))·(|:|·|c|·|#1|)))))·
88 ((($·$)·OR·(|has|·|#1|·(|CommutativeRing|))·(|has|·|#1|·(|Field|))·(|has|·|#1|·(|IntegralDomain|)))·(((|Fraction|·(|Integer|))·(|Fraction|·(|Integer|)))·OR·(|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|))))·(|has|·|#1|·(|Field|)))·(((|UnivariateTaylorSeries|·|#1|·|#2|·|#3|)·(|UnivariateTaylorSeries|·|#1|·|#2|·|#3|))·|has|·|#1|·(|Field|))·((|#1|·|#1|)·.·T))·88 ((($·$)·OR·(|has|·|#1|·(|CommutativeRing|))·(|has|·|#1|·(|Field|))·(|has|·|#1|·(|IntegralDomain|)))·(((|Fraction|·(|Integer|))·(|Fraction|·(|Integer|)))·OR·(|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|))))·(|has|·|#1|·(|Field|)))·(((|UnivariateTaylorSeries|·|#1|·|#2|·|#3|)·(|UnivariateTaylorSeries|·|#1|·|#2|·|#3|))·|has|·|#1|·(|Field|))·((|#1|·|#1|)·.·T))·
89 (OR·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|PolynomialFactorizationExplicit|)))·89 (OR·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|PolynomialFactorizationExplicit|)))·
90 (|has|·|#1|·(|SetCategory|))·90 (|has|·|#1|·(|SetCategory|))·
91 (((|#1|)·AND·(|has|·|#1|·(|Evalable|·|#1|))·(|has|·|#1|·(|SetCategory|))))·91 (((|#1|)·AND·(|has|·|#1|·(|Evalable|·|#1|))·(|has|·|#1|·(|SetCategory|))))·
92 (((|#1|·(|IndexedExponents|·|#2|)·|#2|)·.·T))· 
93 (((|#2|)·|has|·|#2|·(|SetCategory|)))·92 (((|#2|)·|has|·|#2|·(|SetCategory|)))·
 93 (((|#1|·(|IndexedExponents|·|#2|)·|#2|)·.·T))·
94 ((((|Integer|)·|#2|)·.·T))·94 ((((|Integer|)·|#2|)·.·T))·
95 (|has|·|#2|·(|OrderedSet|))·95 (|has|·|#2|·(|OrderedSet|))·
96 (((|#1|)·.·T)·(($)·.·T)·(((|Fraction|·(|Integer|)))·.·T))·96 (((|#1|)·.·T)·(($)·.·T)·(((|Fraction|·(|Integer|)))·.·T))·
 97 (((|#3|)·AND·(|has|·|#3|·(|Evalable|·|#3|))·(|has|·|#3|·(|SetCategory|))))·
97 ((((|OutputForm|))·.·T))· 
98 ((((|OutputForm|))·.·T))· 
99 (((|#1|)·|has|·|#1|·(|CommutativeRing|)))·98 (((|#1|)·|has|·|#1|·(|CommutativeRing|)))·
 99 ((((|PrimeField|·|#1|))·.·T)·(((|Fraction|·(|Integer|)))·.·T)·(($)·.·T))·
 100 ((((|OutputForm|))·.·T))·
100 (|has|·|#1|·(|OrderedRing|))·101 (|has|·|#1|·(|OrderedRing|))·
 102 ((((|OutputForm|))·.·T))·
101 ((((|UnivariatePuiseuxSeries|·|#2|·|#3|·|#4|)·(|ExponentialOfUnivariatePuiseuxSeries|·|#2|·|#3|·|#4|))·.·T))·103 ((((|UnivariatePuiseuxSeries|·|#2|·|#3|·|#4|)·(|ExponentialOfUnivariatePuiseuxSeries|·|#2|·|#3|·|#4|))·.·T))·
102 (((|#3|)·AND·(|has|·|#3|·(|Evalable|·|#3|))·(|has|·|#3|·(|SetCategory|))))· 
103 ((((|PrimeField|·|#1|))·.·T)·(((|Fraction|·(|Integer|)))·.·T)·(($)·.·T))· 
104 (|has|·$·(|CharacteristicZero|))·104 (|has|·$·(|CharacteristicZero|))·
105 (((|#1|)·.·T))·105 (((|#1|)·.·T))·
106 (OR·(|has|·|#2|·(|CommutativeRing|))·(|has|·|#2|·(|Monoid|))·(|has|·|#2|·(|OrderedRing|))·(|has|·|#2|·(|Ring|)))·106 (OR·(|has|·|#2|·(|CommutativeRing|))·(|has|·|#2|·(|Monoid|))·(|has|·|#2|·(|OrderedRing|))·(|has|·|#2|·(|Ring|)))·
107 (((|#1|)·AND·(|has|·|#1|·(|Evalable|·|#1|))·(|has|·|#1|·(|SetCategory|))))·107 (((|#1|)·AND·(|has|·|#1|·(|Evalable|·|#1|))·(|has|·|#1|·(|SetCategory|))))·
108 ((((|Fraction|·|#2|)·|#3|)·.·T))·108 ((((|Fraction|·|#2|)·|#3|)·.·T))·
109 ((((|Character|))·.·T))·109 ((((|Character|))·.·T))·
110 (((|#2|)·|has|·|#2|·(|CommutativeRing|)))·110 (((|#2|)·|has|·|#2|·(|CommutativeRing|)))·
111 (((|#1|)·.·T))·111 (((|#1|)·.·T))·
112 (|has|·|#1|·(|SetCategory|))·112 (|has|·|#1|·(|SetCategory|))·
113 ((((|Integer|)·(|DoubleFloat|))·.·T))·113 ((((|Integer|)·(|DoubleFloat|))·.·T))·
114 ((((|Integer|))·.·T))·114 ((((|Integer|))·.·T))·
115 (|has|·|#1|·(|Field|))·115 (|has|·|#1|·(|Field|))·
116 (((|#1|)·.·T))· 
117 ((((|OutputForm|))·.·T))·116 ((((|OutputForm|))·.·T))·
 117 (((|#1|)·.·T))·
118 ((((|OutputForm|))·.·T))·118 ((((|OutputForm|))·.·T))·
119 (((|#1|)·.·T))·119 (((|#1|)·.·T))·
120 ((((|OutputForm|))·.·T))·120 ((((|OutputForm|))·.·T))·
121 ((((|OutputForm|))·.·T))·121 ((((|OutputForm|))·.·T))·
122 ((((|InputForm|))·.·T)·(((|Pattern|·(|Integer|)))·.·T)·(((|Float|))·.·T)·(((|DoubleFloat|))·.·T))·122 ((((|InputForm|))·.·T)·(((|Pattern|·(|Integer|)))·.·T)·(((|Float|))·.·T)·(((|DoubleFloat|))·.·T))·
123 (((|#2|·|#2|)·AND·(|has|·|#2|·(|Evalable|·|#2|))·(|has|·|#2|·(|SetCategory|))))·123 (((|#2|·|#2|)·AND·(|has|·|#2|·(|Evalable|·|#2|))·(|has|·|#2|·(|SetCategory|))))·
124 (((|#1|·|#2|)·.·T))·124 (((|#1|·|#2|)·.·T))·
125 (((|#1|·|#2|)·.·T))·125 (((|#1|·|#2|)·.·T))·
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1 (5966021·.·3942174236)·······1 (5966021·.·3976590015)·······
2 ((|tanh|·(($·$)·26))·(|tan|·(($·$)·11))·(|sinh|·(($·$)·27))·(|sin|·(($·$)·10))·(|sech|·(($·$)·28))·(|sec|·(($·$)·9))·(|pi|·(($)·16))·(|log|·(($·$)·19))·(|exp|·(($·$)·18))·(|csch|·(($·$)·29))·(|csc|·(($·$)·8))·(|coth|·(($·$)·30))·(|cot|·(($·$)·7))·(|cosh|·(($·$)·31))·(|cos|·(($·$)·6))·(|atanh|·(($·$)·20))·(|atan|·(($·$)·32))·(|asinh|·(($·$)·21))·(|asin|·(($·$)·33))·(|asech|·(($·$)·22))·(|asec|·(($·$)·34))·(|acsch|·(($·$)·23))·(|acsc|·(($·$)·35))·(|acoth|·(($·$)·24))·(|acot|·(($·$)·36))·(|acosh|·(($·$)·25))·(|acos|·(($·$)·37))·(**·(($·$·$)·17)))· 
3 (((|TranscendentalFunctionCategory|)·(|Category|))·(T·|TranscendentalFunctionCategory|))· 
4 ((|pi|·(*1·*1)·(|ofCategory|·*1·(|TranscendentalFunctionCategory|))))· 
5 (|Join|·(|TrigonometricFunctionCategory|)·(|ArcTrigonometricFunctionCategory|)·(|HyperbolicFunctionCategory|)·(|ArcHyperbolicFunctionCategory|)·(|ElementaryFunctionCategory|)·(CATEGORY·|domain|·(SIGNATURE·|pi|·($))))· 
6 (((|ArcHyperbolicFunctionCategory|)·.·T)·((|ArcTrigonometricFunctionCategory|)·.·T)·((|ElementaryFunctionCategory|)·.·T)·((|HyperbolicFunctionCategory|)·.·T)·((|TrigonometricFunctionCategory|)·.·T))· 
7 ((~=·(((|Boolean|)·$·$)·NIL·(|has|·|#1|·(|SetCategory|))))·(|value|·((|#1|·$)·26))·(|size?|·(((|Boolean|)·$·(|NonNegativeInteger|))·NIL))·(|setvalue!|·((|#1|·$·|#1|)·NIL·(|has|·$·(ATTRIBUTE·|shallowlyMutable|))))·(|setright!|·(($·$·$)·NIL·(|has|·$·(ATTRIBUTE·|shallowlyMutable|))))·(|setleft!|·(($·$·$)·NIL·(|has|·$·(ATTRIBUTE·|shallowlyMutable|))))·(|setelt|·((|#1|·$·"value"·|#1|)·NIL·(|has|·$·(ATTRIBUTE·|shallowlyMutable|)))·(($·$·"left"·$)·NIL·(|has|·$·(ATTRIBUTE·|shallowlyMutable|)))·(($·$·"right"·$)·NIL·(|has|·$·(ATTRIBUTE·|shallowlyMutable|))))·(|setchildren!|·(($·$·(|List|·$))·NIL·(|has|·$·(ATTRIBUTE·|shallowlyMutable|))))·(|sample|·(($)·NIL·T·CONST))·(|right|·(($·$)·25))·(|ptree|·(($·|#1|)·12)·(($·$·$)·17))·(|parts|·(((|List|·|#1|)·$)·NIL·(|has|·$·(ATTRIBUTE·|finiteAggregate|))))·(|nodes|·(((|List|·$)·$)·NIL))·(|node?|·(((|Boolean|)·$·$)·NIL·(|has|·|#1|·(|SetCategory|))))·(|more?|·(((|Boolean|)·$·(|NonNegativeInteger|))·NIL))·(|members|·(((|List|·|#1|)·$)·NIL·(|has|·$·(ATTRIBUTE·|finiteAggregate|))))·(|member?|·(((|Boolean|)·|#1|·$)·NIL·(AND·(|has|·$·(ATTRIBUTE·|finiteAggregate|))·(|has|·|#1|·(|SetCategory|)))))·(|map!|·(($·(|Mapping|·|#1|·|#1|)·$)·NIL·(|has|·$·(ATTRIBUTE·|shallowlyMutable|))))·(|map|·(($·(|Mapping|·|#1|·|#1|)·$)·NIL))·(|less?|·(((|Boolean|)·$·(|NonNegativeInteger|))·NIL))·(|left|·(($·$)·23))·(|leaves|·(((|List|·|#1|)·$)·NIL))·(|leaf?|·(((|Boolean|)·$)·20))·(|latex|·(((|String|)·$)·NIL·(|has|·|#1|·(|SetCategory|))))·(|hash|·(((|SingleInteger|)·$)·NIL·(|has|·|#1|·(|SetCategory|))))·(|every?|·(((|Boolean|)·(|Mapping|·(|Boolean|)·|#1|)·$)·NIL·(|has|·$·(ATTRIBUTE·|finiteAggregate|))))·(|eval|·(($·$·(|List|·(|Equation|·|#1|)))·NIL·(AND·(|has|·|#1|·(|Evalable|·|#1|))·(|has|·|#1|·(|SetCategory|))))·(($·$·(|Equation|·|#1|))·NIL·(AND·(|has|·|#1|·(|Evalable|·|#1|))·(|has|·|#1|·(|SetCategory|))))·(($·$·|#1|·|#1|)·NIL·(AND·(|has|·|#1|·(|Evalable|·|#1|))·(|has|·|#1|·(|SetCategory|))))·(($·$·(|List|·|#1|)·(|List|·|#1|))·NIL·(AND·(|has|·|#1|·(|Evalable|·|#1|))·(|has|·|#1|·(|SetCategory|)))))·(|eq?|·(((|Boolean|)·$·$)·NIL))·(|empty?|·(((|Boolean|)·$)·NIL))·(|empty|·(($)·NIL))·(|elt|·((|#1|·$·"value")·NIL)·(($·$·"left")·NIL)·(($·$·"right")·NIL))·(|distance|·(((|Integer|)·$·$)·NIL))·(|cyclic?|·(((|Boolean|)·$)·NIL))·(|count|·(((|NonNegativeInteger|)·(|Mapping|·(|Boolean|)·|#1|)·$)·NIL·(|has|·$·(ATTRIBUTE·|finiteAggregate|)))·(((|NonNegativeInteger|)·|#1|·$)·NIL·(AND·(|has|·$·(ATTRIBUTE·|finiteAggregate|))·(|has|·|#1|·(|SetCategory|)))))·(|copy|·(($·$)·NIL))·(|coerce|·(((|OutputForm|)·$)·29·(|has|·|#1|·(|SetCategory|)))·(((|Tree|·|#1|)·$)·9))·(|children|·(((|List|·$)·$)·NIL))·(|child?|·(((|Boolean|)·$·$)·NIL·(|has|·|#1|·(|SetCategory|))))·(|any?|·(((|Boolean|)·(|Mapping|·(|Boolean|)·|#1|)·$)·NIL·(|has|·$·(ATTRIBUTE·|finiteAggregate|))))·(=·(((|Boolean|)·$·$)·21·(|has|·|#1|·(|SetCategory|))))·(|#|·(((|NonNegativeInteger|)·$)·NIL·(|has|·$·(ATTRIBUTE·|finiteAggregate|)))))· 
8 (((|PendantTree|·|#1|)·(|Join|·(|BinaryRecursiveAggregate|·|#1|)·(CATEGORY·|domain|·(SIGNATURE·|ptree|·($·|#1|))·(SIGNATURE·|ptree|·($·$·$))·(SIGNATURE·|coerce|·((|Tree|·|#1|)·$))))·(|SetCategory|))·(T·|PendantTree|))· 
9 ((|ptree|·(*1·*1·*2)·(AND·(|isDomain|·*1·(|PendantTree|·*2))·(|ofCategory|·*2·(|SetCategory|))))·(|ptree|·(*1·*1·*1·*1)·(AND·(|isDomain|·*1·(|PendantTree|·*2))·(|ofCategory|·*2·(|SetCategory|))))·(|coerce|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Tree|·*3))·(|isDomain|·*1·(|PendantTree|·*3))·(|ofCategory|·*3·(|SetCategory|)))))· 
10 (|Join|·(|BinaryRecursiveAggregate|·|#1|)·(CATEGORY·|domain|·(SIGNATURE·|ptree|·($·|#1|))·(SIGNATURE·|ptree|·($·$·$))·(SIGNATURE·|coerce|·((|Tree|·|#1|)·$))))· 
11 ((~=·(((|Boolean|)·$·$)·NIL))·(|varList|·(((|List|·|#1|)·$)·16))·(|retractable?|·(((|Boolean|)·$)·38))·(|retractIfCan|·(((|Union|·(|LyndonWord|·|#1|)·"failed")·$)·41))·(|retract|·(((|LyndonWord|·|#1|)·$)·39))·(|rest|·(($·$)·18))·(|min|·(($·$·$)·NIL))·(|max|·(($·$·$)·NIL))·(|listOfTerms|·(((|List|·(|LyndonWord|·|#1|))·$)·23))·(|length|·(((|NonNegativeInteger|)·$)·45))·(|latex|·(((|String|)·$)·NIL))·(|hash|·(((|SingleInteger|)·$)·NIL))·(|first|·(((|LyndonWord|·|#1|)·$)·17))·(|coerce|·(((|OutputForm|)·$)·37)·(($·(|LyndonWord|·|#1|))·21)·(((|OrderedFreeMonoid|·|#1|)·$)·27)·(($·|#1|)·20))·(|One|·(($)·8·T·CONST))·(>=·(((|Boolean|)·$·$)·NIL))·(>·(((|Boolean|)·$·$)·NIL))·(=·(((|Boolean|)·$·$)·11))·(<=·(((|Boolean|)·$·$)·NIL))·(<·(((|Boolean|)·$·$)·48)))· 
12 (((|PoincareBirkhoffWittLyndonBasis|·|#1|)·(|Join|·(|OrderedSet|)·(|RetractableTo|·(|LyndonWord|·|#1|))·(CATEGORY·|domain|·(SIGNATURE·1·($)·|constant|)·(SIGNATURE·|coerce|·((|OrderedFreeMonoid|·|#1|)·$))·(SIGNATURE·|coerce|·($·|#1|))·(SIGNATURE·|first|·((|LyndonWord|·|#1|)·$))·(SIGNATURE·|length|·((|NonNegativeInteger|)·$))·(SIGNATURE·|listOfTerms|·((|List|·(|LyndonWord|·|#1|))·$))·(SIGNATURE·|rest|·($·$))·(SIGNATURE·|retractable?|·((|Boolean|)·$))·(SIGNATURE·|varList|·((|List|·|#1|)·$))))·(|OrderedSet|))·(T·|PoincareBirkhoffWittLyndonBasis|))· 
13 ((|One|·(*1·*1)·(AND·(|isDomain|·*1·(|PoincareBirkhoffWittLyndonBasis|·*2))·(|ofCategory|·*2·(|OrderedSet|))))·(|coerce|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|OrderedFreeMonoid|·*3))·(|isDomain|·*1·(|PoincareBirkhoffWittLyndonBasis|·*3))·(|ofCategory|·*3·(|OrderedSet|))))·(|coerce|·(*1·*1·*2)·(AND·(|isDomain|·*1·(|PoincareBirkhoffWittLyndonBasis|·*2))·(|ofCategory|·*2·(|OrderedSet|))))·(|first|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|LyndonWord|·*3))·(|isDomain|·*1·(|PoincareBirkhoffWittLyndonBasis|·*3))·(|ofCategory|·*3·(|OrderedSet|))))·(|length|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|NonNegativeInteger|))·(|isDomain|·*1·(|PoincareBirkhoffWittLyndonBasis|·*3))·(|ofCategory|·*3·(|OrderedSet|))))·(|listOfTerms|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|List|·(|LyndonWord|·*3)))·(|isDomain|·*1·(|PoincareBirkhoffWittLyndonBasis|·*3))·(|ofCategory|·*3·(|OrderedSet|))))·(|rest|·(*1·*1·*1)·(AND·(|isDomain|·*1·(|PoincareBirkhoffWittLyndonBasis|·*2))·(|ofCategory|·*2·(|OrderedSet|))))·(|retractable?|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|PoincareBirkhoffWittLyndonBasis|·*3))·(|ofCategory|·*3·(|OrderedSet|))))·(|varList|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|List|·*3))·(|isDomain|·*1·(|PoincareBirkhoffWittLyndonBasis|·*3))·(|ofCategory|·*3·(|OrderedSet|)))))· 
14 (|Join|·(|OrderedSet|)·(|RetractableTo|·(|LyndonWord|·|#1|))·(CATEGORY·|domain|·(SIGNATURE·(|One|)·($)·|constant|)·(SIGNATURE·|coerce|·((|OrderedFreeMonoid|·|#1|)·$))·(SIGNATURE·|coerce|·($·|#1|))·(SIGNATURE·|first|·((|LyndonWord|·|#1|)·$))·(SIGNATURE·|length|·((|NonNegativeInteger|)·$))·(SIGNATURE·|listOfTerms|·((|List|·(|LyndonWord|·|#1|))·$))·(SIGNATURE·|rest|·($·$))·(SIGNATURE·|retractable?|·((|Boolean|)·$))·(SIGNATURE·|varList|·((|List|·|#1|)·$))))· 
15 ((|variables|·(((|List|·|#4|)·$)·23))·(|trivialIdeal?|·(((|Boolean|)·$)·47))·(|triangular?|·(((|Boolean|)·$)·46))·(|sort|·(((|Record|·(|:|·|under|·$)·(|:|·|floor|·$)·(|:|·|upper|·$))·$·|#4|)·35))·(|roughUnitIdeal?|·(((|Boolean|)·$)·48))·(|roughSubIdeal?|·(((|Boolean|)·$·$)·54))·(|roughEqualIdeals?|·(((|Boolean|)·$·$)·57))·(|roughBase?|·(((|Boolean|)·$)·52))·(|rewriteIdealWithRemainder|·(((|List|·|#5|)·(|List|·|#5|)·$)·89))·(|rewriteIdealWithHeadRemainder|·(((|List|·|#5|)·(|List|·|#5|)·$)·86))·(|remainder|·(((|Record|·(|:|·|rnum|·|#2|)·(|:|·|polnum|·|#5|)·(|:|·|den|·|#2|))·|#5|·$)·80))·(|mainVariables|·(((|List|·|#4|)·$)·27))·(|mainVariable?|·(((|Boolean|)·|#4|·$)·29))·(|headRemainder|·(((|Record|·(|:|·|num|·|#5|)·(|:|·|den|·|#2|))·|#5|·$)·72))·(|collectUpper|·(($·$·|#4|)·32))·(|collectUnder|·(($·$·|#4|)·31))·(|collect|·(($·$·|#4|)·33))·(=·(((|Boolean|)·$·$)·39)))· 
16 (((|PolynomialSetCategory&|·|#1|·|#2|·|#3|·|#4|·|#5|)·(CATEGORY·|domain|·(SIGNATURE·|triangular?|·((|Boolean|)·|#1|))·(SIGNATURE·|rewriteIdealWithRemainder|·((|List|·|#5|)·(|List|·|#5|)·|#1|))·(SIGNATURE·|rewriteIdealWithHeadRemainder|·((|List|·|#5|)·(|List|·|#5|)·|#1|))·(SIGNATURE·|remainder|·((|Record|·(|:|·|rnum|·|#2|)·(|:|·|polnum|·|#5|)·(|:|·|den|·|#2|))·|#5|·|#1|))·(SIGNATURE·|headRemainder|·((|Record|·(|:|·|num|·|#5|)·(|:|·|den|·|#2|))·|#5|·|#1|))·(SIGNATURE·|roughUnitIdeal?|·((|Boolean|)·|#1|))·(SIGNATURE·|roughEqualIdeals?|·((|Boolean|)·|#1|·|#1|))·(SIGNATURE·|roughSubIdeal?|·((|Boolean|)·|#1|·|#1|))·(SIGNATURE·|roughBase?|·((|Boolean|)·|#1|))·(SIGNATURE·|trivialIdeal?|·((|Boolean|)·|#1|))·(SIGNATURE·|sort|·((|Record|·(|:|·|under|·|#1|)·(|:|·|floor|·|#1|)·(|:|·|upper|·|#1|))·|#1|·|#4|))·(SIGNATURE·|collectUpper|·(|#1|·|#1|·|#4|))·(SIGNATURE·|collect|·(|#1|·|#1|·|#4|))·(SIGNATURE·|collectUnder|·(|#1|·|#1|·|#4|))·(SIGNATURE·|mainVariable?|·((|Boolean|)·|#4|·|#1|))·(SIGNATURE·|mainVariables|·((|List|·|#4|)·|#1|))·(SIGNATURE·|variables|·((|List|·|#4|)·|#1|))·(SIGNATURE·=·((|Boolean|)·|#1|·|#1|)))·(|PolynomialSetCategory|·|#2|·|#3|·|#4|·|#5|)·(|Ring|)·(|OrderedAbelianMonoidSup|)·(|OrderedSet|)·(|RecursivePolynomialCategory|·|#2|·|#3|·|#4|))·(T·|PolynomialSetCategory&|))· 
17 NIL· 
18 (CATEGORY·|domain|·(SIGNATURE·|triangular?|·((|Boolean|)·|#1|))·(SIGNATURE·|rewriteIdealWithRemainder|·((|List|·|#5|)·(|List|·|#5|)·|#1|))·(SIGNATURE·|rewriteIdealWithHeadRemainder|·((|List|·|#5|)·(|List|·|#5|)·|#1|))·(SIGNATURE·|remainder|·((|Record|·(|:|·|rnum|·|#2|)·(|:|·|polnum|·|#5|)·(|:|·|den|·|#2|))·|#5|·|#1|))·(SIGNATURE·|headRemainder|·((|Record|·(|:|·|num|·|#5|)·(|:|·|den|·|#2|))·|#5|·|#1|))·(SIGNATURE·|roughUnitIdeal?|·((|Boolean|)·|#1|))·(SIGNATURE·|roughEqualIdeals?|·((|Boolean|)·|#1|·|#1|))·(SIGNATURE·|roughSubIdeal?|·((|Boolean|)·|#1|·|#1|))·(SIGNATURE·|roughBase?|·((|Boolean|)·|#1|))·(SIGNATURE·|trivialIdeal?|·((|Boolean|)·|#1|))·(SIGNATURE·|sort|·((|Record|·(|:|·|under|·|#1|)·(|:|·|floor|·|#1|)·(|:|·|upper|·|#1|))·|#1|·|#4|))·(SIGNATURE·|collectUpper|·(|#1|·|#1|·|#4|))·(SIGNATURE·|collect|·(|#1|·|#1|·|#4|))·(SIGNATURE·|collectUnder|·(|#1|·|#1|·|#4|))·(SIGNATURE·|mainVariable?|·((|Boolean|)·|#4|·|#1|))·(SIGNATURE·|mainVariables|·((|List|·|#4|)·|#1|))·(SIGNATURE·|variables|·((|List|·|#4|)·|#1|))·(SIGNATURE·=·((|Boolean|)·|#1|·|#1|)))· 
19 ((|map|·(((|Complex|·|#2|)·(|Mapping|·|#2|·|#1|)·(|Complex|·|#1|))·14)))· 
20 (((|ComplexFunctions2|·|#1|·|#2|)·(CATEGORY·|package|·(SIGNATURE·|map|·((|Complex|·|#2|)·(|Mapping|·|#2|·|#1|)·(|Complex|·|#1|))))·(|CommutativeRing|)·(|CommutativeRing|))·(T·|ComplexFunctions2|))· 
21 ((|map|·(*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|Mapping|·*6·*5))·(|isDomain|·*4·(|Complex|·*5))·(|ofCategory|·*5·(|CommutativeRing|))·(|ofCategory|·*6·(|CommutativeRing|))·(|isDomain|·*2·(|Complex|·*6))·(|isDomain|·*1·(|ComplexFunctions2|·*5·*6)))))· 
22 (CATEGORY·|package|·(SIGNATURE·|map|·((|Complex|·|#2|)·(|Mapping|·|#2|·|#1|)·(|Complex|·|#1|))))· 
23 ((|pushup|·((|#4|·|#4|·(|List|·|#3|))·55)·((|#4|·|#4|·|#3|)·54))·(|pushdown|·((|#4|·|#4|·(|List|·|#3|))·23)·((|#4|·|#4|·|#3|)·19))·(|map|·((|#4|·(|Mapping|·|#4|·(|Polynomial|·|#1|))·|#4|)·30)))· 
24 (((|PushVariables|·|#1|·|#2|·|#3|·|#4|)·(CATEGORY·|package|·(SIGNATURE·|pushdown|·(|#4|·|#4|·|#3|))·(SIGNATURE·|pushdown|·(|#4|·|#4|·(|List|·|#3|)))·(SIGNATURE·|pushup|·(|#4|·|#4|·|#3|))·(SIGNATURE·|pushup|·(|#4|·|#4|·(|List|·|#3|)))·(SIGNATURE·|map|·(|#4|·(|Mapping|·|#4|·(|Polynomial|·|#1|))·|#4|)))·(|Ring|)·(|OrderedAbelianMonoidSup|)·(|Join|·(|OrderedSet|)·(CATEGORY·|domain|·(SIGNATURE·|convert|·((|Symbol|)·$))·(SIGNATURE·|variable|·((|Union|·$·"failed")·(|Symbol|)))))·(|PolynomialCategory|·(|Polynomial|·|#1|)·|#2|·|#3|))·(T·|PushVariables|))· 
25 ((|map|·(*1·*2·*3·*2)·(AND·(|isDomain|·*3·(|Mapping|·*2·(|Polynomial|·*4)))·(|ofCategory|·*4·(|Ring|))·(|ofCategory|·*2·(|PolynomialCategory|·(|Polynomial|·*4)·*5·*6))·(|ofCategory|·*5·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*6·(|Join|·(|OrderedSet|)·(CATEGORY·|domain|·(SIGNATURE·|convert|·((|Symbol|)·$))·(SIGNATURE·|variable|·((|Union|·$·"failed")·(|Symbol|))))))·(|isDomain|·*1·(|PushVariables|·*4·*5·*6·*2))))·(|pushup|·(*1·*2·*2·*3)·(AND·(|isDomain|·*3·(|List|·*6))·(|ofCategory|·*6·(|Join|·(|OrderedSet|)·(CATEGORY·|domain|·(SIGNATURE·|convert|·((|Symbol|)·$))·(SIGNATURE·|variable|·((|Union|·$·"failed")·(|Symbol|))))))·(|ofCategory|·*4·(|Ring|))·(|ofCategory|·*5·(|OrderedAbelianMonoidSup|))·(|isDomain|·*1·(|PushVariables|·*4·*5·*6·*2))·(|ofCategory|·*2·(|PolynomialCategory|·(|Polynomial|·*4)·*5·*6))))·(|pushup|·(*1·*2·*2·*3)·(AND·(|ofCategory|·*4·(|Ring|))·(|ofCategory|·*5·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*3·(|Join|·(|OrderedSet|)·(CATEGORY·|domain|·(SIGNATURE·|convert|·((|Symbol|)·$))·(SIGNATURE·|variable|·((|Union|·$·"failed")·(|Symbol|))))))·(|isDomain|·*1·(|PushVariables|·*4·*5·*3·*2))·(|ofCategory|·*2·(|PolynomialCategory|·(|Polynomial|·*4)·*5·*3))))·(|pushdown|·(*1·*2·*2·*3)·(AND·(|isDomain|·*3·(|List|·*6))·(|ofCategory|·*6·(|Join|·(|OrderedSet|)·(CATEGORY·|domain|·(SIGNATURE·|convert|·((|Symbol|)·$))·(SIGNATURE·|variable|·((|Union|·$·"failed")·(|Symbol|))))))·(|ofCategory|·*4·(|Ring|))·(|ofCategory|·*5·(|OrderedAbelianMonoidSup|))·(|isDomain|·*1·(|PushVariables|·*4·*5·*6·*2))·(|ofCategory|·*2·(|PolynomialCategory|·(|Polynomial|·*4)·*5·*6))))·(|pushdown|·(*1·*2·*2·*3)·(AND·(|ofCategory|·*4·(|Ring|))·(|ofCategory|·*5·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*3·(|Join|·(|OrderedSet|)·(CATEGORY·|domain|·(SIGNATURE·|convert|·((|Symbol|)·$))·(SIGNATURE·|variable|·((|Union|·$·"failed")·(|Symbol|))))))·(|isDomain|·*1·(|PushVariables|·*4·*5·*3·*2))·(|ofCategory|·*2·(|PolynomialCategory|·(|Polynomial|·*4)·*5·*3)))))· 
26 (CATEGORY·|package|·(SIGNATURE·|pushdown|·(|#4|·|#4|·|#3|))·(SIGNATURE·|pushdown|·(|#4|·|#4|·(|List|·|#3|)))·(SIGNATURE·|pushup|·(|#4|·|#4|·|#3|))·(SIGNATURE·|pushup|·(|#4|·|#4|·(|List|·|#3|)))·(SIGNATURE·|map|·(|#4|·(|Mapping|·|#4|·(|Polynomial|·|#1|))·|#4|)))· 
27 ((~=·(((|Boolean|)·$·$)·NIL·(|has|·|#1|·(|SetCategory|))))·(|swap!|·(((|Void|)·$·(|Integer|)·(|Integer|))·NIL·(|has|·$·(ATTRIBUTE·|shallowlyMutable|))))·(|sorted?|·(((|Boolean|)·(|Mapping|·(|Boolean|)·|#1|·|#1|)·$)·NIL)·(((|Boolean|)·$)·NIL·(|has|·|#1|·(|OrderedSet|))))·(|sort!|·(($·(|Mapping|·(|Boolean|)·|#1|·|#1|)[·...·truncated·by·diffoscope;·len:·5600,·SHA:·3c6dae660cef22b3c2260f295fed969469a1e1ddffaf52cd3461959b4acb4974·...·]·(|has|·$·(ATTRIBUTE·|finiteAggregate|)))))·2 ((~=·(((|Boolean|)·$·$)·NIL·(|has|·|#1|·(|SetCategory|))))·(|zero|·(($·(|NonNegativeInteger|))·NIL·(|has|·|#1|·(|AbelianMonoid|))))·(|swap!|·(((|Void|)·$·(|Integer|)·(|Integer|))·NIL·(|has|·$·(ATTRIBUTE·|shallowlyMutable|))))·(|sorted?|·(((|Boolean|)·(|Mapping|·(|Boolean|)·|#1|·|#1|)·$)·NIL)·(((|Boolean|)·$)·NIL·(|h[·...·truncated·by·diffoscope;·len:·5627,·SHA:·0d1ca961085dc12ae5dd5f6c5ec4acf5db3c98a5743bdb54f25e7545a29db104·...·]·(|has|·$·(ATTRIBUTE·|finiteAggregate|)))))·
 3 (((|IndexedVector|·|#1|·|#2|)·(|VectorCategory|·|#1|)·(|Type|)·(|Integer|))·(T·|IndexedVector|))·
28 (((|IndexedFlexibleArray|·|#1|·|#2|)·(|Join|·(|OneDimensionalArrayAggregate|·|#1|)·(|ExtensibleLinearAggregate|·|#1|)·(CATEGORY·|domain|·(SIGNATURE·|flexibleArray|·($·(|List|·|#1|)))·(SIGNATURE·|physicalLength|·((|NonNegativeInteger|)·$))·(SIGNATURE·|physicalLength!|·($·$·(|Integer|)))·(SIGNATURE·|shrinkable|·((|Boolean|)·(|Boolean|)))))·(|Type|)·(|Integer|))·(T·|IndexedFlexibleArray|))· 
29 ((|flexibleArray|·(*1·*1·*2)·(AND·(|isDomain|·*2·(|List|·*3))·(|ofCategory|·*3·(|Type|))·(|isDomain|·*1·(|IndexedFlexibleArray|·*3·*4))·(|ofType|·*4·(|Integer|))))·(|physicalLength|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|NonNegativeInteger|))·(|isDomain|·*1·(|IndexedFlexibleArray|·*3·*4))·(|ofCategory|·*3·(|Type|))·(|ofType|·*4·(|Integer|))))·(|physicalLength!|·(*1·*1·*1·*2)·(AND·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|IndexedFlexibleArray|·*3·*4))·(|ofCategory|·*3·(|Type|))·(|ofType|·*4·*2)))·(|shrinkable|·(*1·*2·*2)·(AND·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|IndexedFlexibleArray|·*3·*4))·(|ofCategory|·*3·(|Type|))·(|ofType|·*4·(|Integer|)))))· 
30 (|Join|·(|OneDimensionalArrayAggregate|·|#1|)·(|ExtensibleLinearAggregate|·|#1|)·(CATEGORY·|domain|·(SIGNATURE·|flexibleArray|·($·(|List|·|#1|)))·(SIGNATURE·|physicalLength|·((|NonNegativeInteger|)·$))·(SIGNATURE·|physicalLength!|·($·$·(|Integer|)))·(SIGNATURE·|shrinkable|·((|Boolean|)·(|Boolean|)))))· 
31 ((|factorSqFree|·(((|Factored|·(|SparseUnivariatePolynomial|·|#1|))·(|SparseUnivariatePolynomial|·|#1|)·|#1|)·15))·(|factor|·(((|Factored|·(|SparseUnivariatePolynomial|·|#1|))·(|SparseUnivariatePolynomial|·|#1|)·|#1|)·24)))· 
32 (((|FactorisationOverPseudoAlgebraicClosureOfRationalNumber|·|#1|)·(CATEGORY·|package|·(SIGNATURE·|factor|·((|Factored|·(|SparseUnivariatePolynomial|·|#1|))·(|SparseUnivariatePolynomial|·|#1|)·|#1|))·(SIGNATURE·|factorSqFree|·((|Factored|·(|SparseUnivariatePolynomial|·|#1|))·(|SparseUnivariatePolynomial|·|#1|)·|#1|)))·(|PseudoAlgebraicClosureOfRationalNumberCategory|))·(T·|FactorisationOverPseudoAlgebraicClosureOfRationalNumber|))· 
33 ((|factorSqFree|·(*1·*2·*3·*4)·(AND·(|ofCategory|·*4·(|PseudoAlgebraicClosureOfRationalNumberCategory|))·(|isDomain|·*2·(|Factored|·(|SparseUnivariatePolynomial|·*4)))·(|isDomain|·*1·(|FactorisationOverPseudoAlgebraicClosureOfRationalNumber|·*4))·(|isDomain|·*3·(|SparseUnivariatePolynomial|·*4))))·(|factor|·(*1·*2·*3·*4)·(AND·(|ofCategory|·*4·(|PseudoAlgebraicClosureOfRationalNumberCategory|))·(|isDomain|·*2·(|Factored|·(|SparseUnivariatePolynomial|·*4)))·(|isDomain|·*1·(|FactorisationOverPseudoAlgebraicClosureOfRationalNumber|·*4))·(|isDomain|·*3·(|SparseUnivariatePolynomial|·*4)))))· 
34 (CATEGORY·|package|·(SIGNATURE·|factor|·((|Factored|·(|SparseUnivariatePolynomial|·|#1|))·(|SparseUnivariatePolynomial|·|#1|)·|#1|))·(SIGNATURE·|factorSqFree|·((|Factored|·(|SparseUnivariatePolynomial|·|#1|))·(|SparseUnivariatePolynomial|·|#1|)·|#1|)))· 
35 ((|trigs|·((|#2|·|#2|)·28))·(|real?|·(((|Boolean|)·|#2|)·19))·(|real|·(((|Expression|·|#1|)·|#2|)·12))·(|imag|·(((|Expression|·|#1|)·|#2|)·14))·(|complexNormalize|·((|#2|·|#2|·(|Symbol|))·68)·((|#2|·|#2|)·69))·(|complexForm|·(((|Complex|·(|Expression|·|#1|))·|#2|)·9))·(|complexElementary|·((|#2|·|#2|·(|Symbol|))·65)·((|#2|·|#2|)·58)))· 
36 (((|ComplexTrigonometricManipulations|·|#1|·|#2|)·(CATEGORY·|package|·(SIGNATURE·|complexNormalize|·(|#2|·|#2|))·(SIGNATURE·|complexNormalize|·(|#2|·|#2|·(|Symbol|)))·(SIGNATURE·|complexElementary|·(|#2|·|#2|))·(SIGNATURE·|complexElementary|·(|#2|·|#2|·(|Symbol|)))·(SIGNATURE·|real|·((|Expression|·|#1|)·|#2|))·(SIGNATURE·|imag|·((|Expression|·|#1|)·|#2|))·(SIGNATURE·|real?|·((|Boolean|)·|#2|))·(SIGNATURE·|trigs|·(|#2|·|#2|))·(SIGNATURE·|complexForm|·((|Complex|·(|Expression|·|#1|))·|#2|)))·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|)))·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·(|Complex|·|#1|))))·(T·|ComplexTrigonometricManipulations|))· 
37 ((|complexForm|·(*1·*2·*3)·(AND·(|ofCategory|·*4·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))))·(|isDomain|·*2·(|Complex|·(|Expression|·*4)))·(|isDomain|·*1·(|ComplexTrigonometricManipulations|·*4·*3))·(|ofCategory|·*3·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·(|Complex|·*4))))))·(|trigs|·(*1·*2·*2)·(AND·(|ofCategory|·*3·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))))·(|isDomain|·*1·(|ComplexTrigonometricManipulations|·*3·*2))·(|ofCategory|·*2·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·(|Complex|·*3))))))·(|real?|·(*1·*2·*3)·(AND·(|ofCategory|·*4·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))))·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|ComplexTrigonometricManipulations|·*4·*3))·(|ofCategory|·*3·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·(|Complex|·*4))))))·(|imag|·(*1·*2·*3)·(AND·(|ofCategory|·*4·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))))·(|isDomain|·*2·(|Expression|·*4))·(|isDomain|·*1·(|ComplexTrigonometricManipulations|·*4·*3))·(|ofCategory|·*3·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·(|Complex|·*4))))))·(|real|·(*1·*2·*3)·(AND·(|ofCategory|·*4·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))))·(|isDomain|·*2·(|Expression|·*4))·(|isDomain|·*1·(|ComplexTrigonometricManipulations|·*4·*3))·(|ofCategory|·*3·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·(|Complex|·*4))))))·(|complexElementary|·(*1·*2·*2·*3)·(AND·(|isDomain|·*3·(|Symbol|))·(|ofCategory|·*4·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))))·(|isDomain|·*1·(|ComplexTrigonometricManipulations|·*4·*2))·(|ofCategory|·*2·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·(|Complex|·*4))))))·(|complexElementary|·(*1·*2·*2)·(AND·(|ofCategory|·*3·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))))·(|isDomain|·*1·(|ComplexTrigonometricManipulations|·*3·*2))·(|ofCategory|·*2·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·(|Complex|·*3))))))·(|complexNormalize|·(*1·*2·*2·*3)·(AND·(|isDomain|·*3·(|Symbol|))·(|ofCategory|·*4·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))))·(|isDomain|·*1·(|ComplexTrigonometricManipulations|·*4·*2))·(|ofCategory|·*2·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·(|Complex|·*4))))))·(|complexNormalize|·(*1·*2·*2)·(AND·(|ofCategory|·*3·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))))·(|isDomain|·*1·(|ComplexTrigonometricManipulations|·*3·*2))·(|ofCategory|·*2·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·(|Complex|·*3)))))))· 
38 (CATEGORY·|package|·(SIGNATURE·|complexNormalize|·(|#2|·|#2|))·(SIGNATURE·|complexNormalize|·(|#2|·|#2|·(|Symbol|)))·(SIGNATURE·|complexElementary|·(|#2|·|#2|))·(SIGNATURE·|complexElementary|·(|#2|·|#2|·(|Symbol|)))·(SIGNATURE·|real|·((|Expression|·|#1|)·|#2|))·(SIGNATURE·|imag|·((|Expression|·|#1|)·|#2|))·(SIGNATURE·|real?|·((|Boolean|)·|#2|))·(SIGNATURE·|trigs|·(|#2|·|#2|))·(SIGNATURE·|complexForm|·((|Complex|·(|Expression|·|#1|))·|#2|)))· 
39 ((|is?|·(((|Boolean|)·(|List|·|#2|)·|#3|)·22)·(((|Boolean|)·|#2|·|#3|)·17))·(|Is|·(((|PatternMatchResult|·|#1|·|#2|)·|#2|·|#3|)·42·(AND·(|not|·(|has|·|#2|·(|RetractableTo|·(|Symbol|))))·(|not|·(|has|·|#2|·(|Ring|)))))·(((|List|·(|Equation|·(|Polynomial|·|#2|)))·|#2|·|#3|)·41·(AND·(|has|·|#2|·(|Ring|))·(|not|·(|has|·|#2|·(|RetractableTo|·(|Symbol|))))))·(((|List|·(|Equation|·|#2|))·|#2|·|#3|)·34·(|has|·|#2|·(|RetractableTo|·(|Symbol|))))·(((|PatternMatchListResult|·|#1|·|#2|·(|List|·|#2|))·(|List|·|#2|)·|#3|)·20)))· 
40 (((|PatternMatch|·|#1|·|#2|·|#3|)·(CATEGORY·|package|·(SIGNATURE·|is?|·((|Boolean|)·|#2|·|#3|))·(SIGNATURE·|is?|·((|Boolean|)·(|List|·|#2|)·|#3|))·(SIGNATURE·|Is|·((|PatternMatchListResult|·|#1|·|#2|·(|List|·|#2|))·(|List|·|#2|)·|#3|))·(IF·(|has|·|#2|·(|RetractableTo|·(|Symbol|)))·(SIGNATURE·|Is|·((|List|·(|Equation|·|#2|))·|#2|·|#3|))·(IF·(|has|·|#2|·(|Ring|))·(SIGNATURE·|Is|·((|List|·(|Equation|·(|Polynomial|·|#2|)))·|#2|·|#3|))·(SIGNATURE·|Is|·((|PatternMatchResult|·|#1|·|#2|)·|#2|·|#3|)))))·(|SetCategory|)·(|PatternMatchable|·|#1|)·(|ConvertibleTo|·(|Pattern|·|#1|)))·(T·|PatternMatch|))· 
41 ((|Is|·(*1·*2·*3·*4)·(AND·(|ofCategory|·*5·(|SetCategory|))·(|isDomain|·*2·(|PatternMatchResult|·*5·*3))·(|isDomain|·*1·(|PatternMatch|·*5·*3·*4))·(|not|·(|ofCategory|·*3·(|RetractableTo|·(|Symbol|))))·(|not|·(|ofCategory|·*3·(|Ring|)))·(|ofCategory|·*3·(|PatternMatchable|·*5))·(|ofCategory|·*4·(|ConvertibleTo|·(|Pattern|·*5)))))·(|Is|·(*1·*2·*3·*4)·(AND·(|ofCategory|·*5·(|SetCategory|))·(|isDomain|·*2·(|List|·(|Equation|·(|Polynomial|·*3))))·(|isDomain|·*1·(|PatternMatch|·*5·*3·*4))·(|ofCategory|·*3·(|Ring|))·(|not|·(|ofCategory|·*3·(|RetractableTo|·(|Symbol|))))·(|ofCategory|·*3·(|PatternMatchable|·*5))·(|ofCategory|·*4·(|ConvertibleTo|·(|Pattern|·*5)))))·(|Is|·(*1·*2·*3·*4)·(AND·(|ofCategory|·*5·(|SetCategory|))·(|isDomain|·*2·(|List|·(|Equation|·*3)))·(|isDomain|·*1·(|PatternMatch|·*5·*3·*4))·(|ofCategory|·*3·(|RetractableTo|·(|Symbol|)))·(|ofCategory|·*3·(|PatternMatchable|·*5))·(|ofCategory|·*4·(|ConvertibleTo|·(|Pattern|·*5)))))·(|Is|·(*1·*2·*3·*4)·(AND·(|ofCategory|·*5·(|SetCategory|))·(|ofCategory|·*6·(|PatternMatchable|·*5))·(|isDomain|·*2·(|PatternMatchListResult|·*5·*6·(|List|·*6)))·(|isDomain|·*1·(|PatternMatch|·*5·*6·*4))·(|isDomain|·*3·(|List|·*6))·(|ofCategory|·*4·(|ConvertibleTo|·(|Pattern|·*5)))))·(|is?|·(*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|List|·*6))·(|ofCategory|·*6·(|PatternMatchable|·*5))·(|ofCategory|·*5·(|SetCategory|))·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|PatternMatch|·*5·*6·*4))·(|ofCategory|·*4·(|ConvertibleTo|·(|Pattern|·*5)))))·(|is?|·(*1·*2·*3·*4)·(AND·(|ofCategory|·*5·(|SetCategory|))·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|PatternMatch|·*5·*3·*4))·(|ofCategory|·*3·(|PatternMatchable|·*5))·(|ofCategory|·*4·(|ConvertibleTo|·(|Pattern|·*5))))))· 
42 (CATEGORY·|package|·(SIGNATURE·|is?|·((|Boolean|)·|#2|·|#3|))·(SIGNATURE·|is?|·((|Boolean|)·(|List|·|#2|)·|#3|))·(SIGNATURE·|Is|·((|PatternMatchListResult|·|#1|·|#2|·(|List|·|#2|))·(|List|·|#2|)·|#3|))·(IF·(|has|·|#2|·(|RetractableTo|·(|Symbol|)))·(SIGNATURE·|Is|·((|List|·(|Equation|·|#2|))·|#2|·|#3|))·(IF·(|has|·|#2|·(|Ring|))·(SIGNATURE·|Is|·((|List|·(|Equation|·(|Polynomial|·|#2|)))·|#2|·|#3|))·(SIGNATURE·|Is|·((|PatternMatchResult|·|#1|·|#2|)·|#2|·|#3|)))))· 
43 ((|tensorProduct|·(((|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|)))·56)·(((|Matrix|·|#1|)·(|Matrix|·|#1|))·55)·(((|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|)))·54)·(((|Matrix|·|#1|)·(|Matrix|·|#1|)·(|Matrix|·|#1|))·51))·(|symmetricTensors|·(((|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|))·(|PositiveInteger|))·50)·(((|Matrix|·|#1|)·(|Matrix|·|#1|)·(|PositiveInteger|))·49))·(|permutationRepresentation|·(((|List|·(|Matrix|·(|Integer|)))·(|List|·(|List|·(|Integer|))))·66)·(((|List|·(|Matrix|·(|Integer|)))·(|List|·(|Permutation|·(|Integer|)))·(|Integer|))·65)·(((|Matrix|·(|Integer|))·(|List|·(|Integer|)))·62)·(((|Matrix|·(|Integer|))·(|Permutation|·(|Integer|))·(|Integer|))·61))·(|createGenericMatrix|·(((|Matrix|·(|Polynomial|·|#1|))·(|NonNegativeInteger|))·79))·(|antisymmetricTensors|·(((|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|))·(|PositiveInteger|))·37·(|has|·|#1|·(ATTRIBUTE·(|commutative|·"*"))))·(((|Matrix|·|#1|)·(|Matrix|·|#1|)·(|PositiveInteger|))·35·(|has|·|#1|·(ATTRIBUTE·(|commutative|·"*"))))))· 
44 (((|RepresentationPackage1|·|#1|)·(CATEGORY·|package|·(IF·(|has|·|#1|·(ATTRIBUTE·(|commutative|·"*")))·(SIGNATURE·|antisymmetricTensors|·((|Matrix|·|#1|)·(|Matrix|·|#1|)·(|PositiveInteger|)))·|noBranch|)·(IF·(|has|·|#1|·(ATTRIBUTE·(|commutative|·"*")))·(SIGNATURE·|antisymmetricTensors|·((|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|))·(|PositiveInteger|)))·|noBranch|)·(SIGNATURE·|createGenericMatrix|·((|Matrix|·(|Polynomial|·|#1|))·(|NonNegativeInteger|)))·(SIGNATURE·|symmetricTensors|·((|Matrix|·|#1|)·(|Matrix|·|#1|)·(|PositiveInteger|)))·(SIGNATURE·|symmetricTensors|·((|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|))·(|PositiveInteger|)))·(SIGNATURE·|tensorProduct|·((|Matrix|·|#1|)·(|Matrix|·|#1|)·(|Matrix|·|#1|)))·(SIGNATURE·|tensorProduct|·((|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|))))·(SIGNATURE·|tensorProduct|·((|Matrix|·|#1|)·(|Matrix|·|#1|)))·(SIGNATURE·|tensorProduct|·((|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|))))·(SIGNATURE·|permutationRepresentation|·((|Matrix|·(|Integer|))·(|Permutation|·(|Integer|))·(|Integer|)))·(SIGNATURE·|permutationRepresentation|·((|Matrix|·(|Integer|))·(|List|·(|Integer|))))·(SIGNATURE·|permutationRepresentation|·((|List|·(|Matrix|·(|Integer|)))·(|List|·(|Permutation|·(|Integer|)))·(|Integer|)))·(SIGNATURE·|permutationRepresentation|·((|List|·(|Matrix|·(|Integer|)))·(|List|·(|List|·(|Integer|))))))·(|Ring|))·(T·|RepresentationPackage1|))· 
45 ((|permutationRepresentation|·(*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|List|·(|Integer|))))·(|isDomain|·*2·(|List|·(|Matrix|·(|Integer|))))·(|isDomain|·*1·(|RepresentationPackage1|·*4))·(|ofCategory|·*4·(|Ring|))))·(|permutationRepresentation|·(*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|List|·(|Permutation|·(|Integer|))))·(|isDomain|·*4·(|Integer|))·(|isDomain|·*2·(|List|·(|Matrix|·*4)))·(|isDomain|·*1·(|RepresentationPackage1|·*5))·(|ofCategory|·*5·(|Ring|))))·(|permutationRepresentation|·(*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|Integer|)))·(|isDomain|·*2·(|Matrix|·(|Integer|)))·(|isDomain|·*1·(|RepresentationPackage1|·*4))·(|ofCategory|·*4·(|Ring|))))·(|permutationRepresentation|·(*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|Permutation|·(|Integer|)))·(|isDomain|·*4·(|Integer|))·(|isDomain|·*2·(|Matrix|·*4))·(|isDomain|·*1·(|RepresentationPackage1|·*5))·(|ofCategory|·*5·(|Ring|))))·(|tensorProduct|·(*1·*2·*2)·(AND·(|isDomain|·*2·(|List|·(|Matrix|·*3)))·(|ofCategory|·*3·(|Ring|))·(|isDomain|·*1·(|RepresentationPackage1|·*3))))·(|tensorProduct|·(*1·*2·*2)·(AND·(|isDomain|·*2·(|Matrix|·*3))·(|ofCategory|·*3·(|Ring|))·(|isDomain|·*1·(|RepresentationPackage1|·*3))))·(|tensorProduct|·(*1·*2·*2·*2)·(AND·(|isDomain|·*2·(|List|·(|Matrix|·*3)))·(|ofCategory|·*3·(|Ring|))·(|isDomain|·*1·(|RepresentationPackage1|·*3))))·(|tensorProduct|·(*1·*2·*2·*2)·(AND·(|isDomain|·*2·(|Matrix|·*3))·(|ofCategory|·*3·(|Ring|))·(|isDomain|·*1·(|RepresentationPackage1|·*3))))·(|symmetricTensors|·(*1·*2·*2·*3)·(AND·(|isDomain|·*2·(|List|·(|Matrix|·*4)))·(|isDomain|·*3·(|PositiveInteger|))·(|ofCategory|·*4·(|Ring|))·(|isDomain|·*1·(|RepresentationPackage1|·*4))))·(|symmetricTensors|·(*1·*2·*2·*3)·(AND·(|isDomain|·*2·(|Matrix|·*4))·(|isDomain|·*3·(|PositiveInteger|))·(|ofCategory|·*4·(|Ring|))·(|isDomain|·*1·(|RepresentationPackage1|·*4))))·(|createGenericMatrix|·(*1·*2·*3)·(AND·(|isDomain|·*3·(|NonNegativeInteger|))·(|isDomain|·*2·(|Matrix|·(|Polynomial|·*4)))·(|isDomain|·*1·(|RepresentationPackage1|·*4))·(|ofCategory|·*4·(|Ring|))))·(|antisymmetricTensors|·(*1·*2·*2·*3)·(AND·(|isDomain|·*2·(|List|·(|Matrix|·*4)))·(|isDomain|·*3·(|PositiveInteger|))·(|has|·*4·(ATTRIBUTE·(|commutative|·"*")))·(|ofCategory|·*4·(|Ring|))·(|isDomain|·*1·(|RepresentationPackage1|·*4))))·(|antisymmetricTensors|·(*1·*2·*2·*3)·(AND·(|isDomain|·*2·(|Matrix|·*4))·(|isDomain|·*3·(|PositiveInteger|))·(|has|·*4·(ATTRIBUTE·(|commutative|·"*")))·(|ofCategory|·*4·(|Ring|))·(|isDomain|·*1·(|RepresentationPackage1|·*4)))))· 
46 (CATEGORY·|package|·(IF·(|has|·|#1|·(ATTRIBUTE·(|commutative|·"*")))·(SIGNATURE·|antisymmetricTensors|·((|Matrix|·|#1|)·(|Matrix|·|#1|)·(|PositiveInteger|)))·|noBranch|)·(IF·(|has|·|#1|·(ATTRIBUTE·(|commutative|·"*")))·(SIGNATURE·|antisymmetricTensors|·((|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|))·(|PositiveInteger|)))·|noBranch|)·(SIGNATURE·|createGenericMatrix|·((|Matrix|·(|Polynomial|·|#1|))·(|NonNegativeInteger|)))·(SIGNATURE·|symmetricTensors|·((|Matrix|·|#1|)·(|Matrix|·|#1|)·(|PositiveInteger|)))·(SIGNATURE·|symmetricTensors|·((|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|))·(|PositiveInteger|)))·(SIGNATURE·|tensorProduct|·((|Matrix|·|#1|)·(|Matrix|·|#1|)·(|Matrix|·|#1|)))·(SIGNATURE·|tensorProduct|·((|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|))))·(SIGNATURE·|tensorProduct|·((|Matrix|·|#1|)·(|Matrix|·|#1|)))·(SIGNATURE·|tensorProduct|·((|List|·(|Matrix|·|#1|))·(|List|·(|Matrix|·|#1|))))·(SIGNATURE·|permutationRepresentation|·((|Matrix|·(|Integer|))·(|Permutation|·(|Integer|))·(|Integer|)))·(SIGNATURE·|permutationRepresentation|·((|Matrix|·(|Integer|))·(|List|·(|Integer|))))·(SIGNATURE·|permutationRepresentation|·((|List|·(|Matrix|·(|Integer|)))·(|List|·(|Permutation|·(|Integer|)))·(|Integer|)))·(SIGNATURE·|permutationRepresentation|·((|List|·(|Matrix|·(|Integer|)))·(|List|·(|List|·(|Integer|))))))· 
47 ((|unrankImproperPartitions1|·(((|List|·(|Integer|))·(|Integer|)·(|Integer|)·(|Integer|))·20))·(|unrankImproperPartitions0|·(((|List|·(|Integer|))·(|Integer|)·(|Integer|)·(|Integer|))·12))·(|subSet|·(((|List|·(|Integer|))·(|Integer|)·(|Integer|)·(|Integer|))·16))·(|numberOfImproperPartitions|·(((|Integer|)·(|Integer|)·(|Integer|))·9))·(|nextPartition|·(((|Vector|·(|Integer|))·(|List|·(|Integer|))·(|Vector|·(|Integer|))·(|Integer|))·44)·(((|Vector|·(|Integer|))·(|Vector|·(|Integer|))·(|Vector|·(|Integer|))·(|Integer|))·39))·(|nextLatticePermutation|·(((|List|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))·(|Boolean|))·26))·(|nextColeman|·(((|Matrix|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))·(|Matrix|·(|Integer|)))·43))·(|makeYoungTableau|·(((|Matrix|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|)))·31))·(|listYoungTableaus|·(((|List|·(|Matrix|·(|Integer|)))·(|List|·(|Integer|)))·33))·(|inverseColeman|·(((|List|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))·(|Matrix|·(|Integer|)))·46))·(|coleman|·(((|Matrix|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|)))·54)))· 
48 (((|SymmetricGroupCombinatoricFunctions|)·(CATEGORY·|package|·(SIGNATURE·|coleman|·((|Matrix|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))))·(SIGNATURE·|inverseColeman|·((|List|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))·(|Matrix|·(|Integer|))))·(SIGNATURE·|listYoungTableaus|·((|List|·(|Matrix|·(|Integer|)))·(|List|·(|Integer|))))·(SIGNATURE·|makeYoungTableau|·((|Matrix|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))))·(SIGNATURE·|nextColeman|·((|Matrix|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))·(|Matrix|·(|Integer|))))·(SIGNATURE·|nextLatticePermutation|·((|List|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))·(|Boolean|)))·(SIGNATURE·|nextPartition|·((|Vector|·(|Integer|))·(|Vector|·(|Integer|))·(|Vector|·(|Integer|))·(|Integer|)))·(SIGNATURE·|nextPartition|·((|Vector|·(|Integer|))·(|List|·(|Integer|))·(|Vector|·(|Integer|))·(|Integer|)))·(SIGNATURE·|numberOfImproperPartitions|·((|Integer|)·(|Integer|)·(|Integer|)))·(SIGNATURE·|subSet|·((|List|·(|Integer|))·(|Integer|)·(|Integer|)·(|Integer|)))·(SIGNATURE·|unrankImproperPartitions0|·((|List|·(|Integer|))·(|Integer|)·(|Integer|)·(|Integer|)))·(SIGNATURE·|unrankImproperPartitions1|·((|List|·(|Integer|))·(|Integer|)·(|Integer|)·(|Integer|)))))·(T·|SymmetricGroupCombinatoricFunctions|))· 
49 ((|unrankImproperPartitions1|·(*1·*2·*3·*3·*3)·(AND·(|isDomain|·*2·(|List|·(|Integer|)))·(|isDomain|·*1·(|SymmetricGroupCombinatoricFunctions|))·(|isDomain|·*3·(|Integer|))))·(|unrankImproperPartitions0|·(*1·*2·*3·*3·*3)·(AND·(|isDomain|·*2·(|List|·(|Integer|)))·(|isDomain|·*1·(|SymmetricGroupCombinatoricFunctions|))·(|isDomain|·*3·(|Integer|))))·(|subSet|·(*1·*2·*3·*3·*3)·(AND·(|isDomain|·*2·(|List|·(|Integer|)))·(|isDomain|·*1·(|SymmetricGroupCombinatoricFunctions|))·(|isDomain|·*3·(|Integer|))))·(|numberOfImproperPartitions|·(*1·*2·*2·*2)·(AND·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|SymmetricGroupCombinatoricFunctions|))))·(|nextPartition|·(*1·*2·*3·*2·*4)·(AND·(|isDomain|·*2·(|Vector|·(|Integer|)))·(|isDomain|·*3·(|List|·(|Integer|)))·(|isDomain|·*4·(|Integer|))·(|isDomain|·*1·(|SymmetricGroupCombinatoricFunctions|))))·(|nextPartition|·(*1·*2·*2·*2·*3)·(AND·(|isDomain|·*2·(|Vector|·(|Integer|)))·(|isDomain|·*3·(|Integer|))·(|isDomain|·*1·(|SymmetricGroupCombinatoricFunctions|))))·(|nextLatticePermutation|·(*1·*2·*2·*2·*3)·(AND·(|isDomain|·*2·(|List|·(|Integer|)))·(|isDomain|·*3·(|Boolean|))·(|isDomain|·*1·(|SymmetricGroupCombinatoricFunctions|))))·(|nextColeman|·(*1·*2·*3·*3·*2)·(AND·(|isDomain|·*2·(|Matrix|·(|Integer|)))·(|isDomain|·*3·(|List|·(|Integer|)))·(|isDomain|·*1·(|SymmetricGroupCombinatoricFunctions|))))·(|makeYoungTableau|·(*1·*2·*3·*3)·(AND·(|isDomain|·*3·(|List|·(|Integer|)))·(|isDomain|·*2·(|Matrix|·(|Integer|)))·(|isDomain|·*1·(|SymmetricGroupCombinatoricFunctions|))))·(|listYoungTableaus|·(*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|Integer|)))·(|isDomain|·*2·(|List|·(|Matrix|·(|Integer|))))·(|isDomain|·*1·(|SymmetricGroupCombinatoricFunctions|))))·(|inverseColeman|·(*1·*2·*2·*2·*3)·(AND·(|isDomain|·*2·(|List|·(|Integer|)))·(|isDomain|·*3·(|Matrix|·(|Integer|)))·(|isDomain|·*1·(|SymmetricGroupCombinatoricFunctions|))))·(|coleman|·(*1·*2·*3·*3·*3)·(AND·(|isDomain|·*3·(|List|·(|Integer|)))·(|isDomain|·*2·(|Matrix|·(|Integer|)))·(|isDomain|·*1·(|SymmetricGroupCombinatoricFunctions|)))))· 
50 (CATEGORY·|package|·(SIGNATURE·|coleman|·((|Matrix|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))))·(SIGNATURE·|inverseColeman|·((|List|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))·(|Matrix|·(|Integer|))))·(SIGNATURE·|listYoungTableaus|·((|List|·(|Matrix|·(|Integer|)))·(|List|·(|Integer|))))·(SIGNATURE·|makeYoungTableau|·((|Matrix|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))))·(SIGNATURE·|nextColeman|·((|Matrix|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))·(|Matrix|·(|Integer|))))·(SIGNATURE·|nextLatticePermutation|·((|List|·(|Integer|))·(|List|·(|Integer|))·(|List|·(|Integer|))·(|Boolean|)))·(SIGNATURE·|nextPartition|·((|Vector|·(|Integer|))·(|Vector|·(|Integer|))·(|Vector|·(|Integer|))·(|Integer|)))·(SIGNATURE·|nextPartition|·((|Vector|·(|Integer|))·(|List|·(|Integer|))·(|Vector|·(|Integer|))·(|Integer|)))·(SIGNATURE·|numberOfImproperPartitions|·((|Integer|)·(|Integer|)·(|Integer|)))·(SIGNATURE·|subSet|·((|List|·(|Integer|))·(|Integer|)·(|Integer|)·(|Integer|)))·(SIGNATURE·|unrankImproperPartitions0|·((|List|·(|Integer|))·(|Integer|)·(|Integer|)·(|Integer|)))·(SIGNATURE·|unrankImproperPartitions1|·((|List|·(|Integer|))·(|Integer|)·(|Integer|)·(|Integer|))))· 
51 ((|showTheFTable|·(($)·9))·(|showAttributes|·(((|Union|·(|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated"))))·"failed")·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·29))·(|keys|·(((|List|·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·$)·26))·(|insert!|·(($·(|Record|·(|:|·|key|·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·(|:|·|entry|·(|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated")))))))·23))·(|fTable|·(($·(|List|·(|Record|·(|:|·|key|·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·(|:|·|entry|·(|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated"))))))))·21))·(|entry|·(((|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated"))))·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·33))·(|entries|·(((|List|·(|Record|·(|:|·|key|·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·(|:|·|entry|·(|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated")))))))·$)·31))·(|clearTheFTable|·(((|Void|))·12)))· 
52 (((|IntegrationFunctionsTable|)·(CATEGORY·|domain|·(SIGNATURE·|showTheFTable|·($))·(SIGNATURE·|clearTheFTable|·((|Void|)))·(SIGNATURE·|keys|·((|List|·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·$))·(SIGNATURE·|fTable|·($·(|List|·(|Record|·(|:|·|key|·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·(|:|·|entry|·(|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated")))))))))·(SIGNATURE·|insert!|·($·(|Record|·(|:|·|key|·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·(|:|·|entry|·(|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated"))))))))·(SIGNATURE·|showAttributes|·((|Union|·(|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated"))))·"failed")·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|)))))·(SIGNATURE·|entries|·((|List|·(|Record|·(|:|·|key|·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·(|:|·|entry|·(|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated")))))))·$))·(SIGNATURE·|entry|·((|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated"))))·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|)))))))·(T·|IntegrationFunctionsTable|))· 
53 ((|entry|·(*1·*2·*3)·(AND·(|isDomain|·*3·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·(|isDomain|·*2·(|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated")))))·(|isDomain|·*1·(|IntegrationFunctionsTable|))))·(|entries|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|List|·(|Record|·(|:|·|key|·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·(|:|·|entry|·(|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated"))))))))·(|isDomain|·*1·(|IntegrationFunctionsTable|))))·(|showAttributes|·(*1·*2·*3)·(|partial|·AND·(|isDomain|·*3·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·(|isDomain|·*2·(|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated")))))·(|isDomain|·*1·(|IntegrationFunctionsTable|))))·(|insert!|·(*1·*1·*2)·(AND·(|isDomain|·*2·(|Record|·(|:|·|key|·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·(|:|·|entry|·(|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated")))))))·(|isDomain|·*1·(|IntegrationFunctionsTable|))))·(|fTable|·(*1·*1·*2)·(AND·(|isDomain|·*2·(|List|·(|Record|·(|:|·|key|·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·(|:|·|entry|·(|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated"))))))))·(|isDomain|·*1·(|IntegrationFunctionsTable|))))·(|keys|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|List|·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|)))))·(|isDomain|·*1·(|IntegrationFunctionsTable|))))·(|clearTheFTable|·(*1·*2)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|IntegrationFunctionsTable|))))·(|showTheFTable|·(*1·*1)·(|isDomain|·*1·(|IntegrationFunctionsTable|))))· 
54 (CATEGORY·|domain|·(SIGNATURE·|showTheFTable|·($))·(SIGNATURE·|clearTheFTable|·((|Void|)))·(SIGNATURE·|keys|·((|List|·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·$))·(SIGNATURE·|fTable|·($·(|List|·(|Record|·(|:|·|key|·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·(|:|·|entry|·(|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated")))))))))·(SIGNATURE·|insert!|·($·(|Record|·(|:|·|key|·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·(|:|·|entry|·(|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated"))))))))·(SIGNATURE·|showAttributes|·((|Union|·(|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated"))))·"failed")·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|)))))·(SIGNATURE·|entries|·((|List|·(|Record|·(|:|·|key|·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))·(|:|·|entry|·(|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated")))))))·$))·(SIGNATURE·|entry|·((|Record|·(|:|·|endPointContinuity|·(|Union|·(|:|·|continuous|·"Continuous·at·the·end·points")·(|:|·|lowerSingular|·"There·is·a·singularity·at·the·lower·end·point")·(|:|·|upperSingular|·"There·is·a·singularity·at·the·upper·end·point")·(|:|·|bothSingular|·"There·are·singularities·at·both·end·points")·(|:|·|notEvaluated|·"End·point·continuity·not·yet·evaluated")))·(|:|·|singularitiesStream|·(|Union|·(|:|·|str|·(|Stream|·(|DoubleFloat|)))·(|:|·|notEvaluated|·"Internal·singularities·not·yet·evaluated")))·(|:|·|range|·(|Union|·(|:|·|finite|·"The·range·is·finite")·(|:|·|lowerInfinite|·"The·bottom·of·range·is·infinite")·(|:|·|upperInfinite|·"The·top·of·range·is·infinite")·(|:|·|bothInfinite|·"Both·top·and·bottom·points·are·infinite")·(|:|·|notEvaluated|·"Range·not·yet·evaluated"))))·(|Record|·(|:|·|var|·(|Symbol|))·(|:|·|fn|·(|Expression|·(|DoubleFloat|)))·(|:|·|range|·(|Segment|·(|OrderedCompletion|·(|DoubleFloat|))))·(|:|·|abserr|·(|DoubleFloat|))·(|:|·|relerr|·(|DoubleFloat|))))))· 
55 ((~=·(((|Boolean|)·$·$)·NIL))·(|sin?|·(((|Boolean|)·$)·11))·(|sin|·(($·|#1|)·8))·(|min|·(($·$·$)·NIL))·(|max|·(($·$·$)·NIL))·(|latex|·(((|String|)·$)·NIL))·(|hash|·(((|SingleInteger|)·$)·NIL))·(|cos|·(($·|#1|)·9))·(|coerce|·(((|OutputForm|)·$)·17))·(|argument|·((|#1|·$)·12))·(>=·(((|Boolean|)·$·$)·NIL))·(>·(((|Boolean|)·$·$)·NIL))·(=·(((|Boolean|)·$·$)·NIL))·(<=·(((|Boolean|)·$·$)·NIL))·(<·(((|Boolean|)·$·$)·19)))· 
56 (((|FourierComponent|·|#1|)·(|Join|·(|OrderedSet|)·(CATEGORY·|domain|·(SIGNATURE·|sin|·($·|#1|))·(SIGNATURE·|cos|·($·|#1|))·(SIGNATURE·|sin?|·((|Boolean|)·$))·(SIGNATURE·|argument|·(|#1|·$))))·(|OrderedSet|))·(T·|FourierComponent|))· 
57 ((|sin|·(*1·*1·*2)·(AND·(|isDomain|·*1·(|FourierComponent|·*2))·(|ofCategory|·*2·(|OrderedSet|))))·(|cos|·(*1·*1·*2)·(AND·(|isDomain|·*1·(|FourierComponent|·*2))·(|ofCategory|·*2·(|OrderedSet|))))·(|sin?|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|FourierComponent|·*3))·(|ofCategory|·*3·(|OrderedSet|))))·(|argument|·(*1·*2·*1)·(AND·(|isDomain|·*1·(|FourierComponent|·*2))·(|ofCategory|·*2·(|OrderedSet|)))))· 
58 (|Join|·(|OrderedSet|)·(CATEGORY·|domain|·(SIGNATURE·|sin|·($·|#1|))·(SIGNATURE·|cos|·($·|#1|))·(SIGNATURE·|sin?|·((|Boolean|)·$))·(SIGNATURE·|argument|·(|#1|·$))))· 
59 ((|symmetricSquare|·(($·$)·26))·(|adjoint|·(($·$)·24))·(D·(($)·12)))· 
60 (((|LinearOrdinaryDifferentialOperatorCategory&|·|#1|·|#2|)·(CATEGORY·|domain|·(SIGNATURE·|symmetricSquare|·(|#1|·|#1|))·(SIGNATURE·|adjoint|·(|#1|·|#1|))·(SIGNATURE·D·(|#1|)))·(|LinearOrdinaryDifferentialOperatorCategory|·|#2|)·(|Ring|))·(T·|LinearOrdinaryDifferentialOperatorCategory&|))· 
61 NIL·4 NIL·
62 (CATEGORY·|domain|·(SIGNATURE·|symmetricSquare|·(|#1|·|#1|))·(SIGNATURE·|adjoint|·(|#1|·|#1|))·(SIGNATURE·D·(|#1|)))· 
63 ((~=·(((|Boolean|)·$·$)·NIL))·(|zero?|·(((|Boolean|)·$)·NIL))·(|unitNormal|·(((|Record|·(|:|·|unit|·$)·(|:|·|canonical|·$)·(|:|·|associate|·$))·$)·NIL))·(|unitCanonical|·(($·$)·NIL))·(|unit?|·(((|Boolean|)·$)·NIL))·(|subtractIfCan|·(((|Union|·$·"failed")·$·$)·NIL))·(|sqrt|·(($·$·(|Integer|))·65))·(|sizeLess?|·(((|Boolean|)·$·$)·NIL))·(|sample|·(($)·NIL·T·CONST))·(|root|·(($·(|SparseUnivariatePolynomial|·(|Integer|))·(|Integer|))·71))·(|rem|·(($·$·$)·NIL))·(|recip|·(((|Union|·$·"failed")·$)·57))·(|quotientByP|·(($·$)·33))·(|quo|·(($·$·$)·NIL))·(|principalIdeal|·(((|Record|·(|:|·|coef|·(|List|·$))·(|:|·|generator|·$))·(|List|·$))·NIL))·(|order|·(((|NonNegativeInteger|)·$)·15))·(|one?|·(((|Boolean|)·$)·NIL))·(|multiEuclidean|·(((|Union|·(|List|·$)·"failed")·(|List|·$)·$)·NIL))·(|modulus|·(((|Integer|))·27))·(|moduloP|·(((|Integer|)·$)·31))·(|lcmCoef|·(((|Record|·(|:|·|llcmres|·$)·(|:|·|coeff1|·$)·(|:|·|coeff2|·$))·$·$)·NIL))·(|lcm|·(($·$·$)·NIL)·(($·(|List|·$))·NIL))·(|latex|·(((|String|)·$)·NIL))·(|hash|·(((|SingleInteger|)·$)·NIL))·(|gcdPolynomial|·(((|SparseUnivariatePolynomial|·$)·(|SparseUnivariatePolynomial|·$)·(|SparseUnivariatePolynomial|·$))·NIL))·(|gcd|·(($·$·$)·NIL)·(($·(|List|·$))·NIL))·(|extendedEuclidean|·(((|Record|·(|:|·|coef1|·$)·(|:|·|coef2|·$)·(|:|·|generator|·$))·$·$)·NIL)·(((|Union|·(|Record|·(|:|·|coef1|·$)·(|:|·|coef2|·$))·"failed")·$·$·$)·NIL))·(|extend|·(($·$·(|Integer|))·21))·(|exquo|·(((|Union|·$·"failed")·$·$)·58))·(|expressIdealMember|·(((|Union|·(|List|·$)·"failed")·(|List|·$)·$)·NIL))·(|euclideanSize|·(((|NonNegativeInteger|)·$)·16))·(|divide|·(((|Record|·(|:|·|quotient|·$)·(|:|·|remainder|·$))·$·$)·60))·(|digits|·(((|Stream|·(|Integer|))·$)·18))·(|complete|·(($·$)·23))·(|coerce|·(((|OutputForm|)·$)·85)·(($·(|Integer|))·51)·(($·$)·NIL))·(|characteristic|·(((|NonNegativeInteger|))·14))·(|associates?|·(((|Boolean|)·$·$)·NIL))·(|approximate|·(((|Integer|)·$·(|Integer|))·35))·(^·(($·$·(|PositiveInteger|))·NIL)·(($·$·(|NonNegativeInteger|))·NIL))·(|Zero|·(($)·34·T·CONST))·(|One|·(($)·19·T·CONST))·(=·(((|Boolean|)·$·$)·38))·(-·(($·$)·50)·(($·$·$)·36))·(+·(($·$·$)·49))·(**·(($·$·(|PositiveInteger|))·NIL)·(($·$·(|NonNegativeInteger|))·NIL))·(*·(($·(|PositiveInteger|)·$)·NIL)·(($·(|NonNegativeInteger|)·$)·NIL)·(($·(|Integer|)·$)·53)·(($·$·$)·54)))· 
64 (((|InnerPAdicInteger|·|#1|·|#2|)·(|PAdicIntegerCategory|·|#1|)·(|Integer|)·(|Boolean|))·(T·|InnerPAdicInteger|))·5 (|VectorCategory|·|#1|)·
 6 ((~=·(((|Boolean|)·$·$)·NIL))·(|zero?|·(((|Boolean|)·$)·NIL))·(|unitNormal|·(((|Record|·(|:|·|unit|·$)·(|:|·|canonical|·$)·(|:|·|associate|·$))·$)·NIL))·(|unitCanonical|·(($·$)·NIL))·(|unit?|·(((|Boolean|)·$)·NIL))·(|transcendent?|·(((|Boolean|)·$)·NIL))·(|transcendenceDegree|·(((|NonNegativeInteger|))·NIL))·(|trace|·(($·$·(|PositiveInteger|))·NIL·(|has|·$·(|Finite|)))·(($·$)·NIL))·(|tableForDiscreteLogarithm|·(((|Table|·(|PositiveInteger|)·(|NonNegativeInteger|))·(|Integer|))·NIL))·(|subtractIfCan|·(((|Union|·$·"failed")·$·$)·NIL))·(|squareFreePart|·(($·$)·NIL))·(|squareFree|·(((|Factored|·$)·$)·NIL))·(|sizeLess?|·(((|Boolean|)·$·$)·NIL))·(|size|·(((|NonNegativeInteger|))·NIL))·(|sample|·(($)·NIL·T·CONST))·(|retractIfCan|·(((|Union|·$·"failed")·$)·NIL))·(|retract|·(($·$)·NIL))·(|represents|·(($·(|Vector|·$))·NIL))·(|representationType|·(((|Union|·"prime"·"polynomial"·"normal"·"cyclic"))·NIL))·(|rem|·(($·$·$)·NIL))·(|recip|·(((|Union|·$·"failed")·$)·NIL))·(|random|·(($)·NIL))·(|quo|·(($·$·$)·NIL))·(|principalIdeal|·(((|Record|·(|:|·|coef|·(|List|·$))·(|:|·|generator|·$))·(|List|·$))·NIL))·(|primitiveElement|·(($)·NIL))·(|primitive?|·(((|Boolean|)·$)·NIL))·(|primeFrobenius|·(($·$)·NIL)·(($·$·(|NonNegativeInteger|))·NIL))·(|prime?|·(((|Boolean|)·$)·NIL))·(|order|·(((|OnePointCompletion|·(|PositiveInteger|))·$)·NIL)·(((|PositiveInteger|)·$)·NIL))·(|one?|·(((|Boolean|)·$)·NIL))·(|normalElement|·(($)·NIL·(|has|·$·(|Finite|))))·(|normal?|·(((|Boolean|)·$)·NIL·(|has|·$·(|Finite|))))·(|norm|·(($·$·(|PositiveInteger|))·NIL·(|has|·$·(|Finite|)))·(($·$)·NIL))·(|nextItem|·(((|Union|·$·"failed")·$)·NIL))·(|multiEuclidean|·(((|Union|·(|List|·$)·"failed")·(|List|·$)·$)·NIL))·(|minimalPolynomial|·(((|SparseUnivariatePolynomial|·$)·$·(|PositiveInteger|))·NIL·(|has|·$·(|Finite|)))·(((|SparseUnivariatePolynomial|·$)·$)·NIL))·(|lookup|·(((|PositiveInteger|)·$)·NIL))·(|linearAssociatedOrder|·(((|SparseUnivariatePolynomial|·$)·$)·NIL·(|has|·$·(|Finite|))))·(|linearAssociatedLog|·(((|Union|·(|SparseUnivariatePolynomial|·$)·"failed")·$·$)·NIL·(|has|·$·(|Finite|)))·(((|SparseUnivariatePolynomial|·$)·$)·NIL·(|has|·$·(|Finite|))))·(|linearAssociatedExp|·(($·$·(|SparseUnivariatePolynomial|·$))·NIL·(|has|·$·(|Finite|))))·(|lcmCoef|·(((|Record|·(|:|·|llcmres|·$)·(|:|·|coeff1|·$)·(|:|·|coeff2|·$))·$·$)·NIL))·(|lcm|·(($·$·$)·NIL)·(($·(|List|·$))·NIL))·(|latex|·(((|String|)·$)·NIL))·(|inv|·(($·$)·NIL))·(|init|·(($)·NIL·T·CONST))·(|index|·(($·(|PositiveInteger|))·NIL))·(|inGroundField?|·(((|Boolean|)·$)·NIL))·(|hash|·(((|SingleInteger|)·$)·NIL))·(|generator|·(($)·NIL·(|has|·$·(|Finite|))))·(|gcdPolynomial|·(((|SparseUnivariatePolynomial|·$)·(|SparseUnivariatePolynomial|·$)·(|SparseUnivariatePolynomial|·$))·NIL))·(|gcd|·(($·$·$)·NIL)·(($·(|List|·$))·NIL))·(|factorsOfCyclicGroupSize|·(((|List|·(|Record|·(|:|·|factor|·(|Integer|))·(|:|·|exponent|·(|Integer|)))))·NIL))·(|factor|·(((|Factored|·$)·$)·NIL))·(|extensionDegree|·(((|PositiveInteger|))·NIL)·(((|OnePointCompletion|·(|PositiveInteger|)))·NIL))·(|extendedEuclidean|·(((|Record|·(|:|·|coef1|·$)·(|:|·|coef2|·$)·(|:|·|generator|·$))·$·$)·NIL)·(((|Union|·(|Record|·(|:|·|coef1|·$)·(|:|·|coef2|·$))·"failed")·$·$·$)·NIL))·(|exquo|·(((|Union|·$·"failed")·$·$)·NIL))·(|expressIdealMember|·(((|Union|·(|List|·$)·"failed")·(|List|·$)·$)·NIL))·(|euclideanSize|·(((|NonNegativeInteger|)·$)·NIL))·(|enumerate|·(((|List|·$))·NIL))·(|divide|·(((|Record|·(|:|·|quotient|·$)·(|:|·|remainder|·$))·$·$)·NIL))·(|discreteLog|·(((|Union|·(|NonNegativeInteger|)·"failed")·$·$)·NIL)·(((|NonNegativeInteger|)·$)·NIL))·(|dimension|·(((|CardinalNumber|))·NIL))·(|differentiate|·(($·$·(|NonNegativeInteger|))·NIL)·(($·$)·NIL))·(|degree|·(((|PositiveInteger|)·$)·NIL)·(((|OnePointCompletion|·(|PositiveInteger|))·$)·NIL))·(|definingPolynomial|·(((|SparseUnivariatePolynomial|·$))·NIL))·(|createPrimitiveElement|·(($)·NIL))·(|createNormalElement|·(($)·NIL·(|has|·$·(|Finite|))))·(|coordinates|·(((|Matrix|·$)·(|Vector|·$))·NIL)·(((|Vector|·$)·$)·NIL))·(|convert|·(((|Integer|)·$)·NIL))·(|conditionP|·(((|Union|·(|Vector|·$)·"failed")·(|Matrix|·$))·NIL))·(|coerce|·(((|OutputForm|)·$)·NIL)·(($·(|Integer|))·NIL)·(($·$)·NIL)·(($·(|Fraction|·(|Integer|)))·NIL))·(|charthRoot|·(((|Union|·$·"failed")·$)·NIL)·(($·$)·NIL))·(|characteristic|·(((|NonNegativeInteger|))·NIL))·(|basis|·(((|Vector|·$)·(|PositiveInteger|))·NIL)·(((|Vector|·$))·NIL))·(|associates?|·(((|Boolean|)·$·$)·NIL))·(|algebraic?|·(((|Boolean|)·$)·NIL))·(^·(($·$·(|PositiveInteger|))·NIL)·(($·$·(|NonNegativeInteger|))·NIL)·(($·$·(|Integer|))·NIL))·(|Zero|·(($)·NIL·T·CONST))·(|One|·(($)·NIL·T·CONST))·(|Frobenius|·(($·$·(|NonNegativeInteger|))·NIL·(|has|·$·(|Finite|)))·(($·$)·NIL·(|has|·$·(|Finite|))))·(D·(($·$·(|NonNegativeInteger|))·NIL)·(($·$)·NIL))·(=·(((|Boolean|)·$·$)·NIL))·(/·(($·$·$)·NIL))·(-·(($·$)·NIL)·(($·$·$)·NIL))·(+·(($·$·$)·NIL))·(**·(($·$·(|PositiveInteger|))·NIL)·(($·$·(|NonNegativeInteger|))·NIL)·(($·$·(|Integer|))·NIL))·(*·(($·(|PositiveInteger|)·$)·NIL)·(($·(|NonNegativeInteger|)·$)·NIL)·(($·(|Integer|)·$)·NIL)·(($·$·$)·NIL)·(($·$·(|Fraction|·(|Integer|)))·NIL)·(($·(|Fraction|·(|Integer|))·$)·NIL)))·
 7 (((|PrimeField|·|#1|)·(|Join|·(|FiniteFieldCategory|)·(|FiniteAlgebraicExtensionField|·$)·(|ConvertibleTo|·(|Integer|)))·(|PositiveInteger|))·(T·|PrimeField|))·
65 NIL·8 NIL·
66 (|PAdicIntegerCategory|·|#1|)· 
67 ((|polyred|·((|#2|·|#2|)·25))·(|mix|·(((|Integer|)·(|List|·(|Record|·(|:|·|den|·(|Integer|))·(|:|·|gcdnum|·(|Integer|)))))·15))·(|getGoodPrime|·(((|PositiveInteger|)·(|Integer|))·35))·(|doubleDisc|·(((|Integer|)·|#2|)·42))·(|badNum|·(((|Integer|)·|#2|)·21)·(((|Record|·(|:|·|den|·(|Integer|))·(|:|·|gcdnum|·(|Integer|)))·|#1|)·20)))· 
68 (((|PointsOfFiniteOrderTools|·|#1|·|#2|)·(CATEGORY·|package|·(SIGNATURE·|getGoodPrime|·((|PositiveInteger|)·(|Integer|)))·(SIGNATURE·|badNum|·((|Record|·(|:|·|den|·(|Integer|))·(|:|·|gcdnum|·(|Integer|)))·|#1|))·(SIGNATURE·|badNum|·((|Integer|)·|#2|))·(SIGNATURE·|mix|·((|Integer|)·(|List|·(|Record|·(|:|·|den|·(|Integer|))·(|:|·|gcdnum|·(|Integer|))))))·(SIGNATURE·|doubleDisc|·((|Integer|)·|#2|))·(SIGNATURE·|polyred|·(|#2|·|#2|)))·(|UnivariatePolynomialCategory|·(|Fraction|·(|Integer|)))·(|UnivariatePolynomialCategory|·(|Fraction|·|#1|)))·(T·|PointsOfFiniteOrderTools|))· 
69 ((|polyred|·(*1·*2·*2)·(AND·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·(|Fraction|·(|Integer|))))·(|isDomain|·*1·(|PointsOfFiniteOrderTools|·*3·*2))·(|ofCategory|·*2·(|UnivariatePolynomialCategory|·(|Fraction|·*3)))))·(|doubleDisc|·(*1·*2·*3)·(AND·(|ofCategory|·*4·(|UnivariatePolynomialCategory|·(|Fraction|·*2)))·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|PointsOfFiniteOrderTools|·*4·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·(|Fraction|·*4)))))·(|mix|·(*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|Record|·(|:|·|den|·(|Integer|))·(|:|·|gcdnum|·(|Integer|)))))·(|ofCategory|·*4·(|UnivariatePolynomialCategory|·(|Fraction|·*2)))·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|PointsOfFiniteOrderTools|·*4·*5))·(|ofCategory|·*5·(|UnivariatePolynomialCategory|·(|Fraction|·*4)))))·(|badNum|·(*1·*2·*3)·(AND·(|ofCategory|·*4·(|UnivariatePolynomialCategory|·(|Fraction|·*2)))·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|PointsOfFiniteOrderTools|·*4·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·(|Fraction|·*4)))))·(|badNum|·(*1·*2·*3)·(AND·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·(|Fraction|·(|Integer|))))·(|isDomain|·*2·(|Record|·(|:|·|den|·(|Integer|))·(|:|·|gcdnum|·(|Integer|))))·(|isDomain|·*1·(|PointsOfFiniteOrderTools|·*3·*4))·(|ofCategory|·*4·(|UnivariatePolynomialCategory|·(|Fraction|·*3)))))·(|getGoodPrime|·(*1·*2·*3)·(AND·(|isDomain|·*3·(|Integer|))·(|ofCategory|·*4·(|UnivariatePolynomialCategory|·(|Fraction|·*3)))·(|isDomain|·*2·(|PositiveInteger|))·(|isDomain|·*1·(|PointsOfFiniteOrderTools|·*4·*5))·(|ofCategory|·*5·(|UnivariatePolynomialCategory|·(|Fraction|·*4))))))· 
70 (CATEGORY·|package|·(SIGNATURE·|getGoodPrime|·((|PositiveInteger|)·(|Integer|)))·(SIGNATURE·|badNum|·((|Record|·(|:|·|den|·(|Integer|))·(|:|·|gcdnum|·(|Integer|)))·|#1|))·(SIGNATURE·|badNum|·((|Integer|)·|#2|))·(SIGNATURE·|mix|·((|Integer|)·(|List|·(|Record|·(|:|·|den|·(|Integer|))·(|:|·|gcdnum|·(|Integer|))))))·(SIGNATURE·|doubleDisc|·((|Integer|)·|#2|))·(SIGNATURE·|polyred|·(|#2|·|#2|)))· 
71 ((|symmetric?|·(((|Boolean|)·$)·27))·(|square?|·(((|Boolean|)·$)·16))·(|nrows|·(((|NonNegativeInteger|)·$)·13))·(|ncols|·(((|NonNegativeInteger|)·$)·14))·(|diagonal?|·(((|Boolean|)·$)·25))·(|antisymmetric?|·(((|Boolean|)·$)·29)))· 
72 (((|RectangularMatrixCategory&|·|#1|·|#2|·|#3|·|#4|·|#5|·|#6|)·(CATEGORY·|domain|·(SIGNATURE·|ncols|·((|NonNegativeInteger|)·|#1|))·(SIGNATURE·|nrows|·((|NonNegativeInteger|)·|#1|))·(SIGNATURE·|antisymmetric?|·((|Boolean|)·|#1|))·(SIGNATURE·|symmetric?|·((|[·...·truncated·by·diffoscope;·len:·316,·SHA:·e9d718e63945219fe2d97bb1fa83e947a818b43767562da6d0b67f05f376b086·...·]))·9 (|Join|·(|FiniteFieldCategory|)·(|FiniteAlgebraicExtensionField|·$)·(|ConvertibleTo|·(|Integer|)))·
 10 ((~=·(((|Boolean|)·$·$)·18·(|has|·|#2|·(|SetCategory|))))·(|swap!|·(((|Void|)·$·|#1|·|#1|)·37·(|has|·$·(ATTRIBUTE·|shallowlyMutable|))))·(|size?|·(((|Boolean|)·$·(|NonNegativeInteger|))·8))·(|setelt|·((|#2|·$·|#1|·|#2|)·49·(|has|·$·(ATTRIBUTE·|shallowlyMutable|))))·(|sample|·(($)·7·T·CONST))·(|qsetelt!|·((|#2|·$·|#1|·|#2|)·50·(|has|·$·(ATTRIBUTE·|shallowlyMutable|))))·(|qelt|·((|#2|·$·|#1|)·48))·(|parts|·(((|List|·|#2|)·$)·30·(|has|·$·(ATTRIBUTE·|finiteAggregate|))))·(|more?|·(((|Boolean|)·$·(|NonNegativeInteger|))·9))·(|minIndex|·((|#1|·$)·40·(|has|·|#1|·(|OrderedSet|))))·(|members|·(((|List|·|#2|)·$)·29·(|has|·$·(ATTRIBUTE·|finiteAggregate|))))·(|member?|·(((|Boolean|)·|#2|·$)·27·(AND·(|has|·|#2|·(|SetCategory|))·(|has|·$·(ATTRIBUTE·|finiteAggregate|)))))·(|maxIndex|·((|#1|·$)·41·(|has|·|#1|·(|OrderedSet|))))·(|map!|·(($·(|Mapping|·|#2|·|#2|)·$)·34·(|has|·$·(ATTRIBUTE·|shallowlyMutable|))))·(|map|·(($·(|Mapping|·|#2|·|#2|)·$)·35))·(|less?|·(((|Boolean|)·$·(|NonNegativeInteger|))·10))·(|latex|·(((|String|)·$)·22·(|has|·|#2|·(|SetCategory|))))·(|indices|·(((|List|·|#1|)·$)·43))·(|index?|·(((|Boolean|)·|#1|·$)·44))·(|hash|·(((|SingleInteger|)·$)·21·(|has|·|#2|·(|SetCategory|))))·(|first|·((|#2|·$)·39·(|has|·|#1|·(|OrderedSet|))))·(|fill!|·(($·$·|#2|)·38·(|has|·$·(ATTRIBUTE·|shallowlyMutable|))))·(|every?|·(((|Boolean|)·(|Mapping|·(|Boolean|)·|#2|)·$)·32·(|has|·$·(ATTRIBUTE·|finiteAggregate|))))·(|eval|·(($·$·(|List|·(|Equation|·|#2|)))·26·(AND·(|has|·|#2|·(|Evalable|·|#2|))·(|has|·|#2|·(|SetCategory|))))·(($·$·(|Equation|·|#2|))·25·(AND·(|has|·|#2|·(|Evalable|·|#2|))·(|has|·|#2|·(|SetCategory|))))·(($·$·|#2|·|#2|)·24·(AND·(|has|·|#2|·(|Evalable|·|#2|))·(|has|·|#2|·(|SetCategory|))))·(($·$·(|List|·|#2|)·(|List|·|#2|))·23·(AND·(|has|·|#2|·(|Evalable|·|#2|))·(|has|·|#2|·(|SetCategory|)))))·(|eq?|·(((|Boolean|)·$·$)·14))·(|entry?|·(((|Boolean|)·|#2|·$)·42·(AND·(|has|·$·(ATTRIBUTE·|finiteAggregate|))·(|has|·|#2|·(|SetCategory|)))))·(|entries|·(((|List|·|#2|)·$)·45))·(|empty?|·(((|Boolean|)·$)·11))·(|empty|·(($)·12))·(|elt|·((|#2|·$·|#1|·|#2|)·47)·((|#2|·$·|#1|)·46))·(|count|·(((|NonNegativeInteger|)·(|Mapping|·(|Boolean|)·|#2|)·$)·31·(|has|·$·(ATTRIBUTE·|finiteAggregate|)))·(((|NonNegativeInteger|)·|#2|·$)·28·(AND·(|has|·|#2|·(|SetCategory|))·(|has|·$·(ATTRIBUTE·|finiteAggregate|)))))·(|copy|·(($·$)·13))·(|coerce|·(((|OutputForm|)·$)·20·(|has|·|#2|·(|SetCategory|))))·(|any?|·(((|Boolean|)·(|Mapping|·(|Boolean|)·|#2|)·$)·33·(|has|·$·(ATTRIBUTE·|finiteAggregate|))))·(=·(((|Boolean|)·$·$)·19·(|has|·|#2|·(|SetCategory|))))·(|#|·(((|NonNegativeInteger|)·$)·6·(|has|·$·(ATTRIBUTE·|finiteAggregate|)))))·
 11 (((|IndexedAggregate|·|#1|·|#2|)·(|Category|)·(|SetCategory|)·(|Type|))·(T·|IndexedAggregate|))·
 12 ((|entries|·(*1·*2·*1)·(AND·(|ofCategory|·*1·(|IndexedAggregate|·*3·*4))·(|ofCategory|·*3·(|SetCategory|))·(|ofCategory|·*4·(|Type|))·(|isDomain|·*2·(|List|·*4))))·(|index?|·(*1·*2·*3·*1)·(AND·(|ofCategory|·*1·(|IndexedAggregate|·*3·*4))·(|ofCategory|·*3·(|SetCategory|))·(|ofCategory|·*4·(|Type|))·(|isDomain|·*2·(|Boolean|))))·(|indices|·(*1·*2·*1)·(AND·(|ofCategory|·*1·(|IndexedAggregate|·*3·*4))·(|ofCategory|·*3·(|SetCategory|))·(|ofCategory|·*4·(|Type|))·(|isDomain|·*2·(|List|·*3))))·(|entry?|·(*1·*2·*3·*1)·(AND·(|has|·*1·(ATTRIBUTE·|finiteAggregate|))·(|ofCategory|·*1·(|IndexedAggregate|·*4·*3))·(|ofCategory|·*4·(|SetCategory|))·(|ofCategory|·*3·(|Type|))·(|ofCategory|·*3·(|SetCategory|))·(|isDomain|·*2·(|Boolean|))))·(|maxIndex|·(*1·*2·*1)·(AND·(|ofCategory|·*1·(|IndexedAggregate|·*2·*3))·(|ofCategory|·*3·(|Type|))·(|ofCategory|·*2·(|SetCategory|))·(|ofCategory|·*2·(|OrderedSet|))))·(|minIndex|·(*1·*2·*1)·(AND·(|ofCategory|·*1·(|IndexedAggregate|·*2·*3))·(|ofCategory|·*3·(|Type|))·(|ofCategory|·*2·(|SetCategory|))·(|ofCategory|·*2·(|OrderedSet|))))·(|first|·(*1·*2·*1)·(AND·(|ofCategory|·*1·(|IndexedAggregate|·*3·*2))·(|ofCategory|·*3·(|SetCategory|))·(|ofCategory|·*3·(|OrderedSet|))·(|ofCategory|·*2·(|Type|))))·(|fill!|·(*1·*1·*1·*2)·(AND·(|has|·*1·(ATTRIBUTE·|shallowlyMutable|))·(|ofCategory|·*1·(|IndexedAggregate|·*3·*2))·(|ofCategory|·*3·(|SetCategory|))·(|ofCategory|·*2·(|Type|))))·(|swap!|·(*1·*2·*1·*3·*3)·(AND·(|has|·*1·(ATTRIBUTE·|shallowlyMutable|))·(|ofCategory|·*1·(|IndexedAggregate|·*3·*4))·(|ofCategory|·*3·(|SetCategory|))·(|ofCategory|·*4·(|Type|))·(|isDomain|·*2·(|Void|)))))·
 13 (|Join|·(|HomogeneousAggregate|·|t#2|)·(|EltableAggregate|·|t#1|·|t#2|)·(CATEGORY·|domain|·(SIGNATURE·|entries|·((|List|·|t#2|)·$))·(SIGNATURE·|index?|·((|Boolean|)·|t#1|·$))·(SIGNATURE·|indices|·((|List|·|t#1|)·$))·(IF·(|has|·|t#2|·(|SetCategory|))·(IF·(|has|·$·(ATTRIBUTE·|finiteAggregate|))·(SIGNATURE·|entry?|·((|Boolean|)·|t#2|·$))·|noBranch|)·|noBranch|)·(IF·(|has|·|t#1|·(|OrderedSet|))·(PROGN·(SIGNATURE·|maxIndex|·(|t#1|·$))·(SIGNATURE·|minIndex|·(|t#1|·$))·(SIGNATURE·|first|·(|t#2|·$)))·|noBranch|)·(IF·(|has|·$·(ATTRIBUTE·|shallowlyMutable|))·(PROGN·(SIGNATURE·|fill!|·($·$·|t#2|))·(SIGNATURE·|swap!|·((|Void|)·$·|t#1|·|t#1|)))·|noBranch|)))·
 14 (((|Aggregate|)·.·T)·((|BasicType|)·|has|·|#2|·(|SetCategory|))·((|CoercibleTo|·(|OutputForm|))·|has|·|#2|·(|SetCategory|))·((|Eltable|·|#1|·|#2|)·.·T)·((|EltableAggregate|·|#1|·|#2|)·.·T)·((|Evalable|·|#2|)·AND·(|has|·|#2|·(|Evalable|·|#2|))·(|has|·|#2|·(|SetCategory|)))·((|HomogeneousAggregate|·|#2|)·.·T)·((|InnerEvalable|·|#2|·|#2|)·AND·(|has|·|#2|·(|Evalable|·|#2|))·(|has|·|#2|·(|SetCategory|)))·((|SetCategory|)·|has|·|#2|·(|SetCategory|))·((|Type|)·.·T))·
 15 ((|taylor|·(((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|NonNegativeInteger|)))·42)·(((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|)·(|UniversalSegment|·(|NonNegativeInteger|)))·41)·(((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|))·35)·(((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|))·27))·(|series|·(((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|Fraction|·(|Integer|)))·(|Fraction|·(|Integer|)))·80)·(((|Any|)·(|Mapping|·|#2|·(|Fraction|·(|Integer|)))·(|Equation|·|#2|)·(|UniversalSegment|·(|Fraction|·(|Integer|)))·(|Fraction|·(|Integer|)))·79)·(((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|Integer|)))·78)·(((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|)·(|UniversalSegment|·(|Integer|)))·77)·(((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|))·72)·(((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|))·71))·(|puiseux|·(((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|Fraction|·(|Integer|)))·(|Fraction|·(|Integer|)))·66)·(((|Any|)·(|Mapping|·|#2|·(|Fraction|·(|Integer|)))·(|Equation|·|#2|)·(|UniversalSegment|·(|Fraction|·(|Integer|)))·(|Fraction|·(|Integer|)))·64))·(|laurent|·(((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|Integer|)))·48)·(((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|)·(|UniversalSegment|·(|Integer|)))·47)))·
 16 (((|GenerateUnivariatePowerSeries|·|#1|·|#2|)·(CATEGORY·|package|·(SIGNATURE·|taylor|·((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|)))·(SIGNATURE·|taylor|·((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)))·(SIGNATURE·|taylor|·((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|)·(|UniversalSegment|·(|NonNegativeInteger|))))·(SIGNATURE·|taylor|·((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|NonNegativeInteger|))))·(SIGNATURE·|laurent|·((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|)·(|UniversalSegment|·(|Integer|))))·(SIGNATURE·|laurent|·((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|Integer|))))·(SIGNATURE·|puiseux|·((|Any|)·(|Mapping|·|#2|·(|Fraction|·(|Integer|)))·(|Equation|·|#2|)·(|UniversalSegment|·(|Fraction|·(|Integer|)))·(|Fraction|·(|Integer|))))·(SIGNATURE·|puiseux|·((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|Fraction|·(|Integer|)))·(|Fraction|·(|Integer|))))·(SIGNATURE·|series|·((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|)))·(SIGNATURE·|series|·((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)))·(SIGNATURE·|series|·((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|)·(|UniversalSegment|·(|Integer|))))·(SIGNATURE·|series|·((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|Integer|))))·(SIGNATURE·|series|·((|Any|)·(|Mapping|·|#2|·(|Fraction|·(|Integer|)))·(|Equation|·|#2|)·(|UniversalSegment|·(|Fraction|·(|Integer|)))·(|Fraction|·(|Integer|))))·(SIGNATURE·|series|·((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|Fraction|·(|Integer|)))·(|Fraction|·(|Integer|)))))·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))·(|LinearlyExplicitRingOver|·(|Integer|)))·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·|#1|)))·(T·|GenerateUnivariatePowerSeries|))·
 17 ((|series|·(*1·*2·*3·*4·*5·*6·*7)·(AND·(|isDomain|·*4·(|Symbol|))·(|isDomain|·*5·(|Equation|·*3))·(|isDomain|·*6·(|UniversalSegment|·(|Fraction|·(|Integer|))))·(|isDomain|·*7·(|Fraction|·(|Integer|)))·(|ofCategory|·*3·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·*8)))·(|ofCategory|·*8·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))·(|LinearlyExplicitRingOver|·(|Integer|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|GenerateUnivariatePowerSeries|·*8·*3))))·(|series|·(*1·*2·*3·*4·*5·*6)·(AND·(|isDomain|·*3·(|Mapping|·*8·(|Fraction|·(|Integer|))))·(|isDomain|·*4·(|Equation|·*8))·(|isDomain|·*5·(|UniversalSegment|·(|Fraction|·(|Integer|))))·(|isDomain|·*6·(|Fraction|·(|Integer|)))·(|ofCategory|·*8·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·*7)))·(|ofCategory|·*7·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))·(|LinearlyExplicitRingOver|·(|Integer|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|GenerateUnivariatePowerSeries|·*7·*8))))·(|series|·(*1·*2·*3·*4·*5·*6)·(AND·(|isDomain|·*4·(|Symbol|))·(|isDomain|·*5·(|Equation|·*3))·(|isDomain|·*6·(|UniversalSegment|·(|Integer|)))·(|ofCategory|·*3·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·*7)))·(|ofCategory|·*7·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))·(|LinearlyExplicitRingOver|·(|Integer|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|GenerateUnivariatePowerSeries|·*7·*3))))·(|series|·(*1·*2·*3·*4·*5)·(AND·(|isDomain|·*3·(|Mapping|·*7·(|Integer|)))·(|isDomain|·*4·(|Equation|·*7))·(|isDomain|·*5·(|UniversalSegment|·(|Integer|)))·(|ofCategory|·*7·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·*6)))·(|ofCategory|·*6·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))·(|LinearlyExplicitRingOver|·(|Integer|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|GenerateUnivariatePowerSeries|·*6·*7))))·(|series|·(*1·*2·*3·*4·*5)·(AND·(|isDomain|·*4·(|Symbol|))·(|isDomain|·*5·(|Equation|·*3))·(|ofCategory|·*3·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·*6)))·(|ofCategory|·*6·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))·(|LinearlyExplicitRingOver|·(|Integer|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|GenerateUnivariatePowerSeries|·*6·*3))))·(|series|·(*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|Mapping|·*6·(|Integer|)))·(|isDomain|·*4·(|Equation|·*6))·(|ofCategory|·*6·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·*5)))·(|ofCategory|·*5·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))·(|LinearlyExplicitRingOver|·(|Integer|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|GenerateUnivariatePowerSeries|·*5·*6))))·(|puiseux|·(*1·*2·*3·*4·*5·*6·*7)·(AND·(|isDomain|·*4·(|Symbol|))·(|isDomain|·*5·(|Equation|·*3))·(|isDomain|·*6·(|UniversalSegment|·(|Fraction|·(|Integer|))))·(|isDomain|·*7·(|Fraction|·(|Integer|)))·(|ofCategory|·*3·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·*8)))·(|ofCategory|·*8·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))·(|LinearlyExplicitRingOver|·(|Integer|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|GenerateUnivariatePowerSeries|·*8·*3))))·(|puiseux|·(*1·*2·*3·*4·*5·*6)·(AND·(|isDomain|·*3·(|Mapping|·*8·(|Fraction|·(|Integer|))))·(|isDomain|·*4·(|Equation|·*8))·(|isDomain|·*5·(|UniversalSegment|·(|Fraction|·(|Integer|))))·(|isDomain|·*6·(|Fraction|·(|Integer|)))·(|ofCategory|·*8·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·*7)))·(|ofCategory|·*7·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))·(|LinearlyExplicitRingOver|·(|Integer|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|GenerateUnivariatePowerSeries|·*7·*8))))·(|laurent|·(*1·*2·*3·*4·*5·*6)·(AND·(|isDomain|·*4·(|Symbol|))·(|isDomain|·*5·(|Equation|·*3))·(|isDomain|·*6·(|UniversalSegment|·(|Integer|)))·(|ofCategory|·*3·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·*7)))·(|ofCategory|·*7·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))·(|LinearlyExplicitRingOver|·(|Integer|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|GenerateUnivariatePowerSeries|·*7·*3))))·(|laurent|·(*1·*2·*3·*4·*5)·(AND·(|isDomain|·*3·(|Mapping|·*7·(|Integer|)))·(|isDomain|·*4·(|Equation|·*7))·(|isDomain|·*5·(|UniversalSegment|·(|Integer|)))·(|ofCategory|·*7·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·*6)))·(|ofCategory|·*6·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))·(|LinearlyExplicitRingOver|·(|Integer|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|GenerateUnivariatePowerSeries|·*6·*7))))·(|taylor|·(*1·*2·*3·*4·*5·*6)·(AND·(|isDomain|·*4·(|Symbol|))·(|isDomain|·*5·(|Equation|·*3))·(|isDomain|·*6·(|UniversalSegment|·(|NonNegativeInteger|)))·(|ofCategory|·*3·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·*7)))·(|ofCategory|·*7·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))·(|LinearlyExplicitRingOver|·(|Integer|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|GenerateUnivariatePowerSeries|·*7·*3))))·(|taylor|·(*1·*2·*3·*4·*5)·(AND·(|isDomain|·*3·(|Mapping|·*7·(|Integer|)))·(|isDomain|·*4·(|Equation|·*7))·(|isDomain|·*5·(|UniversalSegment|·(|NonNegativeInteger|)))·(|ofCategory|·*7·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·*6)))·(|ofCategory|·*6·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))·(|LinearlyExplicitRingOver|·(|Integer|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|GenerateUnivariatePowerSeries|·*6·*7))))·(|taylor|·(*1·*2·*3·*4·*5)·(AND·(|isDomain|·*4·(|Symbol|))·(|isDomain|·*5·(|Equation|·*3))·(|ofCategory|·*3·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·*6)))·(|ofCategory|·*6·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))·(|LinearlyExplicitRingOver|·(|Integer|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|GenerateUnivariatePowerSeries|·*6·*3))))·(|taylor|·(*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|Mapping|·*6·(|Integer|)))·(|isDomain|·*4·(|Equation|·*6))·(|ofCategory|·*6·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·*5)))·(|ofCategory|·*5·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))·(|LinearlyExplicitRingOver|·(|Integer|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|GenerateUnivariatePowerSeries|·*5·*6)))))·
 18 (CATEGORY·|package|·(SIGNATURE·|taylor|·((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|)))·(SIGNATURE·|taylor|·((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)))·(SIGNATURE·|taylor|·((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|)·(|UniversalSegment|·(|NonNegativeInteger|))))·(SIGNATURE·|taylor|·((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|NonNegativeInteger|))))·(SIGNATURE·|laurent|·((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|)·(|UniversalSegment|·(|Integer|))))·(SIGNATURE·|laurent|·((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|Integer|))))·(SIGNATURE·|puiseux|·((|Any|)·(|Mapping|·|#2|·(|Fraction|·(|Integer|)))·(|Equation|·|#2|)·(|UniversalSegment|·(|Fraction|·(|Integer|)))·(|Fraction|·(|Integer|))))·(SIGNATURE·|puiseux|·((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|Fraction|·(|Integer|)))·(|Fraction|·(|Integer|))))·(SIGNATURE·|series|·((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|)))·(SIGNATURE·|series|·((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)))·(SIGNATURE·|series|·((|Any|)·(|Mapping|·|#2|·(|Integer|))·(|Equation|·|#2|)·(|UniversalSegment|·(|Integer|))))·(SIGNATURE·|series|·((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|Integer|))))·(SIGNATURE·|series|·((|Any|)·(|Mapping|·|#2|·(|Fraction|·(|Integer|)))·(|Equation|·|#2|)·(|UniversalSegment|·(|Fraction|·(|Integer|)))·(|Fraction|·(|Integer|))))·(SIGNATURE·|series|·((|Any|)·|#2|·(|Symbol|)·(|Equation|·|#2|)·(|UniversalSegment|·(|Fraction|·(|Integer|)))·(|Fraction|·(|Integer|)))))·
 19 ((|zero?|·(((|Boolean|)·|#1|)·5))·(|repack1|·(((|Void|)·|#1|·(|U32Vector|)·(|Integer|)·|#2|)·8))·(|pseudoRem|·((|#1|·|#1|·|#1|·|#2|)·1))·(|packModulus|·(((|Union|·|#2|·"failed")·(|List|·(|Polynomial|·(|Integer|)))·(|List|·(|Symbol|))·(|Integer|))·3))·(|packExps|·((|SortedExponentVector|·(|Integer|)·(|Integer|)·|#2|)·7))·(|degree|·(((|Integer|)·|#1|)·6))·(|canonicalIfCan|·(((|Union|·|#1|·"failed")·|#1|·|#2|)·2))·(|MPtoMPT|·((|#1|·(|Polynomial|·(|Integer|))·(|Symbol|)·(|List|·(|Symbol|))·|#2|)·4)))·
 20 (((|ModularAlgebraicGcdOperations|·|#1|·|#2|)·(|Category|)·(|Type|)·(|Type|))·(T·|ModularAlgebraicGcdOperations|))·
 21 ((|repack1|·(*1·*2·*3·*4·*5·*6)·(AND·(|isDomain|·*4·(|U32Vector|))·(|isDomain|·*5·(|Integer|))·(|ofCategory|·*1·(|ModularAlgebraicGcdOperations|·*3·*6))·(|ofCategory|·*3·(|Type|))·(|ofCategory|·*6·(|Type|))·(|isDomain|·*2·(|Void|))))·(|packExps|·(*1·*2·*3·*3·*4)·(AND·(|isDomain|·*3·(|Integer|))·(|ofCategory|·*1·(|ModularAlgebraicGcdOperations|·*5·*4))·(|ofCategory|·*5·(|Type|))·(|ofCategory|·*4·(|Type|))·(|isDomain|·*2·|SortedExponentVector|)))·(|degree|·(*1·*2·*3)·(AND·(|ofCategory|·*1·(|ModularAlgebraicGcdOperations|·*3·*4))·(|ofCategory|·*3·(|Type|))·(|ofCategory|·*4·(|Type|))·(|isDomain|·*2·(|Integer|))))·(|zero?|·(*1·*2·*3)·(AND·(|ofCategory|·*1·(|ModularAlgebraicGcdOperations|·*3·*4))·(|ofCategory|·*3·(|Type|))·(|ofCategory|·*4·(|Type|))·(|isDomain|·*2·(|Boolean|))))·(|MPtoMPT|·(*1·*2·*3·*4·*5·*6)·(AND·(|isDomain|·*3·(|Polynomial|·(|Integer|)))·(|isDomain|·*5·(|List|·(|Symbol|)))·(|ofCategory|·*1·(|ModularAlgebraicGcdOperations|·*2·*6))·(|ofCategory|·*6·(|Type|))·(|isDomain|·*4·(|Symbol|))·(|ofCategory|·*2·(|Type|))))·(|packModulus|·(*1·*2·*3·*4·*5)·(|partial|·AND·(|isDomain|·*3·(|List|·(|Polynomial|·(|Integer|))))·(|isDomain|·*4·(|List|·(|Symbol|)))·(|isDomain|·*5·(|Integer|))·(|ofCategory|·*1·(|ModularAlgebraicGcdOperations|·*6·*2))·(|ofCategory|·*6·(|Type|))·(|ofCategory|·*2·(|Type|))))·(|canonicalIfCan|·(*1·*2·*2·*3)·(|partial|·AND·(|ofCategory|·*1·(|ModularAlgebraicGcdOperations|·*2·*3))·(|ofCategory|·*2·(|Type|))·(|ofCategory|·*3·(|Type|))))·(|pseudoRem|·(*1·*2·*2·*2·*3)·(AND·(|ofCategory|·*1·(|ModularAlgebraicGcdOperations|·*2·*3))·(|ofCategory|·*2·(|Type|))·(|ofCategory|·*3·(|Type|)))))·
 22 (|Join|·(CATEGORY·|package|·(SIGNATURE·|pseudoRem|·(|t#1|·|t#1|·|t#1|·|t#2|))·(SIGNATURE·|canonicalIfCan|·((|Union|·|t#1|·"failed")·|t#1|·|t#2|))·(SIGNATURE·|packModulus|·((|Union|·|t#2|·"failed")·(|List|·(|Polynomial|·(|Integer|)))·(|List|·(|Symbol|))·(|Integer|)))·(SIGNATURE·|MPtoMPT|·(|t#1|·(|Polynomial|·(|Integer|))·(|Symbol|)·(|List|·(|Symbol|))·|t#2|))·(SIGNATURE·|zero?|·((|Boolean|)·|t#1|))·(SIGNATURE·|degree|·((|Integer|)·|t#1|))·(SIGNATURE·|packExps|·(|SortedExponentVector|·(|Integer|)·(|Integer|)·|t#2|))·(SIGNATURE·|repack1|·((|Void|)·|t#1|·(|U32Vector|)·(|Integer|)·|t#2|))))·
 23 ((~=·(((|Boolean|)·$·$)·7))·(|zero?|·(((|Boolean|)·$)·15))·(|subtractIfCan|·(((|Union|·$·"failed")·$·$)·18))·(|sample|·(($)·16·T·CONST))·(|retractIfCan|·(((|Union|·(|Integer|)·"failed")·$)·117·(|has|·|#1|·(|RetractableTo|·(|Integer|))))·(((|Union|·(|Fraction|·(|Integer|))·"failed")·$)·115·(|has|·|#1|·(|RetractableTo|·(|Fraction|·(|Integer|)))))·(((|Union|·|#1|·"failed")·$)·114))·(|retract|·(((|Integer|)·$)·118·(|has|·|#1|·(|RetractableTo|·(|Integer|))))·(((|Fraction|·(|Integer|))·$)·116·(|has|·|#1|·(|RetractableTo|·(|Fraction|·(|Integer|)))))·((|#1|·$)·113))·(|reducedSystem|·(((|Matrix|·(|Integer|))·(|Matrix|·$))·88·(|has|·|#1|·(|LinearlyExplicitRingOver|·(|Integer|))))·(((|Record|·(|:|·|mat|·(|Matrix|·(|Integer|)))·(|:|·|vec|·(|Vector|·(|Integer|))))·(|Matrix|·$)·(|Vector|·$))·87·(|has|·|#1|·(|LinearlyExplicitRingOver|·(|Integer|))))·(((|Record|·(|:|·|mat|·(|Matrix|·|#1|))·(|:|·|vec|·(|Vector|·|#1|)))·(|Matrix|·$)·(|Vector|·$))·86)·(((|Matrix|·|#1|)·(|Matrix|·$))·85))·(|recip|·(((|Union|·$·"failed")·$)·33))·(|real|·((|#1|·$)·78))·(|rationalIfCan|·(((|Union|·(|Fraction|·(|Integer|))·"failed")·$)·74·(|has|·|#1|·(|IntegerNumberSystem|))))·(|rational?|·(((|Boolean|)·$)·76·(|has|·|#1|·(|IntegerNumberSystem|))))·(|rational|·(((|Fraction|·(|Integer|))·$)·75·(|has|·|#1|·(|IntegerNumberSystem|))))·(|quatern|·(($·|#1|·|#1|·|#1|·|#1|)·79))·(|one?|·(((|Boolean|)·$)·30))·(|norm|·((|#1|·$)·80))·(|min|·(($·$·$)·66·(|has|·|#1|·(|OrderedSet|))))·(|max|·(($·$·$)·65·(|has|·|#1|·(|OrderedSet|))))·(|map|·(($·(|Mapping|·|#1|·|#1|)·$)·89))·(|latex|·(((|String|)·$)·9))·(|inv|·(($·$)·71·(|has|·|#1|·(|Field|))))·(|imagK|·((|#1|·$)·81))·(|imagJ|·((|#1|·$)·82))·(|imagI|·((|#1|·$)·83))·(|hash|·(((|SingleInteger|)·$)·10))·(|eval|·(($·$·(|List|·|#1|)·(|List|·|#1|))·95·(|has|·|#1|·(|Evalable|·|#1|)))·(($·$·|#1|·|#1|)·94·(|has|·|#1|·(|Evalable|·|#1|)))·(($·$·(|Equation|·|#1|))·93·(|has|·|#1|·(|Evalable|·|#1|)))·(($·$·(|List|·(|Equation|·|#1|)))·92·(|has|·|#1|·(|Evalable|·|#1|)))·(($·$·(|List|·(|Symbol|))·(|List|·|#1|))·91·(|has|·|#1|·(|InnerEvalable|·(|Symbol|)·|#1|)))·(($·$·(|Symbol|)·|#1|)·90·(|has|·|#1|·(|InnerEvalable|·(|Symbol|)·|#1|))))·(|elt|·(($·$·|#1|)·96·(|has|·|#1|·(|Eltable|·|#1|·|#1|))))·(|differentiate|·(($·$)·112·(|has|·|#1|·(|DifferentialRing|)))·(($·$·(|NonNegativeInteger|))·110·(|has|·|#1|·(|DifferentialRing|)))·(($·$·(|Symbol|))·108·(|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|))))·(($·$·(|List|·(|Symbol|)))·107·(|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|))))·(($·$·(|Symbol|)·(|NonNegativeInteger|))·106·(|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|))))·(($·$·(|List|·(|Symbol|))·(|List|·(|NonNegativeInteger|)))·105·(|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|))))·(($·$·(|Mapping|·|#1|·|#1|)·(|NonNegativeInteger|))·98)·(($·$·(|Mapping|·|#1|·|#1|))·97))·(|convert|·(((|InputForm|)·$)·72·(|has|·|#1|·(|ConvertibleTo|·(|InputForm|)))))·(|conjugate|·(($·$)·84))·(|coerce|·(((|OutputForm|)·$)·11)·(($·(|Integer|))·27)·(($·|#1|)·36)·(($·(|Fraction|·(|Integer|)))·60·(OR·(|has|·|#1|·(|Field|))·(|has|·|#1|·(|RetractableTo|·(|Fraction|·(|Integer|)))))))·(|charthRoot|·(((|Union|·$·"failed")·$)·73·(|has|·|#1|·(|CharacteristicNonZero|))))·(|characteristic|·(((|NonNegativeInteger|))·28))·(|abs|·((|#1|·$)·77·(|has|·|#1|·(|RealNumberSystem|))))·(^·(($·$·(|PositiveInteger|))·25)·(($·$·(|NonNegativeInteger|))·32)·(($·$·(|Integer|))·70·(|has|·|#1|·(|Field|))))·(|Zero|·(($)·17·T·CONST))·(|One|·(($)·29·T·CONST))·(D·(($·$)·111·(|has|·|#1|·(|DifferentialRing|)))·(($·$·(|NonNegativeInteger|))·109·(|has|·|#1|·(|DifferentialRing|)))·(($·$·(|Symbol|))·104·(|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|))))·(($·$·(|List|·(|Symbol|)))·103·(|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|))))·(($·$·(|Symbol|)·(|NonNegativeInteger|))·102·(|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|))))·(($·$·(|List|·(|Symbol|))·(|List|·(|NonNegativeInteger|)))·101·(|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|))))·(($·$·(|Mapping|·|#1|·|#1|)·(|NonNegativeInteger|))·100)·(($·$·(|Mapping|·|#1|·|#1|))·99))·(>=·(((|Boolean|)·$·$)·63·(|has|·|#1|·(|OrderedSet|))))·(>·(((|Boolean|)·$·$)·62·(|has|·|#1|·(|OrderedSet|))))·(=·(((|Boolean|)·$·$)·6))·(<=·(((|Boolean|)·$·$)·64·(|has|·|#1|·(|OrderedSet|))))·(<·(((|Boolean|)·$·$)·61·(|has|·|#1|·(|OrderedSet|))))·(-·(($·$)·21)·(($·$·$)·20))·(+·(($·$·$)·13))·(**·(($·$·(|PositiveInteger|))·24)·(($·$·(|NonNegativeInteger|))·31)·(($·$·(|Integer|))·69·(|has|·|#1|·(|Field|))))·(*·(($·(|PositiveInteger|)·$)·12)·(($·(|NonNegativeInteger|)·$)·14)·(($·(|Integer|)·$)·19)·(($·$·$)·23)·(($·$·|#1|)·38)·(($·|#1|·$)·37)·(($·$·(|Fraction|·(|Integer|)))·68·(|has|·|#1|·(|Field|)))·(($·(|Fraction|·(|Integer|))·$)·67·(|has|·|#1|·(|Field|)))))·
 24 (((|QuaternionCategory|·|#1|)·(|Category|)·(|CommutativeRing|))·(T·|QuaternionCategory|))·
 25 ((|conjugate|·(*1·*1·*1)·(AND·(|ofCategory|·*1·(|QuaternionCategory|·*2))·(|ofCategory|·*2·(|CommutativeRing|))))·(|imagI|·(*1·*2·*1)·(AND·(|ofCategory|·*1·(|QuaternionCategory|·*2))·(|ofCategory|·*2·(|CommutativeRing|))))·(|imagJ|·(*1·*2·*1)·(AND·(|ofCategory|·*1·(|QuaternionCategory|·*2))·(|ofCategory|·*2·(|CommutativeRing|))))·(|imagK|·(*1·*2·*1)·(AND·(|ofCategory|·*1·(|QuaternionCategory|·*2))·(|ofCategory|·*2·(|CommutativeRing|))))·(|norm|·(*1·*2·*1)·(AND·(|ofCategory|·*1·(|QuaternionCategory|·*2))·(|ofCategory|·*2·(|CommutativeRing|))))·(|quatern|·(*1·*1·*2·*2·*2·*2)·(AND·(|ofCategory|·*1·(|QuaternionCategory|·*2))·(|ofCategory|·*2·(|CommutativeRing|))))·(|real|·(*1·*2·*1)·(AND·(|ofCategory|·*1·(|QuaternionCategory|·*2))·(|ofCategory|·*2·(|CommutativeRing|))))·(|abs|·(*1·*2·*1)·(AND·(|ofCategory|·*1·(|QuaternionCategory|·*2))·(|ofCategory|·*2·(|CommutativeRing|))·(|ofCategory|·*2·(|RealNumberSystem|))))·(|rational?|·(*1·*2·*1)·(AND·(|ofCategory|·*1·(|QuaternionCategory|·*3))·(|ofCategory|·*3·(|CommutativeRing|))·(|ofCategory|·*3·(|IntegerNumberSystem|))·(|isDomain|·*2·(|Boolean|))))·(|rational|·(*1·*2·*1)·(AND·(|ofCategory|·*1·(|QuaternionCategory|·*3))·(|ofCategory|·*3·(|CommutativeRing|))·(|ofCategory|·*3·(|IntegerNumberSystem|))·(|isDomain|·*2·(|Fraction|·(|Integer|)))))·(|rationalIfCan|·(*1·*2·*1)·(|partial|·AND·(|ofCategory|·*1·(|QuaternionCategory|·*3))·(|ofCategory|·*3·(|CommutativeRing|))·(|ofCategory|·*3·(|IntegerNumberSystem|))·(|isDomain|·*2·(|Fraction|·(|Integer|))))))·
 26 (|Join|·(|Algebra|·|t#1|)·(|FullyRetractableTo|·|t#1|)·(|DifferentialExtension|·|t#1|)·(|FullyEvalableOver|·|t#1|)·(|FullyLinearlyExplicitRingOver|·|t#1|)·(CATEGORY·|domain|·(SIGNATURE·|conjugate|·($·$))·(SIGNATURE·|imagI|·(|t#1|·$))·(SIGNATURE·|imagJ|·(|t#1|·$))·(SIGNATURE·|imagK|·(|t#1|·$))·(SIGNATURE·|norm|·(|t#1|·$))·(SIGNATURE·|quatern|·($·|t#1|·|t#1|·|t#1|·|t#1|))·(SIGNATURE·|real|·(|t#1|·$))·(IF·(|has|·|t#1|·(|EntireRing|))·(ATTRIBUTE·(|EntireRing|))·|noBranch|)·(IF·(|has|·|t#1|·(|OrderedSet|))·(ATTRIBUTE·(|OrderedSet|))·|noBranch|)·(IF·(|has|·|t#1|·(|Field|))·(ATTRIBUTE·(|DivisionRing|))·|noBranch|)·(IF·(|has|·|t#1|·(|ConvertibleTo|·(|InputForm|)))·(ATTRIBUTE·(|ConvertibleTo|·(|InputForm|)))·|noBranch|)·(IF·(|has|·|t#1|·(|CharacteristicZero|))·(ATTRIBUTE·(|CharacteristicZero|))·|noBranch|)·(IF·(|has|·|t#1|·(|CharacteristicNonZero|))·(ATTRIBUTE·(|CharacteristicNonZero|))·|noBranch|)·(IF·(|has|·|t#1|·(|RealNumberSystem|))·(SIGNATURE·|abs|·(|t#1|·$))·|noBranch|)·(IF·(|has|·|t#1|·(|IntegerNumberSystem|))·(PROGN·(SIGNATURE·|rational?|·((|Boolean|)·$))·(SIGNATURE·|rational|·((|Fraction|·(|Integer|))·$))·(SIGNATURE·|rationalIfCan|·((|Union|·(|Fraction|·(|Integer|))·"failed")·$)))·|noBranch|)))·
 27 (((|AbelianGroup|)·.·T)·((|AbelianMonoid|)·.·T)·((|AbelianSemiGroup|)·.·T)·((|Algebra|·(|Fraction|·(|Integer|)))·|has|·|#1|·(|Field|))·((|Algebra|·|#1|)·.·T)·((|BasicType|)·.·T)·((|BiModule|·(|Fraction|·(|Integer|))·(|Fraction|·(|Integer|)))·|has|·|#1|·(|Field|))·((|BiModule|·|#1|·|#1|)·.·T)·((|BiModule|·$·$)·OR·(|has|·|#1|·(|Field|))·(|has|·|#1|·(|EntireRing|)))·((|CancellationAbelianMonoid|)·.·T)·((|CharacteristicNonZero|)·|has|·|#1|·(|CharacteristicNonZero|))·((|CharacteristicZero|)·|has|·|#1|·(|CharacteristicZero|))·((|CoercibleTo|·(|OutputForm|))·.·T)·((|ConvertibleTo|·(|InputForm|))·|has|·|#1|·(|ConvertibleTo|·(|InputForm|)))·((|DifferentialExtension|·|#1|)·.·T)·((|DifferentialRing|)·|has|·|#1|·(|DifferentialRing|))·((|DivisionRing|)·|has|·|#1|·(|Field|))·((|Eltable|·|#1|·$)·|has|·|#1|·(|Eltable|·|#1|·|#1|))·((|EntireRing|)·OR·(|has|·|#1|·(|Field|))·(|has|·|#1|·(|EntireRing|)))·((|Evalable|·|#1|)·|has|·|#1|·(|Evalable|·|#1|))·((|FullyEvalableOver|·|#1|)·.·T)·((|FullyLinearlyExplicitRingOver|·|#1|)·.·T)·((|FullyRetractableTo|·|#1|)·.·T)·((|InnerEvalable|·(|Symbol|)·|#1|)·|has|·|#1|·(|InnerEvalable|·(|Symbol|)·|#1|))·((|InnerEvalable|·|#1|·|#1|)·|has|·|#1|·(|Evalable|·|#1|))·((|LeftModule|·(|Fraction|·(|Integer|)))·|has|·|#1|·(|Field|))·((|LeftModule|·|#1|)·.·T)·((|LeftModule|·$)·.·T)·((|LinearlyExplicitRingOver|·(|Integer|))·|has|·|#1|·(|LinearlyExplicitRingOver|·(|Integer|)))·((|LinearlyExplicitRingOver|·|#1|)·.·T)·((|Module|·(|Fraction|·(|Integer|)))·|has|·|#1|·(|Field|))·((|Module|·|#1|)·.·T)·((|Monoid|)·.·T)·((|OrderedSet|)·|has|·|#1|·(|OrderedSet|))·((|PartialDifferentialRing|·(|Symbol|))·|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|)))·((|RetractableTo|·(|Fraction|·(|Integer|)))·|has|·|#1|·(|RetractableTo|·(|Fraction|·(|Integer|))))·((|RetractableTo|·(|Integer|))·|has|·|#1|·(|RetractableTo|·(|Integer|)))·((|RetractableTo|·|#1|)·.·T)·((|RightModule|·(|Fraction|·(|Integer|)))·|has|·|#1|·(|Field|))·((|RightModule|·|#1|)·.·T)·((|RightModule|·$)·OR·(|has|·|#1|·(|Field|))·(|has|·|#1|·(|EntireRing|)))·((|Ring|)·.·T)·((|Rng|)·.·T)·((|SemiGroup|)·.·T)·((|SetCategory|)·.·T))·
 28 ((~=·(((|Boolean|)·$·$)·7))·(|zero?|·(((|Boolean|)·$)·15))·(|vectorise|·(((|Vector|·|#1|)·$·(|NonNegativeInteger|))·219))·(|variables|·(((|List|·(|SingletonAsOrderedSet|))·$)·109))·(|unvectorise|·(($·(|Vector|·|#1|))·218))·(|unmakeSUP|·(($·(|SparseUnivariatePolynomial|·|#1|))·216))·(|univariate|·(((|SparseUnivariatePolynomial|·$)·$·(|SingletonAsOrderedSet|))·124)·(((|SparseUnivariatePolynomial|·|#1|)·$)·123))·(|unitNormal|·(((|Record|·(|:|·|unit|·$)·(|:|·|canonical|·$)·(|:|·|associate|·$))·$)·85·(|has|·|#1|·(|IntegralDomain|))))·(|unitCanonical|·(($·$)·86·(|has|·|#1|·(|IntegralDomain|))))·(|unit?|·(((|Boolean|)·$)·88·(|has|·|#1|·(|IntegralDomain|))))·(|totalDegree|·(((|NonNegativeInteger|)·$)·111)·(((|NonNegativeInteger|)·$·(|List|·(|SingletonAsOrderedSet|)))·110))·(|subtractIfCan|·(((|Union|·$·"failed")·$·$)·18))·(|subResultantGcd|·(($·$·$)·203·(|has|·|#1|·(|IntegralDomain|))))·(|squareFreePolynomial|·(((|Factored|·(|SparseUnivariatePolynomial|·$))·(|SparseUnivariatePolynomial|·$))·99·(|has|·|#1|·(|PolynomialFactorizationExplicit|))))·(|squareFreePart|·(($·$)·97·(|has|·|#1|·(|GcdDomain|))))·(|squareFree|·(((|Factored|·$)·$)·96·(|has|·|#1|·(|GcdDomain|))))·(|solveLinearPolynomialEquation|·(((|Union|·(|List|·(|SparseUnivariatePolynomial|·$))·"failed")·(|List|·(|SparseUnivariatePolynomial|·$))·(|SparseUnivariatePolynomial|·$))·102·(|has|·|#1|·(|PolynomialFactorizationExplicit|))))·(|sizeLess?|·(((|Boolean|)·$·$)·188·(|has|·|#1|·(|Field|))))·(|shiftRight|·(($·$·(|NonNegativeInteger|))·211))·(|shiftLeft|·(($·$·(|NonNegativeInteger|))·210))·(|separate|·(((|Record|·(|:|·|primePart|·$)·(|:|·|commonPart|·$))·$·$)·198·(|has|·|#1|·(|GcdDomain|))))·(|sample|·(($)·16·T·CONST))·(|retractIfCan|·(((|Union|·|#1|·"failed")·$)·163)·(((|Union|·(|Fraction|·(|Integer|))·"failed")·$)·161·(|has|·|#1|·(|RetractableTo|·(|Fraction|·(|Integer|)))))·(((|Union|·(|Integer|)·"failed")·$)·159·(|has|·|#1|·(|RetractableTo|·(|Integer|))))·(((|Union|·(|SingletonAsOrderedSet|)·"failed")·$)·135))·(|retract|·((|#1|·$)·164)·(((|Fraction|·(|Integer|))·$)·160·(|has|·|#1|·(|RetractableTo|·(|Fraction|·(|Integer|)))))·(((|Integer|)·$)·158·(|has|·|#1|·(|RetractableTo|·(|Integer|))))·(((|SingletonAsOrderedSet|)·$)·134))·(|resultant|·(($·$·$·(|SingletonAsOrderedSet|))·107·(|has|·|#1|·(|CommutativeRing|)))·((|#1|·$·$)·206·(|has|·|#1|·(|CommutativeRing|))))·(|rem|·(($·$·$)·192·(|has|·|#1|·(|Field|))))·(|reductum|·(($·$)·153))·(|reducedSystem|·(((|Matrix|·(|Integer|))·(|Matrix|·$))·133·(|has|·|#1|·(|LinearlyExplicitRingOver|·(|Integer|))))·(((|Record|·(|:|·|mat|·(|Matrix|·(|Integer|)))·(|:|·|vec|·(|Vector|·(|Integer|))))·(|Matrix|·$)·(|Vector|·$))·132·(|has|·|#1|·(|LinearlyExplicitRingOver|·(|Integer|))))·(((|Record|·(|:|·|mat|·(|Matrix|·|#1|))·(|:|·|vec|·(|Vector|·|#1|)))·(|Matrix|·$)·(|Vector|·$))·131)·(((|Matrix|·|#1|)·(|Matrix|·$))·130))·(|recip|·(((|Union|·$·"failed")·$)·33))·(|quo|·(($·$·$)·191·(|has|·|#1|·(|Field|))))·(|pseudoRemainder|·(($·$·$)·209))·(|pseudoQuotient|·(($·$·$)·200·(|has|·|#1|·(|IntegralDomain|))))·(|pseudoDivide|·(((|Record|·(|:|·|coef|·|#1|)·(|:|·|quotient|·$)·(|:|·|remainder|·$))·$·$)·199·(|has|·|#1|·(|IntegralDomain|))))·(|principalIdeal|·(((|Record|·(|:|·|coef|·(|List|·$))·(|:|·|generator|·$))·(|List|·$))·186·(|has|·|#1|·(|Field|))))·(|primitivePart|·(($·$)·175·(|has|·|#1|·(|GcdDomain|)))·(($·$·(|SingletonAsOrderedSet|))·104·(|has|·|#1|·(|GcdDomain|))))·(|primitiveMonomials|·(((|List|·$)·$)·108))·(|prime?|·(((|Boolean|)·$)·95·(|has|·|#1|·(|PolynomialFactorizationExplicit|))))·(|pomopo!|·(($·$·|#1|·(|NonNegativeInteger|)·$)·171))·(|patternMatch|·(((|PatternMatchResult|·(|Float|)·$)·$·(|Pattern|·(|Float|))·(|PatternMatchResult|·(|Float|)·$))·82·(AND·(|has|·(|SingletonAsOrderedSet|)·(|PatternMatchable|·(|Float|)))·(|has|·|#1|·(|PatternMatchable|·(|Float|)))))·(((|PatternMatchResult|·(|Integer|)·$)·$·(|Pattern|·(|Integer|))·(|PatternMatchResult|·(|Integer|)·$))·81·(AND·(|has|·(|SingletonAsOrderedSet|)·(|PatternMatchable|·(|Integer|)))·(|has|·|#1|·(|PatternMatchable|·(|Integer|))))))·(|order|·(((|NonNegativeInteger|)·$·$)·204·(|has|·|#1|·(|IntegralDomain|))))·(|one?|·(((|Boolean|)·$)·30))·(|numberOfMonomials|·(((|NonNegativeInteger|)·$)·168))·(|nextItem|·(((|Union|·$·"failed")·$)·184·(|has|·|#1|·(|StepThrough|))))·(|multivariate|·(($·(|SparseUnivariatePolynomial|·|#1|)·(|SingletonAsOrderedSet|))·116)·(($·(|SparseUnivariatePolynomial|·$)·(|SingletonAsOrderedSet|))·115))·(|multiplyExponents|·(($·$·(|NonNegativeInteger|))·215))·(|multiEuclidean|·(((|Union|·(|List|·$)·"failed")·(|List|·$)·$)·195·(|has|·|#1|·(|Field|))))·(|monomials|·(((|List|·$)·$)·125))·(|monomial?|·(((|Boolean|)·$)·151))·(|monomial|·(($·|#1|·(|NonNegativeInteger|))·152)·(($·$·(|SingletonAsOrderedSet|)·(|NonNegativeInteger|))·118)·(($·$·(|List|·(|SingletonAsOrderedSet|))·(|List|·(|NonNegativeInteger|)))·117))·(|monicDivide|·(((|Record|·(|:|·|quotient|·$)·(|:|·|remainder|·$))·$·$·(|SingletonAsOrderedSet|))·119)·(((|Record|·(|:|·|quotient|·$)·(|:|·|remainder|·$))·$·$)·213))·(|minimumDegree|·(((|NonNegativeInteger|)·$)·169)·(((|NonNegativeInteger|)·$·(|SingletonAsOrderedSet|))·121)·(((|List|·(|NonNegativeInteger|))·$·(|List|·(|SingletonAsOrderedSet|)))·120))·(|min|·(($·$·$)·77·(|has|·|#1|·(|OrderedSet|))))·(|max|·(($·$·$)·76·(|has|·|#1|·(|OrderedSet|))))·(|mapExponents|·(($·(|Mapping|·(|NonNegativeInteger|)·(|NonNegativeInteger|))·$)·170))·(|map|·(($·(|Mapping|·|#1|·|#1|)·$)·150))·(|makeSUP|·(((|SparseUnivariatePolynomial|·|#1|)·$)·217))·(|mainVariable|·(((|Union|·(|SingletonAsOrderedSet|)·"failed")·$)·122))·(|leadingMonomial|·(($·$)·148))·(|leadingCoefficient|·((|#1|·$)·147))·(|lcmCoef|·(((|Record|·(|:|·|llcmres|·$)·(|:|·|coeff1|·$)·(|:|·|coeff2|·$))·$·$)·89·(|has|·|#1|·(|GcdDomain|))))·(|lcm|·(($·(|List|·$))·93·(|has|·|#1|·(|GcdDomain|)))·(($·$·$)·92·(|has|·|#1|·(|GcdDomain|))))·(|latex|·(((|String|)·$)·9))·(|karatsubaDivide|·(((|Record|·(|:|·|quotient|·$)·(|:|·|remainder|·$))·$·(|NonNegativeInteger|))·212))·(|isTimes|·(((|Union|·(|List|·$)·"failed")·$)·113))·(|isPlus|·(((|Union|·(|List|·$)·"failed")·$)·114))·(|isExpt|·(((|Union|·(|Record|·(|:|·|var|·(|SingletonAsOrderedSet|))·(|:|·|exponent|·(|NonNegativeInteger|)))·"failed")·$)·112))·(|integrate|·(($·$)·196·(|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|))))))·(|init|·(($)·183·(|has|·|#1|·(|StepThrough|))·CONST))·(|hash|·(((|SingleInteger|)·$)·10))·(|ground?|·(((|Boolean|)·$)·165))·(|ground|·((|#1|·$)·166))·(|gcdPolynomial|·(((|SparseUnivariatePolynomial|·$)·(|SparseUnivariatePolynomial|·$)·(|SparseUnivariatePolynomial|·$))·94·(|has|·|#1|·(|GcdDomain|))))·(|gcd|·(($·(|List|·$))·91·(|has|·|#1|·(|GcdDomain|)))·(($·$·$)·90·(|has|·|#1|·(|GcdDomain|))))·(|factorSquareFreePolynomial|·(((|Factored|·(|SparseUnivariatePolynomial|·$))·(|SparseUnivariatePolynomial|·$))·101·(|has|·|#1|·(|PolynomialFactorizationExplicit|))))·(|factorPolynomial|·(((|Factored|·(|SparseUnivariatePolynomial|·$))·(|SparseUnivariatePolynomial|·$))·100·(|has|·|#1|·(|PolynomialFactorizationExplicit|))))·(|factor|·(((|Factored|·$)·$)·98·(|has|·|#1|·(|PolynomialFactorizationExplicit|))))·(|extendedEuclidean|·(((|Union|·(|Record|·(|:|·|coef1|·$)·(|:|·|coef2|·$))·"failed")·$·$·$)·194·(|has|·|#1|·(|Field|)))·(((|Record|·(|:|·|coef1|·$)·(|:|·|coef2|·$)·(|:|·|generator|·$))·$·$)·193·(|has|·|#1|·(|Field|))))·(|exquo|·(((|Union|·$·"failed")·$·|#1|)·173·(|has|·|#1|·(|IntegralDomain|)))·(((|Union|·$·"failed")·$·$)·84·(|has|·|#1|·(|IntegralDomain|))))·(|expressIdealMember|·(((|Union|·(|List|·$)·"failed")·(|List|·$)·$)·187·(|has|·|#1|·(|Field|))))·(|eval|·(($·$·(|List|·(|Equation|·$)))·144)·(($·$·(|Equation|·$))·143)·(($·$·$·$)·142)·(($·$·(|List|·$)·(|List|·$))·141)·(($·$·(|SingletonAsOrderedSet|)·|#1|)·140)·(($·$·(|List|·(|SingletonAsOrderedSet|))·(|List|·|#1|))·139)·(($·$·(|SingletonAsOrderedSet|)·$)·138)·(($·$·(|List|·(|SingletonAsOrderedSet|))·(|List|·$))·137))·(|euclideanSize|·(((|NonNegativeInteger|)·$)·189·(|has|·|#1|·(|Field|))))·(|elt|·((|#1|·$·|#1|)·237)·(($·$·$)·236)·(((|Fraction|·$)·(|Fraction|·$)·(|Fraction|·$))·205·(|has|·|#1|·(|IntegralDomain|)))·((|#1|·(|Fraction|·$)·|#1|)·197·(|has|·|#1|·(|Field|)))·(((|Fraction|·$)·$·(|Fraction|·$))·185·(|has|·|#1|·(|IntegralDomain|))))·(|divideExponents|·(((|Union|·$·"failed")·$·(|NonNegativeInteger|))·214))·(|divide|·(((|Record|·(|:|·|quotient|·$)·(|:|·|remainder|·$))·$·$)·190·(|has|·|#1|·(|Field|))))·(|discriminant|·(($·$·(|SingletonAsOrderedSet|))·106·(|has|·|#1|·(|CommutativeRing|)))·((|#1|·$)·207·(|has|·|#1|·(|CommutativeRing|))))·(|differentiate|·(($·$·(|SingletonAsOrderedSet|))·41)·(($·$·(|List|·(|SingletonAsOrderedSet|)))·40)·(($·$·(|SingletonAsOrderedSet|)·(|NonNegativeInteger|))·39)·(($·$·(|List|·(|SingletonAsOrderedSet|))·(|List|·(|NonNegativeInteger|)))·38)·(($·$·(|NonNegativeInteger|))·234)·(($·$)·232)·(($·$·(|Symbol|))·231·(|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|))))·(($·$·(|List|·(|Symbol|)))·230·(|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|))))·(($·$·(|Symbol|)·(|NonNegativeInteger|))·229·(|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|))))·(($·$·(|List|·(|Symbol|))·(|List|·(|NonNegativeInteger|)))·228·(|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|))))·(($·$·(|Mapping|·|#1|·|#1|)·(|NonNegativeInteger|))·221)·(($·$·(|Mapping|·|#1|·|#1|))·220)·(($·$·(|Mapping|·|#1|·|#1|)·$)·208))·(|degree|·(((|NonNegativeInteger|)·$)·149)·(((|NonNegativeInteger|)·$·(|SingletonAsOrderedSet|))·129)·(((|List|·(|NonNegativeInteger|))·$·(|List|·(|SingletonAsOrderedSet|)))·128))·(|convert|·(((|Pattern|·(|Float|))·$)·80·(AND·(|has|·(|SingletonAsOrderedSet|)·(|ConvertibleTo|·(|Pattern|·(|Float|))))·(|has|·|#1|·(|ConvertibleTo|·(|Pattern|·(|Float|))))))·(((|Pattern|·(|Integer|))·$)·79·(AND·(|has|·(|SingletonAsOrderedSet|)·(|ConvertibleTo|·(|Pattern|·(|Integer|))))·(|has|·|#1|·(|ConvertibleTo|·(|Pattern|·(|Integer|))))))·(((|InputForm|)·$)·78·(AND·(|has|·(|SingletonAsOrderedSet|)·(|ConvertibleTo|·(|InputForm|)))·(|has|·|#1|·(|ConvertibleTo|·(|InputForm|))))))·(|content|·((|#1|·$)·174·(|has|·|#1|·(|GcdDomain|)))·(($·$·(|SingletonAsOrderedSet|))·105·(|has|·|#1|·(|GcdDomain|))))·(|conditionP|·(((|Union|·(|Vector|·$)·"failed")·(|Matrix|·$))·103·(|and|·(|has|·$·(|CharacteristicNonZero|))·(|has|·|#1|·(|PolynomialFactorizationExplicit|)))))·(|composite|·(((|Union|·$·"failed")·$·$)·202·(|has|·|#1|·(|IntegralDomain|)))·(((|Union|·(|Fraction|·$)·"failed")·(|Fraction|·$)·$)·201·(|has|·|#1|·(|IntegralDomain|))))·(|coerce|·(((|OutputForm|)·$)·11)·(($·(|Integer|))·27)·(($·|#1|)·162)·(($·(|SingletonAsOrderedSet|))·136)·(($·(|Fraction|·(|Integer|)))·70·(OR·(|has|·|#1|·(|RetractableTo|·(|Fraction|·(|Integer|))))·(|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|))))))·(($·$)·83·(|has|·|#1|·(|IntegralDomain|))))·(|coefficients|·(((|List|·|#1|)·$)·167))·(|coefficient|·((|#1|·$·(|NonNegativeInteger|))·154)·(($·$·(|SingletonAsOrderedSet|)·(|NonNegativeInteger|))·127)·(($·$·(|List|·(|SingletonAsOrderedSet|))·(|List|·(|NonNegativeInteger|)))·126))·(|charthRoot|·(((|Union|·$·"failed")·$)·71·(OR·(|and|·(|has|·$·(|CharacteristicNonZero|))·(|has|·|#1|·(|PolynomialFactorizationExplicit|)))·(|has|·|#1|·(|CharacteristicNonZero|)))))·(|characteristic|·(((|NonNegativeInteger|))·28))·(|binomThmExpt|·(($·$·$·(|NonNegativeInteger|))·172·(|has|·|#1|·(|CommutativeRing|))))·(|associates?|·(((|Boolean|)·$·$)·87·(|has|·|#1|·(|IntegralDomain|))))·(^·(($·$·(|PositiveInteger|))·25)·(($·$·(|NonNegativeInteger|))·32))·(|Zero|·(($)·17·T·CONST))·(|One|·(($)·29·T·CONST))·(D·(($·$·(|SingletonAsOrderedSet|))·37)·(($·$·(|List|·(|SingletonAsOrderedSet|)))·36)·(($·$·(|SingletonAsOrderedSet|)·(|NonNegativeInteger|))·35)·(($·$·(|List|·(|SingletonAsOrderedSet|))·(|List|·(|NonNegativeInteger|)))·34)·(($·$·(|NonNegativeInteger|))·235)·(($·$)·233)·(($·$·(|Symbol|))·227·(|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|))))·(($·$·(|List|·(|Symbol|)))·226·(|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|))))·(($·$·(|Symbol|)·(|NonNegativeInteger|))·225·(|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|))))·(($·$·(|List|·(|Symbol|))·(|List|·(|NonNegativeInteger|)))·224·(|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|))))·(($·$·(|Mapping|·|#1|·|#1|)·(|NonNegativeInteger|))·223)·(($·$·(|Mapping|·|#1|·|#1|))·222))·(>=·(((|Boolean|)·$·$)·74·(|has|·|#1|·(|OrderedSet|))))·(>·(((|Boolean|)·$·$)·73·(|has|·|#1|·(|OrderedSet|))))·(=·(((|Boolean|)·$·$)·6))·(<=·(((|Boolean|)·$·$)·75·(|has|·|#1|·(|OrderedSet|))))·(<·(((|Boolean|)·$·$)·72·(|has|·|#1|·(|OrderedSet|))))·(/·(($·$·|#1|)·155·(|has|·|#1|·(|Field|))))·(-·(($·$)·21)·(($·$·$)·20))·(+·(($·$·$)·13))·(**·(($·$·(|PositiveInteger|))·24)·(($·$·(|NonNegativeInteger|))·31))·(*·(($·(|PositiveInteger|)·$)·12)·(($·(|NonNegativeInteger|)·$)·14)·(($·(|Integer|)·$)·19)·(($·$·$)·23)·(($·$·(|Fraction|·(|Integer|)))·157·(|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|)))))·(($·(|Fraction|·(|Integer|))·$)·156·(|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|)))))·(($·|#1|·$)·146)·(($·$·|#1|)·145)))·
 29 (((|UnivariatePolynomialCategory|·|#1|)·(|Category|)·(|Ring|))·(T·|UnivariatePolynomialCategory|))·
 30 ((|vectorise|·(*1·*2·*1·*3)·(AND·(|isDomain|·*3·(|NonNegativeInteger|))·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*4))·(|ofCategory|·*4·(|Ring|))·(|isDomain|·*2·(|Vector|·*4))))·(|unvectorise|·(*1·*1·*2)·(AND·(|isDomain|·*2·(|Vector|·*3))·(|ofCategory|·*3·(|Ring|))·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*3))))·(|makeSUP|·(*1·*2·*1)·(AND·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*3·(|Ring|))·(|isDomain|·*2·(|SparseUnivariatePolynomial|·*3))))·(|unmakeSUP|·(*1·*1·*2)·(AND·(|isDomain|·*2·(|SparseUnivariatePolynomial|·*3))·(|ofCategory|·*3·(|Ring|))·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*3))))·(|multiplyExponents|·(*1·*1·*1·*2)·(AND·(|isDomain|·*2·(|NonNegativeInteger|))·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*3·(|Ring|))))·(|divideExponents|·(*1·*1·*1·*2)·(|partial|·AND·(|isDomain|·*2·(|NonNegativeInteger|))·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*3·(|Ring|))))·(|monicDivide|·(*1·*2·*1·*1)·(AND·(|ofCategory|·*3·(|Ring|))·(|isDomain|·*2·(|Record|·(|:|·|quotient|·*1)·(|:|·|remainder|·*1)))·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*3))))·(|karatsubaDivide|·(*1·*2·*1·*3)·(AND·(|isDomain|·*3·(|NonNegativeInteger|))·(|ofCategory|·*4·(|Ring|))·(|isDomain|·*2·(|Record|·(|:|·|quotient|·*1)·(|:|·|remainder|·*1)))·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*4))))·(|shiftRight|·(*1·*1·*1·*2)·(AND·(|isDomain|·*2·(|NonNegativeInteger|))·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*3·(|Ring|))))·(|shiftLeft|·(*1·*1·*1·*2)·(AND·(|isDomain|·*2·(|NonNegativeInteger|))·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*3·(|Ring|))))·(|pseudoRemainder|·(*1·*1·*1·*1)·(AND·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*2))·(|ofCategory|·*2·(|Ring|))))·(|differentiate|·(*1·*1·*1·*2·*1)·(AND·(|isDomain|·*2·(|Mapping|·*3·*3))·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*3·(|Ring|))))·(|discriminant|·(*1·*2·*1)·(AND·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*2))·(|ofCategory|·*2·(|Ring|))·(|ofCategory|·*2·(|CommutativeRing|))))·(|resultant|·(*1·*2·*1·*1)·(AND·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*2))·(|ofCategory|·*2·(|Ring|))·(|ofCategory|·*2·(|CommutativeRing|))))·(|elt|·(*1·*2·*2·*2)·(AND·(|isDomain|·*2·(|Fraction|·*1))·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*3·(|Ring|))·(|ofCategory|·*3·(|IntegralDomain|))))·(|order|·(*1·*2·*1·*1)·(AND·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*3·(|Ring|))·(|ofCategory|·*3·(|IntegralDomain|))·(|isDomain|·*2·(|NonNegativeInteger|))))·(|subResultantGcd|·(*1·*1·*1·*1)·(AND·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*2))·(|ofCategory|·*2·(|Ring|))·(|ofCategory|·*2·(|IntegralDomain|))))·(|composite|·(*1·*1·*1·*1)·(|partial|·AND·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*2))·(|ofCategory|·*2·(|Ring|))·(|ofCategory|·*2·(|IntegralDomain|))))·(|composite|·(*1·*2·*2·*1)·(|partial|·AND·(|isDomain|·*2·(|Fraction|·*1))·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*3·(|Ring|))·(|ofCategory|·*3·(|IntegralDomain|))))·(|pseudoQuotient|·(*1·*1·*1·*1)·(AND·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*2))·(|ofCategory|·*2·(|Ring|))·(|ofCategory|·*2·(|IntegralDomain|))))·(|pseudoDivide|·(*1·*2·*1·*1)·(AND·(|ofCategory|·*3·(|IntegralDomain|))·(|ofCategory|·*3·(|Ring|))·(|isDomain|·*2·(|Record|·(|:|·|coef|·*3)·(|:|·|quotient|·*1)·(|:|·|remainder|·*1)))·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*3))))·(|separate|·(*1·*2·*1·*1)·(AND·(|ofCategory|·*3·(|GcdDomain|))·(|ofCategory|·*3·(|Ring|))·(|isDomain|·*2·(|Record|·(|:|·|primePart|·*1)·(|:|·|commonPart|·*1)))·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*3))))·(|elt|·(*1·*2·*3·*2)·(AND·(|isDomain|·*3·(|Fraction|·*1))·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*2))·(|ofCategory|·*2·(|Ring|))·(|ofCategory|·*2·(|Field|))))·(|integrate|·(*1·*1·*1)·(AND·(|ofCategory|·*1·(|UnivariatePolynomialCategory|·*2))·(|ofCategory|·*2·(|Ring|))·(|ofCategory|·*2·(|Algebra|·(|Fraction|·(|Integer|)))))))·
 31 (|Join|·(|PolynomialCategory|·|t#1|·(|NonNegativeInteger|)·(|SingletonAsOrderedSet|))·(|Eltable|·|t#1|·|t#1|)·(|Eltable|·$·$)·(|DifferentialRing|)·(|DifferentialExtension|·|t#1|)·(CATEGORY·|domain|·(SIGNATURE·|vectorise|·((|Vector|·|t#1|)·$·(|NonNegativeInteger|)))·(SIGNATURE·|unvectorise|·($·(|Vector|·|t#1|)))·(SIGNATURE·|makeSUP|·((|SparseUnivariatePolynomial|·|t#1|)·$))·(SIGNATURE·|unmakeSUP|·($·(|SparseUnivariatePolynomial|·|t#1|)))·(SIGNATURE·|multiplyExponents|·($·$·(|NonNegativeInteger|)))·(SIGNATURE·|divideExponents|·((|Union|·$·"failed")·$·(|NonNegativeInteger|)))·(SIGNATURE·|monicDivide|·((|Record|·(|:|·|quotient|·$)·(|:|·|remainder|·$))·$·$))·(SIGNATURE·|karatsubaDivide|·((|Record|·(|:|·|quotient|·$)·(|:|·|remainder|·$))·$·(|NonNegativeInteger|)))·(SIGNATURE·|shiftRight|·($·$·(|NonNegativeInteger|)))·(SIGNATURE·|shiftLeft|·($·$·(|NonNegativeInteger|)))·(SIGNATURE·|pseudoRemainder|·($·$·$))·(SIGNATURE·|differentiate|·($·$·(|Mapping|·|t#1|·|t#1|)·$))·(IF·(|has|·|t#1|·(|StepThrough|))·(ATTRIBUTE·(|StepThrough|))·|noBranch|)·(IF·(|has|·|t#1|·(|CommutativeRing|))·(PROGN·(SIGNATURE·|discriminant|·(|t#1|·$))·(SIGNATURE·|resultant|·(|t#1|·$·$)))·|noBranch|)·(IF·(|has|·|t#1|·(|IntegralDomain|))·(PROGN·(ATTRIBUTE·(|Eltable|·(|Fraction|·$)·(|Fraction|·$)))·(SIGNATURE·|elt|·((|Fraction|·$)·(|Fraction|·$)·(|Fraction|·$)))·(SIGNATURE·|order|·((|NonNegativeInteger|)·$·$))·(SIGNATURE·|subResultantGcd|·($·$·$))·(SIGNATURE·|composite|·((|Union|·$·"failed")·$·$))·(SIGNATURE·|composite|·((|Union|·(|Fraction|·$)·"failed")·(|Fraction|·$)·$))·(SIGNATURE·|pseudoQuotient|·($·$·$))·(SIGNATURE·|pseudoDivide|·((|Record|·(|:|·|coef|·|t#1|)·(|:|·|quotient|·$)·(|:|·|remainder|·$))·$·$)))·|noBranch|)·(IF·(|has|·|t#1|·(|GcdDomain|))·(SIGNATURE·|separate|·((|Record|·(|:|·|primePart|·$)·(|:|·|commonPart|·$))·$·$))·|noBranch|)·(IF·(|has|·|t#1|·(|Field|))·(PROGN·(ATTRIBUTE·(|EuclideanDomain|))·(ATTRIBUTE·|additiveValuation|)·(SIGNATURE·|elt|·(|t#1|·(|Fraction|·$)·|t#1|)))·|noBranch|)·(IF·(|has|·|t#1|·(|Algebra|·(|Fraction|·(|Integer|))))·(SIGNATURE·|integrate|·($·$))·|noBranch|)))·
 32 (((|AbelianGroup|)·.·T)·((|AbelianMonoid|)·.·T)·((|AbelianMonoidRing|·|#1|·(|NonNegativeInteger|))·.·T)·((|AbelianSemiGroup|)·.·T)·((|Algebra|·(|Fraction|·(|Integer|)))·|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|))))·((|Algebra|·|#1|)·|has|·|#1|·(|CommutativeRing|))·((|Algebra|·$)·OR·(|has|·|#1|·(|PolynomialFactorizationExplicit|))·(|has|·|#1|·(|IntegralDomain|))·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|Field|)))·((|BasicType|)·.·T)·((|BiModule|·(|Fraction|·(|Integer|))·(|Fraction|·(|Integer|)))·|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|))))·((|BiModule|·|#1|·|#1|)·.·T)·((|BiModule|·$·$)·OR·(|has|·|#1|·(|PolynomialFactorizationExplicit|))·(|has|·|#1|·(|IntegralDomain|))·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|Field|))·(|has|·|#1|·(|CommutativeRing|)))·((|CancellationAbelianMonoid|)·.·T)·((|CharacteristicNonZero|)·|has|·|#1|·(|CharacteristicNonZero|))·((|CharacteristicZero|)·|has|·|#1|·(|CharacteristicZero|))·((|CoercibleTo|·(|OutputForm|))·.·T)·((|CommutativeRing|)·OR·(|has|·|#1|·(|PolynomialFactorizationExplicit|))·(|has|·|#1|·(|IntegralDomain|))·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|Field|))·(|has|·|#1|·(|CommutativeRing|)))·((|ConvertibleTo|·(|InputForm|))·AND·(|has|·(|SingletonAsOrderedSet|)·(|ConvertibleTo|·(|InputForm|)))·(|has|·|#1|·(|ConvertibleTo|·(|InputForm|))))·((|ConvertibleTo|·(|Pattern|·(|Float|)))·AND·(|has|·(|SingletonAsOrderedSet|)·(|ConvertibleTo|·(|Pattern|·(|Float|))))·(|has|·|#1|·(|ConvertibleTo|·(|Pattern|·(|Float|)))))·((|ConvertibleTo|·(|Pattern|·(|Integer|)))·AND·(|has|·(|SingletonAsOrderedSet|)·(|ConvertibleTo|·(|Pattern|·(|Integer|))))·(|has|·|#1|·(|ConvertibleTo|·(|Pattern|·(|Integer|)))))·((|DifferentialExtension|·|#1|)·.·T)·((|DifferentialRing|)·.·T)·((|Eltable|·(|Fraction|·$)·(|Fraction|·$))·|has|·|#1|·(|IntegralDomain|))·((|Eltable|·|#1|·|#1|)·.·T)·((|Eltable|·$·$)·.·T)·((|EntireRing|)·OR·(|has|·|#1|·(|PolynomialFactorizationExplicit|))·(|has|·|#1|·(|IntegralDomain|))·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|Field|)))·((|EuclideanDomain|)·|has|·|#1|·(|Field|))·((|Evalable|·$)·.·T)·((|FiniteAbelianMonoidRing|·|#1|·(|NonNegativeInteger|))·.·T)·((|FullyLinearlyExplicitRingOver|·|#1|)·.·T)·((|FullyRetractableTo|·|#1|)·.·T)·((|GcdDomain|)·OR·(|has|·|#1|·(|PolynomialFactorizationExplicit|))·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|Field|)))·((|InnerEvalable|·(|SingletonAsOrderedSet|)·|#1|)·.·T)·((|InnerEvalable|·(|SingletonAsOrderedSet|)·$)·.·T)·((|InnerEvalable|·$·$)·.·T)·((|IntegralDomain|)·OR·(|has|·|#1|·(|PolynomialFactorizationExplicit|))·(|has|·|#1|·(|IntegralDomain|))·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|Field|)))·((|LeftModule|·(|Fraction|·(|Integer|)))·|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|))))·((|LeftModule|·|#1|)·.·T)·((|LeftModule|·$)·.·T)·((|LeftOreRing|)·OR·(|has|·|#1|·(|PolynomialFactorizationExplicit|))·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|Field|)))·((|LinearlyExplicitRingOver|·(|Integer|))·|has|·|#1|·(|LinearlyExplicitRingOver|·(|Integer|)))·((|LinearlyExplicitRingOver|·|#1|)·.·T)·((|Module|·(|Fraction|·(|Integer|)))·|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|))))·((|Module|·|#1|)·|has|·|#1|·(|CommutativeRing|))·((|Module|·$)·OR·(|has|·|#1|·(|PolynomialFactorizationExplicit|))·(|has|·|#1|·(|IntegralDomain|))·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|Field|)))·((|Monoid|)·.·T)·((|OrderedSet|)·|has|·|#1|·(|OrderedSet|))·((|PartialDifferentialRing|·(|SingletonAsOrderedSet|))·.·T)·((|PartialDifferentialRing|·(|Symbol|))·|has|·|#1|·(|PartialDifferentialRing|·(|Symbol|)))·((|PatternMatchable|·(|Float|))·AND·(|has|·(|SingletonAsOrderedSet|)·(|PatternMatchable|·(|Float|)))·(|has|·|#1|·(|PatternMatchable|·(|Float|))))·((|PatternMatchable|·(|Integer|))·AND·(|has|·(|SingletonAsOrderedSet|)·(|PatternMatchable|·(|Integer|)))·(|has|·|#1|·(|PatternMatchable|·(|Integer|))))·((|PolynomialCategory|·|#1|·(|NonNegativeInteger|)·(|SingletonAsOrderedSet|))·.·T)·((|PolynomialFactorizationExplicit|)·|has|·|#1|·(|PolynomialFactorizationExplicit|))·((|PrincipalIdealDomain|)·|has|·|#1|·(|Field|))·((|RetractableTo|·(|Fraction|·(|Integer|)))·|has|·|#1|·(|RetractableTo|·(|Fraction|·(|Integer|))))·((|RetractableTo|·(|Integer|))·|has|·|#1|·(|RetractableTo|·(|Integer|)))·((|RetractableTo|·(|SingletonAsOrderedSet|))·.·T)·((|RetractableTo|·|#1|)·.·T)·((|RightModule|·(|Fraction|·(|Integer|)))·|has|·|#1|·(|Algebra|·(|Fraction|·(|Integer|))))·((|RightModule|·|#1|)·.·T)·((|RightModule|·$)·OR·(|has|·|#1|·(|PolynomialFactorizationExplicit|))·(|has|·|#1|·(|IntegralDomain|))·(|has|·|#1|·(|GcdDomain|))·(|has|·|#1|·(|Field|))·(|has|·|#1|·(|CommutativeRing|)))·((|Ring|)·.·T)·((|Rng|)·.·T)·((|SemiGroup|)·.·T)·((|SetCategory|)·.·T)·((|StepThrough|)·|has|·|#1|·(|StepThrough|))·((|UniqueFactorizationDomain|)·|has|·|#1|·(|PolynomialFactorizationExplicit|)))·
 33 ((|size|·(((|NonNegativeInteger|))·51))·(|reducedSystem|·(((|Record|·(|:|·|mat|·(|Matrix|·|#3|))·(|:|·|vec|·(|Vector|·|#3|)))·(|Matrix|·$)·(|Vector|·$))·49)·(((|Matrix|·|#3|)·(|Matrix|·$))·41)·(((|Record|·(|:|·|mat|·(|Matrix|·(|Integer|)))·(|:|·|vec|·(|Vector|·(|Integer|))))·(|Matrix|·$)·(|Vector|·$))·NIL)·(((|Matrix|·(|Integer|))·(|Matrix|·$))·NIL))·(|dimension|·(((|CardinalNumber|))·57))·(|differentiate|·(($·$·(|Mapping|·|#3|·|#3|)·(|NonNegativeInteger|))·NIL)·(($·$·(|Mapping|·|#3|·|#3|))·18)·(($·$·(|List|·(|Symbol|))·(|List|·(|NonNegativeInteger|)))·NIL)·(($·$·(|Symbol|)·(|NonNegativeInteger|))·NIL)·(($·$·(|List|·(|Symbol|)))·NIL)·(($·$·(|Symbol|))·NIL)·(($·$·(|NonNegativeInteger|))·NIL)·(($·$)·NIL))·(|coerce|·(((|Vector|·|#3|)·$)·NIL)·(($·|#3|)·NIL)·(((|OutputForm|)·$)·NIL)·(($·(|Integer|))·12)·(($·(|Fraction|·(|Integer|)))·NIL))·(|characteristic|·(((|NonNegativeInteger|))·15))·(/·(($·$·|#3|)·54)))·
 34 (((|DirectProductCategory&|·|#1|·|#2|·|#3|)·(CATEGORY·|domain|·(SIGNATURE·|coerce|·(|#1|·(|Fraction|·(|Integer|))))·(SIGNATURE·|coerce|·(|#1|·(|Integer|)))·(SIGNATURE·|coerce|·((|OutputForm|)·|#1|))·(SIGNATURE·|characteristic|·((|NonNegativeInteger|)))·(SIGNATURE·|differentiate|·(|#1|·|#1|))·(SIGNATURE·|differentiate|·(|#1|·|#1|·(|NonNegativeInteger|)))·(SIGNATURE·|differentiate|·(|#1|·|#1|·(|Symbol|)))·(SIGNATURE·|differentiate|·(|#1|·|#1|·(|List|·(|Symbol|))))·(SIGNATURE·|differentiate|·(|#1|·|#1|·(|Symbol|)·(|NonNegativeInteger|)))·(SIGNATURE·|differentiate|·(|#1|·|#1|·(|List|·(|Symbol|))·(|List|·(|NonNegativeInteger|))))·(SIGNATURE·|reducedSystem|·((|Matrix|·(|Integer|))·(|Matrix|·|#1|)))·(SIGNATURE·|reducedSystem|·((|Record|·(|:|·|mat|·(|Matrix|·(|Integer|)))·(|:|·|vec|·(|Vector|·(|Integer|))))·(|Matrix|·|#1|)·(|Vector|·|#1|)))·(SIGNATURE·|coerce|·(|#1|·|#3|))·(SIGNATURE·|differentiate|·(|#1|·|#1|·(|Mapping|·|#3|·|#3|)))·(SIGNATURE·|differentiate|·(|#1|·|#1|·(|Mapping|·|#3|·|#3|)·(|NonNegativeInteger|)))·(SIGNATURE·|reducedSystem|·((|Matrix|·|#3|)·(|Matrix|·|#1|)))·(SIGNATURE·|reducedSystem|·((|Record|·(|:|·|mat|·(|Matrix|·|#3|))·(|:|·|vec|·(|Vector|·|#3|)))·(|Matrix|·|#1|)·(|Vector|·|#1|)))·(SIGNATURE·|size|·((|NonNegativeInteger|)))·(SIGNATURE·/·(|#1|·|#1|·|#3|))·(SIGNATURE·|dimension|·((|CardinalNumber|)))·(SIGNATURE·|coerce|·((|Vector|·|#3|)·|#1|)))·(|DirectProductCategory|·|#2|·|#3|)·(|NonNegativeInteger|)·(|Type|))·(T·|DirectProductCategory&|))·
 35 ((|dimension|·(*1·*2)·(AND·(|ofType|·*4·(|NonNegativeInteger|))·(|ofCategory|·*5·(|Type|))·(|isDomain|·*2·(|CardinalNumber|))·(|isDomain|·*1·(|DirectProductCategory&|·*3·*4·*5))·(|ofCategory|·*3·(|DirectProductCategory|·*4·*5))))·(|size|·(*1·*2)·(AND·(|ofType|·*4·*2)·(|ofCategory|·*5·(|Type|))·(|isDomain|·*2·(|NonNegativeInteger|))·(|isDomain|·*1·(|DirectProductCategory&|·*3·*4·*5))·(|ofCategory|·*3·(|DirectProductCategory|·*4·*5))))·(|characteristic|·(*1·*2)·(AND·(|ofType|·*4·*2)·(|ofCategory|·*5·(|Type|))·(|isDomain|·*2·(|NonNegativeInteger|))·(|isDomain|·*1·(|DirectProductCategory&|·*3·*4·*5))·(|ofCategory|·*3·(|DirectProductCategory|·*4·*5)))))·
 36 (CATEGORY·|domain|·(SIGNATURE·|coerce|·(|#1|·(|Fraction|·(|Integer|))))·(SIGNATURE·|coerce|·(|#1|·(|Integer|)))·(SIGNATURE·|coerce|·((|OutputForm|)·|#1|))·(SIGNATURE·|characteristic|·((|NonNegativeInteger|)))·(SIGNATURE·|differentiate|·(|#1|·|#1|))·(SIGNATURE·|differentiate|·(|#1|·|#1|·(|NonNegativeInteger|)))·(SIGNATURE·|differentiate|·(|#1|·|#1|·(|Symbol|)))·(SIGNATURE·|differentiate|·(|#1|·|#1|·(|List|·(|Symbol|))))·(SIGNATURE·|differentiate|·(|#1|·|#1|·(|Symbol|)·(|NonNegativeInteger|)))·(SIGNATURE·|differentiate|·(|#1|·|#1|·(|List|·(|Symbol|))·(|List|·(|NonNegativeInteger|))))·(SIGNATURE·|reducedSystem|·((|Matrix|·(|Integer|))·(|Matrix|·|#1|)))·(SIGNATURE·|reducedSystem|·((|Record|·(|:|·|mat|·(|Matrix|·(|Integer|)))·(|:|·|vec|·(|Vector|·(|Integer|))))·(|Matrix|·|#1|)·(|Vector|·|#1|)))·(SIGNATURE·|coerce|·(|#1|·|#3|))·(SIGNATURE·|differentiate|·(|#1|·|#1|·(|Mapping|·|#3|·|#3|)))·(SIGNATURE·|differentiate|·(|#1|·|#1|·(|Mapping|·|#3|·|#3|)·(|NonNegativeInteger|)))·(SIGNATURE·|reducedSystem|·((|Matrix|·|#3|)·(|Matrix|·|#1|)))·(SIGNATURE·|reducedSystem|·((|Record|·(|:|·|mat|·(|Matrix|·|#3|))·(|:|·|vec|·(|Vector|·|#3|)))·(|Matrix|·|#1|)·(|Vector|·|#1|)))·(SIGNATURE·|size|·((|NonNegativeInteger|)))·(SIGNATURE·/·(|#1|·|#1|·|#3|))·(SIGNATURE·|dimension|·((|CardinalNumber|)))·(SIGNATURE·|coerce|·((|Vector|·|#3|)·|#1|)))·
 37 ((|limitedIntegrate|·(((|Union|·(|Record|·(|:|·|mainpart|·(|Fraction|·(|Polynomial|·|#1|)))·(|:|·|limitedlogs|·(|List|·(|Record|·(|:|·|coeff|·(|Fraction|·(|Polynomial|·|#1|)))·(|:|·|logand|·(|Fraction|·(|Polynomial|·|#1|)))))))·"failed")·(|Fraction|·(|Polynomial|·|#1|))·(|Symbol|)·(|List|·(|Fraction|·(|Polynomial|·|#1|))))·43))·(|internalIntegrate|·(((|IntegrationResult|·(|Fraction|·(|Polynomial|·|#1|)))·(|Fraction|·(|Polynomial|·|#1|))·(|Symbol|))·25))·(|infieldIntegrate|·(((|Union|·(|Fraction|·(|Polynomial|·|#1|))·"failed")·(|Fraction|·(|Polynomial|·|#1|))·(|Symbol|))·20))·(|extendedIntegrate|·(((|Union|·(|Record|·(|:|·|ratpart|·(|Fraction|·(|Polynomial|·|#1|)))·(|:|·|coeff|·(|Fraction|·(|Polynomial|·|#1|))))·"failed")·(|Fraction|·(|Polynomial|·|#1|))·(|Symbol|)·(|Fraction|·(|Polynomial|·|#1|)))·32)))·
 38 (((|RationalFunctionIntegration|·|#1|)·(CATEGORY·|package|·(SIGNATURE·|internalIntegrate|·((|IntegrationResult|·(|Fraction|·(|Polynomial|·|#1|)))·(|Fraction|·(|Polynomial|·|#1|))·(|Symbol|)))·(SIGNATURE·|infieldIntegrate|·((|Union|·(|Fraction|·(|Polynomial|·|#1|))·"failed")·(|Fraction|·(|Polynomial|·|#1|))·(|Symbol|)))·(SIGNATURE·|limitedIntegrate|·((|Union|·(|Record|·(|:|·|mainpart|·(|Fraction|·(|Polynomial|·|#1|)))·(|:|·|limitedlogs|·(|List|·(|Record|·(|:|·|coeff|·(|Fraction|·(|Polynomial|·|#1|)))·(|:|·|logand|·(|Fraction|·(|Polynomial|·|#1|)))))))·"failed")·(|Fraction|·(|Polynomial|·|#1|))·(|Symbol|)·(|List|·(|Fraction|·(|Polynomial|·|#1|)))))·(SIGNATURE·|extendedIntegrate|·((|Union|·(|Record|·(|:|·|ratpart|·(|Fraction|·(|Polynomial|·|#1|)))·(|:|·|coeff|·(|Fraction|·(|Polynomial|·|#1|))))·"failed")·(|Fraction|·(|Polynomial|·|#1|))·(|Symbol|)·(|Fraction|·(|Polynomial|·|#1|)))))·(|Join|·(|IntegralDomain|)·(|RetractableTo|·(|Integer|))·(|CharacteristicZero|)))·(T·|RationalFunctionIntegration|))·
 39 ((|extendedIntegrate|·(*1·*2·*3·*4·*3)·(|partial|·AND·(|isDomain|·*4·(|Symbol|))·(|ofCategory|·*5·(|Join|·(|IntegralDomain|)·(|RetractableTo|·(|Integer|))·(|CharacteristicZero|)))·(|isDomain|·*2·(|Record|·(|:|·|ratpart|·(|Fraction|·(|Polynomial|·*5)))·(|:|·|coeff|·(|Fraction|·(|Polynomial|·*5)))))·(|isDomain|·*1·(|RationalFunctionIntegration|·*5))·(|isDomain|·*3·(|Fraction|·(|Polynomial|·*5)))))·(|limitedIntegrate|·(*1·*2·*3·*4·*5)·(|partial|·AND·(|isDomain|·*4·(|Symbol|))·(|isDomain|·*5·(|List|·(|Fraction|·(|Polynomial|·*6))))·(|isDomain|·*3·(|Fraction|·(|Polynomial|·*6)))·(|ofCategory|·*6·(|Join|·(|IntegralDomain|)·(|RetractableTo|·(|Integer|))·(|CharacteristicZero|)))·(|isDomain|·*2·(|Record|·(|:|·|mainpart|·*3)·(|:|·|limitedlogs|·(|List|·(|Record|·(|:|·|coeff|·*3)·(|:|·|logand|·*3))))))·(|isDomain|·*1·(|RationalFunctionIntegration|·*6))))·(|infieldIntegrate|·(*1·*2·*2·*3)·(|partial|·AND·(|isDomain|·*2·(|Fraction|·(|Polynomial|·*4)))·(|isDomain|·*3·(|Symbol|))·(|ofCategory|·*4·(|Join|·(|IntegralDomain|)·(|RetractableTo|·(|Integer|))·(|CharacteristicZero|)))·(|isDomain|·*1·(|RationalFunctionIntegration|·*4))))·(|internalIntegrate|·(*1·*2·*3·*4)·(AND·(|isDomain|·*4·(|Symbol|))·(|ofCategory|·*5·(|Join|·(|IntegralDomain|)·(|RetractableTo|·(|Integer|))·(|CharacteristicZero|)))·(|isDomain|·*2·(|IntegrationResult|·(|Fraction|·(|Polynomial|·*5))))·(|isDomain|·*1·(|RationalFunctionIntegration|·*5))·(|isDomain|·*3·(|Fraction|·(|Polynomial|·*5))))))·
 40 (CATEGORY·|package|·(SIGNATURE·|internalIntegrate|·((|IntegrationResult|·(|Fraction|·(|Polynomial|·|#1|)))·(|Fraction|·(|Polynomial|·|#1|))·(|Symbol|)))·(SIGNATURE·|infieldIntegrate|·((|Union|·(|Fraction|·(|Polynomial|·|#1|))·"failed")·(|Fraction|·(|Polynomial|·|#1|))·(|Symbol|)))·(SIGNATURE·|limitedIntegrate|·((|Union|·(|Record|·(|:|·|mainpart|·(|Fraction|·(|Polynomial|·|#1|)))·(|:|·|limitedlogs|·(|List|·(|Record|·(|:|·|coeff|·(|Fraction|·(|Polynomial|·|#1|)))·(|:|·|logand|·(|Fraction|·(|Polynomial|·|#1|)))))))·"failed")·(|Fraction|·(|Polynomial|·|#1|))·(|Symbol|)·(|List|·(|Fraction|·(|Polynomial|·|#1|)))))·(SIGNATURE·|extendedIntegrate|·((|Union|·(|Record|·(|:|·|ratpart|·(|Fraction|·(|Polynomial|·|#1|)))·(|:|·|coeff|·(|Fraction|·(|Polynomial|·|#1|))))·"failed")·(|Fraction|·(|Polynomial|·|#1|))·(|Symbol|)·(|Fraction|·(|Polynomial|·|#1|)))))·
 41 ((|min|·(($·$·$)·10))·(|max|·(($·$·$)·9))·(>=·(((|Boolean|)·$·$)·12))·(>·(((|Boolean|)·$·$)·11))·(<=·(((|Boolean|)·$·$)·13)))·
 42 (((|OrderedSet&|·|#1|)·(CATEGORY·|domain|·(SIGNATURE·|min|·(|#1|·|#1|·|#1|))·(SIGNATURE·|max|·(|#1|·|#1|·|#1|))·(SIGNATURE·<=·((|Boolean|)·|#1|·|#1|))·(SIGNATURE·>=·((|Boolean|)·|#1|·|#1|))·(SIGNATURE·>·((|Boolean|)·|#1|·|#1|)))·(|OrderedSet|))·(T·|OrderedSet&|))·
73 NIL·43 NIL·
 44 (CATEGORY·|domain|·(SIGNATURE·|min|·(|#1|·|#1|·|#1|))·(SIGNATURE·|max|·(|#1|·|#1|·|#1|))·(SIGNATURE·<=·((|Boolean|)·|#1|·|#1|))·(SIGNATURE·>=·((|Boolean|)·|#1|·|#1|))·(SIGNATURE·>·((|Boolean|)·|#1|·|#1|)))·
 45 ((|OMsetEncoding|·(((|Void|)·$·(|OpenMathEncoding|))·12))·(|OMputVariable|·(((|Void|)·$·(|Symbol|))·32))·(|OMputSymbol|·(((|Void|)·$·(|String|)·(|String|))·34))·(|OMputString|·(((|Void|)·$·(|String|))·33))·(|OMputObject|·(((|Void|)·$)·19))·(|OMputInteger|·(((|Void|)·$·(|Integer|))·28))·(|OMputFloat|·(((|Void|)·$·(|DoubleFloat|))·30))·(|OMputError|·(((|Void|)·$)·18))·(|OMputEndObject|·(((|Void|)·$)·26))·(|OMputEndError|·(((|Void|)·$)·25))·(|OMputEndBind|·(((|Void|)·$)·23))·(|OMputEndBVar|·(((|Void|)·$)·24))·(|OMputEndAttr|·(((|Void|)·$)·22))·(|OMputEndAtp|·(((|Void|)·$)·21))·(|OMputEndApp|·(((|Void|)·$)·20))·(|OMputBind|·(((|Void|)·$)·16))·(|OMputBVar|·(((|Void|)·$)·17))·(|OMputAttr|·(((|Void|)·$)·15))·(|OMputAtp|·(((|Void|)·$)·14))·(|OMputApp|·(((|Void|)·$)·13))·(|OMopenString|·(($·(|String|)·(|OpenMathEncoding|))·9))·(|OMopenFile|·(($·(|String|)·(|String|)·(|OpenMathEncoding|))·8))·(|OMgetVariable|·(((|Symbol|)·$)·51))·(|OMgetType|·(((|Symbol|)·$)·55))·(|OMgetSymbol|·(((|Record|·(|:|·|cd|·(|String|))·(|:|·|name|·(|String|)))·$)·54))·(|OMgetString|·(((|String|)·$)·52))·(|OMgetObject|·(((|Void|)·$)·41))·(|OMgetInteger|·(((|Integer|)·$)·49))·(|OMgetFloat|·(((|DoubleFloat|)·$)·50))·(|OMgetError|·(((|Void|)·$)·40))·(|OMgetEndObject|·(((|Void|)·$)·48))·(|OMgetEndError|·(((|Void|)·$)·47))·(|OMgetEndBind|·(((|Void|)·$)·45))·(|OMgetEndBVar|·(((|Void|)·$)·46))·(|OMgetEndAttr|·(((|Void|)·$)·44))·(|OMgetEndAtp|·(((|Void|)·$)·43))·(|OMgetEndApp|·(((|Void|)·$)·42))·(|OMgetBind|·(((|Void|)·$)·38))·(|OMgetBVar|·(((|Void|)·$)·39))·(|OMgetAttr|·(((|Void|)·$)·37))·(|OMgetAtp|·(((|Void|)·$)·36))·(|OMgetApp|·(((|Void|)·$)·35))·(|OMclose|·(((|Void|)·$)·11)))·
 46 (((|OpenMathDevice|)·(CATEGORY·|domain|·(SIGNATURE·|OMopenFile|·($·(|String|)·(|String|)·(|OpenMathEncoding|)))·(SIGNATURE·|OMopenString|·($·(|String|)·(|OpenMathEncoding|)))·(SIGNATURE·|OMclose|·((|Void|)·$))·(SIGNATURE·|OMsetEncoding|·((|Void|)·$·(|OpenMathEncoding|)))·(SIGNATURE·|OMputApp|·((|Void|)·$))·(SIGNATURE·|OMputAtp|·((|Void|)·$))·(SIGNATURE·|OMputAttr|·((|Void|)·$))·(SIGNATURE·|OMputBind|·((|Void|)·$))·(SIGNATURE·|OMputBVar|·((|Void|)·$))·(SIGNATURE·|OMputError|·((|Void|)·$))·(SIGNATURE·|OMputObject|·((|Void|)·$))·(SIGNATURE·|OMputEndApp|·((|Void|)·$))·(SIGNATURE·|OMputEndAtp|·((|Void|)·$))·(SIGNATURE·|OMputEndAttr|·((|Void|)·$))·(SIGNATURE·|OMputEndBind|·((|Void|)·$))·(SIGNATURE·|OMputEndBVar|·((|Void|)·$))·(SIGNATURE·|OMputEndError|·((|Void|)·$))·(SIGNATURE·|OMputEndObject|·((|Void|)·$))·(SIGNATURE·|OMputInteger|·((|Void|)·$·(|Integer|)))·(SIGNATURE·|OMputFloat|·((|Void|)·$·(|DoubleFloat|)))·(SIGNATURE·|OMputVariable|·((|Void|)·$·(|Symbol|)))·(SIGNATURE·|OMputString|·((|Void|)·$·(|String|)))·(SIGNATURE·|OMputSymbol|·((|Void|)·$·(|String|)·(|String|)))·(SIGNATURE·|OMgetApp|·((|Void|)·$))·(SIGNATURE·|OMgetAtp|·((|Void|)·$))·(SIGNATURE·|OMgetAttr|·((|Void|)·$))·(SIGNATURE·|OMgetBind|·((|Void|)·$))·(SIGNATURE·|OMgetBVar|·((|Void|)·$))·(SIGNATURE·|OMgetError|·((|Void|)·$))·(SIGNATURE·|OMgetObject|·((|Void|)·$))·(SIGNATURE·|OMgetEndApp|·((|Void|)·$))·(SIGNATURE·|OMgetEndAtp|·((|Void|)·$))·(SIGNATURE·|OMgetEndAttr|·((|Void|)·$))·(SIGNATURE·|OMgetEndBind|·((|Void|)·$))·(SIGNATURE·|OMgetEndBVar|·((|Void|)·$))·(SIGNATURE·|OMgetEndError|·((|Void|)·$))·(SIGNATURE·|OMgetEndObject|·((|Void|)·$))·(SIGNATURE·|OMgetInteger|·((|Integer|)·$))·(SIGNATURE·|OMgetFloat|·((|DoubleFloat|)·$))·(SIGNATURE·|OMgetVariable|·((|Symbol|)·$))·(SIGNATURE·|OMgetString|·((|String|)·$))·(SIGNATURE·|OMgetSymbol|·((|Record|·(|:|·|cd|·(|String|))·(|:|·|name|·(|String|)))·$))·(SIGNATURE·|OMgetType|·((|Symbol|)·$))))·(T·|OpenMathDevice|))·
 47 ((|OMgetType|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Symbol|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetSymbol|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Record|·(|:|·|cd|·(|String|))·(|:|·|name|·(|String|))))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetString|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|String|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetVariable|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Symbol|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetFloat|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|DoubleFloat|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetInteger|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetEndObject|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetEndError|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetEndBVar|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetEndBind|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetEndAttr|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetEndAtp|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetEndApp|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetObject|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetError|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetBVar|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetBind|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetAttr|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetAtp|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMgetApp|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputSymbol|·(*1·*2·*1·*3·*3)·(AND·(|isDomain|·*3·(|String|))·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputString|·(*1·*2·*1·*3)·(AND·(|isDomain|·*3·(|String|))·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputVariable|·(*1·*2·*1·*3)·(AND·(|isDomain|·*3·(|Symbol|))·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputFloat|·(*1·*2·*1·*3)·(AND·(|isDomain|·*3·(|DoubleFloat|))·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputInteger|·(*1·*2·*1·*3)·(AND·(|isDomain|·*3·(|Integer|))·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputEndObject|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputEndError|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputEndBVar|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputEndBind|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputEndAttr|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputEndAtp|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputEndApp|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputObject|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputError|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputBVar|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputBind|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputAttr|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputAtp|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMputApp|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMsetEncoding|·(*1·*2·*1·*3)·(AND·(|isDomain|·*3·(|OpenMathEncoding|))·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMclose|·(*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMopenString|·(*1·*1·*2·*3)·(AND·(|isDomain|·*2·(|String|))·(|isDomain|·*3·(|OpenMathEncoding|))·(|isDomain|·*1·(|OpenMathDevice|))))·(|OMopenFile|·(*1·*1·*2·*2·*3)·(AND·(|isDomain|·*2·(|String|))·(|isDomain|·*3·(|OpenMathEncoding|))·(|isDomain|·*1·(|OpenMathDevice|)))))·
 48 (CATEGORY·|domain|·(SIGNATURE·|OMopenFile|·($·(|String|)·(|String|)·(|OpenMathEncoding|)))·(SIGNATURE·|OMopenString|·($·(|String|)·(|OpenMathEncoding|)))·(SIGNATURE·|OMclose|·((|Void|)·$))·(SIGNATURE·|OMsetEncoding|·((|Void|)·$·(|OpenMathEncoding|)))·(SIGNATURE·|OMputApp|·((|Void|)·$))·(SIGNATURE·|OMputAtp|·((|Void|)·$))·(SIGNATURE·|OMputAttr|·((|Void|)·$))·(SIGNATURE·|OMputBind|·((|Void|)·$))·(SIGNATURE·|OMputBVar|·((|Void|)·$))·(SIGNATURE·|OMputError|·((|Void|)·$))·(SIGNATURE·|OMputObject|·((|Void|)·$))·(SIGNATURE·|OMputEndApp|·((|Void|)·$))·(SIGNATURE·|OMputEndAtp|·((|Void|)·$))·(SIGNATURE·|OMputEndAttr|·((|Void|)·$))·(SIGNATURE·|OMputEndBind|·((|Void|)·$))·(SIGNATURE·|OMputEndBVar|·((|Void|)·$))·(SIGNATURE·|OMputEndError|·((|Void|)·$))·(SIGNATURE·|OMputEndObject|·((|Void|)·$))·(SIGNATURE·|OMputInteger|·((|Void|)·$·(|Integer|)))·(SIGNATURE·|OMputFloat|·((|Void|)·$·(|DoubleFloat|)))·(SIGNATURE·|OMputVariable|·((|Void|)·$·(|Symbol|)))·(SIGNATURE·|OMputString|·((|Void|)·$·(|String|)))·(SIGNATURE·|OMputSymbol|·((|Void|)·$·(|String|)·(|String|)))·(SIGNATURE·|OMgetApp|·((|Void|)·$))·(SIGNATURE·|OMgetAtp|·((|Void|)·$))·(SIGNATURE·|OMgetAttr|·((|Void|)·$))·(SIGNATURE·|OMgetBind|·((|Void|)·$))·(SIGNATURE·|OMgetBVar|·((|Void|)·$))·(SIGNATURE·|OMgetError|·((|Void|)·$))·(SIGNATURE·|OMgetObject|·((|Void|)·$))·(SIGNATURE·|OMgetEndApp|·((|Void|)·$))·(SIGNATURE·|OMgetEndAtp|·((|Void|)·$))·(SIGNATURE·|OMgetEndAttr|·((|Void|)·$))·(SIGNATURE·|OMgetEndBind|·((|Void|)·$))·(SIGNATURE·|OMgetEndBVar|·((|Void|)·$))·(SIGNATURE·|OMgetEndError|·((|Void|)·$))·(SIGNATURE·|OMgetEndObject|·((|Void|)·$))·(SIGNATURE·|OMgetInteger|·((|Integer|)·$))·(SIGNATURE·|OMgetFloat|·((|DoubleFloat|)·$))·(SIGNATURE·|OMgetVariable|·((|Symbol|)·$))·(SIGNATURE·|OMgetString|·((|String|)·$))·(SIGNATURE·|OMgetSymbol|·((|Record|·(|:|·|cd|·(|String|))·(|:|·|name|·(|String|)))·$))·(SIGNATURE·|OMgetType|·((|Symbol|)·$)))·
 49 ((|zero?|·(((|Boolean|)·|#3|·$)·13))·(|rootOf|·(((|Union|·$·"failed")·|#3|·(|PositiveInteger|))·23))·(|recip|·(((|Union|·|#3|·"failed")·|#3|·$)·37))·(|positive?|·(((|Boolean|)·|#3|·$)·16))·(|negative?|·(((|Boolean|)·|#3|·$)·14)))·
 50 (((|RealRootCharacterizationCategory&|·|#1|·|#2|·|#3|)·(CATEGORY·|domain|·(SIGNATURE·|rootOf|·((|Union|·|#1|·"failed")·|#3|·(|PositiveInteger|)))·(SIGNATURE·|recip|·((|Union|·|#3|·"failed")·|#3|·|#1|))·(SIGNATURE·|positive?|·((|Boolean|)·|#3|·|#1|))·(SIGNATURE·|negative?|·((|Boolean|)·|#3|·|#1|))·(SIGNATURE·|zero?|·((|Boolean|)·|#3|·|#1|)))·(|RealRootCharacterizationCategory|·|#2|·|#3|)·(|Join|·(|OrderedRing|)·(|Field|))·(|UnivariatePolynomialCategory|·|#2|))·(T·|RealRootCharacterizationCategory&|))·
74 (CATEGORY·|domain|·(SIGNATURE·|ncols|·((|NonNegativeInteger|)·|#1|))·(SIGNATURE·|nrows|·((|NonNegativeInteger|)·|#1|))·(SIGNATURE·|antisymmetric?|·((|Boolean|)·|#1|))·(SIGNATURE·|symmetric?|·((|Boolean|)·|#1|))·(SIGNATURE·|diagonal?|·((|Boolean|)·|#1|))·(SIGNATURE·|square?|·((|Boolean|)·|#1|)))· 
75 ((|specialise|·(((|List|·(|SparseUnivariatePolynomial|·|#1|))·(|List|·(|Polynomial|·|#1|))·(|Cell|·|#1|))·33))·(|resultantSet|·(((|List|·(|Polynomial|·|#1|))·(|List|·(|SparseUnivariatePolynomial|·(|Polynomial|·|#1|))))·61))·(|projectionSet|·(((|List|·(|Polynomial|·|#1|))·(|List|·(|SparseUnivariatePolynomial|·(|Polynomial|·|#1|))))·32))·(|principalSubResultantSet|·(((|List|·(|Polynomial|·|#1|))·(|SparseUnivariatePolynomial|·(|Polynomial|·|#1|))·(|SparseUnivariatePolynomial|·(|Polynomial|·|#1|)))·60))·(|discriminantSet|·(((|List|·(|Polynomial|·|#1|))·(|List|·(|SparseUnivariatePolynomial|·(|Polynomial|·|#1|))))·57))·(|cylindricalDecomposition|·(((|List|·(|Cell|·|#1|))·(|List|·(|Polynomial|·|#1|))·(|List|·(|Symbol|)))·16)·(((|List|·(|Cell|·|#1|))·(|List|·(|Polynomial|·|#1|)))·17))·(|coefficientSet|·(((|List|·(|Polynomial|·|#1|))·(|SparseUnivariatePolynomial|·(|Polynomial|·|#1|)))·45)))· 
76 (((|CylindricalAlgebraicDecompositionPackage|·|#1|)·(CATEGORY·|package|·(SIGNATURE·|cylindricalDecomposition|·((|List|·(|Cell|·|#1|))·(|List|·(|Polynomial|·|#1|))))·(SIGNATURE·|cylindricalDecomposition|·((|List|·(|Cell|·|#1|))·(|List|·(|Polynomial|·|#1|))·(|List|·(|Symbol|))))·(SIGNATURE·|projectionSet|·((|List|·(|Polynomial|·|#1|))·(|List|·(|SparseUnivariatePolynomial|·(|Polynomial|·|#1|)))))·(SIGNATURE·|coefficientSet|·((|List|·(|Polynomial|·|#1|))·(|SparseUnivariatePolynomial|·(|Polynomial|·|#1|))))·(SIGNATURE·|discriminantSet|·((|List|·(|Polynomial|·|#1|))·(|List|·(|SparseUnivariatePolynomial|·(|Polynomial|·|#1|)))))·(SIGNATURE·|resultantSet|·((|List|·(|Polynomial|·|#1|))·(|List|·(|SparseUnivariatePolynomial|·(|Polynomial|·|#1|)))))·(SIGNATURE·|principalSubResultantSet|·((|List|·(|Polynomial|·|#1|))·(|SparseUnivariatePolynomial|·(|Polynomial|·|#1|))·(|SparseUnivariatePolynomial|·(|Polynomial|·|#1|))))·(SIGNATURE·|specialise|·((|List|·(|SparseUnivariatePolynomial|·|#1|))·(|List|·(|Polynomial|·|#1|))·(|Cell|·|#1|))))·(|RealClosedField|))·(T·|CylindricalAlgebraicDecompositionPackage|))· 
77 ((|specialise|·(*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|List|·(|Polynomial|·*5)))·(|isDomain|·*4·(|Cell|·*5))·(|ofCategory|·*5·(|RealClosedField|))·(|isDomain|·*2·(|List|·(|SparseUnivariatePolynomial|·*5)))·(|isDomain|·*1·(|CylindricalAlgebraicDecompositionPackage|·*5))))·(|principalSubResultantSet|·(*1·*2·*3·*3)·(AND·(|isDomain|·*3·(|SparseUnivariatePolynomial|·(|Polynomial|·*4)))·(|ofCategory|·*4·(|RealClosedField|))·(|isDomain|·*2·(|List|·(|Polynomial|·*4)))·(|isDomain|·*1·(|CylindricalAlgebraicDecompositionPackage|·*4))))·(|resultantSet|·(*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|SparseUnivariatePolynomial|·(|Polynomial|·*4))))·(|ofCategory|·*4·(|RealClosedField|))·(|isDomain|·*2·(|List|·(|Polynomial|·*4)))·(|isDomain|·*1·(|CylindricalAlgebraicDecompositionPackage|·*4))))·(|discriminantSet|·(*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|SparseUnivariatePolynomial|·(|Polynomial|·*4))))·(|ofCategory|·*4·(|RealClosedField|))·(|isDomain|·*2·(|List|·(|Polynomial|·*4)))·(|isDomain|·*1·(|CylindricalAlgebraicDecompositionPackage|·*4))))·(|coefficientSet|·(*1·*2·*3)·(AND·(|isDomain|·*3·(|SparseUnivariatePolynomial|·(|Polynomial|·*4)))·(|ofCategory|·*4·(|RealClosedField|))·(|isDomain|·*2·(|List|·(|Polynomial|·*4)))·(|isDomain|·*1·(|CylindricalAlgebraicDecompositionPackage|·*4))))·(|projectionSet|·(*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|SparseUnivariatePolynomial|·(|Polynomial|·*4))))·(|ofCategory|·*4·(|RealClosedField|))·(|isDomain|·*2·(|List|·(|Polynomial|·*4)))·(|isDomain|·*1·(|CylindricalAlgebraicDecompositionPackage|·*4))))·(|cylindricalDecomposition|·(*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|List|·(|Polynomial|·*5)))·(|isDomain|·*4·(|List|·(|Symbol|)))·(|ofCategory|·*5·(|RealClosedField|))·(|isDomain|·*2·(|List|·(|Cell|·*5)))·(|isDomain|·*1·(|CylindricalAlgebraicDecompositionPackage|·*5))))·(|cylindricalDecomposition|·(*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|Polynomial|·*4)))·(|ofCategory|·*4·(|RealClosedField|))·(|isDomain|·*2·(|List|·(|Cell|·*4)))·(|isDomain|·*1·(|CylindricalAlgebraicDecompositionPackage|·*4)))))· 
78 (CATEGORY·|package|·(SIGNATURE·|cylindricalDecomposition|·((|List|·(|Cell|·|#1|))·(|List|·(|Polynomial|·|#1|))))·(SIGNATURE·|cylindricalDecomposition|·((|List|·(|Cell|·|#1|))·(|List|·(|Polynomial|·|#1|))·(|List|·(|Symbol|))))·(SIGNATURE·|projectionSet|·((|List|·(|Polynomial|·|#1|))·(|List|·(|SparseUnivariatePolynomial|·(|Polynomial|·|#1|)))))·(SIGNATURE·|coefficientSet|·((|List|·(|Polynomial|·|#1|))·(|SparseUnivariatePolynomial|·(|Polynomial|·|#1|))))·(SIGNATURE·|discriminantSet|·((|List|·(|Polynomial|·|#1|))·(|List|·(|SparseUnivariatePolynomial|·(|Polynomial|·|#1|)))))·(SIGNATURE·|resultantSet|·((|List|·(|Polynomial|·|#1|))·(|List|·(|SparseUnivariatePolynomial|·(|Polynomial|·|#1|)))))·(SIGNATURE·|principalSubResultantSet|·((|List|·(|Polynomial|·|#1|))·(|SparseUnivariatePolynomial|·(|Polynomial|·|#1|))·(|SparseUnivariatePolynomial|·(|Polynomial|·|#1|))))·(SIGNATURE·|specialise|·((|List|·(|SparseUnivariatePolynomial|·|#1|))·(|List|·(|Polynomial|·|#1|))·(|Cell|·|#1|))))· 
79 ((|varList|·(((|List|·(|Symbol|))·(|Symbol|)·(|NonNegativeInteger|))·22))·(|subscriptedVariables|·(((|Expression|·(|DoubleFloat|))·(|Expression|·(|DoubleFloat|)))·29))·(|elliptic?|·(((|Boolean|)·(|Record|·(|:|·|pde|·(|List|·(|Expression|·(|DoubleFloat|))))·(|:|·|constraints|·(|List|·(|Record|·(|:|·|start|·(|DoubleFloat|))·(|:|·|finish|·(|DoubleFloat|))·(|:|·|grid|·(|NonNegativeInteger|))·(|:|·|boundaryType|·(|Integer|))·(|:|·|dStart|·(|Matrix|·(|DoubleFloat|)))·(|:|·|dFinish|·(|Matrix|·(|DoubleFloat|))))))·(|:|·|f|·(|List|·(|List|·(|Expression|·(|DoubleFloat|)))))·(|:|·|st|·(|String|))·(|:|·|tol|·(|DoubleFloat|))))·67))·(|central?|·(((|Boolean|)·(|DoubleFloat|)·(|DoubleFloat|)·(|List|·(|Expression|·(|DoubleFloat|))))·43)))· 
80 (((|d03AgentsPackage|)·(CATEGORY·|package|·(SIGNATURE·|varList|·((|List|·(|Symbol|))·(|Symbol|)·(|NonNegativeInteger|)))·(SIGNATURE·|subscriptedVariables|·((|Expression|·(|DoubleFloat|))·(|Expression|·(|DoubleFloat|))))·(SIGNATURE·|central?|·((|Boolean|)·(|DoubleFloat|)·(|DoubleFloat|)·(|List|·(|Expression|·(|DoubleFloat|)))))·(SIGNATURE·|elliptic?|·((|Boolean|)·(|Record|·(|:|·|pde|·(|List|·(|Expression|·(|DoubleFloat|))))·(|:|·|constraints|·(|List|·(|Record|·(|:|·|start|·(|DoubleFloat|))·(|:|·|finish|·(|DoubleFloat|))·(|:|·|grid|·(|NonNegativeInteger|))·(|:|·|boundaryType|·(|Integer|))·(|:|·|dStart|·(|Matrix|·(|DoubleFloat|)))·(|:|·|dFinish|·(|Matrix|·(|DoubleFloat|))))))·(|:|·|f|·(|List|·(|List|·(|Expression|·(|DoubleFloat|)))))·(|:|·|st|·(|String|))·(|:|·|tol|·(|DoubleFloat|)))))))·(T·|d03AgentsPackage|))· 
81 ((|elliptic?|·(*1·*2·*3)·(AND·(|isDomain|·*3·(|Record|·(|:|·|pde|·(|List|·(|Expression|·(|DoubleFloat|))))·(|:|·|constraints|·(|List|·(|Record|·(|:|·|start|·(|DoubleFloat|))·(|:|·|finish|·(|DoubleFloat|))·(|:|·|grid|·(|NonNegativeInteger|))·(|:|·|boundaryType|·(|Integer|))·(|:|·|dStart|·(|Matrix|·(|DoubleFloat|)))·(|:|·|dFinish|·(|Matrix|·(|DoubleFloat|))))))·(|:|·|f|·(|List|·(|List|·(|Expression|·(|DoubleFloat|)))))·(|:|·|st|·(|String|))·(|:|·|tol|·(|DoubleFloat|))))·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|d03AgentsPackage|))))·(|central?|·(*1·*2·*3·*3·*4)·(AND·(|isDomain|·*4·(|List|·(|Expression|·(|DoubleFloat|))))·(|isDomain|·*3·(|DoubleFloat|))·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|d03AgentsPackage|))))·(|subscriptedVariables|·(*1·*2·*2)·(AND·(|isDomain|·*2·(|Expression|·(|DoubleFloat|)))·(|isDomain|·*1·(|d03AgentsPackage|))))·(|varList|·(*1·*2·*3·*4)·(AND·(|isDomain|·*4·(|NonNegativeInteger|))·(|isDomain|·*2·(|List|·(|Symbol|)))·(|isDomain|·*1·(|d03AgentsPackage|))·(|isDomain|·*3·(|Symbol|)))))· 
82 (CATEGORY·|package|·(SIGNATURE·|varList|·((|List|·(|Symbol|))·(|Symbol|)·(|NonNegativeInteger|)))·(SIGNATURE·|subscriptedVariables|·((|Expression|·(|DoubleFloat|))·(|Expression|·(|DoubleFloat|))))·(SIGNATURE·|central?|·((|Boolean|)·(|DoubleFloat|)·(|DoubleFloat|)·(|List|·(|Expression|·(|DoubleFloat|)))))·(SIGNATURE·|elliptic?|·((|Boolean|)·(|Record|·(|:|·|pde|·(|List|·(|Expression|·(|DoubleFloat|))))·(|:|·|constraints|·(|List|·(|Record|·(|:|·|start|·(|DoubleFloat|))·(|:|·|finish|·(|DoubleFloat|))·(|:|·|grid|·(|NonNegativeInteger|))·(|:|·|boundaryType|·(|Integer|))·(|:|·|dStart|·(|Matrix|·(|DoubleFloat|)))·(|:|·|dFinish|·(|Matrix|·(|DoubleFloat|))))))·(|:|·|f|·(|List|·(|List|·(|Expression|·(|DoubleFloat|)))))·(|:|·|st|·(|String|))·(|:|·|tol|·(|DoubleFloat|))))))· 
83 ((~=·(((|Boolean|)·$·$)·NIL))·(|zerosOf|·(((|List|·$)·(|SparseUnivariatePolynomial|·$)·(|Symbol|))·NIL)·(((|List|·$)·(|SparseUnivariatePolynomial|·$))·NIL)·(((|List|·$)·(|Polynomial|·$))·NIL))·(|zeroOf|·(($·(|SparseUnivariatePolynomial|·$)·(|Symbol|))·NIL)·(($·(|SparseUnivariatePolynomial|·$))·NIL)·(($·(|Polynomial|·$))·NIL))·(|zero?|·(((|Boolean|)·$)·36))·(|unitNormal|·(((|Record|·(|:|·|unit|·$)·(|:|·|canonical|·$)·(|:|·|associate|·$))·$)·NIL))·(|unitCanonical|·(($·$)·NIL))·(|unit?|·(((|Boolean|)·$)·NIL))·(|trueEqual|·(((|Boolean|)·$·$)·62))·(|tower|·(((|List|·(|Kernel|·$))·$)·46))·(|subtractIfCan|·(((|Union|·$·"failed")·$·$)·NIL))·(|subst|·(($·$·(|Equation|·$))·NIL)·(($·$·(|List|·(|Equation|·$)))·NIL)·(($·$·(|List|·(|Kernel|·$))·(|List|·$))·NIL))·(|squareFreePart|·(($·$)·NIL))·(|squareFree|·(((|Factored|·$)·$)·NIL))·(|sqrt|·(($·$)·NIL))·(|sizeLess?|·(((|Boolean|)·$·$)·NIL))·(|sample|·(($)·NIL·T·CONST))·(|rootsOf|·(((|List|·$)·(|SparseUnivariatePolynomial|·$)·(|Symbol|))·NIL)·(((|List|·$)·(|SparseUnivariatePolynomial|·$))·NIL)·(((|List|·$)·(|Polynomial|·$))·NIL))·(|rootOf|·(($·(|SparseUnivariatePolynomial|·$)·(|Symbol|))·NIL)·(($·(|SparseUnivariatePolynomial|·$))·NIL)·(($·(|Polynomial|·$))·NIL))·(|retractIfCan|·(((|Union|·(|Kernel|·$)·"failed")·$)·NIL)·(((|Union|·(|Integer|)·"failed")·$)·NIL)·(((|Union|·(|Fraction|·(|Integer|))·"failed")·$)·NIL))·(|retract|·(((|Kernel|·$)·$)·NIL)·(((|Integer|)·$)·NIL)·(((|Fraction|·(|Integer|))·$)·48))·(|rem|·(($·$·$)·NIL))·(|reducedSystem|·(((|Record|·(|:|·|mat|·(|Matrix|·(|Integer|)))·(|:|·|vec|·(|Vector|·(|Integer|))))·(|Matrix|·$)·(|Vector|·$))·NIL)·(((|Matrix|·(|Integer|))·(|Matrix|·$))·NIL)·(((|Record|·(|:|·|mat|·(|Matrix|·(|Fraction|·(|Integer|))))·(|:|·|vec|·(|Vector|·(|Fraction|·(|Integer|)))))·(|Matrix|·$)·(|Vector|·$))·NIL)·(((|Matrix|·(|Fraction|·(|Integer|)))·(|Matrix|·$))·NIL))·(|reduce|·(($·$)·NIL))·(|recip|·(((|Union|·$·"failed")·$)·NIL))·(|quo|·(($·$·$)·NIL))·(|principalIdeal|·(((|Record|·(|:|·|coef|·(|List|·$))·(|:|·|generator|·$))·(|List|·$))·NIL))·(|prime?|·(((|Boolean|)·$)·NIL))·(|paren|·(($·$)·NIL)·(($·(|List|·$))·NIL))·(|operators|·(((|List|·(|BasicOperator|))·$)·NIL))·(|operator|·(((|BasicOperator|)·(|BasicOperator|))·NIL))·(|one?|·(((|Boolean|)·$)·39))·(|odd?|·(((|Boolean|)·$)·NIL·(|has|·$·(|RetractableTo|·(|Integer|)))))·(|numer|·(((|SparseMultivariatePolynomial|·(|Integer|)·(|Kernel|·$))·$)·34))·(|nthRoot|·(($·$·(|Integer|))·NIL))·(|norm|·(((|SparseUnivariatePolynomial|·$)·(|SparseUnivariatePolynomial|·$)·(|Kernel|·$))·77)·(((|SparseUnivariatePolynomial|·$)·(|SparseUnivariatePolynomial|·$)·(|List|·(|Kernel|·$)))·53)·(($·$·(|Kernel|·$))·66)·(($·$·(|List|·(|Kernel|·$)))·67))·(|multiEuclidean|·(((|Union|·(|List|·$)·"failed")·(|List|·$)·$)·NIL))·(|minPoly|·(((|SparseUnivariatePolynomial|·$)·(|Kernel|·$))·64·(|has|·$·(|Ring|))))·(|min|·(($·$·$)·NIL))·(|max|·(($·$·$)·NIL))·(|map|·(($·(|Mapping|·$·$)·(|Kernel|·$))·NIL))·(|mainKernel|·(((|Union|·(|Kernel|·$)·"failed")·$)·NIL))·(|lcmCoef|·(((|Record|·(|:|·|llcmres|·$)·(|:|·|coeff1|·$)·(|:|·|coeff2|·$))·$·$)·NIL))·(|lcm|·(($·(|List|·$))·NIL)·(($·$·$)·NIL))·(|latex|·(((|String|)·$)·NIL))·(|kernels|·(((|List|·(|Kernel|·$))·$)·NIL))·(|kernel|·(($·(|BasicOperator|)·$)·NIL)·(($·(|BasicOperator|)·(|List|·$))·NIL))·(|is?|·(((|Boolean|)·$·(|BasicOperator|))·NIL)·(((|Boolean|)·$·(|Symbol|))·NIL))·(|inv|·(($·$)·NIL))·(|height|·(((|NonNegativeInteger|)·$)·NIL))·(|hash|·(((|SingleInteger|)·$)·NIL))·(|gcdPolynomial|·(((|SparseUnivariatePolynomial|·$)·(|SparseUnivariatePolynomial|·$)·(|SparseUnivariatePolynomial|·$))·NIL))·(|gcd|·(($·(|List|·$))·NIL)·(($·$·$)·NIL))·(|freeOf?|·(((|Boolean|)·$·$)·NIL)·(((|Boolean|)·$·(|Symbol|))·NIL))·(|factor|·(((|Factored|·$)·$)·NIL))·(|extendedEuclidean|·(((|Union|·(|Record|·(|:|·|coef1|·$)·(|:|·|coef2|·$))·"failed")·$·$·$)·NIL)·(((|Record|·(|:|·|coef1|·$)·(|:|·|coef2|·$)·(|:|·|generator|·$))·$·$)·NIL))·(|exquo|·(((|Union|·$·"failed")·$·$)·NIL))·(|expressIdealMember|·(((|Union|·(|List|·$)·"failed")·(|List|·$)·$)·NIL))·(|even?|·(((|Boolean|)·$)·NIL·(|has|·$·(|RetractableTo|·(|Integer|)))))·(|eval|·(($·$·(|Kernel|·$)·$)·NIL)·(($·$·(|List|·(|Kernel|·$))·(|List|·$))·NIL)·(($·$·(|List|·(|Equation|·$)))·NIL)·(($·$·(|Equation|·$))·NIL)·(($·$·$·$)·NIL)·(($·$·(|List|·$)·(|List|·$))·NIL)·(($·$·(|List|·(|Symbol|))·(|List|·(|Mapping|·$·$)))·NIL)·(($·$·(|List|·(|Symbol|))·(|List|·(|Mapping|·$·(|List|·$))))·NIL)·(($·$·(|Symbol|)·(|Mapping|·$·(|List|·$)))·NIL)·(($·$·(|Symbol|)·(|Mapping|·$·$))·NIL)·(($·$·(|List|·(|BasicOperator|))·(|List|·(|Mapping|·$·$)))·NIL)·(($·$·(|List|·(|BasicOperator|))·(|List|·(|Mapping|·$·(|List|·$))))·NIL)·(($·$·(|BasicOperator|)·(|Mapping|·$·(|List|·$)))·NIL)·(($·$·(|BasicOperator|)·(|Mapping|·$·$))·NIL))·(|euclideanSize|·(((|NonNegativeInteger|)·$)·NIL))·(|elt|·(($·(|BasicOperator|)·$)·NIL)·(($·(|BasicOperator|)·$·$)·NIL)·(($·(|BasicOperator|)·$·$·$)·NIL)·(($·(|BasicOperator|)·$·$·$·$)·NIL)·(($·(|BasicOperator|)·(|List|·$))·NIL))·(|divide|·(((|Record|·(|:|·|quotient|·$)·(|:|·|remainder|·$))·$·$)·NIL))·(|distribute|·(($·$)·NIL)·(($·$·$)·NIL))·(|differentiate|·(($·$·(|NonNegativeInteger|))·NIL)·(($·$)·33))·(|denom|·(((|SparseMultivariatePolynomial|·(|Integer|)·(|Kernel|·$))·$)·17))·(|definingPolynomial|·(($·$)·NIL·(|has|·$·(|Ring|))))·(|convert|·(((|Float|)·$)·91)·(((|DoubleFloat|)·$)·99)·(((|Complex|·(|Float|))·$)·107))·(|coerce|·(((|OutputForm|)·$)·NIL)·(($·(|Kernel|·$))·NIL)·(($·(|Fraction|·(|Integer|)))·NIL)·(($·$)·NIL)·(($·(|Integer|))·NIL)·(($·(|SparseMultivariatePolynomial|·(|Integer|)·(|Kernel|·$)))·18))·(|characteristic|·(((|NonNegativeInteger|))·NIL))·(|box|·(($·$)·NIL)·(($·(|List|·$))·NIL))·(|belong?|·(((|Boolean|)·(|BasicOperator|))·83))·(|associates?|·(((|Boolean|)·$·$)·NIL))·(^·(($·$·(|Integer|))·NIL)·(($·$·(|NonNegativeInteger|))·NIL)·(($·$·(|PositiveInteger|))·NIL))·(|Zero|·(($)·9·T·CONST))·(|One|·(($)·19·T·CONST))·(D·(($·$·(|NonNegativeInteger|))·NIL)·(($·$)·NIL))·(>=·(((|Boolean|)·$·$)·NIL))·(>·(((|Boolean|)·$·$)·NIL))·(=·(((|Boolean|)·$·$)·21))·(<=·(((|Boolean|)·$·$)·NIL))·(<·(((|Boolean|)·$·$)·NIL))·(/·(($·$·$)·41))·(-·(($·$·$)·NIL)·(($·$)·NIL))·(+·(($·$·$)·NIL))·(**·(($·$·(|Fraction|·(|Integer|)))·NIL)·(($·$·(|Integer|))·44)·(($·$·(|NonNegativeInteger|))·NIL)·(($·$·(|PositiveInteger|))·NIL))·(*·(($·(|Fraction|·(|Integer|))·$)·NIL)·(($·$·(|Fraction|·(|Integer|)))·NIL)·(($·$·$)·24)·(($·(|Integer|)·$)·NIL)·(($·(|NonNegativeInteger|)·$)·NIL)·(($·(|PositiveInteger|)·$)·NIL)))· 
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1 (1579299·.·3942174236)·······1 (1579299·.·3976590014)·······
2 (((*1·*2·*1)·(AND·(|isDomain|·*1·(|Dequeue|·*2))·(|ofCategory|·*2·(|SetCategory|))))·((*1·*2·*1)·(AND·(|isDomain|·*1·(|Queue|·*2))·(|ofCategory|·*2·(|SetCategory|))))·((*1·*2·*1)·(AND·(|ofCategory|·*1·(|QueueAggregate|·*2))·(|ofCategory|·*2·(|Type|)))))·2 (((*1·*2·*1)·(AND·(|ofCategory|·*1·(|QueueAggregate|·*2))·(|ofCategory|·*2·(|Type|))))·((*1·*2·*1)·(AND·(|isDomain|·*1·(|Queue|·*2))·(|ofCategory|·*2·(|SetCategory|))))·((*1·*2·*1)·(AND·(|isDomain|·*1·(|Dequeue|·*2))·(|ofCategory|·*2·(|SetCategory|)))))·
3 (((*1·*2·*3)·(AND·(|isDomain|·*2·(|List|·(|Record|·(|:|·|left|·(|Fraction|·(|Integer|)))·(|:|·|right|·(|Fraction|·(|Integer|))))))·(|isDomain|·*1·(|RealZeroPackageQ|·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·(|Fraction|·(|Integer|))))))·((*1·*2·*3·*4)·(AND·(|isDomain|·*2·(|List|·(|Record|·(|:|·|left|·(|Fraction|·(|Integer|)))·(|:|·|right|·(|Fraction|·(|Integer|))))))·(|isDomain|·*1·(|RealZeroPackageQ|·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·(|Fraction|·(|Integer|))))·(|isDomain|·*4·(|Record|·(|:|·|left|·(|Fraction|·(|Integer|)))·(|:|·|right|·(|Fraction|·(|Integer|)))))))·((*1·*2·*3·*4)·(AND·(|isDomain|·*4·(|Fraction|·(|Integer|)))·(|isDomain|·*2·(|List|·(|Record|·(|:|·|left|·*4)·(|:|·|right|·*4))))·(|isDomain|·*1·(|RealZeroPackageQ|·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·*4))))·((*1·*2·*3·*4·*5)·(AND·(|isDomain|·*5·(|Fraction|·(|Integer|)))·(|isDomain|·*2·(|List|·(|Record|·(|:|·|left|·*5)·(|:|·|right|·*5))))·(|isDomain|·*1·(|RealZeroPackageQ|·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·*5))·(|isDomain|·*4·(|Record|·(|:|·|left|·*5)·(|:|·|right|·*5)))))·((*1·*2·*3)·(AND·(|isDomain|·*2·(|List|·(|Record|·(|:|·|left|·(|Fraction|·(|Integer|)))·(|:|·|right|·(|Fraction|·(|Integer|))))))·(|isDomain|·*1·(|RealZeroPackage|·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·(|Integer|)))))·((*1·*2·*3·*4)·(AND·(|isDomain|·*2·(|List|·(|Record|·(|:|·|left|·(|Fraction|·(|Integer|)))·(|:|·|right|·(|Fraction|·(|Integer|))))))·(|isDomain|·*1·(|RealZeroPackage|·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·(|Integer|)))·(|isDomain|·*4·(|Record|·(|:|·|left|·(|Fraction|·(|Integer|)))·(|:|·|right|·(|Fraction|·(|Integer|)))))))·((*1·*2·*3·*4)·(AND·(|isDomain|·*2·(|List|·(|Record|·(|:|·|left|·(|Fraction|·(|Integer|)))·(|:|·|right|·(|Fraction|·(|Integer|))))))·(|isDomain|·*1·(|RealZeroPackage|·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·(|Integer|)))·(|isDomain|·*4·(|Fraction|·(|Integer|)))))·((*1·*2·*3·*4·*5)·(AND·(|isDomain|·*5·(|Fraction|·(|Integer|)))·(|isDomain|·*2·(|List|·(|Record|·(|:|·|left|·*5)·(|:|·|right|·*5))))·(|isDomain|·*1·(|RealZeroPackage|·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·(|Integer|)))·(|isDomain|·*4·(|Record|·(|:|·|left|·*5)·(|:|·|right|·*5))))))·3 (((*1·*2·*3)·(AND·(|isDomain|·*2·(|List|·(|Record|·(|:|·|left|·(|Fraction|·(|Integer|)))·(|:|·|right|·(|Fraction|·(|Integer|))))))·(|isDomain|·*1·(|RealZeroPackageQ|·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·(|Fraction|·(|Integer|))))))·((*1·*2·*3·*4)·(AND·(|isDomain|·*2·(|List|·(|Record|·(|:|·|left|·(|Fraction|·(|Integer|)))·(|:|·|right|·(|Fraction|·(|Integer|))))))·(|isDomain|·*1·(|RealZeroPackageQ|·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·(|Fraction|·(|Integer|))))·(|isDomain|·*4·(|Record|·(|:|·|left|·(|Fraction|·(|Integer|)))·(|:|·|right|·(|Fraction|·(|Integer|)))))))·((*1·*2·*3·*4)·(AND·(|isDomain|·*4·(|Fraction|·(|Integer|)))·(|isDomain|·*2·(|List|·(|Record|·(|:|·|left|·*4)·(|:|·|right|·*4))))·(|isDomain|·*1·(|RealZeroPackageQ|·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·*4))))·((*1·*2·*3·*4·*5)·(AND·(|isDomain|·*5·(|Fraction|·(|Integer|)))·(|isDomain|·*2·(|List|·(|Record|·(|:|·|left|·*5)·(|:|·|right|·*5))))·(|isDomain|·*1·(|RealZeroPackageQ|·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·*5))·(|isDomain|·*4·(|Record|·(|:|·|left|·*5)·(|:|·|right|·*5)))))·((*1·*2·*3)·(AND·(|isDomain|·*2·(|List|·(|Record|·(|:|·|left|·(|Fraction|·(|Integer|)))·(|:|·|right|·(|Fraction|·(|Integer|))))))·(|isDomain|·*1·(|RealZeroPackage|·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·(|Integer|)))))·((*1·*2·*3·*4)·(AND·(|isDomain|·*2·(|List|·(|Record|·(|:|·|left|·(|Fraction|·(|Integer|)))·(|:|·|right|·(|Fraction|·(|Integer|))))))·(|isDomain|·*1·(|RealZeroPackage|·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·(|Integer|)))·(|isDomain|·*4·(|Record|·(|:|·|left|·(|Fraction|·(|Integer|)))·(|:|·|right|·(|Fraction|·(|Integer|)))))))·((*1·*2·*3·*4)·(AND·(|isDomain|·*2·(|List|·(|Record|·(|:|·|left|·(|Fraction|·(|Integer|)))·(|:|·|right|·(|Fraction|·(|Integer|))))))·(|isDomain|·*1·(|RealZeroPackage|·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·(|Integer|)))·(|isDomain|·*4·(|Fraction|·(|Integer|)))))·((*1·*2·*3·*4·*5)·(AND·(|isDomain|·*5·(|Fraction|·(|Integer|)))·(|isDomain|·*2·(|List|·(|Record|·(|:|·|left|·*5)·(|:|·|right|·*5))))·(|isDomain|·*1·(|RealZeroPackage|·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·(|Integer|)))·(|isDomain|·*4·(|Record|·(|:|·|left|·*5)·(|:|·|right|·*5))))))·
4 (((*1·*2·*1·*3)·(AND·(|isDomain|·*3·(|PositiveInteger|))·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|DirichletRing|·*4))·(|ofCategory|·*4·(|Ring|)))))·4 (((*1·*2·*1·*3)·(AND·(|isDomain|·*3·(|PositiveInteger|))·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|DirichletRing|·*4))·(|ofCategory|·*4·(|Ring|)))))·
5 (((*1·*1)·(AND·(|isDomain|·*1·(|CartesianTensor|·*2·*3·*4))·(|ofType|·*2·(|Integer|))·(|ofType|·*3·(|NonNegativeInteger|))·(|ofCategory|·*4·(|CommutativeRing|)))))·5 (((*1·*2·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|DistributedMultivariatePolynomial|·*4·*5)))·(|isDomain|·*2·(|DistributedMultivariatePolynomial|·*4·*5))·(|ofType|·*4·(|List|·(|Symbol|)))·(|ofCategory|·*5·(|GcdDomain|))·(|isDomain|·*1·(|LinGroebnerPackage|·*4·*5)))))·
6 (((*1·*2·*2·*1)·(AND·(|ofCategory|·*1·(|TriangularSetCategory|·*3·*4·*5·*2))·(|ofCategory|·*3·(|IntegralDomain|))·(|ofCategory|·*4·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*5·(|OrderedSet|))·(|ofCategory|·*2·(|RecursivePolynomialCategory|·*3·*4·*5)))))·6 (((*1·*2·*2·*1)·(AND·(|ofCategory|·*1·(|TriangularSetCategory|·*3·*4·*5·*2))·(|ofCategory|·*3·(|IntegralDomain|))·(|ofCategory|·*4·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*5·(|OrderedSet|))·(|ofCategory|·*2·(|RecursivePolynomialCategory|·*3·*4·*5)))))·
 7 (((*1·*1·*1)·(AND·(|isDomain|·*1·(|FortranExpression|·*2·*3·*4))·(|ofType|·*2·(|List|·(|Symbol|)))·(|ofType|·*3·(|List|·(|Symbol|)))·(|ofCategory|·*4·(|FortranMachineTypeCategory|))))·((*1·*1·*1)·(|isDomain|·*1·(|DoubleFloat|)))·((*1·*1·*1)·(|isDomain|·*1·(|Float|)))·((*1·*1)·(|isDomain|·*1·(|Float|))))·
7 (((*1·*1)·(|isDomain|·*1·(|RoutinesTable|))))· 
8 (((*1·*2·*3·*4·*5·*6)·(AND·(|isDomain|·*4·(|BasicOperator|))·(|isDomain|·*5·(|Symbol|))·(|isDomain|·*6·(|List|·*3))·(|ofCategory|·*3·(|FunctionSpace|·*7))·(|ofCategory|·*7·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|ofCategory|·*2·(|UnivariateTaylorSeriesCategory|·*3))·(|isDomain|·*1·(|ExpressionSolve|·*7·*3·*2·*8))·(|ofCategory|·*8·(|UnivariateTaylorSeriesCategory|·(|SparseUnivariatePolynomialExpressions|·*3)))))·((*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|Mapping|·*6·*6))·(|isDomain|·*4·(|List|·*5))·(|ofCategory|·*5·(|Field|))·(|ofCategory|·*6·(|UnivariateTaylorSeriesCategory|·(|SparseUnivariatePolynomialExpressions|·*5)))·(|ofCategory|·*2·(|UnivariateTaylorSeriesCategory|·*5))·(|isDomain|·*1·(|TaylorSolve|·*5·*2·*6))))·((*1·*2·*3·*4·*3·*3)·(AND·(|isDomain|·*3·(|Equation|·*6))·(|isDomain|·*4·(|BasicOperator|))·(|ofCategory|·*6·(|FunctionSpace|·*5))·(|ofCategory|·*5·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*5·*6))))·((*1·*2·*3·*4·*3·*5)·(AND·(|isDomain|·*3·(|Equation|·*7))·(|isDomain|·*4·(|BasicOperator|))·(|isDomain|·*5·(|List|·*7))·(|ofCategory|·*7·(|FunctionSpace|·*6))·(|ofCategory|·*6·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*6·*7))))·((*1·*2·*3·*4·*5·*3)·(AND·(|isDomain|·*3·(|List|·(|Equation|·*7)))·(|isDomain|·*4·(|List|·(|BasicOperator|)))·(|isDomain|·*5·(|Equation|·*7))·(|ofCategory|·*7·(|FunctionSpace|·*6))·(|ofCategory|·*6·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*6·*7))))·((*1·*2·*3·*4·*5·*6)·(AND·(|isDomain|·*3·(|List|·(|Equation|·*8)))·(|isDomain|·*4·(|List|·(|BasicOperator|)))·(|isDomain|·*5·(|Equation|·*8))·(|isDomain|·*6·(|List|·*8))·(|ofCategory|·*8·(|FunctionSpace|·*7))·(|ofCategory|·*7·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*7·*8))))·((*1·*2·*3·*4·*5·*3)·(AND·(|isDomain|·*3·(|List|·*7))·(|isDomain|·*4·(|List|·(|BasicOperator|)))·(|isDomain|·*5·(|Equation|·*7))·(|ofCategory|·*7·(|FunctionSpace|·*6))·(|ofCategory|·*6·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*6·*7))))·((*1·*2·*3·*4·*5·*6)·(AND·(|isDomain|·*3·(|List|·*8))·(|isDomain|·*4·(|List|·(|BasicOperator|)))·(|isDomain|·*6·(|List|·(|Equation|·*8)))·(|ofCategory|·*8·(|FunctionSpace|·*7))·(|isDomain|·*5·(|Equation|·*8))·(|ofCategory|·*7·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*7·*8))))·((*1·*2·*3·*4·*3·*5)·(AND·(|isDomain|·*3·(|Equation|·*5))·(|isDomain|·*4·(|BasicOperator|))·(|ofCategory|·*5·(|FunctionSpace|·*6))·(|ofCategory|·*6·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*6·*5))))·((*1·*2·*3·*4·*5·*3)·(AND·(|isDomain|·*4·(|BasicOperator|))·(|isDomain|·*5·(|Equation|·*3))·(|ofCategory|·*3·(|FunctionSpace|·*6))·(|ofCategory|·*6·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*6·*3))))·((*1·*2·*3·*4·*5·*5)·(AND·(|isDomain|·*4·(|BasicOperator|))·(|isDomain|·*5·(|Equation|·*3))·(|ofCategory|·*3·(|FunctionSpace|·*6))·(|ofCategory|·*6·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*6·*3))))·((*1·*2·*3·*4·*5·*6)·(AND·(|isDomain|·*4·(|BasicOperator|))·(|isDomain|·*5·(|Equation|·*3))·(|isDomain|·*6·(|List|·*3))·(|ofCategory|·*3·(|FunctionSpace|·*7))·(|ofCategory|·*7·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*7·*3)))))· 
9 (((*1·*1·*1)·(AND·(|ofCategory|·*1·(|LocalPowerSeriesCategory|·*2))·(|ofCategory|·*2·(|Field|)))))· 
10 (((*1·*2·*3·*1)·(AND·(|has|·*1·(ATTRIBUTE·|finiteAggregate|))·(|ofCategory|·*1·(|IndexedAggregate|·*4·*3))·(|ofCategory|·*4·(|SetCategory|))·(|ofCategory|·*3·(|Type|))·(|ofCategory|·*3·(|SetCategory|))·(|isDomain|·*2·(|Boolean|)))))· 
11 (((*1·*1·*1)·(|isDomain|·*1·(|Float|)))·((*1·*1)·(|isDomain|·*1·(|Float|)))·((*1·*1·*1)·(|isDomain|·*1·(|DoubleFloat|)))·((*1·*1·*1)·(AND·(|isDomain|·*1·(|FortranExpression|·*2·*3·*4))·(|ofType|·*2·(|List|·(|Symbol|)))·(|ofType|·*3·(|List|·(|Symbol|)))·(|ofCategory|·*4·(|FortranMachineTypeCategory|)))))· 
12 (((*1·*2·*3·*2)·(AND·(|isDomain|·*3·(|SparseUnivariatePolynomial|·*2))·(|ofCategory|·*2·(|FunctionSpace|·*4))·(|ofCategory|·*4·(|Join|·(|OrderedSet|)·(|IntegralDomain|)))·(|isDomain|·*1·(|AlgebraicFunction|·*4·*2)))))·8 (((*1·*2·*3·*2)·(AND·(|isDomain|·*3·(|SparseUnivariatePolynomial|·*2))·(|ofCategory|·*2·(|FunctionSpace|·*4))·(|ofCategory|·*4·(|Join|·(|OrderedSet|)·(|IntegralDomain|)))·(|isDomain|·*1·(|AlgebraicFunction|·*4·*2)))))·
13 (((*1·*1·*2·*1)·(AND·(|isDomain|·*2·(|Mapping|·(|NonNegativeInteger|)·(|NonNegativeInteger|)))·(|isDomain|·*1·(|FreeMonoid|·*3))·(|ofCategory|·*3·(|SetCategory|))))·((*1·*1·*2·*1)·(AND·(|isDomain|·*2·(|Mapping|·(|Integer|)·(|Integer|)))·(|isDomain|·*1·(|FreeGroup|·*3))·(|ofCategory|·*3·(|SetCategory|))))·((*1·*1·*2·*1)·(AND·(|isDomain|·*2·(|Mapping|·*4·*4))·(|ofCategory|·*4·(|AbelianMonoid|))·(|ofType|·*5·*4)·(|isDomain|·*1·(|ListMonoidOps|·*3·*4·*5))·(|ofCategory|·*3·(|SetCategory|)))))· 
14 (((*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|Fraction|·*6))·(|ofCategory|·*5·(|UniqueFactorizationDomain|))·(|ofCategory|·*6·(|UnivariatePolynomialCategory|·*5))·(|isDomain|·*2·(|Record|·(|:|·|exponent|·(|NonNegativeInteger|))·(|:|·|coef|·*3)·(|:|·|radicand|·*6)))·(|isD[·...·truncated·by·diffoscope;·len:·131,·SHA:·c45fbad0ade1a030306c0b09de07319ecf6a75623e4dc0742c7a9ee05fcccefd·...·])))))·9 (((*1·*1·*1)·(AND·(|ofCategory|·*1·(|LocalPowerSeriesCategory|·*2))·(|ofCategory|·*2·(|Field|)))))·
 10 (((*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|Mapping|·*6·*6))·(|isDomain|·*4·(|List|·*5))·(|ofCategory|·*5·(|Field|))·(|ofCategory|·*6·(|UnivariateTaylorSeriesCategory|·(|SparseUnivariatePolynomialExpressions|·*5)))·(|ofCategory|·*2·(|UnivariateTaylorSeriesCategory|·*5))·(|isDomain|·*1·(|TaylorSolve|·*5·*2·*6))))·((*1·*2·*3·*4·*5·*6)·(AND·(|isDomain|·*4·(|BasicOperator|))·(|isDomain|·*5·(|Symbol|))·(|isDomain|·*6·(|List|·*3))·(|ofCategory|·*3·(|FunctionSpace|·*7))·(|ofCategory|·*7·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|ofCategory|·*2·(|UnivariateTaylorSeriesCategory|·*3))·(|isDomain|·*1·(|ExpressionSolve|·*7·*3·*2·*8))·(|ofCategory|·*8·(|UnivariateTaylorSeriesCategory|·(|SparseUnivariatePolynomialExpressions|·*3)))))·((*1·*2·*3·*4·*3·*3)·(AND·(|isDomain|·*3·(|Equation|·*6))·(|isDomain|·*4·(|BasicOperator|))·(|ofCategory|·*6·(|FunctionSpace|·*5))·(|ofCategory|·*5·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*5·*6))))·((*1·*2·*3·*4·*3·*5)·(AND·(|isDomain|·*3·(|Equation|·*7))·(|isDomain|·*4·(|BasicOperator|))·(|isDomain|·*5·(|List|·*7))·(|ofCategory|·*7·(|FunctionSpace|·*6))·(|ofCategory|·*6·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*6·*7))))·((*1·*2·*3·*4·*5·*3)·(AND·(|isDomain|·*3·(|List|·(|Equation|·*7)))·(|isDomain|·*4·(|List|·(|BasicOperator|)))·(|isDomain|·*5·(|Equation|·*7))·(|ofCategory|·*7·(|FunctionSpace|·*6))·(|ofCategory|·*6·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*6·*7))))·((*1·*2·*3·*4·*5·*6)·(AND·(|isDomain|·*3·(|List|·(|Equation|·*8)))·(|isDomain|·*4·(|List|·(|BasicOperator|)))·(|isDomain|·*5·(|Equation|·*8))·(|isDomain|·*6·(|List|·*8))·(|ofCategory|·*8·(|FunctionSpace|·*7))·(|ofCategory|·*7·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*7·*8))))·((*1·*2·*3·*4·*5·*3)·(AND·(|isDomain|·*3·(|List|·*7))·(|isDomain|·*4·(|List|·(|BasicOperator|)))·(|isDomain|·*5·(|Equation|·*7))·(|ofCategory|·*7·(|FunctionSpace|·*6))·(|ofCategory|·*6·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*6·*7))))·((*1·*2·*3·*4·*5·*6)·(AND·(|isDomain|·*3·(|List|·*8))·(|isDomain|·*4·(|List|·(|BasicOperator|)))·(|isDomain|·*6·(|List|·(|Equation|·*8)))·(|ofCategory|·*8·(|FunctionSpace|·*7))·(|isDomain|·*5·(|Equation|·*8))·(|ofCategory|·*7·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*7·*8))))·((*1·*2·*3·*4·*3·*5)·(AND·(|isDomain|·*3·(|Equation|·*5))·(|isDomain|·*4·(|BasicOperator|))·(|ofCategory|·*5·(|FunctionSpace|·*6))·(|ofCategory|·*6·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*6·*5))))·((*1·*2·*3·*4·*5·*3)·(AND·(|isDomain|·*4·(|BasicOperator|))·(|isDomain|·*5·(|Equation|·*3))·(|ofCategory|·*3·(|FunctionSpace|·*6))·(|ofCategory|·*6·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*6·*3))))·((*1·*2·*3·*4·*5·*5)·(AND·(|isDomain|·*4·(|BasicOperator|))·(|isDomain|·*5·(|Equation|·*3))·(|ofCategory|·*3·(|FunctionSpace|·*6))·(|ofCategory|·*6·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*6·*3))))·((*1·*2·*3·*4·*5·*6)·(AND·(|isDomain|·*4·(|BasicOperator|))·(|isDomain|·*5·(|Equation|·*3))·(|isDomain|·*6·(|List|·*3))·(|ofCategory|·*3·(|FunctionSpace|·*7))·(|ofCategory|·*7·(|Join|·(|OrderedSet|)·(|IntegralDomain|)·(|ConvertibleTo|·(|InputForm|))))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|ExpressionSpaceODESolver|·*7·*3)))))·
 11 (((*1·*1)·(|isDomain|·*1·(|RoutinesTable|))))·
15 (((*1·*1·*1)·(AND·(|ofCategory|·*2·(|EuclideanDomain|))·(|ofCategory|·*3·(|QuotientFieldCategory|·*2))·(|ofCategory|·*4·(|UnivariatePolynomialCategory|·*3))·(|isDomain|·*1·(|FractionalIdeal|·*2·*3·*4·*5))·(|ofCategory|·*5·(|Join|·(|FramedAlgebra|·*3·*4)·(|RetractableTo|·*3))))))·12 (((*1·*1·*1)·(AND·(|ofCategory|·*2·(|EuclideanDomain|))·(|ofCategory|·*3·(|QuotientFieldCategory|·*2))·(|ofCategory|·*4·(|UnivariatePolynomialCategory|·*3))·(|isDomain|·*1·(|FractionalIdeal|·*2·*3·*4·*5))·(|ofCategory|·*5·(|Join|·(|FramedAlgebra|·*3·*4)·(|RetractableTo|·*3))))))·
16 (((*1·*2·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|DistributedMultivariatePolynomial|·*4·*5)))·(|isDomain|·*2·(|DistributedMultivariatePolynomial|·*4·*5))·(|ofType|·*4·(|List|·(|Symbol|)))·(|ofCategory|·*5·(|GcdDomain|))·(|isDomain|·*1·(|LinGroebnerPackage|·*4·*5)))))·13 (((*1·*1·*2·*1)·(AND·(|isDomain|·*2·(|Mapping|·(|Integer|)·(|Integer|)))·(|isDomain|·*1·(|FreeGroup|·*3))·(|ofCategory|·*3·(|SetCategory|))))·((*1·*1·*2·*1)·(AND·(|isDomain|·*2·(|Mapping|·(|NonNegativeInteger|)·(|NonNegativeInteger|)))·(|isDomain|·*1·(|FreeMonoid[·...·truncated·by·diffoscope;·len:·224,·SHA:·cf5da0992b768b8ac89d0ec58e30882cb829d2d6d9c97b5672aa1431314648e2·...·])))))·
 14 (((*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|Fraction|·*6))·(|ofCategory|·*5·(|UniqueFactorizationDomain|))·(|ofCategory|·*6·(|UnivariatePolynomialCategory|·*5))·(|isDomain|·*2·(|Record|·(|:|·|exponent|·(|NonNegativeInteger|))·(|:|·|coef|·*3)·(|:|·|radicand|·*6)))·(|isDomain|·*1·(|ChangeOfVariable|·*5·*6·*7))·(|isDomain|·*4·(|NonNegativeInteger|))·(|ofCategory|·*7·(|UnivariatePolynomialCategory|·*3)))))·
 15 (((*1·*1)·(AND·(|isDomain|·*1·(|CartesianTensor|·*2·*3·*4))·(|ofType|·*2·(|Integer|))·(|ofType|·*3·(|NonNegativeInteger|))·(|ofCategory|·*4·(|CommutativeRing|)))))·
 16 (((*1·*2·*3·*1)·(AND·(|has|·*1·(ATTRIBUTE·|finiteAggregate|))·(|ofCategory|·*1·(|IndexedAggregate|·*4·*3))·(|ofCategory|·*4·(|SetCategory|))·(|ofCategory|·*3·(|Type|))·(|ofCategory|·*3·(|SetCategory|))·(|isDomain|·*2·(|Boolean|)))))·
17 (((*1·*2·*1)·(AND·(|ofCategory|·*1·(|FiniteDivisorCategory|·*3·*4·*5·*6))·(|ofCategory|·*3·(|Field|))·(|ofCategory|·*4·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*5·(|UnivariatePolynomialCategory|·(|Fraction|·*4)))·(|ofCategory|·*6·(|FunctionFieldCategory|·*3·*4·*5))·(|isDomain|·*2·(|Boolean|)))))·17 (((*1·*2·*1)·(AND·(|ofCategory|·*1·(|FiniteDivisorCategory|·*3·*4·*5·*6))·(|ofCategory|·*3·(|Field|))·(|ofCategory|·*4·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*5·(|UnivariatePolynomialCategory|·(|Fraction|·*4)))·(|ofCategory|·*6·(|FunctionFieldCategory|·*3·*4·*5))·(|isDomain|·*2·(|Boolean|)))))·
18 (((*1·*2·*3·*3·*3·*3·*4·*4·*4·*4·*4·*3·*3·*3)·(AND·(|isDomain|·*3·(|Integer|))·(|isDomain|·*4·(|Matrix|·(|DoubleFloat|)))·(|isDomain|·*2·(|Result|))·(|isDomain|·*1·(|NagFittingPackage|)))))· 
19 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|BasicOperator|)))))·18 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|BasicOperator|)))))·
 19 (((*1·*2·*3·*3·*3·*3·*4·*4·*4·*4·*4·*3·*3·*3)·(AND·(|isDomain|·*3·(|Integer|))·(|isDomain|·*4·(|Matrix|·(|DoubleFloat|)))·(|isDomain|·*2·(|Result|))·(|isDomain|·*1·(|NagFittingPackage|)))))·
 20 (((*1·*2·*3·*4)·(AND·(|ofCategory|·*5·(|GcdDomain|))·(|ofCategory|·*6·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*7·(|OrderedSet|))·(|ofCategory|·*3·(|RecursivePolynomialCategory|·*5·*6·*7))·(|isDomain|·*2·(|List|·*4))·(|isDomain|·*1·(|SquareFreeRegularTriangularSetGcdPackage|·*5·*6·*7·*3·*4))·(|ofCategory|·*4·(|RegularTriangularSetCategory|·*5·*6·*7·*3)))))·
20 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|Fraction|·(|Integer|)))·(|isDomain|·*1·(|ExponentialOfUnivariatePuiseuxSeries|·*3·*4·*5))·(|ofCategory|·*3·(|Join|·(|Field|)·(|OrderedSet|)))·(|ofType|·*4·(|Symbol|))·(|ofType|·*5·*3))))·21 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|Fraction|·(|Integer|)))·(|isDomain|·*1·(|ExponentialOfUnivariatePuiseuxSeries|·*3·*4·*5))·(|ofCategory|·*3·(|Join|·(|Field|)·(|OrderedSet|)))·(|ofType|·*4·(|Symbol|))·(|ofType|·*5·*3))))·
21 (((*1·*2·*3)·(AND·(|isDomain|·*3·(|Record|·(|:|·|left|·(|Fraction|·(|Integer|)))·(|:|·|right|·(|Fraction|·(|Integer|)))))·(|isDomain|·*2·(|Fraction|·(|Integer|)))·(|isDomain|·*1·(|RealZeroPackage|·*4))·(|ofCategory|·*4·(|UnivariatePolynomialCategory|·(|Integer|))))))· 
22 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|FortranCode|)))))·22 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|FortranCode|)))))·
23 (((*1·*2·*2·*2)·(AND·(|isDomain|·*2·(|Mapping|·(|Expression|·(|Integer|))·*3))·(|ofCategory|·*3·(|SetCategory|))·(|isDomain|·*1·(|MappingPackage4|·*3·*4))·(|ofCategory|·*4·(|Ring|))))·((*1·*1·*2·*2)·(AND·(|ofCategory|·*1·(|QuotientFieldCategory|·*2))·(|ofCategory[·...·truncated·by·diffoscope;·len:·3824,·SHA:·8ea7948b326b21d17edc13b749701f66266b237fe07894092206536b4615f167·...·]))))·23 (((*1·*1·*1·*1)·(AND·(|isDomain|·*1·(|MyExpression|·*2·*3))·(|ofType|·*2·(|Symbol|))·(|ofCategory|·*3·(|Join|·(|Ring|)·(|OrderedSet|)·(|IntegralDomain|)))))·((*1·*1·*1·*1)·(|isDomain|·*1·(|OutputForm|)))·((*1·*1·*1·*2)·(AND·(|ofCategory|·*1·(|LieAlgebra|·*2))·(|o[·...·truncated·by·diffoscope;·len:·3824,·SHA:·df5f0da5a3b3867b7772f29ece271a6f43f0bd30773ea1cac41e6c2fe979f9db·...·]))))·
24 (((*1·*1·*1)·(|isDomain|·*1·(|OutputForm|)))·((*1·*1·*2)·(AND·(|isDomain|·*2·(|List|·*1))·(|ofCategory|·*1·(|ExpressionSpace|))))·((*1·*1·*1)·(|ofCategory|·*1·(|ExpressionSpace|))))·24 (((*1·*1·*1)·(|isDomain|·*1·(|OutputForm|)))·((*1·*1·*2)·(AND·(|isDomain|·*2·(|List|·*1))·(|ofCategory|·*1·(|ExpressionSpace|))))·((*1·*1·*1)·(|ofCategory|·*1·(|ExpressionSpace|))))·
25 (((*1·*1·*2)·(AND·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|GuessOption|))))·((*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|GuessOption|)))·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|GuessOptionFunctions0|)))))·25 (((*1·*1·*2)·(AND·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|GuessOption|))))·((*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|GuessOption|)))·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|GuessOptionFunctions0|)))))·
 26 (((*1·*2·*3)·(AND·(|isDomain|·*3·(|Record|·(|:|·|left|·(|Fraction|·(|Integer|)))·(|:|·|right|·(|Fraction|·(|Integer|)))))·(|isDomain|·*2·(|Fraction|·(|Integer|)))·(|isDomain|·*1·(|RealZeroPackage|·*4))·(|ofCategory|·*4·(|UnivariatePolynomialCategory|·(|Integer|))))))·
26 (((*1·*2·*3)·(AND·(|ofCategory|·*4·(|IntegralDomain|))·(|ofCategory|·*5·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*6·(|OrderedSet|))·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|PolynomialSetUtilitiesPackage|·*4·*5·*6·*3))·(|ofCategory|·*3·(|RecursivePolynomialCategory|·*4·*5·*6)))))·27 (((*1·*2·*3)·(AND·(|ofCategory|·*4·(|IntegralDomain|))·(|ofCategory|·*5·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*6·(|OrderedSet|))·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|PolynomialSetUtilitiesPackage|·*4·*5·*6·*3))·(|ofCategory|·*3·(|RecursivePolynomialCategory|·*4·*5·*6)))))·
27 (((*1·*2·*3·*3·*3·*4·*4·*3)·(AND·(|isDomain|·*3·(|Integer|))·(|isDomain|·*4·(|Matrix|·(|DoubleFloat|)))·(|isDomain|·*2·(|Result|))·(|isDomain|·*1·(|NagEigenPackage|)))))·28 (((*1·*2·*3·*3·*3·*4·*4·*3)·(AND·(|isDomain|·*3·(|Integer|))·(|isDomain|·*4·(|Matrix|·(|DoubleFloat|)))·(|isDomain|·*2·(|Result|))·(|isDomain|·*1·(|NagEigenPackage|)))))·
28 (((*1·*2·*3·*4)·(AND·(|ofCategory|·*5·(|GcdDomain|))·(|ofCategory|·*6·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*7·(|OrderedSet|))·(|ofCategory|·*3·(|RecursivePolynomialCategory|·*5·*6·*7))·(|isDomain|·*2·(|List|·*4))·(|isDomain|·*1·(|SquareFreeRegularTriangularSetGcdPackage|·*5·*6·*7·*3·*4))·(|ofCategory|·*4·(|RegularTriangularSetCategory|·*5·*6·*7·*3)))))· 
29 (((*1·*2·*3·*4·*4)·(AND·(|isDomain|·*4·(|PositiveInteger|))·(|ofCategory|·*5·(|Field|))·(|ofCategory|·*6·(|FiniteLinearAggregate|·*5))·(|ofCategory|·*7·(|FiniteLinearAggregate|·*5))·(|isDomain|·*2·(|List|·(|List|·*3)))·(|isDomain|·*1·(|MatrixManipulation|·*5·*6·*7·*3))·(|ofCategory|·*3·(|MatrixCategory|·*5·*6·*7))))·((*1·*2·*3·*4·*5)·(AND·(|isDomain|·*4·(|List|·(|PositiveInteger|)))·(|isDomain|·*5·(|PositiveInteger|))·(|ofCategory|·*6·(|Field|))·(|ofCategory|·*7·(|FiniteLinearAggregate|·*6))·(|ofCategory|·*8·(|FiniteLinearAggregate|·*6))·(|isDomain|·*2·(|List|·(|List|·*3)))·(|isDomain|·*1·(|MatrixManipulation|·*6·*7·*8·*3))·(|ofCategory|·*3·(|MatrixCategory|·*6·*7·*8))))·((*1·*2·*3·*4·*5)·(AND·(|isDomain|·*5·(|List|·(|PositiveInteger|)))·(|isDomain|·*4·(|PositiveInteger|))·(|ofCategory|·*6·(|Field|))·(|ofCategory|·*7·(|FiniteLinearAggregate|·*6))·(|ofCategory|·*8·(|FiniteLinearAggregate|·*6))·(|isDomain|·*2·(|List|·(|List|·*3)))·(|isDomain|·*1·(|MatrixManipulation|·*6·*7·*8·*3))·(|ofCategory|·*3·(|MatrixCategory|·*6·*7·*8))))·((*1·*2·*3·*4·*4)·(AND·(|isDomain|·*4·(|List|·(|PositiveInteger|)))·(|ofCategory|·*5·(|Field|))·(|ofCategory|·*6·(|FiniteLinearAggregate|·*5))·(|ofCategory|·*7·(|FiniteLinearAggregate|·*5))·(|isDomain|·*2·(|List|·(|List|·*3)))·(|isDomain|·*1·(|MatrixManipulation|·*5·*6·*7·*3))·(|ofCategory|·*3·(|MatrixCategory|·*5·*6·*7)))))·29 (((*1·*2·*3·*4·*4)·(AND·(|isDomain|·*4·(|PositiveInteger|))·(|ofCategory|·*5·(|Field|))·(|ofCategory|·*6·(|FiniteLinearAggregate|·*5))·(|ofCategory|·*7·(|FiniteLinearAggregate|·*5))·(|isDomain|·*2·(|List|·(|List|·*3)))·(|isDomain|·*1·(|MatrixManipulation|·*5·*6·*7·*3))·(|ofCategory|·*3·(|MatrixCategory|·*5·*6·*7))))·((*1·*2·*3·*4·*5)·(AND·(|isDomain|·*4·(|List|·(|PositiveInteger|)))·(|isDomain|·*5·(|PositiveInteger|))·(|ofCategory|·*6·(|Field|))·(|ofCategory|·*7·(|FiniteLinearAggregate|·*6))·(|ofCategory|·*8·(|FiniteLinearAggregate|·*6))·(|isDomain|·*2·(|List|·(|List|·*3)))·(|isDomain|·*1·(|MatrixManipulation|·*6·*7·*8·*3))·(|ofCategory|·*3·(|MatrixCategory|·*6·*7·*8))))·((*1·*2·*3·*4·*5)·(AND·(|isDomain|·*5·(|List|·(|PositiveInteger|)))·(|isDomain|·*4·(|PositiveInteger|))·(|ofCategory|·*6·(|Field|))·(|ofCategory|·*7·(|FiniteLinearAggregate|·*6))·(|ofCategory|·*8·(|FiniteLinearAggregate|·*6))·(|isDomain|·*2·(|List|·(|List|·*3)))·(|isDomain|·*1·(|MatrixManipulation|·*6·*7·*8·*3))·(|ofCategory|·*3·(|MatrixCategory|·*6·*7·*8))))·((*1·*2·*3·*4·*4)·(AND·(|isDomain|·*4·(|List|·(|PositiveInteger|)))·(|ofCategory|·*5·(|Field|))·(|ofCategory|·*6·(|FiniteLinearAggregate|·*5))·(|ofCategory|·*7·(|FiniteLinearAggregate|·*5))·(|isDomain|·*2·(|List|·(|List|·*3)))·(|isDomain|·*1·(|MatrixManipulation|·*5·*6·*7·*3))·(|ofCategory|·*3·(|MatrixCategory|·*5·*6·*7)))))·
30 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|OutputForm|))·(|isDomain|·*1·(|Any|)))))· 
31 (((*1·*1·*1)·(|ofCategory|·*1·(|IntegerNumberSystem|))))·30 (((*1·*1·*1)·(|ofCategory|·*1·(|IntegerNumberSystem|))))·
 31 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|OutputForm|))·(|isDomain|·*1·(|Any|)))))·
32 (((*1·*2·*2·*3)·(|partial|·AND·(|isDomain|·*3·(|NonNegativeInteger|))·(|isDomain|·*1·(|IntegerRoots|·*2))·(|ofCategory|·*2·(|IntegerNumberSystem|))))·((*1·*2·*3)·(AND·(|isDomain|·*2·(|Record|·(|:|·|base|·*3)·(|:|·|exponent|·(|NonNegativeInteger|))))·(|isDomain|·*1·(|IntegerRoots|·*3))·(|ofCategory|·*3·(|IntegerNumberSystem|)))))·32 (((*1·*2·*2·*3)·(|partial|·AND·(|isDomain|·*3·(|NonNegativeInteger|))·(|isDomain|·*1·(|IntegerRoots|·*2))·(|ofCategory|·*2·(|IntegerNumberSystem|))))·((*1·*2·*3)·(AND·(|isDomain|·*2·(|Record|·(|:|·|base|·*3)·(|:|·|exponent|·(|NonNegativeInteger|))))·(|isDomain|·*1·(|IntegerRoots|·*3))·(|ofCategory|·*3·(|IntegerNumberSystem|)))))·
33 (((*1·*2·*1)·(AND·(|ofCategory|·*2·(|OrderedSet|))·(|isDomain|·*1·(|ModuleMonomial|·*2·*3·*4))·(|ofCategory|·*3·(|SetCategory|))·(|ofType|·*4·(|Mapping|·(|Boolean|)·(|Record|·(|:|·|index|·*2)·(|:|·|exponent|·*3))·(|Record|·(|:|·|index|·*2)·(|:|·|exponent|·*3))))))·([·...·truncated·by·diffoscope;·len:·178,·SHA:·a5906d211539893a736be07f0615d4f2c4490ea096fca79254b3393af47cd9f9·...·]))))·((*1·*1·*2)·(AND·(|isDomain|·*2·(|PositiveInteger|))·(|ofCategory|·*1·(|Finite|)))))·33 (((*1·*2·*3·*3)·(AND·(|isDomain|·*3·(|PositiveInteger|))·(|isDomain|·*2·(|Vector|·*4))·(|isDomain|·*1·(|InnerNormalBasisFieldFunctions|·*4))·(|ofCategory|·*4·(|FiniteFieldCategory|))))·((*1·*2·*1)·(AND·(|ofCategory|·*2·(|OrderedSet|))·(|isDomain|·*1·(|ModuleMonomial[·...·truncated·by·diffoscope;·len:·178,·SHA:·88a2cec61be0d300b76ebf6b6436e95e543e1130aefa7dabc586908313f00ce3·...·]))))·((*1·*1·*2)·(AND·(|isDomain|·*2·(|PositiveInteger|))·(|ofCategory|·*1·(|Finite|)))))·
34 (((*1·*1·*2)·(AND·(|isDomain|·*2·(|PositiveInteger|))·(|ofCategory|·*1·(|DirectProductCategory|·*3·*4))·(|ofCategory|·*4·(|Ring|))·(|ofCategory|·*4·(|Type|))))·((*1·*2·*2)·(AND·(|isDomain|·*2·(|Point|·(|DoubleFloat|)))·(|isDomain|·*1·(|TubePlotTools|))))·((*1·*1·[·...·truncated·by·diffoscope;·len:·457,·SHA:·f77936a9908f73c1758b0a649c73b961977b9b009813de6a9c26ad8daf5e678e·...·])))))·34 (((*1·*2·*2)·(AND·(|isDomain|·*2·(|Point|·(|DoubleFloat|)))·(|isDomain|·*1·(|TubePlotTools|))))·((*1·*1·*2)·(AND·(|ofType|·*3·(|List|·(|Symbol|)))·(|ofCategory|·*4·(|CommutativeRing|))·(|ofCategory|·*5·(|DirectProductCategory|·(|#|·*3)·(|NonNegativeInteger|)))·(|[·...·truncated·by·diffoscope;·len:·457,·SHA:·0b3e3afa929eeea7554ae4293bed451b4e601c44e9deea96d2456141da1250b4·...·])))))·
35 (((*1·*2·*1·*3)·(AND·(|isDomain|·*3·(|String|))·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|ThreeDimensionalViewport|)))))·35 (((*1·*2·*1·*3)·(AND·(|isDomain|·*3·(|String|))·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|ThreeDimensionalViewport|)))))·
36 (((*1·*2·*3)·(AND·(|ofCategory|·*1·(|FunctionFieldCategory|·*4·*3·*5))·(|ofCategory|·*4·(|UniqueFactorizationDomain|))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·*4))·(|ofCategory|·*5·(|UnivariatePolynomialCategory|·(|Fraction|·*3)))·(|isDomain|·*2·(|Boolean|))))·((*1·*2·*3)·(AND·(|ofCategory|·*1·(|FunctionFieldCategory|·*3·*4·*5))·(|ofCategory|·*3·(|UniqueFactorizationDomain|))·(|ofCategory|·*4·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*5·(|UnivariatePolynomialCategory|·(|Fraction|·*4)))·(|isDomain|·*2·(|Boolean|)))))· 
37 (((*1·*2·*2·*2·*3)·(AND·(|isDomain|·*2·(|List|·(|Integer|)))·(|isDomain|·*3·(|Boolean|))·(|isDomain|·*1·(|SymmetricGroupCombinatoricFunctions|)))))·36 (((*1·*2·*2·*2·*3)·(AND·(|isDomain|·*2·(|List|·(|Integer|)))·(|isDomain|·*3·(|Boolean|))·(|isDomain|·*1·(|SymmetricGroupCombinatoricFunctions|)))))·
 37 (((*1·*2·*3)·(AND·(|ofCategory|·*1·(|FunctionFieldCategory|·*4·*3·*5))·(|ofCategory|·*4·(|UniqueFactorizationDomain|))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·*4))·(|ofCategory|·*5·(|UnivariatePolynomialCategory|·(|Fraction|·*3)))·(|isDomain|·*2·(|Boolean|))))·((*1·*2·*3)·(AND·(|ofCategory|·*1·(|FunctionFieldCategory|·*3·*4·*5))·(|ofCategory|·*3·(|UniqueFactorizationDomain|))·(|ofCategory|·*4·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*5·(|UnivariatePolynomialCategory|·(|Fraction|·*4)))·(|isDomain|·*2·(|Boolean|)))))·
38 (((*1·*2·*1)·(AND·(|ofCategory|·*2·(|MonogenicLinearOperator|·*3))·(|isDomain|·*1·(|OppositeMonogenicLinearOperator|·*2·*3))·(|ofCategory|·*3·(|Ring|)))))·38 (((*1·*2·*1)·(AND·(|ofCategory|·*2·(|MonogenicLinearOperator|·*3))·(|isDomain|·*1·(|OppositeMonogenicLinearOperator|·*2·*3))·(|ofCategory|·*3·(|Ring|)))))·
39 (((*1·*2·*3·*4·*5)·(|partial|·AND·(|isDomain|·*5·(|Vector|·(|List|·*3)))·(|ofCategory|·*4·(|EuclideanDomain|))·(|isDomain|·*2·(|List|·*3))·(|isDomain|·*1·(|GenExEuclid|·*4·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·*4)))))·39 (((*1·*2·*3·*4·*5)·(|partial|·AND·(|isDomain|·*5·(|Vector|·(|List|·*3)))·(|ofCategory|·*4·(|EuclideanDomain|))·(|isDomain|·*2·(|List|·*3))·(|isDomain|·*1·(|GenExEuclid|·*4·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·*4)))))·
40 (((*1·*2)·(AND·(|ofCategory|·*4·(|Field|))·(|isDomain|·*2·(|CardinalNumber|))·(|isDomain|·*1·(|FiniteAlgebraicExtensionField&|·*3·*4))·(|ofCategory|·*3·(|FiniteAlgebraicExtensionField|·*4))))·((*1·*2)·(AND·(|ofCategory|·*1·(|VectorSpace|·*3))·(|ofCategory|·*3·(|Field|))·(|is[·...·truncated·by·diffoscope;·len:·1199,·SHA:·2787f59d6e9461b7ee33033f64b9bdb79397102a436c99c6c776bdd932e4016d·...·]|)))))·40 (((*1·*2)·(AND·(|ofType|·*4·(|NonNegativeInteger|))·(|ofCategory|·*5·(|Type|))·(|isDomain|·*2·(|CardinalNumber|))·(|isDomain|·*1·(|DirectProductCategory&|·*3·*4·*5))·(|ofCategory|·*3·(|DirectProductCategory|·*4·*5))))·((*1·*2·*1)·(AND·(|isDomain|·*2·(|NonNegativeInteger|))·([·...·truncated·by·diffoscope;·len:·1199,·SHA:·3f5b666c3983a7c8dcf4a1a642231cb6a05ee25ab6d3060e035999c96ffffbd9·...·]|)))))·
41 (((*1·*2)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|FortranTemplate|)))))·41 (((*1·*2)·(AND·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|FortranTemplate|)))))·
42 (((*1·*2)·(AND·(|isDomain|·*2·(|String|))·(|isDomain|·*1·(|NAGLinkSupportPackage|)))))·42 (((*1·*2)·(AND·(|isDomain|·*2·(|String|))·(|isDomain|·*1·(|NAGLinkSupportPackage|)))))·
43 (((*1·*1·*1)·(AND·(|isDomain|·*1·(|Factored|·*2))·(|ofCategory|·*2·(|IntegralDomain|)))))·43 (((*1·*1·*1)·(AND·(|isDomain|·*1·(|Factored|·*2))·(|ofCategory|·*2·(|IntegralDomain|)))))·
44 (((*1·*1·*2)·(AND·(|isDomain|·*2·(|SquareMatrix|·*3·*4))·(|ofType|·*3·(|PositiveInteger|))·(|ofCategory|·*4·(|Field|))·(|isDomain|·*1·(|QuadraticForm|·*3·*4)))))·44 (((*1·*1·*2)·(AND·(|isDomain|·*2·(|SquareMatrix|·*3·*4))·(|ofType|·*3·(|PositiveInteger|))·(|ofCategory|·*4·(|Field|))·(|isDomain|·*1·(|QuadraticForm|·*3·*4)))))·
45 (((*1·*2·*3)·(AND·(|ofCategory|·*4·(|IntegralDomain|))·(|isDomain|·*2·(|NonNegativeInteger|))·(|isDomain|·*1·(|AlgebraPackage|·*4·*3))·(|ofCategory|·*3·(|FramedNonAssociativeAlgebra|·*4)))))·45 (((*1·*2·*3)·(AND·(|ofCategory|·*4·(|IntegralDomain|))·(|isDomain|·*2·(|NonNegativeInteger|))·(|isDomain|·*1·(|AlgebraPackage|·*4·*3))·(|ofCategory|·*3·(|FramedNonAssociativeAlgebra|·*4)))))·
46 (((*1·*2·*3·*4)·(AND·(|ofCategory|·*5·(|Field|))·(|ofType|·*6·(|List|·(|Symbol|)))·(|ofCategory|·*4·(|PolynomialCategory|·*5·*7·(|OrderedVariableList|·*6)))·(|ofCategory|·*7·(|DirectProductCategory|·(|#|·*6)·(|NonNegativeInteger|)))·(|ofCategory|·*3·(|ProjectiveSpaceCategory|·*5))·(|ofCategory|·*8·(|LocalPowerSeriesCategory|·*5))·(|ofCategory|·*9·(|PlacesCategory|·*5·*8))·(|ofCategory|·*10·(|DivisorCategory|·*9))·(|ofCategory|·*12·(|BlowUpMethodCategory|))·(|ofCategory|·*2·(|DesingTreeCategory|·*11))·(|isDomain|·*1·(|DesingTreePackage|·*5·*6·*4·*7·*3·*8·*9·*10·*11·*2·*12))·(|ofCategory|·*11·(|InfinitlyClosePointCategory|·*5·*6·*4·*7·*3·*8·*9·*10·*12)))))·46 (((*1·*2·*3·*4)·(AND·(|ofCategory|·*5·(|Field|))·(|ofType|·*6·(|List|·(|Symbol|)))·(|ofCategory|·*4·(|PolynomialCategory|·*5·*7·(|OrderedVariableList|·*6)))·(|ofCategory|·*7·(|DirectProductCategory|·(|#|·*6)·(|NonNegativeInteger|)))·(|ofCategory|·*3·(|ProjectiveSpaceCategory|·*5))·(|ofCategory|·*8·(|LocalPowerSeriesCategory|·*5))·(|ofCategory|·*9·(|PlacesCategory|·*5·*8))·(|ofCategory|·*10·(|DivisorCategory|·*9))·(|ofCategory|·*12·(|BlowUpMethodCategory|))·(|ofCategory|·*2·(|DesingTreeCategory|·*11))·(|isDomain|·*1·(|DesingTreePackage|·*5·*6·*4·*7·*3·*8·*9·*10·*11·*2·*12))·(|ofCategory|·*11·(|InfinitlyClosePointCategory|·*5·*6·*4·*7·*3·*8·*9·*10·*12)))))·
47 (((*1·*2·*1)·(AND·(|isDomain|·*1·(|Dequeue|·*2))·(|ofCategory|·*2·(|SetCategory|))))·((*1·*2·*1)·(AND·(|isDomain|·*1·(|ArrayStack|·*2))·(|ofCategory|·*2·(|SetCategory|))))·((*1·*2·*1)·(AND·(|isDomain|·*1·(|Heap|·*2))·(|ofCategory|·*2·(|OrderedSet|))))·((*1·*2·*1)·(AND·(|ofCategory|·*1·(|Bag[·...·truncated·by·diffoscope;·len:·161,·SHA:·be47917621f77f7541fc4d119eaf7ad9e5d6e4c3171f4005d74226960f7e0c5e·...·]Stack|·*2))·(|ofCategory|·*2·(|SetCategory|)))))·47 (((*1·*2·*1)·(AND·(|isDomain|·*1·(|Queue|·*2))·(|ofCategory|·*2·(|SetCategory|))))·((*1·*2·*1)·(AND·(|isDomain|·*1·(|Heap|·*2))·(|ofCategory|·*2·(|OrderedSet|))))·((*1·*2·*1)·(AND·(|ofCategory|·*1·(|BagAggregate|·*2))·(|ofCategory|·*2·(|Type|))))·((*1·*2·*1)·(AND·(|isDomain|·*1·(|Dequeue|·*[·...·truncated·by·diffoscope;·len:·161,·SHA:·b33cc30d738dfc01a8e202dc60301c099d2f016489ae58818a8fc3c76fbd221a·...·]Stack|·*2))·(|ofCategory|·*2·(|SetCategory|)))))·
48 (((*1·*2·*2·*3·*4)·(|partial|·AND·(|isDomain|·*3·(|Mapping|·(|Union|·(|Record|·(|:|·|ratpart|·*4)·(|:|·|coeff|·*4))·"failed")·*4))·(|ofCategory|·*4·(|Field|))·(|isDomain|·*1·(|TranscendentalIntegration|·*4·*2))·(|ofCategory|·*2·(|UnivariatePolynomialCategory|·*4)))))·48 (((*1·*2·*2·*3·*4)·(|partial|·AND·(|isDomain|·*3·(|Mapping|·(|Union|·(|Record|·(|:|·|ratpart|·*4)·(|:|·|coeff|·*4))·"failed")·*4))·(|ofCategory|·*4·(|Field|))·(|isDomain|·*1·(|TranscendentalIntegration|·*4·*2))·(|ofCategory|·*2·(|UnivariatePolynomialCategory|·*4)))))·
49 (((*1·*2·*1·*3)·(AND·(|isDomain|·*3·(|String|))·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|ThreeDimensionalViewport|)))))·49 (((*1·*2·*1·*3)·(AND·(|isDomain|·*3·(|String|))·(|isDomain|·*2·(|Void|))·(|isDomain|·*1·(|ThreeDimensionalViewport|)))))·
50 (((*1·*1·*1)·(AND·(|ofCategory|·*1·(|QuotientFieldCategory|·*2))·(|ofCategory|·*2·(|IntegralDomain|))·(|ofCategory|·*2·(|EuclideanDomain|))))·((*1·*1·*1)·(|ofCategory|·*1·(|RealNumberSystem|)))·((*1·*2·*1)·(AND·(|isDomain|·*2·(|Fraction|·(|Integer|)))·(|isDomain|[·...·truncated·by·diffoscope;·len:·345,·SHA:·6c2dcb1eaf22403d82ef611a79ec3e099eb00b84ae73cbd97cc6f2e9bedf1cac·...·]))))·50 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|Fraction|·(|Integer|)))·(|isDomain|·*1·(|RadixExpansion|·*3))·(|ofType|·*3·(|Integer|))))·((*1·*2·*1)·(AND·(|isDomain|·*2·(|Fraction|·(|Integer|)))·(|isDomain|·*1·(|BinaryExpansion|))))·((*1·*1·*1)·(AND·(|ofCategory|·*1·(|Quotie[·...·truncated·by·diffoscope;·len:·345,·SHA:·ff239d3b0efad087651edc40b945b4f8eddd9ce6199058ff98ca8aae36d03e23·...·]))))·
51 (((*1·*2)·(AND·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|RandomNumberSource|))))·((*1·*2·*2)·(AND·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|RandomNumberSource|)))))·51 (((*1·*2)·(AND·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|RandomNumberSource|))))·((*1·*2·*2)·(AND·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|RandomNumberSource|)))))·
52 (((*1·*1·*2)·(AND·(|isDomain|·*2·(|Vector|·*4))·(|ofCategory|·*4·(|Type|))·(|ofCategory|·*1·(|DirectProductCategory|·*3·*4)))))·52 (((*1·*1·*2)·(AND·(|isDomain|·*2·(|Vector|·*4))·(|ofCategory|·*4·(|Type|))·(|ofCategory|·*1·(|DirectProductCategory|·*3·*4)))))·
53 (((*1·*2)·(AND·(|ofCategory|·*1·(|FunctionFieldCategory|·*3·*4·*5))·(|ofCategory|·*3·(|UniqueFactorizationDomain|))·(|ofCategory|·*4·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*5·(|UnivariatePolynomialCategory|·(|Fraction|·*4)))·(|isDomain|·*2·(|Matrix|·(|Fraction|·*4))))))·53 (((*1·*2)·(AND·(|ofCategory|·*1·(|FunctionFieldCategory|·*3·*4·*5))·(|ofCategory|·*3·(|UniqueFactorizationDomain|))·(|ofCategory|·*4·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*5·(|UnivariatePolynomialCategory|·(|Fraction|·*4)))·(|isDomain|·*2·(|Matrix|·(|Fraction|·*4))))))·
54 (((*1·*1·*2)·(AND·(|isDomain|·*2·(|String|))·(|isDomain|·*1·(|InputForm|)))))·54 (((*1·*1·*2)·(AND·(|isDomain|·*2·(|String|))·(|isDomain|·*1·(|InputForm|)))))·
55 (((*1·*1·*1·*2)·(AND·(|isDomain|·*2·(|List|·(|Integer|)))·(|isDomain|·*1·(|CartesianTensor|·*3·*4·*5))·(|ofType|·*3·(|Integer|))·(|ofType|·*4·(|NonNegativeInteger|))·(|ofCategory|·*5·(|CommutativeRing|)))))· 
56 (((*1·*2·*2·*3)·(AND·(|isDomain|·*3·(|Integer|))·(|ofCategory|·*4·(|Ring|))·(|ofCategory|·*5·(|DirectProductCategory|·*6·(|NonNegativeInteger|)))·(|ofType|·*6·(|NonNegativeInteger|))·(|isDomain|·*1·(|PackageForPoly|·*4·*2·*5·*6))·(|ofCategory|·*2·(|FiniteAbelianMonoidRing|·*4·*5)))))·55 (((*1·*2·*2·*3)·(AND·(|isDomain|·*3·(|Integer|))·(|ofCategory|·*4·(|Ring|))·(|ofCategory|·*5·(|DirectProductCategory|·*6·(|NonNegativeInteger|)))·(|ofType|·*6·(|NonNegativeInteger|))·(|isDomain|·*1·(|PackageForPoly|·*4·*2·*5·*6))·(|ofCategory|·*2·(|FiniteAbelianMonoidRing|·*4·*5)))))·
57 (((*1·*1·*1·*2)·(AND·(|isDomain|·*1·(|SplittingNode|·*3·*2))·(|ofCategory|·*3·(|Join|·(|SetCategory|)·(|Aggregate|)))·(|ofCategory|·*2·(|Join|·(|SetCategory|)·(|Aggregate|))))))·56 (((*1·*1·*1·*2)·(AND·(|isDomain|·*2·(|List|·(|Integer|)))·(|isDomain|·*1·(|CartesianTensor|·*3·*4·*5))·(|ofType|·*3·(|Integer|))·(|ofType|·*4·(|NonNegativeInteger|))·(|ofCategory|·*5·(|CommutativeRing|)))))·
58 (((*1·*2·*3·*2)·(AND·(|isDomain|·*3·(|Fraction|·(|Integer|)))·(|ofCategory|·*4·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))·(|LinearlyExplicitRingOver|·(|Integer|))))·(|isDomain|·*1·(|ElementaryFunctionStructurePackage|·*4·*2))·(|ofCategory|·*2·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·*4))))))·57 (((*1·*2·*3·*2)·(AND·(|isDomain|·*3·(|Fraction|·(|Integer|)))·(|ofCategory|·*4·(|Join|·(|IntegralDomain|)·(|OrderedSet|)·(|RetractableTo|·(|Integer|))·(|LinearlyExplicitRingOver|·(|Integer|))))·(|isDomain|·*1·(|ElementaryFunctionStructurePackage|·*4·*2))·(|ofCategory|·*2·(|Join|·(|AlgebraicallyClosedField|)·(|TranscendentalFunctionCategory|)·(|FunctionSpace|·*4))))))·
 58 (((*1·*1·*1·*2)·(AND·(|isDomain|·*1·(|SplittingNode|·*3·*2))·(|ofCategory|·*3·(|Join|·(|SetCategory|)·(|Aggregate|)))·(|ofCategory|·*2·(|Join|·(|SetCategory|)·(|Aggregate|))))))·
59 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|Stream|·*3))·(|isDomain|·*1·(|ContinuedFraction|·*3))·(|ofCategory|·*3·(|EuclideanDomain|)))))·59 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|Stream|·*3))·(|isDomain|·*1·(|ContinuedFraction|·*3))·(|ofCategory|·*3·(|EuclideanDomain|)))))·
60 (((*1·*2·*3)·(AND·(|ofCategory|·*4·(|AlgebraicallyClosedField|))·(|ofCategory|·*4·(|Join|·(|Field|)·(|CharacteristicZero|)·(|RetractableTo|·(|Integer|))·(|RetractableTo|·(|Fraction|·(|Integer|)))))·(|ofCategory|·*5·(|UnivariatePolynomialCategory|·*4))·(|isDomain|·*2·(|List|·(|LinearOrdinaryDifferentialOperator1|·(|Fraction|·*5))))·(|isDomain|·*1·(|LinearOrdinaryDifferentialOperatorFactorizer|·*4·*5))·(|isDomain|·*3·(|LinearOrdinaryDifferentialOperator1|·(|Fraction|·*5))))))·60 (((*1·*2·*3)·(AND·(|ofCategory|·*4·(|AlgebraicallyClosedField|))·(|ofCategory|·*4·(|Join|·(|Field|)·(|CharacteristicZero|)·(|RetractableTo|·(|Integer|))·(|RetractableTo|·(|Fraction|·(|Integer|)))))·(|ofCategory|·*5·(|UnivariatePolynomialCategory|·*4))·(|isDomain|·*2·(|List|·(|LinearOrdinaryDifferentialOperator1|·(|Fraction|·*5))))·(|isDomain|·*1·(|LinearOrdinaryDifferentialOperatorFactorizer|·*4·*5))·(|isDomain|·*3·(|LinearOrdinaryDifferentialOperator1|·(|Fraction|·*5))))))·
61 (((*1·*2·*3·*3·*3·*3·*4·*3·*5)·(AND·(|isDomain|·*3·(|Integer|))·(|isDomain|·*4·(|Matrix|·(|DoubleFloat|)))·(|isDomain|·*5·(|Union|·(|:|·|fn|·(|FileName|))·(|:|·|fp|·(|Asp50|·LSFUN1))))·(|isDomain|·*2·(|Result|))·(|isDomain|·*1·(|NagOptimisationPackage|)))))·61 (((*1·*2·*3·*3·*3·*3·*4·*3·*5)·(AND·(|isDomain|·*3·(|Integer|))·(|isDomain|·*4·(|Matrix|·(|DoubleFloat|)))·(|isDomain|·*5·(|Union|·(|:|·|fn|·(|FileName|))·(|:|·|fp|·(|Asp50|·LSFUN1))))·(|isDomain|·*2·(|Result|))·(|isDomain|·*1·(|NagOptimisationPackage|)))))·
 62 (((*1·*2·*3·*4)·(AND·(|isDomain|·*4·(|NonNegativeInteger|))·(|ofCategory|·*5·(|Field|))·(|ofType|·*6·(|List|·(|Symbol|)))·(|ofCategory|·*7·(|PolynomialCategory|·*5·*8·(|OrderedVariableList|·*6)))·(|ofCategory|·*8·(|DirectProductCategory|·(|#|·*6)·*4))·(|ofCategory|·*9·(|ProjectiveSpaceCategory|·*5))·(|ofCategory|·*10·(|LocalPowerSeriesCategory|·*5))·(|ofCategory|·*11·(|PlacesCategory|·*5·*10))·(|ofCategory|·*3·(|DivisorCategory|·*11))·(|ofCategory|·*12·(|InfinitlyClosePointCategory|·*5·*6·*7·*8·*9·*10·*11·*3·*14))·(|ofCategory|·*14·(|BlowUpMethodCategory|))·(|isDomain|·*2·(|List|·*7))·(|isDomain|·*1·(|GeneralPackageForAlgebraicFunctionField|·*5·*6·*7·*8·*9·*10·*11·*3·*12·*13·*14))·(|ofCategory|·*13·(|DesingTreeCategory|·*12))))·((*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|Divisor|·(|PlacesOverPseudoAlgebraicClosureOfFiniteField|·*5)))·(|isDomain|·*4·(|NonNegativeInteger|))·(|ofCategory|·*5·(|FiniteFieldCategory|))·(|isDomain|·*2·(|List|·(|DistributedMultivariatePolynomial|·*6·*5)))·(|isDomain|·*1·(|PackageForAlgebraicFunctionFieldOverFiniteField|·*5·*6·*7))·(|ofType|·*6·(|List|·(|Symbol|)))·(|ofCategory|·*7·(|BlowUpMethodCategory|))))·((*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|Divisor|·(|Places|·*5)))·(|isDomain|·*4·(|NonNegativeInteger|))·(|ofCategory|·*5·(|Field|))·(|isDomain|·*2·(|List|·(|DistributedMultivariatePolynomial|·*6·*5)))·(|isDomain|·*1·(|PackageForAlgebraicFunctionField|·*5·*6·*7))·(|ofType|·*6·(|List|·(|Symbol|)))·(|ofCategory|·*7·(|BlowUpMethodCategory|))))·((*1·*2·*3·*4·*5·*2)·(AND·(|isDomain|·*2·(|List|·*5))·(|ofCategory|·*5·(|PolynomialCategory|·*6·*8·(|OrderedVariableList|·*7)))·(|ofCategory|·*8·(|DirectProductCategory|·(|#|·*7)·*4))·(|isDomain|·*4·(|NonNegativeInteger|))·(|ofCategory|·*6·(|Field|))·(|ofType|·*7·(|List|·(|Symbol|)))·(|ofCategory|·*10·(|LocalPowerSeriesCategory|·*6))·(|ofCategory|·*11·(|PlacesCategory|·*6·*10))·(|isDomain|·*1·(|InterpolateFormsPackage|·*6·*7·*5·*8·*9·*10·*11·*3))·(|ofCategory|·*9·(|ProjectiveSpaceCategory|·*6))·(|ofCategory|·*3·(|DivisorCategory|·*11)))))·
62 (((*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|Divisor|·(|Places|·*5)))·(|isDomain|·*4·(|NonNegativeInteger|))·(|ofCategory|·*5·(|Field|))·(|isDomain|·*2·(|List|·(|DistributedMultivariatePolynomial|·*6·*5)))·(|isDomain|·*1·(|PackageForAlgebraicFunctionField|·*5·*6·*7))·(|ofType|·*6·(|List|·(|Symbol|)))·(|ofCategory|·*7·(|BlowUpMethodCategory|))))·((*1·*2·*3·*4·*5·*2)·(AND·(|isDomain|·*2·(|List|·*5))·(|ofCategory|·*5·(|PolynomialCategory|·*6·*8·(|OrderedVariableList|·*7)))·(|ofCategory|·*8·(|DirectProductCategory|·(|#|·*7)·*4))·(|isDomain|·*4·(|NonNegativeInteger|))·(|ofCategory|·*6·(|Field|))·(|ofType|·*7·(|List|·(|Symbol|)))·(|ofCategory|·*10·(|LocalPowerSeriesCategory|·*6))·(|ofCategory|·*11·(|PlacesCategory|·*6·*10))·(|isDomain|·*1·(|InterpolateFormsPackage|·*6·*7·*5·*8·*9·*10·*11·*3))·(|ofCategory|·*9·(|ProjectiveSpaceCategory|·*6))·(|ofCategory|·*3·(|DivisorCategory|·*11))))·((*1·*2·*3·*4)·(AND·(|isDomain|·*4·(|NonNegativeInteger|))·(|ofCategory|·*5·(|Field|))·(|ofType|·*6·(|List|·(|Symbol|)))·(|ofCategory|·*7·(|PolynomialCategory|·*5·*8·(|OrderedVariableList|·*6)))·(|ofCategory|·*8·(|DirectProductCategory|·(|#|·*6)·*4))·(|ofCategory|·*9·(|ProjectiveSpaceCategory|·*5))·(|ofCategory|·*10·(|LocalPowerSeriesCategory|·*5))·(|ofCategory|·*11·(|PlacesCategory|·*5·*10))·(|ofCategory|·*3·(|DivisorCategory|·*11))·(|ofCategory|·*12·(|InfinitlyClosePointCategory|·*5·*6·*7·*8·*9·*10·*11·*3·*14))·(|ofCategory|·*14·(|BlowUpMethodCategory|))·(|isDomain|·*2·(|List|·*7))·(|isDomain|·*1·(|GeneralPackageForAlgebraicFunctionField|·*5·*6·*7·*8·*9·*10·*11·*3·*12·*13·*14))·(|ofCategory|·*13·(|DesingTreeCategory|·*12))))·((*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|Divisor|·(|PlacesOverPseudoAlgebraicClosureOfFiniteField|·*5)))·(|isDomain|·*4·(|NonNegativeInteger|))·(|ofCategory|·*5·(|FiniteFieldCategory|))·(|isDomain|·*2·(|List|·(|DistributedMultivariatePolynomial|·*6·*5)))·(|isDomain|·*1·(|PackageForAlgebraicFunctionFieldOverFiniteField|·*5·*6·*7))·(|ofType|·*6·(|List|·(|Symbol|)))·(|ofCategory|·*7·(|BlowUpMethodCategory|)))))· 
63 (((*1·*2·*3·*3·*4·*5·*5)·(AND·(|isDomain|·*5·(|Boolean|))·(|ofCategory|·*6·(|GcdDomain|))·(|ofCategory|·*7·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*8·(|OrderedSet|))·(|ofCategory|·*3·(|RecursivePolynomialCategory|·*6·*7·*8))·(|isDomain|·*2·(|List|·(|Record|·(|:|·|val|·*3)·(|:|·|tower|·*4))))·(|isDomain|·*1·(|RegularTriangularSetGcdPackage|·*6·*7·*8·*3·*4))·(|ofCategory|·*4·(|RegularTriangularSetCategory|·*6·*7·*8·*3))))·((*1·*2·*3·*4·*5)·(AND·(|isDomain|·*3·(|List|·(|Record|·(|:|·|val|·(|List|·*8))·(|:|·|tower|·*9))))·(|isDomain|·*5·(|Boolean|))·(|ofCategory|·*8·(|RecursivePolynomialCategory|·*6·*7·*4))·(|ofCategory|·*9·(|RegularTriangularSetCategory|·*6·*7·*4·*8))·(|ofCategory|·*6·(|GcdDomain|))·(|ofCategory|·*7·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*4·(|OrderedSet|))·(|isDomain|·*2·(|List|·(|Record|·(|:|·|val|·*8)·(|:|·|tower|·*9))))·(|isDomain|·*1·(|RegularTriangularSetGcdPackage|·*6·*7·*4·*8·*9)))))· 
64 (((*1·*2·*3)·(AND·(|isDomain|·*3·(|Symbol|))·(|isDomain|·*2·(|Mapping|·*6·*5))·(|isDomain|·*1·(|MakeUnaryCompiledFunction|·*4·*5·*6))·(|ofCategory|·*4·(|ConvertibleTo|·(|InputForm|)))·(|ofCategory|·*5·(|Type|))·(|ofCategory|·*6·(|Type|)))))·63 (((*1·*2·*3)·(AND·(|isDomain|·*3·(|Symbol|))·(|isDomain|·*2·(|Mapping|·*6·*5))·(|isDomain|·*1·(|MakeUnaryCompiledFunction|·*4·*5·*6))·(|ofCategory|·*4·(|ConvertibleTo|·(|InputForm|)))·(|ofCategory|·*5·(|Type|))·(|ofCategory|·*6·(|Type|)))))·
65 (((*1·*2·*3)·(AND·(|isDomain|·*2·(|List|·(|String|)))·(|isDomain|·*1·(|DisplayPackage|))·(|isDomain|·*3·(|String|))))·((*1·*2·*2)·(AND·(|isDomain|·*2·(|List|·(|String|)))·(|isDomain|·*1·(|DisplayPackage|))))·((*1·*1·*2)·(AND·(|isDomain|·*2·(|Color|))·(|isDomain|·*1·([·...·truncated·by·diffoscope;·len:·9,·SHA:·c1718b88f14db3f93b0242a6e5da4c327eabac22be580a52f636e222662bd38d·...·])))))·64 (((*1·*2·*3·*3·*4·*5·*5)·(AND·(|isDomain|·*5·(|Boolean|))·(|ofCategory|·*6·(|GcdDomain|))·(|ofCategory|·*7·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*8·(|OrderedSet|))·(|ofCategory|·*3·(|RecursivePolynomialCategory|·*6·*7·*8))·(|isDomain|·*2·(|List|·(|Record|·(|:|·|[·...·truncated·by·diffoscope;·len:·652,·SHA:·2109c33c15543f569c66657555ca942f9f5f71fa453be2eafdcb934bae62be3e·...·])))))·
 65 (((*1·*1·*2)·(AND·(|isDomain|·*2·(|Color|))·(|isDomain|·*1·(|Palette|))))·((*1·*2·*3)·(AND·(|isDomain|·*2·(|List|·(|String|)))·(|isDomain|·*1·(|DisplayPackage|))·(|isDomain|·*3·(|String|))))·((*1·*2·*2)·(AND·(|isDomain|·*2·(|List|·(|String|)))·(|isDomain|·*1·(|DisplayPackage|)))))·
66 (((*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|List|·(|Matrix|·*5)))·(|isDomain|·*4·(|Vector|·*5))·(|ofCategory|·*5·(|EuclideanDomain|))·(|ofCategory|·*5·(|Ring|))·(|isDomain|·*2·(|Matrix|·*5))·(|isDomain|·*1·(|RepresentationPackage2|·*5)))))·66 (((*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|List|·(|Matrix|·*5)))·(|isDomain|·*4·(|Vector|·*5))·(|ofCategory|·*5·(|EuclideanDomain|))·(|ofCategory|·*5·(|Ring|))·(|isDomain|·*2·(|Matrix|·*5))·(|isDomain|·*1·(|RepresentationPackage2|·*5)))))·
67 (((*1·*1)·(AND·(|isDomain|·*1·(|DirichletRing|·*2))·(|ofCategory|·*2·(|Ring|)))))· 
68 (((*1·*2·*3)·(AND·(|isDomain|·*3·(|Pattern|·*4))·(|ofCategory|·*4·(|SetCategory|))·(|isDomain|·*2·(|Mapping|·(|Boolean|)·*5))·(|isDomain|·*1·(|PatternFunctions1|·*4·*5))·(|ofCategory|·*5·(|Type|)))))· 
69 (((*1·*1·*1·*1·*2)·(AND·(|isDomain|·*2·(|NonNegativeInteger|))·(|ofCategory|·*1·(|RecursivePolynomialCategory|·*3·*4·*5))·(|ofCategory|·*3·(|Ring|))·(|ofCategory|·*4·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*5·(|OrderedSet|))·(|ofCategory|·*3·(|IntegralDomain|)))))·67 (((*1·*1·*1·*1·*2)·(AND·(|isDomain|·*2·(|NonNegativeInteger|))·(|ofCategory|·*1·(|RecursivePolynomialCategory|·*3·*4·*5))·(|ofCategory|·*3·(|Ring|))·(|ofCategory|·*4·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*5·(|OrderedSet|))·(|ofCategory|·*3·(|IntegralDomain|)))))·
70 (((*1·*2·*1·*1)·(AND·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|Float|)))))·68 (((*1·*2·*1·*1)·(AND·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|Float|)))))·
 69 (((*1·*2·*3)·(AND·(|isDomain|·*3·(|Pattern|·*4))·(|ofCategory|·*4·(|SetCategory|))·(|isDomain|·*2·(|Mapping|·(|Boolean|)·*5))·(|isDomain|·*1·(|PatternFunctions1|·*4·*5))·(|ofCategory|·*5·(|Type|)))))·
 70 (((*1·*1)·(AND·(|isDomain|·*1·(|DirichletRing|·*2))·(|ofCategory|·*2·(|Ring|)))))·
71 (((*1·*2·*3·*4)·(|partial|·AND·(|isDomain|·*3·(|List|·(|DrawOption|)))·(|isDomain|·*4·(|Symbol|))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|DrawOption|))))·((*1·*2·*3·*4)·(|partial|·AND·(|isDomain|·*3·(|List|·(|GuessOption|)))·(|isDomain|·*4·(|Symbol|))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|GuessOption|))))·((*1·*2·*3·*4)·(|partial|·AND·(|isDomain|·*3·(|List|·(|D[·...·truncated·by·diffoscope;·len:·108,·SHA:·08c381a70dbae10fa072d5dd4706adc52cb1abb42dfc0d6bee6d696b13074ea1·...·]|)))))·71 (((*1·*2·*3·*4)·(|partial|·AND·(|isDomain|·*3·(|List|·(|DrawOption|)))·(|isDomain|·*4·(|Symbol|))·(|isDomain|·*1·(|DrawOptionFunctions1|·*2))·(|ofCategory|·*2·(|Type|))))·((*1·*2·*3·*4)·(|partial|·AND·(|isDomain|·*3·(|List|·(|GuessOption|)))·(|isDomain|·*4·(|Symbol|))·(|isDomain|·*2·(|Any|))·(|isDomain|·*1·(|GuessOption|))))·((*1·*2·*3·*4)·(|partial|·AND·(|isDomain[·...·truncated·by·diffoscope;·len:·108,·SHA:·25c7fa08d88feb2fe394f99ca6e4b46b983067e1d5f0b8b67a48d5b0508a552e·...·]|)))))·
72 (((*1·*2)·(AND·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|Plot|))))·((*1·*2)·(AND·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|GraphicsDefaults|))))·((*1·*2·*2)·(AND·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|GraphicsDefaults|)))))·72 (((*1·*2)·(AND·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|Plot|))))·((*1·*2)·(AND·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|GraphicsDefaults|))))·((*1·*2·*2)·(AND·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|GraphicsDefaults|)))))·
73 (((*1·*2·*2)·(AND·(|ofCategory|·*3·(|Join|·(|OrderedSet|)·(|IntegralDomain|)))·(|isDomain|·*1·(|CombinatorialFunction|·*3·*2))·(|ofCategory|·*2·(|FunctionSpace|·*3)))))·73 (((*1·*2·*2)·(AND·(|ofCategory|·*3·(|Join|·(|OrderedSet|)·(|IntegralDomain|)))·(|isDomain|·*1·(|CombinatorialFunction|·*3·*2))·(|ofCategory|·*2·(|FunctionSpace|·*3)))))·
74 (((*1·*2·*1)·(AND·(|ofCategory|·*1·(|TriangularSetCategory|·*3·*4·*5·*6))·(|ofCategory|·*3·(|IntegralDomain|))·(|ofCategory|·*4·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*5·(|OrderedSet|))·(|ofCategory|·*6·(|RecursivePolynomialCategory|·*3·*4·*5))·(|ofCategory|·*5·(|Finite|))·(|isDomain|·*2·(|NonNegativeInteger|)))))·74 (((*1·*2·*1)·(AND·(|ofCategory|·*1·(|TriangularSetCategory|·*3·*4·*5·*6))·(|ofCategory|·*3·(|IntegralDomain|))·(|ofCategory|·*4·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*5·(|OrderedSet|))·(|ofCategory|·*6·(|RecursivePolynomialCategory|·*3·*4·*5))·(|ofCategory|·*5·(|Finite|))·(|isDomain|·*2·(|NonNegativeInteger|)))))·
75 (((*1·*2·*2)·(AND·(|ofCategory|·*2·(|Join|·(|Field|)·(|OrderedRing|)))·(|isDomain|·*1·(|ComplexRootFindingPackage|·*2·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·(|Complex|·*2))))))·75 (((*1·*2·*2)·(AND·(|ofCategory|·*2·(|Join|·(|Field|)·(|OrderedRing|)))·(|isDomain|·*1·(|ComplexRootFindingPackage|·*2·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·(|Complex|·*2))))))·
76 (((*1·*2·*1·*2)·(AND·(|isDomain|·*2·(|Symbol|))·(|ofCategory|·*1·(|InfinitlyClosePointCategory|·*3·*4·*5·*6·*7·*8·*9·*10·*11))·(|ofCategory|·*3·(|Field|))·(|ofCategory|·*5·(|PolynomialCategory|·*3·*6·(|OrderedVariableList|·*4)))·(|ofCategory|·*6·(|DirectProductCategory|·(|#|·*4)·(|NonNegativeInteger|)))·(|ofCategory|·*7·(|ProjectiveSpaceCategory|·*3))·(|ofCategory|·*8·(|LocalPowerSeriesCategory|·*3))·(|ofCategory|·*9·(|PlacesCategory|·*3·*8))·(|ofCategory|·*11·(|BlowUpMethodCategory|)))))·76 (((*1·*2·*1·*2)·(AND·(|isDomain|·*2·(|Symbol|))·(|ofCategory|·*1·(|InfinitlyClosePointCategory|·*3·*4·*5·*6·*7·*8·*9·*10·*11))·(|ofCategory|·*3·(|Field|))·(|ofCategory|·*5·(|PolynomialCategory|·*3·*6·(|OrderedVariableList|·*4)))·(|ofCategory|·*6·(|DirectProductCategory|·(|#|·*4)·(|NonNegativeInteger|)))·(|ofCategory|·*7·(|ProjectiveSpaceCategory|·*3))·(|ofCategory|·*8·(|LocalPowerSeriesCategory|·*3))·(|ofCategory|·*9·(|PlacesCategory|·*3·*8))·(|ofCategory|·*11·(|BlowUpMethodCategory|)))))·
77 (((*1·*2·*3·*3)·(AND·(|ofCategory|·*1·(|FunctionFieldCategory|·*3·*4·*5))·(|ofCategory|·*3·(|UniqueFactorizationDomain|))·(|ofCategory|·*4·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*5·(|UnivariatePolynomialCategory|·(|Fraction|·*4)))·(|isDomain|·*2·(|Boolean|))))·((*1·*2·*3·*3)·(AND·(|ofCategory|·*3·(|UniqueFactorizationDomain|))·(|ofCategory|·*5·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*6·(|UnivariatePolynomialCategory|·(|Fraction|·*5)))·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|FunctionFieldCategory&|·*4·*3·*5·*6))·(|ofCategory|·*4·(|FunctionFieldCategory|·*3·*5·*6)))))·77 (((*1·*2·*3·*3)·(AND·(|ofCategory|·*1·(|FunctionFieldCategory|·*3·*4·*5))·(|ofCategory|·*3·(|UniqueFactorizationDomain|))·(|ofCategory|·*4·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*5·(|UnivariatePolynomialCategory|·(|Fraction|·*4)))·(|isDomain|·*2·(|Boolean|))))·((*1·*2·*3·*3)·(AND·(|ofCategory|·*3·(|UniqueFactorizationDomain|))·(|ofCategory|·*5·(|UnivariatePolynomialCategory|·*3))·(|ofCategory|·*6·(|UnivariatePolynomialCategory|·(|Fraction|·*5)))·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|FunctionFieldCategory&|·*4·*3·*5·*6))·(|ofCategory|·*4·(|FunctionFieldCategory|·*3·*5·*6)))))·
78 (((*1·*2·*2·*2)·(AND·(|isDomain|·*2·(|Matrix|·*3))·(|ofCategory|·*3·(|Ring|))·(|isDomain|·*1·(|RepresentationPackage1|·*3))))·((*1·*2·*2·*2)·(AND·(|isDomain|·*2·(|List|·(|Matrix|·*3)))·(|ofCategory|·*3·(|Ring|))·(|isDomain|·*1·(|RepresentationPackage1|·*3))))·((*1·*2·*2)·(AND·(|isDomain|·*2·(|Matrix|·*3))·(|ofCategory|·*3·(|Ring|))·(|isDomain|·*1·(|RepresentationPackage1|·*3))))·((*1·*2·*2)·(AND·(|isDomain|·*2·(|List|·(|Matrix|·*3)))·(|ofCategory|·*3·(|Ring|))·(|isDomain|·*1·(|RepresentationPackage1|·*3)))))·78 (((*1·*2·*2·*2)·(AND·(|isDomain|·*2·(|Matrix|·*3))·(|ofCategory|·*3·(|Ring|))·(|isDomain|·*1·(|RepresentationPackage1|·*3))))·((*1·*2·*2·*2)·(AND·(|isDomain|·*2·(|List|·(|Matrix|·*3)))·(|ofCategory|·*3·(|Ring|))·(|isDomain|·*1·(|RepresentationPackage1|·*3))))·((*1·*2·*2)·(AND·(|isDomain|·*2·(|Matrix|·*3))·(|ofCategory|·*3·(|Ring|))·(|isDomain|·*1·(|RepresentationPackage1|·*3))))·((*1·*2·*2)·(AND·(|isDomain|·*2·(|List|·(|Matrix|·*3)))·(|ofCategory|·*3·(|Ring|))·(|isDomain|·*1·(|RepresentationPackage1|·*3)))))·
79 (((*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|GuessOption|)))·(|isDomain|·*2·(|Record|·(|:|·|guessStream|·(|Mapping|·(|Stream|·(|UnivariateFormalPowerSeries|·(|Fraction|·(|Polynomial|·(|Integer|)))))·(|UnivariateFormalPowerSeries|·(|Fraction|·(|Polynomial|·(|Integer|))))))·(|:|·|degreeStream|·(|Stream|·(|NonNegativeInteger|)))·(|:|·|testStream|·(|Mapping|·(|Stream|·(|UnivariateFormalPowerSeries|·(|SparseUnivariat[·...·truncated·by·diffoscope;·len:·12804,·SHA:·4b5dc10601e5bf9ad614962f829188a670c0f8b0a41ff2fad6353117b0c2294c·...·])))))·79 (((*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|GuessOption|)))·(|isDomain|·*2·(|Record|·(|:|·|guessStream|·(|Mapping|·(|Stream|·(|UnivariateFormalPowerSeries|·(|AlgebraicNumber|)))·(|UnivariateFormalPowerSeries|·(|AlgebraicNumber|))))·(|:|·|degreeStream|·(|Stream|·(|NonNegativeInteger|)))·(|:|·|testStream|·(|Mapping|·(|Stream|·(|UnivariateFormalPowerSeries|·(|SparseUnivariatePolynomial|·(|AlgebraicNumber|))))·(|Un[·...·truncated·by·diffoscope;·len:·12804,·SHA:·1f0773bf1bc9c43a5b9cb940dd9a807df3371c9d921046f148b0efcf51937603·...·])))))·
80 (((*1·*2·*1·*2)·(AND·(|isDomain|·*2·(|List|·(|String|)))·(|isDomain|·*1·(|ScriptFormulaFormat|)))))·80 (((*1·*2·*1·*2)·(AND·(|isDomain|·*2·(|List|·(|String|)))·(|isDomain|·*1·(|ScriptFormulaFormat|)))))·
81 (((*1·*2·*1·*1)·(AND·(|ofCategory|·*1·(|OrderedSet|))·(|isDomain|·*2·(|Boolean|))))·((*1·*2·*1·*1)·(AND·(|isDomain|·*2·(|Boolean|))·(|isDomain|·*1·(|PermutationGroup|·*3))·(|ofCategory|·*3·(|SetCategory|))))·((*1·*1·*1·*1)·(|isDomain|·*1·(|OutputForm|)))·((*1·*2·[·...·truncated·by·diffoscope;·len:·111,·SHA:·2efeb5eb909370629444e2f4dd264b420e29844930cd06c8fc4d7aab4a8467a3·...·]|)))))·81 (((*1·*1·*1·*1)·(|isDomain|·*1·(|OutputForm|)))·((*1·*2·*1·*1)·(AND·(|ofCategory|·*1·(|OrderedSet|))·(|isDomain|·*2·(|Boolean|))))·((*1·*2·*1·*1)·(AND·(|ofCategory|·*1·(|DivisorCategory|·*3))·(|ofCategory|·*3·(|SetCategory|))·(|isDomain|·*2·(|Boolean|))))·((*1·*2[·...·truncated·by·diffoscope;·len:·111,·SHA:·95ed72b30bf5cd35fc9f3daacd1d70fc9eb453a5543db7a062ebc1d653deff0c·...·]|)))))·
82 (((*1·*2·*1)·(AND·(|ofCategory|·*1·(|TriangularSetCategory|·*3·*4·*5·*6))·(|ofCategory|·*3·(|IntegralDomain|))·(|ofCategory|·*4·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*5·(|OrderedSet|))·(|ofCategory|·*6·(|RecursivePolynomialCategory|·*3·*4·*5))·(|isDomain|·*2·(|List|·*5)))))·82 (((*1·*2·*1)·(AND·(|ofCategory|·*1·(|TriangularSetCategory|·*3·*4·*5·*6))·(|ofCategory|·*3·(|IntegralDomain|))·(|ofCategory|·*4·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*5·(|OrderedSet|))·(|ofCategory|·*6·(|RecursivePolynomialCategory|·*3·*4·*5))·(|isDomain|·*2·(|List|·*5)))))·
83 (((*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|List|·(|Fraction|·(|Polynomial|·(|Integer|)))))·(|isDomain|·*4·(|List|·(|GuessOption|)))·(|isDomain|·*2·(|List|·(|Record|·(|:|·|function|·(|Expression|·(|Integer|)))·(|:|·|order|·(|NonNegativeInteger|)))))·(|isDomain|·*1·(|GuessPolynomial|))))·((*1·*2·*3)·(AND·(|i[·...·truncated·by·diffoscope;·len:·4026,·SHA:·514e9b2f4e2ddf184f9bbcbd6d7420255864813da533ca518105ab5576be2816·...·])))))·83 (((*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|List|·(|AlgebraicNumber|)))·(|isDomain|·*4·(|List|·(|GuessOption|)))·(|isDomain|·*2·(|List|·(|Record|·(|:|·|function|·(|Expression|·(|Integer|)))·(|:|·|order|·(|NonNegativeInteger|)))))·(|isDomain|·*1·(|GuessAlgebraicNumber|))))·((*1·*2·*3)·(AND·(|isDomain|·*3·(|L[·...·truncated·by·diffoscope;·len:·4026,·SHA:·baf1bbbea1b7b6c8dc0a14a2c41ae454a026d2b3f36ac7082b30ebccf92c8719·...·])))))·
84 (((*1·*2·*3·*3·*3·*3·*4·*4·*4·*5·*4·*6·*7)·(AND·(|isDomain|·*3·(|DoubleFloat|))·(|isDomain|·*4·(|Integer|))·(|isDomain|·*5·(|String|))·(|isDomain|·*6·(|Union|·(|:|·|fn|·(|FileName|))·(|:|·|fp|·(|Asp73|·PDEF))))·(|isDomain|·*7·(|Union|·(|:|·|fn|·(|FileName|))·(|:|·|fp|·(|Asp74|·BNDY))))·(|isDomain|·*2·(|Result|))·(|isDomain|·*1·(|NagPartialDifferentialEquationsPackage|)))))·84 (((*1·*2·*3·*3·*3·*3·*4·*4·*4·*5·*4·*6·*7)·(AND·(|isDomain|·*3·(|DoubleFloat|))·(|isDomain|·*4·(|Integer|))·(|isDomain|·*5·(|String|))·(|isDomain|·*6·(|Union|·(|:|·|fn|·(|FileName|))·(|:|·|fp|·(|Asp73|·PDEF))))·(|isDomain|·*7·(|Union|·(|:|·|fn|·(|FileName|))·(|:|·|fp|·(|Asp74|·BNDY))))·(|isDomain|·*2·(|Result|))·(|isDomain|·*1·(|NagPartialDifferentialEquationsPackage|)))))·
85 (((*1·*2)·(AND·(|isDomain|·*2·(|String|))·(|isDomain|·*1·(|FortranOutputStackPackage|)))))·85 (((*1·*2)·(AND·(|isDomain|·*2·(|String|))·(|isDomain|·*1·(|FortranOutputStackPackage|)))))·
86 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|Record|·(|:|·|unit|·*1)·(|:|·|canonical|·*1)·(|:|·|associate|·*1)))·(|ofCategory|·*1·(|IntegralDomain|)))))·86 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|Record|·(|:|·|unit|·*1)·(|:|·|canonical|·*1)·(|:|·|associate|·*1)))·(|ofCategory|·*1·(|IntegralDomain|)))))·
87 (((*1·*1·*1)·(AND·(|isDomain|·*1·(|SubSpace|·*2·*3))·(|ofType|·*2·(|PositiveInteger|))·(|ofCategory|·*3·(|Ring|)))))·87 (((*1·*1·*1)·(AND·(|isDomain|·*1·(|SubSpace|·*2·*3))·(|ofType|·*2·(|PositiveInteger|))·(|ofCategory|·*3·(|Ring|)))))·
88 (((*1·*2·*3·*4·*4·*5·*6)·(AND·(|isDomain|·*3·(|List|·(|List|·(|Point|·(|DoubleFloat|)))))·(|isDomain|·*4·(|Palette|))·(|isDomain|·*5·(|PositiveInteger|))·(|isDomain|·*6·(|List|·(|DrawOption|)))·(|isDomain|·*2·(|GraphImage|))·(|isDomain|·*1·(|ViewportPackage|))))·((*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|List|·(|Point|·(|DoubleFloat|)))))·(|isDomain|·*2·(|GraphImage|))·(|isDomain|·*1·(|ViewportPackage|))))·((*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|List|·(|List|·(|Point|·(|DoubleFloat|)))))·(|isDomain|·*4·(|List|·(|DrawOption|)))·(|isDomain|·*2·(|GraphImage|))·(|isDomain|·*1·(|ViewportPackage|)))))·88 (((*1·*2·*3·*4·*4·*5·*6)·(AND·(|isDomain|·*3·(|List|·(|List|·(|Point|·(|DoubleFloat|)))))·(|isDomain|·*4·(|Palette|))·(|isDomain|·*5·(|PositiveInteger|))·(|isDomain|·*6·(|List|·(|DrawOption|)))·(|isDomain|·*2·(|GraphImage|))·(|isDomain|·*1·(|ViewportPackage|))))·((*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|List|·(|Point|·(|DoubleFloat|)))))·(|isDomain|·*2·(|GraphImage|))·(|isDomain|·*1·(|ViewportPackage|))))·((*1·*2·*3·*4)·(AND·(|isDomain|·*3·(|List|·(|List|·(|Point|·(|DoubleFloat|)))))·(|isDomain|·*4·(|List|·(|DrawOption|)))·(|isDomain|·*2·(|GraphImage|))·(|isDomain|·*1·(|ViewportPackage|)))))·
89 (((*1·*1·*1·*1)·(|isDomain|·*1·(|OutputForm|))))·89 (((*1·*1·*1·*1)·(|isDomain|·*1·(|OutputForm|))))·
90 (((*1·*2)·(AND·(|ofCategory|·*2·(|PolynomialFactorizationExplicit|))·(|isDomain|·*1·(|PolynomialFactorizationByRecursionUnivariate|·*2·*3))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·*2))))·((*1·*2)·(AND·(|ofCategory|·*3·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*4·(|OrderedSet|[·...·truncated·by·diffoscope;·len:·377,·SHA:·7e18a440967a469b66f8ae9ef5805fe7fdbbfc40967c7b444c24d4d207cd2533·...·]·*5))·(|ofCategory|·*5·(|PolynomialCategory|·*2·*3·*4)))))·90 (((*1·*2)·(AND·(|ofCategory|·*3·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*4·(|OrderedSet|))·(|ofCategory|·*2·(|PolynomialFactorizationExplicit|))·(|isDomain|·*1·(|GeneralPolynomialGcdPackage|·*3·*4·*2·*5))·(|ofCategory|·*5·(|PolynomialCategory|·*2·*3·*4))))·((*1·*2)·(AND·(|ofCategory[·...·truncated·by·diffoscope;·len:·377,·SHA:·2ea0051716726560898e667bf768a13c5a3c14b9fa075969e7f90057929bfef8·...·]·*5))·(|ofCategory|·*5·(|PolynomialCategory|·*2·*3·*4)))))·
91 (((*1·*2·*1)·(AND·(|ofCategory|·*1·(|ThreeSpaceCategory|·*3))·(|ofCategory|·*3·(|Ring|))·(|isDomain|·*2·(|Boolean|)))))·91 (((*1·*2·*1)·(AND·(|ofCategory|·*1·(|ThreeSpaceCategory|·*3))·(|ofCategory|·*3·(|Ring|))·(|isDomain|·*2·(|Boolean|)))))·
92 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|List|·*4))·(|isDomain|·*1·(|SplittingTree|·*3·*4))·(|ofCategory|·*3·(|Join|·(|SetCategory|)·(|Aggregate|)))·(|ofCategory|·*4·(|Join|·(|SetCategory|)·(|Aggregate|))))))·92 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|List|·*4))·(|isDomain|·*1·(|SplittingTree|·*3·*4))·(|ofCategory|·*3·(|Join|·(|SetCategory|)·(|Aggregate|)))·(|ofCategory|·*4·(|Join|·(|SetCategory|)·(|Aggregate|))))))·
93 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|List|·(|Integer|)))·(|isDomain|·*1·(|ExtAlgBasis|)))))·93 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|List|·(|Integer|)))·(|isDomain|·*1·(|ExtAlgBasis|)))))·
94 (((*1·*2·*3)·(AND·(|isDomain|·*2·(|Mapping|·(|Point|·*3)·(|Point|·*3)))·(|isDomain|·*1·(|CoordinateSystems|·*3))·(|ofCategory|·*3·(|Join|·(|Field|)·(|TranscendentalFunctionCategory|)·(|RadicalCategory|))))))·94 (((*1·*2·*3)·(AND·(|isDomain|·*2·(|Mapping|·(|Point|·*3)·(|Point|·*3)))·(|isDomain|·*1·(|CoordinateSystems|·*3))·(|ofCategory|·*3·(|Join|·(|Field|)·(|TranscendentalFunctionCategory|)·(|RadicalCategory|))))))·
95 (((*1·*2·*1)·(AND·(|isDomain|·*1·(|TubePlot|·*2))·(|ofCategory|·*2·(|PlottableSpaceCurveCategory|)))))·95 (((*1·*2·*1)·(AND·(|isDomain|·*1·(|TubePlot|·*2))·(|ofCategory|·*2·(|PlottableSpaceCurveCategory|)))))·
96 (((*1·*2·*1)·(AND·(|ofCategory|·*1·(|TriangularSetCategory|·*3·*4·*5·*6))·(|ofCategory|·*3·(|IntegralDomain|))·(|ofCategory|·*4·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*5·(|OrderedSet|))·(|ofCategory|·*6·(|RecursivePolynomialCategory|·*3·*4·*5))·(|isDomain|·*2·(|Record|·(|:|·|close|·(|List|·*6))·(|:|·|open|·(|List|·*6)))))))·96 (((*1·*2·*1)·(AND·(|ofCategory|·*1·(|TriangularSetCategory|·*3·*4·*5·*6))·(|ofCategory|·*3·(|IntegralDomain|))·(|ofCategory|·*4·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*5·(|OrderedSet|))·(|ofCategory|·*6·(|RecursivePolynomialCategory|·*3·*4·*5))·(|isDomain|·*2·(|Record|·(|:|·|close|·(|List|·*6))·(|:|·|open|·(|List|·*6)))))))·
97 (((*1·*2·*3·*4·*4·*4·*4·*5·*5·*5)·(AND·(|isDomain|·*3·(|Mapping|·(|Float|)·(|Float|)))·(|isDomain|·*4·(|Float|))·(|isDomain|·*2·(|Record|·(|:|·|value|·*4)·(|:|·|error|·*4)·(|:|·|totalpts|·(|Integer|))·(|:|·|success|·(|Boolean|))))·(|isDomain|·*1·(|NumericalQuadrature|))·(|isDomain|·*5·(|Integer|)))))·97 (((*1·*2·*3·*4·*4·*4·*4·*5·*5·*5)·(AND·(|isDomain|·*3·(|Mapping|·(|Float|)·(|Float|)))·(|isDomain|·*4·(|Float|))·(|isDomain|·*2·(|Record|·(|:|·|value|·*4)·(|:|·|error|·*4)·(|:|·|totalpts|·(|Integer|))·(|:|·|success|·(|Boolean|))))·(|isDomain|·*1·(|NumericalQuadrature|))·(|isDomain|·*5·(|Integer|)))))·
98 (((*1·*2·*2·*3)·(|partial|·AND·(|isDomain|·*3·(|NonNegativeInteger|))·(|ofCategory|·*4·(|Join|·(|IntegralDomain|)·(|CharacteristicZero|)))·(|isDomain|·*1·(|UnivariatePolynomialDecompositionPackage|·*4·*2))·(|ofCategory|·*2·(|UnivariatePolynomialCategory|·*4)))))·98 (((*1·*2·*2·*3)·(|partial|·AND·(|isDomain|·*3·(|NonNegativeInteger|))·(|ofCategory|·*4·(|Join|·(|IntegralDomain|)·(|CharacteristicZero|)))·(|isDomain|·*1·(|UnivariatePolynomialDecompositionPackage|·*4·*2))·(|ofCategory|·*2·(|UnivariatePolynomialCategory|·*4)))))·
99 (((*1·*1·*2·*3·*3)·(AND·(|isDomain|·*3·(|Stream|·*2))·(|ofCategory|·*2·(|EuclideanDomain|))·(|isDomain|·*1·(|ContinuedFraction|·*2))))·((*1·*1·*2)·(AND·(|isDomain|·*2·(|Fraction|·*3))·(|ofCategory|·*3·(|EuclideanDomain|))·(|isDomain|·*1·(|ContinuedFraction|·*3)))[·...·truncated·by·diffoscope;·len:·658,·SHA:·ac7b7b359a7d4cb77cc43b63c33cb9a701c78f03642e7d4b770b0d4a96a3c1f4·...·]|)))))·99 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|ContinuedFraction|·(|Fraction|·(|Integer|))))·(|isDomain|·*1·(|PAdicRational|·*3))·(|ofType|·*3·(|Integer|))))·((*1·*2·*1)·(AND·(|isDomain|·*2·(|ContinuedFraction|·(|Fraction|·(|Integer|))))·(|isDomain|·*1·(|BalancedPAdicRationa[·...·truncated·by·diffoscope;·len:·658,·SHA:·c6a49b4cbda75dee68882ccdf1f94f0cfa74c81456d716aeca409f6d0ee04489·...·]|)))))·
100 (((*1·*1·*1)·(AND·(|ofCategory|·*1·(|RecursivePolynomialCategory|·*2·*3·*4))·(|ofCategory|·*2·(|Ring|))·(|ofCategory|·*3·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*4·(|OrderedSet|))·(|ofCategory|·*2·(|GcdDomain|)))))·100 (((*1·*1·*1)·(AND·(|ofCategory|·*1·(|RecursivePolynomialCategory|·*2·*3·*4))·(|ofCategory|·*2·(|Ring|))·(|ofCategory|·*3·(|OrderedAbelianMonoidSup|))·(|ofCategory|·*4·(|OrderedSet|))·(|ofCategory|·*2·(|GcdDomain|)))))·
101 (((*1·*2·*3·*3)·(AND·(|has|·*2·(ATTRIBUTE·(|commutative|·"*")))·(|ofCategory|·*5·(|FiniteLinearAggregate|·*2))·(|ofCategory|·*6·(|FiniteLinearAggregate|·*2))·(|ofCategory|·*2·(|Ring|))·(|isDomain|·*1·(|BezoutMatrix|·*2·*3·*4·*5·*6))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·*2))·(|ofCategory|·*4·(|MatrixCategory|·*2·*5·*6)))))·101 (((*1·*2·*3·*3)·(AND·(|has|·*2·(ATTRIBUTE·(|commutative|·"*")))·(|ofCategory|·*5·(|FiniteLinearAggregate|·*2))·(|ofCategory|·*6·(|FiniteLinearAggregate|·*2))·(|ofCategory|·*2·(|Ring|))·(|isDomain|·*1·(|BezoutMatrix|·*2·*3·*4·*5·*6))·(|ofCategory|·*3·(|UnivariatePolynomialCategory|·*2))·(|ofCategory|·*4·(|MatrixCategory|·*2·*5·*6)))))·
102 (((*1·*1·*1·*1)·(|isDomain|·*1·(|OutputForm|)))·((*1·*1·*1)·(|isDomain|·*1·(|OutputForm|)))·((*1·*1·*2·*3)·(AND·(|isDomain|·*2·(|SparseUnivariatePolynomial|·(|Integer|)))·(|isDomain|·*3·(|Integer|))·(|ofCategory|·*1·(|PAdicIntegerCategory|·*4)))))·102 (((*1·*1·*2·*3)·(AND·(|isDomain|·*2·(|SparseUnivariatePolynomial|·(|Integer|)))·(|isDomain|·*3·(|Integer|))·(|ofCategory|·*1·(|PAdicIntegerCategory|·*4))))·((*1·*1·*1·*1)·(|isDomain|·*1·(|OutputForm|)))·((*1·*1·*1)·(|isDomain|·*1·(|OutputForm|))))·
103 (((*1·*2·*2·*3·*2)·(AND·(|isDomain|·*3·(|NonNegativeInteger|))·(|ofCategory|·*4·(|FiniteFieldCategory|))·(|isDomain|·*1·(|DistinctDegreeFactorize|·*4·*2))·(|ofCategory|·*2·(|UnivariatePolynomialCategory|·*4)))))·103 (((*1·*2·*2·*3·*2)·(AND·(|isDomain|·*3·(|NonNegativeInteger|))·(|ofCategory|·*4·(|FiniteFieldCategory|))·(|isDomain|·*1·(|DistinctDegreeFactorize|·*4·*2))·(|ofCategory|·*2·(|UnivariatePolynomialCategory|·*4)))))·
104 (((*1·*2)·(AND·(|isDomain|·*2·(|Table|·(|StochasticDifferential|·*3)·(|StochasticDifferential|·*3)))·(|isDomain|·*1·(|StochasticDifferential|·*3))·(|ofCategory|·*3·(|Join|·(|OrderedSet|)·(|IntegralDomain|))))))·104 (((*1·*2)·(AND·(|isDomain|·*2·(|Table|·(|StochasticDifferential|·*3)·(|StochasticDifferential|·*3)))·(|isDomain|·*1·(|StochasticDifferential|·*3))·(|ofCategory|·*3·(|Join|·(|OrderedSet|)·(|IntegralDomain|))))))·
105 (((*1·*1·*2·*1)·(AND·(|isDomain|·*2·(|Integer|))·(|ofCategory|·*1·(|UnivariateLaurentSeriesConstructorCategory|·*3·*4))·(|ofCategory|·*3·(|Ring|))·(|ofCategory|·*4·(|UnivariateTaylorSeriesCategory|·*3))))·((*1·*1·*1)·(AND·(|ofCategory|·*1·(|UnivariateLaurentSeriesConstructorCategory|·*2·*3))·(|ofCategory|·[·...·truncated·by·diffoscope;·len:·984,·SHA:·ca051a1b67a0fbbb039bb6a740e71134e3740c3b7927b5f9c198dbe7b030aea9·...·]|)))))·105 (((*1·*1·*2·*1)·(AND·(|isDomain|·*2·(|Integer|))·(|isDomain|·*1·(|PAdicRational|·*3))·(|ofType|·*3·*2)))·((*1·*1·*1)·(AND·(|isDomain|·*1·(|PAdicRational|·*2))·(|ofType|·*2·(|Integer|))))·((*1·*1·*2·*1)·(AND·(|isDomain|·*2·(|Integer|))·(|ofCategory|·*1·(|UnivariateLaurentSeriesConstructorCategory|·*3·*4))·([·...·truncated·by·diffoscope;·len:·984,·SHA:·4a28e375a2dfd672084e76aae55d9ad14494b279eaf5c6d915d358b944054133·...·]|)))))·
106 (((*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|DoubleFloat|)))·(|isDomain|·*2·(|List|·(|String|)))·(|isDomain|·*1·(|d01AgentsPackage|))))·((*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|DoubleFloat|)))·(|isDomain|·*2·(|List|·(|String|)))·(|isDomain|·*1·(|ExpertSystemToolsPackage|))))·((*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|DoubleFloat|)))·(|isDomain|·*2·(|List|·(|String|)))·(|isDomain|·*1·(|ExpertSystemContinuityPackage|)))))·106 (((*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|DoubleFloat|)))·(|isDomain|·*2·(|List|·(|String|)))·(|isDomain|·*1·(|d01AgentsPackage|))))·((*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|DoubleFloat|)))·(|isDomain|·*2·(|List|·(|String|)))·(|isDomain|·*1·(|ExpertSystemContinuityPackage|))))·((*1·*2·*3)·(AND·(|isDomain|·*3·(|List|·(|DoubleFloat|)))·(|isDomain|·*2·(|List|·(|String|)))·(|isDomain|·*1·(|ExpertSystemToolsPackage|)))))·
107 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|OutputForm|))·(|isDomain|·*1·(|FreeNilpotentLie|·*3·*4·*5))·(|ofType|·*3·(|NonNegativeInteger|))·(|ofType|·*4·(|NonNegativeInteger|))·(|ofCategory|·*5·(|CommutativeRing|)))))·107 (((*1·*2·*1)·(AND·(|isDomain|·*2·(|OutputForm|))·(|isDomain|·*1·(|FreeNilpotentLie|·*3·*4·*5))·(|ofType|·*3·(|NonNegativeInteger|))·(|ofType|·*4·(|NonNegativeInteger|))·(|ofCategory|·*5·(|CommutativeRing|)))))·
108 (((*1·*2·*3·*4·*2·*5·*6·*7·*8·*9·*10)·(|partial|·AND·(|isDomain|·*2·(|List|·(|SparseUnivariatePolynomial|·*13)))·(|isDomain|·*3·(|SparseUnivariatePolynomial|·*13))·(|isDomain|·*4·(|List|·*12))·(|isDomain|·*5·(|List|·*10))·(|isDomain|·*6·(|List|·*13))·(|isDomain|·*7·(|List|·(|List|·(|Record|·(|:|·|expt|·(|NonNegativeInteger|))·(|:|·|pcoef|·*13)))))·(|isDomain|·*8·(|List|·(|NonNegativeInteger|)))·(|isDomain|·*9·(|Vector|·(|List|·(|SparseUnivariatePolynomial|·*10))))·(|ofCategory|·*12·(|OrderedSet|))·(|ofCategory|·*10·(|EuclideanDomain|))·(|ofCategory|·*13·(|PolynomialCategory|·*10·*11·*12))·(|ofCategory|·*11·(|OrderedAbelianMonoidSup|))·(|isDomain|·*1·(|MultivariateLifting|·*11·*12·*10·*13)))))·108 (((*1·*2·*3·*4·*2·*5·*6·*7·*8·*9·*10)·(|partial|·AND·(|isDomain|·*2·(|List|·(|SparseUnivariatePolynomial|·*13)))·(|isDomain|·*3·(|SparseUnivariatePolynomial|·*13))·(|isDomain|·*4·(|List|·*12))·(|isDomain|·*5·(|List|·*10))·(|isDomain|·*6·(|List|·*13))·(|isDomain|·*7·(|List|·(|List|·(|Record|·(|:|·|expt|·(|NonNegativeInteger|))·(|:|·|pcoef|·*13)))))·(|isDomain|·*8·(|List|·(|NonNegativeInteger|)))·(|isDomain|·*9·(|Vector|·(|List|·(|SparseUnivariatePolynomial|·*10))))·(|ofCategory|·*12·(|OrderedSet|))·(|ofCategory|·*10·(|EuclideanDomain|))·(|ofCategory|·*13·(|PolynomialCategory|·*10·*11·*12))·(|ofCategory|·*11·(|OrderedAbelianMonoidSup|))·(|isDomain|·*1·(|MultivariateLifting|·*11·*12·*10·*13)))))·
109 (((*1·*1·*2·*1)·(AND·(|isDomain|·*2·(|Switch|))·(|isDomain|·*1·(|FortranCode|)))))·109 (((*1·*1·*2·*1)·(AND·(|isDomain|·*2·(|Switch|))·(|isDomain|·*1·(|FortranCode|)))))·
110 (((*1·*1·*1·*1)·(AND·(|ofCategory|·*1·(|LocalPowerSeriesCategory|·*2))·(|ofCategory|·*2·(|Field|)))))·110 (((*1·*1·*1·*1)·(AND·(|ofCategory|·*1·(|LocalPowerSeriesCategory|·*2))·(|ofCategory|·*2·(|Field|)))))·
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1 Package:·axiom-doc1 Package:·axiom-doc
2 Source:·axiom2 Source:·axiom
3 Version:·20170501-133 Version:·20170501-13
4 Architecture:·all4 Architecture:·all
5 Maintainer:·Camm·Maguire·<camm@debian.org>5 Maintainer:·Camm·Maguire·<camm@debian.org>
6 Installed-Size:·1283256 Installed-Size:·128324
7 Depends:·tex-common·(>=·6.13)7 Depends:·tex-common·(>=·6.13)
8 Section:·doc8 Section:·doc
9 Priority:·optional9 Priority:·optional
10 Description:·General·purpose·computer·algebra·system:·documentation10 Description:·General·purpose·computer·algebra·system:·documentation
11 ·Axiom·is·useful·for11 ·Axiom·is·useful·for
12 ·research·and·development·of·mathematical·algorithms.·It·defines·a12 ·research·and·development·of·mathematical·algorithms.·It·defines·a
13 ·strongly·typed,·mathematically·correct·type·hierarchy.·It·has·a13 ·strongly·typed,·mathematically·correct·type·hierarchy.·It·has·a
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00000130:·4465·6365·6d90·ac72·6290·538e·6572·9603··Decem..rb.S.er..00000130:·4a61·6e90·ac72·7561·7279·9603·eaa8·352c··Jan..ruary....5,
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00000180:·0380·00f3·1b4b·f160·7900·0a00·0000·0a00··.....K.`y.......00000180:·1b4b·f160·7900·0a00·0000·0a00·0000·0563··.K.`y..........c
00000190:·0000·0563·6d72·3130·c631·8e8e·8e8c·8b00··...cmr10.1......00000190:·6d72·3130·c631·8e8e·8e8c·8b00·0000·0200··mr10.1..........
000001a0:·0000·0200·0000·0000·0000·0000·0000·0000··................000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................
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 00000320:·636c·6561·7291·04b9·9661·6c6c·8ea1·a18d··clear....all....
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00000330:·8ea1·a18d·913e·0000·2973·6574·9604·b996··.....>..)set.... 
00000340:·6d65·7373·6167·6593·7469·6d65·936f·6e8e··message.time.on.00000340:·6167·6593·7469·6d65·936f·6e8e·a1a1·8d91··age.time.on.....
00000350:·a1a1·8d91·3e00·002d·2d53·9604·b996·3193··....>..--S....1. 
00000360:·6f66·9332·338e·a18d·913e·0000·6163·6b65··of.23....>..acke 
00000370:·7273·6c6f·7728·6d3a·494e·542c·6e3a·494e··rslow(m:INT,n:IN 
00000380:·5429·3a49·4e54·9104·b996·3d3d·8ea1·8d91··T):INT....==.... 
00000390:·4773·2c6d·9604·b996·3d93·3093·3d3e·936e··Gs,m....=.0.=>.n 
000003a0:·2b31·8ea1·8d91·4773·2c28·6d3e·3096·04b9··+1....Gs,(m>0... 
000003b0:·9661·6e64·936e·3d30·2993·3d3e·9361·636b··.and.n=0).=>.ack 
000003c0:·6572·736c·6f77·286d·2d31·2c31·298e·a18d··erslow(m-1,1)... 
000003d0:·9147·732c·6163·6b65·7273·6c6f·7728·6d2d··.Gs,ackerslow(m- 
000003e0:·312c·6163·6b65·7273·6c6f·7728·6d2c·6e2d··1,ackerslow(m,n- 
000003f0:·3129·298e·a18d·913e·0000·2d2d·528e·a18d··1))....>..--R... 
00000400:·913e·0000·2d2d·5291·0e2c·c246·756e·6374··.>..--R..,.Funct 
00000410:·696f·6e96·04b9·9664·6563·6c61·7261·7469··ion....declarati 
00000420:·6f6e·9361·636b·6572·736c·6f77·933a·9328··on.ackerslow.:.( 
00000430:·496e·7465·6765·722c·496e·7465·6765·7229··Integer,Integer) 
00000440:·932d·3e93·496e·7465·6765·7293·6861·738e··.->.Integer.has. 
00000450:·a18d·913e·0000·2d2d·5291·1c59·8462·6565··...>..--R..Y.bee 
00000460:·6e96·04b9·9661·6464·6564·9374·6f93·776f··n....added.to.wo 
00000470:·726b·7370·6163·652e·8ea1·8d91·3e00·002d··rkspace.....>..- 
00000480:·2d52·9201·3c92·4254·7970·653a·9104·b996··-R..<.BType:.... 
00000490:·566f·6964·8ea1·8d91·3e00·002d·2d49·9201··Void....>..--I.. 
000004a0:·37d8·ac54·696d·653a·9604·b996·3093·7365··7..Time:....0.se 
000004b0:·638e·a18d·913e·0000·2d2d·4591·04b9·9631··c....>..--E....1 
000004c0:·8ea1·a18d·913e·0000·2d2d·5396·04b9·9632··.....>..--S....2 
000004d0:·936f·6693·3233·8ea1·8d91·3e00·0061·636b··.of.23....>..ack 
000004e0:·6572·736c·6f77·2830·2c30·298e·a18d·913e··erslow(0,0)....> 
000004f0:·0000·2d2d·528e·a18d·913e·0000·2d2d·5291··..--R....>..--R. 
00000500:·0e2c·c243·6f6d·7069·6c69·6e67·9604·b996··.,.Compiling.... 
00000510:·6675·6e63·7469·6f6e·9361·636b·6572·736c··function.ackersl 
00000520:·6f77·9377·6974·6893·7479·7065·9328·496e··ow.with.type.(In 
00000530:·7465·6765·722c·496e·7465·6765·7229·932d··teger,Integer).- 
00000540:·3e93·496e·7465·6765·728e·a18d·913e·0000··>.Integer....>.. 
00000550:·2d2d·528e·a18d·913e·0000·2d2d·5291·0e2c··--R....>..--R.., 
00000560:·c228·3229·9109·732c·318e·a18d·913e·0000··.(2)..s,1....>.. 
00000570:·2d2d·5292·0108·98d0·5479·7065·3a91·04b9··--R.....Type:... 
00000580:·9650·6f73·6974·6976·6549·6e74·6567·6572··.PositiveInteger 
00000590:·8ea1·8d91·3e00·002d·2d49·9200·f0f8·e254··....>..--I.....T 
000005a0:·696d·653a·9604·b996·302e·3031·9328·4f54··ime:....0.01.(OT 
000005b0:·2993·3d93·302e·3031·9373·6563·8ea1·8d91··).=.0.01.sec.... 
000005c0:·3e00·002d·2d45·9104·b996·328e·a1a1·8d91··>..--E....2..... 
000005d0:·3e00·002d·2d53·9604·b996·3393·6f66·9332··>..--S....3.of.200000350:·3e00·002d·2d53·9604·b996·3193·6f66·9332··>..--S....1.of.2
000005e0:·338e·a18d·913e·0000·6361·6368·653a·5461··3....>..cache:Ta 
000005f0:·626c·6528·4c69·7374·9104·b996·496e·7465··ble(List....Inte 
00000600:·6765·722c·496e·7465·6765·7229·3a3d·656d··ger,Integer):=em 
00000610:·7074·7928·298e·a18d·913e·0000·2d2d·528e··pty()....>..--R.00000360:·338e·a18d·913e·0000·6163·6b65·7273·6c6f··3....>..ackerslo
 00000370:·7728·6d3a·494e·542c·6e3a·494e·5429·3a49··w(m:INT,n:INT):I
 00000380:·4e54·9104·b996·3d3d·8ea1·8d91·4773·2c6d··NT....==....Gs,m
 00000390:·9604·b996·3d93·3093·3d3e·936e·2b31·8ea1··....=.0.=>.n+1..
 000003a0:·8d91·4773·2c28·6d3e·3096·04b9·9661·6e64··..Gs,(m>0....and
 000003b0:·936e·3d30·2993·3d3e·9361·636b·6572·736c··.n=0).=>.ackersl
 000003c0:·6f77·286d·2d31·2c31·298e·a18d·9147·732c··ow(m-1,1)....Gs,
 000003d0:·6163·6b65·7273·6c6f·7728·6d2d·312c·6163··ackerslow(m-1,ac
 000003e0:·6b65·7273·6c6f·7728·6d2c·6e2d·3129·298e··kerslow(m,n-1)).
00000620:·a18d·913e·0000·2d2d·528e·a18d·913e·0000··...>..--R....>..000003f0:·a18d·913e·0000·2d2d·528e·a18d·913e·0000··...>..--R....>..
 00000400:·2d2d·5291·0e2c·c246·756e·6374·696f·6e96··--R..,.Function.
 00000410:·04b9·9664·6563·6c61·7261·7469·6f6e·9361··...declaration.a
 00000420:·636b·6572·736c·6f77·933a·9328·496e·7465··ckerslow.:.(Inte
 00000430:·6765·722c·496e·7465·6765·7229·932d·3e93··ger,Integer).->.
 00000440:·496e·7465·6765·7293·6861·738e·a18d·913e··Integer.has....>
 00000450:·0000·2d2d·5291·1c59·8462·6565·6e96·04b9··..--R..Y.been...
 00000460:·9661·6464·6564·9374·6f93·776f·726b·7370··.added.to.worksp
 00000470:·6163·652e·8ea1·8d91·3e00·002d·2d52·9201··ace.....>..--R..
 00000480:·3c92·4254·7970·653a·9104·b996·566f·6964··<.BType:....Void
 00000490:·8ea1·8d91·3e00·002d·2d49·9201·37d8·ac54··....>..--I..7..T
 000004a0:·696d·653a·9604·b996·3093·7365·638e·a18d··ime:....0.sec...
 000004b0:·913e·0000·2d2d·4591·04b9·9631·8ea1·a18d··.>..--E....1....
 000004c0:·913e·0000·2d2d·5396·04b9·9632·936f·6693··.>..--S....2.of.
 000004d0:·3233·8ea1·8d91·3e00·0061·636b·6572·736c··23....>..ackersl
 000004e0:·6f77·2830·2c30·298e·a18d·913e·0000·2d2d··ow(0,0)....>..--
 000004f0:·528e·a18d·913e·0000·2d2d·5291·0e2c·c243··R....>..--R..,.C
 00000500:·6f6d·7069·6c69·6e67·9604·b996·6675·6e63··ompiling....func
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./usr/share/doc/axiom-doc/src/input/algaggr.input.dvi.gz
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algaggr.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 370 lines modifiedOffset 12, 370 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7461·6c67·6167·6772·2e69··put..7talgaggr.i000000d0:·7075·7491·0537·7461·6c67·6167·6772·2e69··put..7talgaggr.i
000000e0:·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200··nput..".........000000e0:·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200··nput..".........
000000f0:·e1b0·cff3·2758·ab51·0b00·0c00·0000·0c00··....'X.Q........000000f0:·e1b0·cff3·2758·ab51·0b00·0c00·0000·0c00··....'X.Q........
00000100:·0000·0563·6d72·3132·d254·696d·6f74·6890··...cmr12.Timoth.00000100:·0000·0563·6d72·3132·d254·696d·6f74·6890··...cmr12.Timoth.
00000110:·ac72·7991·03ea·a844·616c·798e·8e8e·8e8e··.ry....Daly.....00000110:·ac72·7991·03ea·a844·616c·798e·8e8e·8e8e··.ry....Daly.....
00000120:·9f17·888b·8d92·00d8·6380·4465·6365·6d90··........c.Decem. 
00000130:·ac72·6290·538e·6572·9603·eaa8·322c·9332··.rb.S.er....2,.200000120:·9f17·666a·8d92·00dd·1f0b·4a61·6e90·ac72··..fj......Jan..r
 00000130:·7561·7279·9603·eaa8·352c·9332·3032·368e··uary....5,.2026.
00000140:·3032·348e·9f24·0001·8d92·00f1·a14b·f331··024..$.......K.100000140:·9f24·0001·8d92·00f1·a14b·f331·740c·893a··.$.......K.1t..:
00000150:·740c·893a·0009·0000·0009·0000·0005·636d··t..:..........cm00000150:·0009·0000·0009·0000·0005·636d·6278·39dc··..........cmbx9.
00000160:·6278·39dc·4162·7374·7261·6374·8e9f·0fac··bx9.Abstract....00000160:·4162·7374·7261·6374·8e9f·0fac·d18e·9f1e··Abstract........
00000170:·d18e·9f1e·0000·8d8d·9201·0380·00f3·1b4b··...............K00000170:·0000·8d8d·9201·0380·00f3·1b4b·f160·7900··...........K.`y.
00000180:·f160·7900·0a00·0000·0a00·0000·0563·6d72··.`y..........cmr00000180:·0a00·0000·0a00·0000·0563·6d72·3130·c631··.........cmr10.1
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000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001c0:·0000·0000·2aa0·0279·0000·8da0·fda3·0000··....*..y........000001c0:·2aa0·0279·0000·8da0·fda3·0000·a002·3f00··*..y..........?.
000001d0:·a002·3f00·008d·a0fd·e400·008d·913e·0000··..?..........>..000001d0:·008d·a0fd·e400·008d·913e·0000·f333·c2d6··.........>...3..
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./usr/share/doc/axiom-doc/src/input/algbrbf.input.dvi.gz
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algbrbf.input.dvi
    
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Offset 12, 258 lines modifiedOffset 12, 257 lines modified
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./usr/share/doc/axiom-doc/src/input/algfacob.input.dvi.gz
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algfacob.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/alist.input.dvi
    
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allfact.input.dvi
    
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arith.input.dvi
    
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 000004e0:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--
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 00000520:·3931·3032·3432·3738·3934·3135·3330·3732··9102427894153072
 00000530:·3739·3535·3933·3430·3930·3635·3338·3035··7955934090653805
 00000540:·3036·3031·3131·3635·3135·3434·3637·3331··0601116515446731
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 00000560:·c230·3838·3330·3034·3735·3639·3537·3233··.088300475695723
 00000570:·3836·3835·3139·3533·3932·3337·3533·3731··8685195392375371
 00000580:·3931·3533·3831·3530·3831·3030·3231·3636··9153815081002166
 00000590:·3032·3531·3732·3032·3039·3438·3835·3737··0251720209488577
 000005a0:·3132·3939·3036·3137·3038·3239·5f8e·a18d··129906170829_...
 000005b0:·913e·0000·2d2d·5291·0e2c·c233·3035·3136··.>..--R..,.30516
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24.9 KB
./usr/share/doc/axiom-doc/src/input/array1.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 184 lines modifiedOffset 12, 184 lines modified
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array2.input.dvi
    
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000004e0:·002d·2d53·9604·b996·3393·6f66·9333·8ea1··.--S....3.of.3..00000450:·002d·2d53·9604·b996·3293·6f66·9333·8ea1··.--S....2.of.3..
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 00000490:·0000·2d2d·5291·0e2c·c228·3229·9109·732c··..--R..,.(2)..s,
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 000004b0:·7f28·5479·7065·3a91·04b9·9644·6f75·626c··.(Type:....Doubl
 000004c0:·6546·6c6f·6174·8ea1·8d91·3e00·002d·2d45··eFloat....>..--E
 000004d0:·9104·b996·328e·a1a1·8d91·3e00·002d·2d53··....2.....>..--S
 000004e0:·9604·b996·3393·6f66·9333·8ea1·8d91·3e00··....3.of.3....>.
000004f0:·8d91·3e00·006d·616b·6541·7272·6f77·2870··..>..makeArrow(p000004f0:·006d·616b·6541·7272·6f77·2870·312c·7032··.makeArrow(p1,p2
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asec.input.dvi
    
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asinatan.input.dvi
    
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000004f0:·913e·0000·7496·04b9·963a·3d93·6261·6c61··.>..t....:=.bala000004f0:·7496·04b9·963a·3d93·6261·6c61·6e63·6564··t....:=.balanced
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 00000530:·910e·2cc2·2833·2991·0973·2c5b·5b30·2c30··..,.(3)..s,[[0,0
 00000540:·2c30·5d2c·302c·5b30·2c30·2c30·5d5d·8ea1··,0],0,[0,0,0]]..
 00000550:·8d91·3e00·002d·2d52·9200·9bec·5654·7970··..>..--R....VTyp
 00000560:·653a·9104·b996·4261·6c61·6e63·6564·4269··e:....BalancedBi
 00000570:·6e61·7279·5472·6565·284e·6f6e·4e65·6761··naryTree(NonNega
 00000580:·7469·7665·496e·7465·6765·7229·8ea1·8d91··tiveInteger)....
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 000005b0:·308e·a18d·913e·0000·7365·746c·6561·7665··0....>..setleave
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./usr/share/doc/axiom-doc/src/input/bern.input.dvi
    
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Offset 12, 67 lines modifiedOffset 12, 66 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
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000000d0:·7075·7491·0537·7462·9073·8e65·726e·2e69··put..7tb.s.ern.i000000d0:·7075·7491·0537·7462·9073·8e65·726e·2e69··put..7tb.s.ern.i
000000e0:·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200··nput..".........000000e0:·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200··nput..".........
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00000100:·0000·0563·6d72·3132·d254·6865·9603·eaa8··...cmr12.The....00000100:·0000·0563·6d72·3132·d254·6865·9603·eaa8··...cmr12.The....
00000110:·4178·696f·6d93·5491·ff05·5665·616d·8e8e··Axiom.T...Veam..00000110:·4178·696f·6d93·5491·ff05·5665·616d·8e8e··Axiom.T...Veam..
00000120:·8e8e·8e9f·1788·8b8d·9200·d863·8044·6563··...........c.Dec00000120:·8e8e·8e9f·1766·6a8d·9200·dd1f·0b4a·616e··.....fj......Jan
00000130:·656d·90ac·7262·9053·8e65·7296·03ea·a832··em..rb.S.er....200000130:·90ac·7275·6172·7996·03ea·a835·2c93·3230··..ruary....5,.20
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00000150:·4bf3·3174·0c89·3a00·0900·0000·0900·0000··K.1t..:.........00000150:·0c89·3a00·0900·0000·0900·0000·0563·6d62··..:..........cmb
00000160:·0563·6d62·7839·dc41·6273·7472·6163·748e··.cmbx9.Abstract.00000160:·7839·dc41·6273·7472·6163·748e·9f0f·acd1··x9.Abstract.....
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 000002b0:·7369·6e28·7429·5e32·298e·a40b·0000·8d91··sin(t)^2).......
 000002c0:·3e00·0067·2874·293d·3d73·696e·2874·292a··>..g(t)==sin(t)*
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000005d0:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..-- 
000005e0:·5291·0e2c·c228·3229·9609·732c·6265·7373··R..,.(2)..s,bess 
000005f0:·656c·4b93·2861·2c78·298e·a18d·913e·0000··elK.(a,x)....>.. 
00000600:·2d2d·5291·46df·ca2c·318e·a18d·913e·0000··--R.F..,1....>.. 
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00000630:·6765·7229·8ea1·8d91·3e00·002d·2d45·9104··ger)....>..--E.. 
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00000660:·6e74·6567·7261·7465·2844·2862·6573·7365··ntegrate(D(besse 
00000670:·6c4b·2861·2c78·292c·6129·2c61·298e·a18d··lK(a,x),a),a)... 
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00000690:·5291·0e2c·c228·3329·9109·732c·6265·7373··R..,.(3)..s,bess 
000006a0:·656c·4b28·612c·7829·8ea1·8d91·3e00·002d··elK(a,x)....>..- 
000006b0:·2d52·9200·c1b9·0654·7970·653a·9104·b996··-R.....Type:.... 
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00000760:·653a·9104·b996·556e·696f·6e28·2266·6169··e:....Union("fai 
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./usr/share/doc/axiom-doc/src/input/bezout.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 119 lines modifiedOffset 12, 119 lines modified
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 00000210:·3e00·0029·7365·7496·04b9·966d·6573·7361··>..)set....messa
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 000002e0:·6976·6172·6961·7465·506f·6c79·6e6f·6d69··ivariatePolynomi
 000002f0:·616c·2849·6e74·6567·6572·292c·5533·324d··al(Integer),U32M
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bitcoin.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/bop.input.dvi.gz
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bop.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/bug100.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/bug10069.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/bug101.input.dvi
    
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Offset 12, 111 lines modifiedOffset 12, 111 lines modified
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 000002a0:·0000·c663·6175·7365·7396·0355·5561·6e93··...causes..UUan.
 000002b0:·696e·0c6e·6974·6593·6c6f·9a47·1d6f·7093··in.nite.lo.G.op.
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 000002d0:·6c0c·6e93·7465·6772·6174·6598·616e·6498··l.n.tegrate.and.
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00000250:·0000·8da0·fde4·0000·8d91·4d00·00c6·5468··..........M...Th 
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00000320:·9864·6593·746f·9366·6169·6c93·616e·6493··.de.to.fail.and. 
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Max diff block lines reached; 2748/15484 bytes (17.75%) of diff not shown.
21.9 KB
./usr/share/doc/axiom-doc/src/input/bug103.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 161 lines modifiedOffset 12, 161 lines modified
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000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7462·7567·3130·332e·696e··put..7tbug103.in000000d0:·7075·7491·0537·7462·7567·3130·332e·696e··put..7tbug103.in
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00000120:·1788·8b8d·9200·d863·8044·6563·656d·90ac··.......c.Decem.. 
00000130:·7262·9053·8e65·7296·03ea·a832·2c93·3230··rb.S.er....2,.2000000120:·1766·6a8d·9200·dd1f·0b4a·616e·90ac·7275··.fj......Jan..ru
 00000130:·6172·7996·03ea·a835·2c93·3230·3236·8e9f··ary....5,.2026..
00000140:·3234·8e9f·2400·018d·9200·f1a1·4bf3·3174··24..$.......K.1t00000140:·2400·018d·9200·f1a1·4bf3·3174·0c89·3a00··$.......K.1t..:.
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00000160:·7839·dc41·6273·7472·6163·748e·9f0f·acd1··x9.Abstract.....00000160:·6273·7472·6163·748e·9f0f·acd1·8e9f·1e00··bstract.........
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000001c0:·0000·002a·a002·7900·008d·a0fd·a300·00a0··...*..y.........000001c0:·a002·7900·008d·a0fd·a300·00a0·023f·0000··..y..........?..
000001d0:·023f·0000·8da0·fde4·0000·8d91·3e00·00f3··.?..........>...000001d0:·8da0·fde4·0000·8d91·3e00·00f3·33c2·d64e··........>...3..N
000001e0:·33c2·d64e·a000·0e66·6600·0c00·0000·0663··3..N...ff......c000001e0:·a000·0e66·6600·0c00·0000·0663·6d62·7831··...ff......cmbx1
000001f0:·6d62·7831·32de·436f·6e95·8ccc·7465·6e93··mbx12.Con...ten.000001f0:·32de·436f·6e95·8ccc·7465·6e93·7473·8e8e··2.Con...ten.ts..
00000200:·7473·8e8e·9f1e·0000·8d8d·9201·0380·00c6··ts..............00000200:·9f1e·0000·8d8d·9201·0380·00c6·328e·8e8e··............2...
00000210:·328e·8e8e·8c8b·0000·0003·0000·0000·0000··2...............00000210:·8c8b·0000·0003·0000·0000·0000·0000·0000··................
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00000250:·0000·8da0·fde4·0000·8d91·4d00·00c6·5468··..........M...Th00000250:·fde4·0000·8d91·4d00·00c6·5468·6591·0355··......M...The..U
00000260:·6591·0355·5563·616c·6c8e·a413·0000·8d91··e..UUcall.......00000260:·5563·616c·6c8e·a413·0000·8d91·4773·2cf3··Ucall.......Gs,.
00000270:·4773·2cf3·34df·a44e·0000·0900·0000·0900··Gs,.4..N........00000270:·34df·a44e·0000·0900·0000·0900·0000·0563··4..N...........c
00000280:·0000·0563·6d74·7439·df73·6f6c·7665·287a··...cmtt9.solve(z00000280:·6d74·7439·df73·6f6c·7665·287a·3d7a·2c7a··mtt9.solve(z=z,z
00000290:·3d7a·2c7a·298e·a914·0000·8d91·3e00·00c6··=z,z).......>...00000290:·298e·a914·0000·8d91·3e00·00c6·6661·696c··).......>...fail
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000002b0:·8d91·4c2c·c2df·3e3e·9604·b996·4572·726f··..L,..>>....Erro000002b0:·c2df·3e3e·9604·b996·4572·726f·7293·6465··..>>....Error.de
000002c0:·7293·6465·7465·6374·6564·9377·6974·6869··r.detected.withi000002c0:·7465·6374·6564·9377·6974·6869·6e93·6c69··tected.within.li
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000002e0:·9f0b·0000·8d91·4c2c·c228·3196·04b9·962e··......L,.(1.....000002e0:·8d91·4c2c·c228·3196·04b9·962e·9366·6169··..L,.(1......fai
000002f0:·9366·6169·6c65·6429·9363·616e·6e6f·7493··.failed).cannot.000002f0:·6c65·6429·9363·616e·6e6f·7493·6265·9363··led).cannot.be.c
00000300:·6265·9363·6f65·7263·6564·9374·6f93·6d6f··be.coerced.to.mo00000300:·6f65·7263·6564·9374·6f93·6d6f·6465·9328··oerced.to.mode.(
00000310:·6465·9328·506f·6c79·6e6f·6d69·616c·9328··de.(Polynomial.(00000310:·506f·6c79·6e6f·6d69·616c·9328·496e·7465··Polynomial.(Inte
00000320:·496e·7465·6765·7229·298e·a68d·914d·0000··Integer))....M..00000320:·6765·7229·298e·a68d·914d·0000·c654·6865··ger))....M...The
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00000350:·95b8·e379·9103·146c·5769·6c6c·6961·6d2c··...y...lWilliam,00000350:·9103·146c·5769·6c6c·6961·6d2c·9863·9368··...lWilliam,.c.h
00000360:·9863·9368·616e·6765·7396·0314·6df3·24df··.c.hanges...m.$.00000360:·616e·6765·7396·0314·6df3·24df·ea3c·7800··anges...m.$..<x.
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00000390:·636c·6964·6561·6e44·6f6d·6169·6e93·746f··clideanDomain.to00000390:·6561·6e44·6f6d·6169·6e93·746f·9103·146c··eanDomain.to...l
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000003c0:·55c6·7465·7374·2e8e·a18d·915a·5984·df78··U.test.....ZY..x000003c0:·7374·2e8e·a18d·915a·5984·df78·9604·b996··st.....ZY..x....
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00000400:·726f·3f96·04b9·9679·933d·3e93·2266·6169··ro?....y.=>."fai00000400:·04b9·9679·933d·3e93·2266·6169·6c65·6422··...y.=>."failed"
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00000420:·6976·6964·6528·782c·7929·8ea1·8d91·6886··ivide(x,y)....h.00000420:·6528·782c·7929·8ea1·8d91·6886·467a·6572··e(x,y)....h.Fzer
00000430:·467a·6572·6f3f·2871·722e·7265·6d61·696e··Fzero?(qr.remain00000430:·6f3f·2871·722e·7265·6d61·696e·6465·7229··o?(qr.remainder)
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00000450:·6f74·6965·6e74·8ea1·8d91·6886·4622·6661··otient....h.F"fa00000450:·6e74·8ea1·8d91·6886·4622·6661·696c·6564··nt....h.F"failed
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00000480:·9861·7393·6d61·6465·9362·7574·9364·6f9a··.as.made.but.do.00000480:·6d61·6465·9362·7574·9364·6f9a·471d·6573··made.but.do.G.es
00000490:·471d·6573·936e·6f74·9361·0b65·6374·9374··G.es.not.a.ect.t00000490:·936e·6f74·9361·0b65·6374·9374·6865·9362··.not.a.ect.the.b
000004a0:·6865·9362·9865·6861·90b8·e376·696f·7293··he.b.eha...vior.000004a0:·9865·6861·90b8·e376·696f·7293·6f66·9374··.eha...vior.of.t
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000004d0:·9b03·45c9·7072·6f70·9047·1d6f·7365·6491··..E.prop.G.osed.000004d0:·7072·6f70·9047·1d6f·7365·6491·0341·e762··prop.G.osed..A.b
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00000530:·a18d·913e·0000·cf7a·6572·6f3f·9104·71c7··...>...zero?..q.00000530:·0000·cf7a·6572·6f3f·9104·71c7·c674·6573··...zero?..q..tes
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00000570:·7a65·726f·3f96·04b9·9670·933d·3e93·708e··zero?....p.=>.p. 
00000580:·a18d·9163·ccb0·756e·6974·4e6f·726d·616c··...c..unitNormal 
00000590:·2828·7096·04b9·9665·7871·756f·9363·6f6e··((p....exquo.con 
000005a0:·7465·6e74·9370·2993·3a3a·2529·2e63·616e··tent.p).::%).can 
000005b0:·6f6e·6963·616c·8ea1·8d91·5a59·8470·7269··onical....ZY.pri 
000005c0:·6d69·7469·7665·5061·7274·2870·2c76·2991··mitivePart(p,v). 
000005d0:·04b9·963d·3d8e·a18d·9163·ccb0·7a65·726f··...==....c..zero 
000005e0:·3f96·04b9·9670·933d·3e93·708e·a18d·9163··?....p.=>.p....c00000570:·3f96·04b9·9670·933d·3e93·708e·a18d·9163··?....p.=>.p....c
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00000600:·04b9·9665·7871·756f·9363·6f6e·7465·6e74··...exquo.content00000590:·04b9·9665·7871·756f·9363·6f6e·7465·6e74··...exquo.content
 000005a0:·9370·2993·3a3a·2529·2e63·616e·6f6e·6963··.p).::%).canonic
 000005b0:·616c·8ea1·8d91·5a59·8470·7269·6d69·7469··al....ZY.primiti
 000005c0:·7665·5061·7274·2870·2c76·2991·04b9·963d··vePart(p,v)....=
 000005d0:·3d8e·a18d·9163·ccb0·7a65·726f·3f96·04b9··=....c..zero?...
 000005e0:·9670·933d·3e93·708e·a18d·9163·ccb0·756e··.p.=>.p....c..un
 000005f0:·6974·4e6f·726d·616c·2828·7096·04b9·9665··itNormal((p....e
 00000600:·7871·756f·9363·6f6e·7465·6e74·2870·2c76··xquo.content(p,v
00000610:·2870·2c76·2929·933a·3a25·292e·6361·6e6f··(p,v)).::%).cano00000610:·2929·933a·3a25·292e·6361·6e6f·6e69·6361··)).::%).canonica
00000620:·6e69·6361·6c8e·a68d·913e·0000·c673·7563··nical....>...suc00000620:·6c8e·a68d·913e·0000·c673·7563·6365·6564··l....>...succeed
00000630:·6365·6564·7391·0355·5577·6974·683a·8e9f··ceeds..UUwith:..00000630:·7391·0355·5577·6974·683a·8e9f·1300·008d··s..UUwith:......
00000640:·1300·008d·9147·732c·df5b·303d·9104·b996··.....Gs,.[0=.... 
00000650:·305d·8ea1·8d92·0089·9960·5479·7065·3a96··0].......`Type:. 
00000660:·04b9·964c·6973·7493·4571·7561·7469·6f6e··...List.Equation 
00000670:·9346·7261·6374·696f·6e93·506f·6c79·6e6f··.Fraction.Polyno 
00000680:·6d69·616c·9349·6e74·6567·6572·8ea6·9f0c··mial.Integer.... 
00000690:·0000·8d91·76e7·cff3·351a·f222·5600·0a00··....v...5.."V... 
000006a0:·0000·0a00·0000·0663·6d62·7831·30e0·7c96··.......cmbx10.|. 
000006b0:·03d5·542a·937c·8e9f·1300·008d·913e·0000··..T*.|.......>.. 
000006c0:·df29·7365·7496·04b9·9662·7265·616b·9372··.)set....break.r 
000006d0:·6573·756d·658e·a18d·913e·0000·2973·706f··esume....>..)spo 
000006e0:·6f6c·9104·b996·6275·6731·3033·2e6f·7574··ol....bug103.out 
000006f0:·7075·748e·a18d·913e·0000·2973·6574·9604··put....>..)set.. 
00000700:·b996·6d65·7373·6167·6593·7465·7374·936f··..message.test.o 
00000710:·6e8e·a18d·913e·0000·2973·6574·9604·b996··n....>..)set.... 
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00000730:·8ea1·8d91·3e00·0029·636c·6561·7291·04b9··....>..)clear... 
00000740:·9661·6c6c·8ea1·a18d·913e·0000·2d2d·5396··.all.....>..--S. 
00000750:·04b9·9631·936f·6693·318e·a18d·913e·0000··...1.of.1....>.. 
00000760:·736f·6c76·6528·7a3d·7a2c·7a29·8ea1·8d91··solve(z=z,z).... 
Max diff block lines reached; 5715/22315 bytes (25.61%) of diff not shown.
15.6 KB
./usr/share/doc/axiom-doc/src/input/bug10312.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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00000010:·5465·5820·6f75·7470·7574·2032·3032·342e··TeX·output·2024.00000010:·5465·5820·6f75·7470·7574·2032·3032·362e··TeX·output·2026.
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00000090:·1bf3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..00000090:·1bf3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..
Offset 12, 115 lines modifiedOffset 12, 115 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
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000000d0:·7075·7491·0537·7462·7567·3130·3331·322e··put..7tbug10312.000000d0:·7075·7491·0537·7462·7567·3130·3331·322e··put..7tbug10312.
000000e0:·696e·7075·748e·9f22·faff·8d8d·8d8d·8d92··input.."........000000e0:·696e·7075·748e·9f22·faff·8d8d·8d8d·8d92··input.."........
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00000110:·90ac·7279·9103·eaa8·4461·6c79·8e8e·8e8e··..ry....Daly....00000110:·90ac·7279·9103·eaa8·4461·6c79·8e8e·8e8e··..ry....Daly....
00000120:·8e9f·1788·8b8d·9200·d863·8044·6563·656d··.........c.Decem 
00000130:·90ac·7262·9053·8e65·7296·03ea·a832·2c93··..rb.S.er....2,.00000120:·8e9f·1766·6a8d·9200·dd1f·0b4a·616e·90ac··...fj......Jan..
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000002a0:·8ea9·1300·008d·913e·0000·f335·dfa4·4e00··.......>...5..N.000002a0:·008d·913e·0000·f335·dfa4·4e00·0009·0000··...>...5..N.....
000002b0:·0009·0000·0009·0000·0005·636d·7474·39e0··..........cmtt9.000002b0:·0009·0000·0005·636d·7474·39e0·2d2d·436f··......cmtt9.--Co
000002c0:·2d2d·436f·7079·7269·6768·7496·04b9·9654··--Copyright....T000002c0:·7079·7269·6768·7496·04b9·9654·6865·934e··pyright....The.N
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00000310:·e7cf·7c96·03d5·542a·937c·8ea6·8d91·3e00··..|...T*.|....>.00000310:·03d5·542a·937c·8ea6·8d91·3e00·00e0·2973··..T*.|....>...)s
00000320:·00e0·2973·6574·9604·b996·6272·6561·6b93··..)set....break.00000320:·6574·9604·b996·6272·6561·6b93·7265·7375··et....break.resu
00000330:·7265·7375·6d65·8ea4·0b00·008d·913e·0000··resume.......>..00000330:·6d65·8ea4·0b00·008d·913e·0000·2973·706f··me.......>..)spo
00000340:·2973·706f·6f6c·9104·b996·6275·6736·3335··)spool....bug63500000340:·6f6c·9104·b996·6275·6736·3335·372e·6f75··ol....bug6357.ou
00000350:·372e·6f75·7470·7574·8ea1·8d91·3e00·0029··7.output....>..)00000350:·7470·7574·8ea1·8d91·3e00·0029·7365·7496··tput....>..)set.
00000360:·7365·7496·04b9·966d·6573·7361·6765·9374··set....message.t00000360:·04b9·966d·6573·7361·6765·9374·6573·7493··...message.test.
00000370:·6573·7493·6f6e·8ea1·8d91·3e00·0029·7365··est.on....>..)se00000370:·6f6e·8ea1·8d91·3e00·0029·7365·7496·04b9··on....>..)set...
00000380:·7496·04b9·966d·6573·7361·6765·9361·7574··t....message.aut00000380:·966d·6573·7361·6765·9361·7574·6f93·6f66··.message.auto.of
00000390:·6f93·6f66·668e·a18d·913e·0000·2963·6c65··o.off....>..)cle00000390:·668e·a18d·913e·0000·2963·6c65·6172·9104··f....>..)clear..
000003a0:·6172·9104·b996·616c·6c8e·a1a1·8d91·3e00··ar....all.....>.000003a0:·b996·616c·6c8e·a1a1·8d91·3e00·002d·2d96··..all.....>..--.
000003b0:·002d·2d96·04b9·9654·6865·936f·7269·6769··.--....The.origi000003b0:·04b9·9654·6865·936f·7269·6769·6e61·6c93··...The.original.
000003c0:·6e61·6c93·6175·7468·6f72·9361·7373·756d··nal.author.assum000003c0:·6175·7468·6f72·9361·7373·756d·6564·9328··author.assumed.(
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000003f0:·7274·2878·292c·8ea1·8d91·3e00·002d·2d96··rt(x),....>..--.000003f0:·292c·8ea1·8d91·3e00·002d·2d96·04b9·9677··),....>..--....w
00000400:·04b9·9677·6869·6368·9369·7393·7772·6f6e··...which.is.wron00000400:·6869·6368·9369·7393·7772·6f6e·6793·2866··hich.is.wrong.(f
00000410:·6793·2866·6f72·9365·7861·6d70·6c65·2c8e··g.(for.example,.00000410:·6f72·9365·7861·6d70·6c65·2c8e·a18d·913e··or.example,....>
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00000440:·2832·2993·213d·9331·2f28·2569·2a73·7172··(2).!=.1/(%i*sqr00000440:·213d·9331·2f28·2569·2a73·7172·7428·3229··!=.1/(%i*sqrt(2)
00000450:·7428·3229·2993·3d93·2d25·692f·7371·7274··t(2)).=.-%i/sqrt00000450:·2993·3d93·2d25·692f·7371·7274·2832·298e··).=.-%i/sqrt(2).
00000460:·2832·298e·a18d·913e·0000·2d2d·5396·04b9··(2)....>..--S...00000460:·a18d·913e·0000·2d2d·5396·04b9·9631·936f··...>..--S....1.o
00000470:·9631·936f·6693·328e·a18d·913e·0000·7371··.1.of.2....>..sq00000470:·6693·328e·a18d·913e·0000·7371·7274·282d··f.2....>..sqrt(-
00000480:·7274·282d·312f·3229·8ea1·8d91·3e00·002d··rt(-1/2)....>..- 
00000490:·2d52·8ea1·8d91·3e00·002d·2d52·8ea1·8d91··-R....>..--R....00000480:·312f·3229·8ea1·8d91·3e00·002d·2d52·8ea1··1/2)....>..--R..
 00000490:·8d91·3e00·002d·2d52·8ea1·8d91·3e00·002d··..>..--R....>..-
000004a0:·3e00·002d·2d52·912a·8646·2b2d·2d2d·2b8e··>..--R.*.F+---+.000004a0:·2d52·912a·8646·2b2d·2d2d·2b8e·a18d·913e··-R.*.F+---+....>
000004b0:·a18d·913e·0000·2d2d·5291·25cc·b05c·7c2d··...>..--R.%..\|-000004b0:·0000·2d2d·5291·25cc·b05c·7c2d·9104·b996··..--R.%..\|-....
000004c0:·9104·b996·318e·a18d·913e·0000·2d2d·5291··....1....>..--R. 
000004d0:·0e2c·c228·3129·9109·732c·2d2d·2d2d·2d2d··.,.(1)..s,------ 
000004e0:·8ea1·8d91·3e00·002d·2d52·912f·3fdc·2b2d··....>..--R./?.+- 
000004f0:·2b8e·a18d·913e·0000·2d2d·5291·2a86·465c··+....>..--R.*.F\ 
00000500:·7c32·8ea1·8d91·3e00·002d·2d52·9201·0898··|2....>..--R.... 
00000510:·d054·7970·653a·9104·b996·416c·6765·6272··.Type:....Algebr 
00000520:·6169·634e·756d·6265·728e·a18d·913e·0000··aicNumber....>.. 
00000530:·2d2d·4591·04b9·9631·8ea1·a18d·913e·0000··--E....1.....>.. 
00000540:·2d2d·5396·04b9·9632·936f·6693·328e·a18d··--S....2.of.2... 
00000550:·913e·0000·7371·7274·282d·312f·6162·7328··.>..sqrt(-1/abs( 
00000560:·7829·292d·312f·7371·7274·282d·6162·7328··x))-1/sqrt(-abs( 
00000570:·7829·298e·a18d·913e·0000·2d2d·528e·a18d··x))....>..--R... 
00000580:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..-- 
00000590:·5291·5e7f·b82b·2d2d·2d2d·2d2d·2d2d·2b8e··R.^..+--------+. 
000005a0:·a18d·913e·0000·2d2d·5291·2a86·462b·2d2d··...>..--R.*.F+-- 
000005b0:·2d2d·2d2d·2d2d·2b91·04b9·967c·9117·9fee··------+....|.... 
000005c0:·318e·a18d·913e·0000·2d2d·5291·25cc·b05c··1....>..--R.%..\000004c0:·318e·a18d·913e·0000·2d2d·5291·0e2c·c228··1....>..--R..,.(
000005d0:·7c2d·9604·b996·6162·7328·7829·9b09·732c··|-....abs(x)..s, 
000005e0:·7c2d·932d·2d2d·2d2d·2d98·2d93·318e·a18d··|-.------.-.1...000004d0:·3129·9109·732c·2d2d·2d2d·2d2d·8ea1·8d91··1)..s,------....
 000004e0:·3e00·002d·2d52·912f·3fdc·2b2d·2b8e·a18d··>..--R./?.+-+...
 000004f0:·913e·0000·2d2d·5291·2a86·465c·7c32·8ea1··.>..--R.*.F\|2..
 00000500:·8d91·3e00·002d·2d52·9201·0898·d054·7970··..>..--R.....Typ
 00000510:·653a·9104·b996·416c·6765·6272·6169·634e··e:....AlgebraicN
 00000520:·756d·6265·728e·a18d·913e·0000·2d2d·4591··umber....>..--E.
 00000530:·04b9·9631·8ea1·a18d·913e·0000·2d2d·5396··...1.....>..--S.
 00000540:·04b9·9632·936f·6693·328e·a18d·913e·0000··...2.of.2....>..
 00000550:·7371·7274·282d·312f·6162·7328·7829·292d··sqrt(-1/abs(x))-
 00000560:·312f·7371·7274·282d·6162·7328·7829·298e··1/sqrt(-abs(x)).
 00000570:·a18d·913e·0000·2d2d·528e·a18d·913e·0000··...>..--R....>..
 00000580:·2d2d·528e·a18d·913e·0000·2d2d·5291·5e7f··--R....>..--R.^.
 00000590:·b82b·2d2d·2d2d·2d2d·2d2d·2b8e·a18d·913e··.+--------+....>
 000005a0:·0000·2d2d·5291·2a86·462b·2d2d·2d2d·2d2d··..--R.*.F+------
 000005b0:·2d2d·2b91·04b9·967c·9117·9fee·318e·a18d··--+....|....1...
000005f0:·913e·0000·2d2d·5291·59c6·225c·7c91·0973··.>..--R.Y."\|..s000005c0:·913e·0000·2d2d·5291·25cc·b05c·7c2d·9604··.>..--R.%..\|-..
 000005d0:·b996·6162·7328·7829·9b09·732c·7c2d·932d··..abs(x)..s,|-.-
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 000005f0:·2d2d·5291·59c6·225c·7c91·0973·2c61·6273··--R.Y."\|..s,abs
00000600:·2c61·6273·2878·298e·a18d·913e·0000·2d2d··,abs(x)....>..--00000600:·2878·298e·a18d·913e·0000·2d2d·5291·0e2c··(x)....>..--R..,
00000610:·5291·0e2c·c228·3229·9109·732c·2d2d·2d2d··R..,.(2)..s,----00000610:·c228·3229·9109·732c·2d2d·2d2d·2d2d·2d2d··.(2)..s,--------
00000620:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000620:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000630:·2d2d·2d2d·2d2d·8ea1·8d91·3e00·002d·2d52··------....>..--R00000630:·2d2d·8ea1·8d91·3e00·002d·2d52·9150·52f6··--....>..--R.PR.
00000640:·9150·52f6·2b2d·2d2d·2d2d·2d2d·2d2b·8ea1··.PR.+--------+..00000640:·2b2d·2d2d·2d2d·2d2d·2d2b·8ea1·8d91·3e00··+--------+....>.
00000650:·8d91·3e00·002d·2d52·914b·9960·5c7c·2d91··..>..--R.K.`\|-.00000650:·002d·2d52·914b·9960·5c7c·2d91·04b9·9661··.--R.K.`\|-....a
00000660:·04b9·9661·6273·2878·298e·a18d·913e·0000··...abs(x)....>..00000660:·6273·2878·298e·a18d·913e·0000·2d2d·5292··bs(x)....>..--R.
00000670:·2d2d·5292·00f5·b278·5479·7065·3a91·04b9··--R....xType:...00000670:·00f5·b278·5479·7065·3a91·04b9·9645·7870··...xType:....Exp
00000680:·9645·7870·7265·7373·696f·6e28·496e·7465··.Expression(Inte00000680:·7265·7373·696f·6e28·496e·7465·6765·7229··ression(Integer)
00000690:·6765·7229·8ea1·8d91·3e00·002d·2d45·9104··ger)....>..--E..00000690:·8ea1·8d91·3e00·002d·2d45·9104·b996·328e··....>..--E....2.
000006a0:·b996·328e·a18d·913e·0000·2973·706f·6f6c··..2....>..)spool000006a0:·a18d·913e·0000·2973·706f·6f6c·8ea1·8d91··...>..)spool....
000006b0:·8ea1·8d91·3e00·0029·6c69·7370·9104·b996··....>..)lisp....000006b0:·3e00·0029·6c69·7370·9104·b996·2862·7965··>..)lisp....(bye
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./usr/share/doc/axiom-doc/src/input/bug9057.input.dvi.gz
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bug9057.input.dvi
    
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00000010:·5465·5820·6f75·7470·7574·2032·3032·342e··TeX·output·2024.00000010:·5465·5820·6f75·7470·7574·2032·3032·362e··TeX·output·2026.
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00000030:·0000·0000·0000·0000·0000·0000·0000·0000··................00000030:·0000·0000·0000·0000·0000·0000·0000·0000··................
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00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·94c2··..?.............00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·94c2··..?.............
00000090:·7ef3·26de·9119·c600·1147·ae00·1147·ae00··~.&......G...G..00000090:·7ef3·26de·9119·c600·1147·ae00·1147·ae00··~.&......G...G..
Offset 12, 254 lines modifiedOffset 12, 253 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
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000000d0:·7075·7491·0537·7462·7567·3930·3537·2e69··put..7tbug9057.i000000d0:·7075·7491·0537·7462·7567·3930·3537·2e69··put..7tbug9057.i
000000e0:·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200··nput..".........000000e0:·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200··nput..".........
000000f0:·e1b0·cff3·2758·ab51·0b00·0c00·0000·0c00··....'X.Q........000000f0:·e1b0·cff3·2758·ab51·0b00·0c00·0000·0c00··....'X.Q........
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bugs.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/cad.input.dvi.gz
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cad.input.dvi
    
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Offset 12, 455 lines modifiedOffset 12, 455 lines modified
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calculus.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/card.input.dvi.gz
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card.input.dvi
    
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000004f0:·6332·9604·b996·3a3d·9332·933a·3a93·4361··c2....:=.2.::.Ca 
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 00000490:·2cc2·2832·2991·0973·2c31·8ea1·8d91·3e00··,.(2)..s,1....>.
 000004a0:·002d·2d52·9201·0d52·6654·7970·653a·9104··.--R...RfType:..
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 000004f0:·b996·3a3d·9332·933a·3a93·4361·7264·696e··..:=.2.::.Cardin
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00000580:·308e·a18d·913e·0000·6333·9604·b996·3a3d··0....>..c3....:= 
00000590:·9333·933a·3a93·4361·7264·696e·616c·4e75··.3.::.CardinalNu 
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 00000520:·3e00·002d·2d52·910e·2cc2·2833·2991·0973··>..--R..,.(3)..s
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 00000580:·913e·0000·6333·9604·b996·3a3d·9333·933a··.>..c3....:=.3.:
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./usr/share/doc/axiom-doc/src/input/cardinal.input.dvi.gz
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cardinal.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 256 lines modifiedOffset 12, 256 lines modified
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00000120:·8e9f·1788·8b8d·9200·d863·8044·6563·656d··.........c.Decem 
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 00000130:·7275·6172·7996·03ea·a835·2c93·3230·3236··ruary....5,.2026
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./usr/share/doc/axiom-doc/src/input/cclass.input.dvi.gz
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cclass.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 257 lines modifiedOffset 12, 257 lines modified
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./usr/share/doc/axiom-doc/src/input/cdraw.input.dvi.gz
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cdraw.input.dvi
    
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Offset 12, 440 lines modifiedOffset 12, 440 lines modified
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chtheorem.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/clements.input.dvi.gz
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clements.input.dvi
    
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Offset 12, 338 lines modifiedOffset 12, 338 lines modified
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./usr/share/doc/axiom-doc/src/input/clif.input.dvi.gz
90.9 KB
clif.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/clifford.input.dvi.gz
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clifford.input.dvi
    
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cmds.input.dvi
    
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collect.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/color.input.dvi
    
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Offset 12, 91 lines modifiedOffset 12, 91 lines modified
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complexfactor.input.dvi
    
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 000003d0:·6573·7493·6f6e·8ea1·8d91·3e00·0029·7365··est.on....>..)se
 000003e0:·7496·04b9·966d·6573·7361·6765·9361·7574··t....message.aut
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00000440:·6f66·9334·8ea1·8d91·3e00·0074·313a·3d2d··of.4....>..t1:=-00000440:·8ea1·8d91·3e00·0074·313a·3d2d·372a·782a··....>..t1:=-7*x*
00000450:·372a·782a·2a36·9604·b996·2b93·3130·2a78··7*x**6....+.10*x00000450:·2a36·9604·b996·2b93·3130·2a78·2a2a·3493··*6....+.10*x**4.
00000460:·2a2a·3493·2b93·3234·2a78·2a2a·3393·2d93··**4.+.24*x**3.-.00000460:·2b93·3234·2a78·2a2a·3393·2d93·3134·2a78··+.24*x**3.-.14*x
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000004a0:·782a·2a35·932b·9333·302a·782a·2a34·932b··x**5.+.30*x**4.+000004a0:·932b·9333·302a·782a·2a34·932b·9331·352a··.+.30*x**4.+.15*
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000004c0:·3293·2d93·3333·2a78·932d·3729·8ea1·8d91··2.-.33*x.-7)....000004c0:·3333·2a78·932d·3729·8ea1·8d91·3e00·002d··33*x.-7)....>..-
000004d0:·3e00·002d·2d52·8ea1·8d91·3e00·002d·2d52··>..--R....>..--R000004d0:·2d52·8ea1·8d91·3e00·002d·2d52·8ea1·8d91··-R....>..--R....
000004e0:·8ea1·8d91·3e00·002d·2d52·9604·b996·4675··....>..--R....Fu000004e0:·3e00·002d·2d52·9604·b996·4675·6e63·7469··>..--R....Functi
000004f0:·6e63·7469·6f6e·9353·656c·6563·7469·6f6e··nction.Selection000004f0:·6f6e·9353·656c·6563·7469·6f6e·9366·6f72··on.Selection.for
00000500:·9366·6f72·932a·2a8e·a18d·913e·0000·2d2d··.for.**....>..-- 
00000510:·5291·1c59·8441·7267·756d·656e·7473·3a91··R..Y.Arguments:. 
00000520:·04b9·9628·5641·5249·4142·4c45·2878·292c··...(VARIABLE(x), 
00000530:·5049·298e·a18d·913e·0000·2d2d·5291·1c59··PI)....>..--R..Y00000500:·932a·2a8e·a18d·913e·0000·2d2d·5291·1c59··.**....>..--R..Y
 00000510:·8441·7267·756d·656e·7473·3a91·04b9·9628··.Arguments:....(
 00000520:·5641·5249·4142·4c45·2878·292c·5049·298e··VARIABLE(x),PI).
 00000530:·a18d·913e·0000·2d2d·5291·1c59·8444·6566··...>..--R..Y.Def
00000540:·8444·6566·6175·6c74·9604·b996·7461·7267··.Default....targ00000540:·6175·6c74·9604·b996·7461·7267·6574·9374··ault....target.t
00000550:·6574·9374·7970·653a·9350·6f6c·796e·6f6d··et.type:.Polynom 
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00000570:·3e00·002d·2d52·910e·2cc2·2d3e·9604·b996··>..--R..,.->.... 
00000580:·6e6f·9361·7070·726f·7072·6961·7465·932a··no.appropriate.* 
00000590:·2a93·666f·756e·6493·696e·9356·6172·6961··*.found.in.Varia 
000005a0:·626c·6528·7829·8ea1·8d91·3e00·002d·2d52··ble(x)....>..--R 
000005b0:·910e·2cc2·2d3e·9604·b996·6e6f·9361·7070··..,.->....no.app 
000005c0:·726f·7072·6961·7465·932a·2a93·666f·756e··ropriate.**.foun 
000005d0:·6493·696e·9350·6f73·6974·6976·6549·6e74··d.in.PositiveInt 
000005e0:·6567·6572·8ea1·8d91·3e00·002d·2d52·910e··eger....>..--R.. 
000005f0:·2cc2·2d3e·9604·b996·6e6f·9361·7070·726f··,.->....no.appro 
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00000610:·696e·9353·796d·626f·6c8e·a18d·913e·0000··in.Symbol....>.. 
00000620:·2d2d·5291·0e2c·c22d·3e96·04b9·966e·6f93··--R..,.->....no. 
00000630:·6170·7072·6f70·7269·6174·6593·2a2a·9366··appropriate.**.f 
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00000660:·04b9·966e·6f93·6170·7072·6f70·7269·6174··...no.appropriat 
00000670:·6593·2a2a·9366·6f75·6e64·9369·6e93·506f··e.**.found.in.Po 
00000680:·6c79·6e6f·6d69·616c·2849·6e74·6567·6572··lynomial(Integer 
00000690:·298e·a18d·913e·0000·2d2d·5291·0e2c·c22d··)....>..--R..,.- 
000006a0:·3e96·04b9·966e·6f93·6170·7072·6f70·7269··>....no.appropri 
000006b0:·6174·6593·2a2a·9366·6f75·6e64·9369·6e93··ate.**.found.in. 
000006c0:·5661·7269·6162·6c65·2878·298e·a18d·913e··Variable(x)....> 
000006d0:·0000·2d2d·5291·0e2c·c22d·3e96·04b9·966e··..--R..,.->....n 
000006e0:·6f93·6170·7072·6f70·7269·6174·6593·2a2a··o.appropriate.** 
000006f0:·9366·6f75·6e64·9369·6e93·506f·7369·7469··.found.in.Positi 
00000700:·7665·496e·7465·6765·728e·a18d·913e·0000··veInteger....>.. 
00000710:·2d2d·5291·0e2c·c22d·3e96·04b9·966e·6f93··--R..,.->....no. 
00000720:·6170·7072·6f70·7269·6174·6593·2a2a·9366··appropriate.**.f 
00000730:·6f75·6e64·9369·6e93·5379·6d62·6f6c·8ea1··ound.in.Symbol.. 
00000740:·8d91·3e00·002d·2d52·910e·2cc2·2d3e·9604··..>..--R..,.->.. 
00000750:·b996·6e6f·9361·7070·726f·7072·6961·7465··..no.appropriate 
00000760:·932a·2a93·666f·756e·6493·696e·9349·6e74··.**.found.in.Int 
00000770:·6567·6572·8ea1·8d91·3e00·002d·2d52·636f··eger....>..--Rco 
00000780:·7374·3d35·3030·3030·9604·b996·666f·7293··st=50000....for. 
00000790:·2a2a·3a93·2850·6f6c·796e·6f6d·6961·6c28··**:.(Polynomial(00000550:·7970·653a·9350·6f6c·796e·6f6d·6961·6c28··ype:.Polynomial(
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95.9 KB
./usr/share/doc/axiom-doc/src/input/conformal.input.dvi.gz
95.7 KB
conformal.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 713 lines modifiedOffset 12, 712 lines modified
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00000410:·3436·8ea1·8d91·3e00·0063·6f6d·706c·6574··46....>..complet00000410:·8d91·3e00·0063·6f6d·706c·6574·6591·04b9··..>..complete...
00000420:·6591·04b9·9631·8ea1·8d91·3e00·002d·2d52··e....1....>..--R 
00000430:·8ea1·8d91·3e00·002d·2d52·8ea1·8d91·3e00··....>..--R....>.00000420:·9631·8ea1·8d91·3e00·002d·2d52·8ea1·8d91··.1....>..--R....
00000440:·002d·2d52·910e·2cc2·2831·2991·0973·2c28··.--R..,.(1)..s,( 
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00000470:·7269·6350·6f6c·796e·6f6d·6961·6c28·4672··ricPolynomial(Fr 
00000480:·6163·7469·6f6e·2849·6e74·6567·6572·2929··action(Integer)) 
00000490:·8ea1·8d91·3e00·002d·2d45·9104·b996·318e··....>..--E....1. 
000004a0:·a1a1·8d91·3e00·002d·2d53·9604·b996·3293··....>..--S....2. 
000004b0:·6f66·9334·368e·a18d·913e·0000·636f·6d70··of.46....>..comp 
000004c0:·6c65·7465·9104·b996·328e·a18d·913e·0000··lete....2....>.. 
000004d0:·2d2d·528e·a18d·913e·0000·2d2d·528e·a18d··--R....>..--R... 
000004e0:·913e·0000·2d2d·5291·25cc·b031·9121·131a··.>..--R.%..1.!.. 
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00000530:·8ea1·8d91·3e00·002d·2d52·9200·9bec·5654··....>..--R....VT00000450:·8d91·3e00·002d·2d52·9200·9bec·5654·7970··..>..--R....VTyp
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 00000480:·6f6e·2849·6e74·6567·6572·2929·8ea1·8d91··on(Integer))....
 00000490:·3e00·002d·2d45·9104·b996·318e·a1a1·8d91··>..--E....1.....
 000004a0:·3e00·002d·2d53·9604·b996·3293·6f66·9334··>..--S....2.of.4
 000004b0:·368e·a18d·913e·0000·636f·6d70·6c65·7465··6....>..complete
 000004c0:·9104·b996·328e·a18d·913e·0000·2d2d·528e··....2....>..--R.
 000004d0:·a18d·913e·0000·2d2d·528e·a18d·913e·0000··...>..--R....>..
 000004e0:·2d2d·5291·25cc·b031·9121·131a·3191·0e2c··--R.%..1.!..1..,
 000004f0:·c232·8ea1·8d91·3e00·002d·2d52·910e·2cc2··.2....>..--R..,.
 00000500:·2832·2991·0973·2c2d·9604·b996·2832·2993··(2)..s,-....(2).
 00000510:·2b93·2d93·2831·9329·8ea1·8d91·3e00·002d··+.-.(1.)....>..-
 00000520:·2d52·9125·ccb0·3291·2113·1a32·8ea1·8d91··-R.%..2.!..2....
 00000530:·3e00·002d·2d52·9200·9bec·5654·7970·653a··>..--R....VType:
 00000540:·9104·b996·5379·6d6d·6574·7269·6350·6f6c··....SymmetricPol
 00000550:·796e·6f6d·6961·6c28·4672·6163·7469·6f6e··ynomial(Fraction
 00000560:·2849·6e74·6567·6572·2929·8ea1·8d91·3e00··(Integer))....>.
 00000570:·002d·2d45·9104·b996·328e·a1a1·8d91·3e00··.--E....2.....>.
 00000580:·002d·2d53·9604·b996·3393·6f66·9334·368e··.--S....3.of.46.
 00000590:·a18d·913e·0000·636f·6d70·6c65·7465·9104··...>..complete..
 000005a0:·b996·338e·a18d·913e·0000·2d2d·528e·a18d··..3....>..--R...
 000005b0:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--
 000005c0:·5291·25cc·b031·9121·131a·3191·2a86·4631··R.%..1.!..1.*.F1
 000005d0:·910e·2cc2·338e·a18d·913e·0000·2d2d·5291··..,.3....>..--R.
 000005e0:·0e2c·c228·3329·9109·732c·2d96·04b9·9628··.,.(3)..s,-....(
 000005f0:·3329·932b·932d·9328·3293·3129·932b·932d··3).+.-.(2.1).+.-
 00000600:·9328·3193·298e·a18d·913e·0000·2d2d·5291··.(1.)....>..--R.
 00000610:·25cc·b033·9121·131a·3291·2a86·4636·8ea1··%..3.!..2.*.F6..
 00000620:·8d91·3e00·002d·2d52·9200·9bec·5654·7970··..>..--R....VTyp
 00000630:·653a·9104·b996·5379·6d6d·6574·7269·6350··e:....SymmetricP
 00000640:·6f6c·796e·6f6d·6961·6c28·4672·6163·7469··olynomial(Fracti
00000560:·7469·6f6e·2849·6e74·6567·6572·2929·8ea1··tion(Integer))..00000650:·6f6e·2849·6e74·6567·6572·2929·8ea1·8d91··on(Integer))....
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00000580:·8d91·3e00·002d·2d53·9604·b996·3393·6f66··..>..--S....3.of00000670:·3e00·002d·2d53·9604·b996·3493·6f66·9334··>..--S....4.of.4
00000590:·9334·368e·a18d·913e·0000·636f·6d70·6c65··.46....>..comple00000680:·368e·a18d·913e·0000·636f·6d70·6c65·7465··6....>..complete
000005a0:·7465·9104·b996·338e·a18d·913e·0000·2d2d··te....3....>..-- 
000005b0:·528e·a18d·913e·0000·2d2d·528e·a18d·913e··R....>..--R....> 
000005c0:·0000·2d2d·5291·25cc·b031·9121·131a·3191··..--R.%..1.!..1. 
000005d0:·2a86·4631·910e·2cc2·338e·a18d·913e·0000··*.F1..,.3....>.. 
000005e0:·2d2d·5291·0e2c·c228·3329·9109·732c·2d96··--R..,.(3)..s,-. 
000005f0:·04b9·9628·3329·932b·932d·9328·3293·3129··...(3).+.-.(2.1) 
00000600:·932b·932d·9328·3193·298e·a18d·913e·0000··.+.-.(1.)....>.. 
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./usr/share/doc/axiom-doc/src/input/cycloid.input.dvi
    
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Offset 12, 58 lines modifiedOffset 12, 58 lines modified
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000001c0:·0000·0000·0000·002a·a002·7900·008d·a0fd··.......*..y.....000001c0:·0000·002a·a002·7900·008d·a0fd·a300·00a0··...*..y.........
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53.4 KB
cyfactor.input.dvi
    
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dave89.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/dbtest.input.dvi.gz
417 KB
dbtest.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 3106 lines modifiedOffset 12, 3105 lines modified
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./usr/share/doc/axiom-doc/src/input/de2re.input.dvi
    
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Offset 12, 141 lines modifiedOffset 12, 141 lines modified
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./usr/share/doc/axiom-doc/src/input/defintef.input.dvi
    
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Offset 12, 229 lines modifiedOffset 12, 229 lines modified
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000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7464·6566·732e·696e·7075··put..7tdefs.inpu000000d0:·7075·7491·0537·7464·6566·732e·696e·7075··put..7tdefs.inpu
000000e0:·748e·9f22·faff·8d8d·8d8d·8d92·00d8·cc36··t.."...........6000000e0:·748e·9f22·faff·8d8d·8d8d·8d92·00d8·cc36··t.."...........6
000000f0:·f327·58ab·510b·000c·0000·000c·0000·0005··.'X.Q...........000000f0:·f327·58ab·510b·000c·0000·000c·0000·0005··.'X.Q...........
00000100:·636d·7231·32d2·5468·6596·03ea·a841·7869··cmr12.The....Axi00000100:·636d·7231·32d2·5468·6596·03ea·a841·7869··cmr12.The....Axi
00000110:·6f6d·9354·91ff·0556·6561·6d8e·8e8e·8e8e··om.T...Veam.....00000110:·6f6d·9354·91ff·0556·6561·6d8e·8e8e·8e8e··om.T...Veam.....
00000120:·9f17·888b·8d92·00d8·6380·4465·6365·6d90··........c.Decem. 
00000130:·ac72·6290·538e·6572·9603·eaa8·322c·9332··.rb.S.er....2,.200000120:·9f17·666a·8d92·00dd·1f0b·4a61·6e90·ac72··..fj......Jan..r
 00000130:·7561·7279·9603·eaa8·352c·9332·3032·368e··uary....5,.2026.
00000140:·3032·348e·9f24·0001·8d92·00f1·a14b·f331··024..$.......K.100000140:·9f24·0001·8d92·00f1·a14b·f331·740c·893a··.$.......K.1t..:
00000150:·740c·893a·0009·0000·0009·0000·0005·636d··t..:..........cm00000150:·0009·0000·0009·0000·0005·636d·6278·39dc··..........cmbx9.
00000160:·6278·39dc·4162·7374·7261·6374·8e9f·0fac··bx9.Abstract....00000160:·4162·7374·7261·6374·8e9f·0fac·d18e·9f1e··Abstract........
00000170:·d18e·9f1e·0000·8d8d·9201·0380·00f3·1b4b··...............K00000170:·0000·8d8d·9201·0380·00f3·1b4b·f160·7900··...........K.`y.
00000180:·f160·7900·0a00·0000·0a00·0000·0563·6d72··.`y..........cmr00000180:·0a00·0000·0a00·0000·0563·6d72·3130·c631··.........cmr10.1
00000190:·3130·c631·8e8e·8e8c·8b00·0000·0200·0000··10.1............00000190:·8e8e·8e8c·8b00·0000·0200·0000·0000·0000··................
000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001c0:·0000·0000·2aa0·0279·0000·8da0·fda3·0000··....*..y........000001c0:·2aa0·0279·0000·8da0·fda3·0000·a002·3f00··*..y..........?.
000001d0:·a002·3f00·008d·a0fd·e400·008d·913e·0000··..?..........>..000001d0:·008d·a0fd·e400·008d·913e·0000·f333·c2d6··.........>...3..
000001e0:·f333·c2d6·4ea0·000e·6666·000c·0000·0006··.3..N...ff......000001e0:·4ea0·000e·6666·000c·0000·0006·636d·6278··N...ff......cmbx
000001f0:·636d·6278·3132·de43·6f6e·958c·cc74·656e··cmbx12.Con...ten000001f0:·3132·de43·6f6e·958c·cc74·656e·9374·738e··12.Con...ten.ts.
00000200:·9374·738e·8e9f·1e00·008d·8d92·0103·8000··.ts.............00000200:·8e9f·1e00·008d·8d92·0103·8000·c632·8e8e··.............2..
00000210:·c632·8e8e·8e8c·8b00·0000·0300·0000·0000··.2..............00000210:·8e8c·8b00·0000·0300·0000·0000·0000·0000··................
00000220:·0000·0000·0000·0000·0000·0000·0000·0000··................00000220:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000230:·0000·0000·0000·0000·0000·0000·0000·0000··................00000230:·0000·0000·0000·0000·0000·0000·0001·94a0··................
00000240:·0001·98a0·0279·0000·8da0·fda3·0000·a002··.....y..........00000240:·0279·0000·8da0·fda3·0000·a002·3f00·008d··.y..........?...
00000250:·3f00·008d·a0fd·e400·008d·914d·0000·c654··?..........M...T00000250:·a0fd·e400·008d·914d·0000·c654·6865·9603··.......M...The..
00000260:·6865·9603·1f7f·6f74·6865·7277·6973·6593··he....otherwise.00000260:·1f7f·6f74·6865·7277·6973·6593·636c·6175··..otherwise.clau
00000270:·636c·6175·7365·9369·7393·6e6f·749b·031f··clause.is.not...00000270:·7365·9369·7393·6e6f·749b·031f·8072·6563··se.is.not....rec
00000280:·8072·6563·6f67·6e69·7a65·6493·6569·7468··.recognized.eith00000280:·6f67·6e69·7a65·6493·6569·7468·6572·9369··ognized.either.i
00000290:·6572·9369·6e93·7468·6593·4e41·95b8·e347··er.in.the.NA...G00000290:·6e93·7468·6593·4e41·95b8·e347·9103·1f71··n.the.NA...G...q
000002a0:·9103·1f71·7693·6572·7369·6f6e·986f·7296··...qv.ersion.or.000002a0:·7693·6572·7369·6f6e·986f·7296·031f·7f74··v.ersion.or....t
000002b0:·031f·7f74·6865·9341·7869·6f6d·9376·90b8··...the.Axiom.v..000002b0:·6865·9341·7869·6f6d·9376·90b8·e365·7273··he.Axiom.v...ers
000002c0:·e365·7273·696f·6e2e·8ea9·0c00·008d·9176··.ersion........v000002c0:·696f·6e2e·8ea9·0c00·008d·9176·e7cf·f334··ion........v...4
000002d0:·e7cf·f334·1af2·2256·000a·0000·000a·0000··...4.."V........000002d0:·1af2·2256·000a·0000·000a·0000·0006·636d··.."V..........cm
000002e0:·0006·636d·6278·3130·df7c·9603·d554·0c62··..cmbx10.|...T.b000002e0:·6278·3130·df7c·9603·d554·0c62·937c·8e9f··bx10.|...T.b.|..
000002f0:·937c·8e9f·1299·9a8d·913e·0000·f335·dfa4··.|.......>...5..000002f0:·1299·9a8d·913e·0000·f335·dfa4·4e00·0009··.....>...5..N...
00000300:·4e00·0009·0000·0009·0000·0005·636d·7474··N...........cmtt00000300:·0000·0009·0000·0005·636d·7474·39e0·2963··........cmtt9.)c
00000310:·39e0·2963·6c65·6172·9104·b996·616c·6c8e··9.)clear....all.00000310:·6c65·6172·9104·b996·616c·6c8e·a40b·0000··lear....all.....
00000320:·a40b·0000·a18d·913e·0000·6669·6228·3029··.......>..fib(0) 
00000330:·9604·b996·3d3d·9331·8ea1·8d91·3e00·0066··....==.1....>..f 
00000340:·6962·2831·2996·04b9·963d·3d93·318e·a18d··ib(1)....==.1... 
00000350:·913e·0000·6669·6228·6e29·9604·b996·3d3d··.>..fib(n)....==00000320:·a18d·913e·0000·6669·6228·3029·9604·b996··...>..fib(0)....
 00000330:·3d3d·9331·8ea1·8d91·3e00·0066·6962·2831··==.1....>..fib(1
 00000340:·2996·04b9·963d·3d93·318e·a18d·913e·0000··)....==.1....>..
 00000350:·6669·6228·6e29·9604·b996·3d3d·9366·6962··fib(n)....==.fib
00000360:·9366·6962·286e·2d31·2993·2b93·6669·6228··.fib(n-1).+.fib(00000360:·286e·2d31·2993·2b93·6669·6228·6e2d·3229··(n-1).+.fib(n-2)
00000370:·6e2d·3229·936f·7468·6572·7769·7365·8ea1··n-2).otherwise..00000370:·936f·7468·6572·7769·7365·8ea1·8d91·3e00··.otherwise....>.
00000380:·8d91·3e00·0066·6962·2831·3029·8ea1·8d91··..>..fib(10)....00000380:·0066·6962·2831·3029·8ea1·8d91·3e00·0066··.fib(10)....>..f
00000390:·3e00·0066·6962·2831·3030·298e·a18d·913e··>..fib(100)....>00000390:·6962·2831·3030·298e·a18d·913e·0000·5b66··ib(100)....>..[f
000003a0:·0000·5b66·6962·2832·5e69·2996·04b9·9666··..[fib(2^i)....f000003a0:·6962·2832·5e69·2996·04b9·9666·6f72·9369··ib(2^i)....for.i
000003b0:·6f72·9369·9369·6e93·312e·2e5d·8ea1·9f13··or.i.in.1..]....000003b0:·9369·6e93·312e·2e5d·8ea1·9f13·9999·8d91··.in.1..]........
000003c0:·9999·8d91·76e7·cfdf·7c7c·7c2d·8ea6·8d91··....v...|||-....000003c0:·76e7·cfdf·7c7c·7c2d·8ea6·8d91·3e00·00c6··v...|||-....>...
000003d0:·3e00·00c6·5468·6596·0355·5577·6865·6e93··>...The..UUwhen.000003d0:·5468·6596·0355·5577·6865·6e93·636c·6175··The..UUwhen.clau
000003e0:·636c·6175·7365·9369·7393·6e6f·7493·7265··clause.is.not.re000003e0:·7365·9369·7393·6e6f·7493·7265·636f·676e··se.is.not.recogn
000003f0:·636f·676e·697a·6564·9365·6974·6865·7293··cognized.either.000003f0:·697a·6564·9365·6974·6865·7293·696e·9374··ized.either.in.t
00000400:·696e·9374·6865·934e·419a·b8e3·4793·7698··in.the.NA...G.v.00000400:·6865·934e·419a·b8e3·4793·7698·6572·7369··he.NA...G.v.ersi
00000410:·6572·7369·6f6e·936f·7293·7468·6593·4178··ersion.or.the.Ax00000410:·6f6e·936f·7293·7468·6593·4178·696f·6d93··on.or.the.Axiom.
00000420:·696f·6d93·7698·6572·7369·6f6e·2e8e·a68d··iom.v.ersion....00000420:·7698·6572·7369·6f6e·2e8e·a68d·9176·e7cf··v.ersion.....v..
00000430:·9176·e7cf·df7c·9b03·d554·6395·ae39·6865··.v...|...Tc..9he00000430:·df7c·9b03·d554·6395·ae39·6865·6293·7973··.|...Tc..9heb.ys
00000440:·6293·7973·6865·7698·7c8e·9f12·999a·8d91··b.yshev.|.......00000440:·6865·7698·7c8e·9f12·999a·8d91·3e00·00e0··hev.|.......>...
00000450:·3e00·00e0·6368·6562·7973·6865·7631·3a96··>...chebyshev1:.00000450:·6368·6562·7973·6865·7631·3a96·04b9·9649··chebyshev1:....I
00000460:·04b9·9649·6e74·6567·6572·932d·3e93·556e··...Integer.->.Un00000460:·6e74·6567·6572·932d·3e93·556e·6976·6172··nteger.->.Univar
00000470:·6976·6172·6961·7465·506f·6c79·6e6f·6d69··ivariatePolynomi00000470:·6961·7465·506f·6c79·6e6f·6d69·616c·2878··iatePolynomial(x
00000480:·616c·2878·2c46·7261·6374·696f·6e93·496e··al(x,Fraction.In00000480:·2c46·7261·6374·696f·6e93·496e·7465·6765··,Fraction.Intege
00000490:·7465·6765·7229·8ea1·8d91·3e00·0063·6865··teger)....>..che 
000004a0:·6279·7368·6576·3128·3029·9604·b996·3d3d··byshev1(0)....== 
000004b0:·9331·8ea1·8d91·3e00·0063·6865·6279·7368··.1....>..chebysh00000490:·7229·8ea1·8d91·3e00·0063·6865·6279·7368··r)....>..chebysh
000004c0:·6576·3128·3129·9604·b996·3d3d·9378·8ea1··ev1(1)....==.x..000004a0:·6576·3128·3029·9604·b996·3d3d·9331·8ea1··ev1(0)....==.1..
000004d0:·8d91·3e00·0063·6865·6279·7368·6576·3128··..>..chebyshev1(000004b0:·8d91·3e00·0063·6865·6279·7368·6576·3128··..>..chebyshev1(
 000004c0:·3129·9604·b996·3d3d·9378·8ea1·8d91·3e00··1)....==.x....>.
 000004d0:·0063·6865·6279·7368·6576·3128·6e29·9604··.chebyshev1(n)..
000004e0:·6e29·9604·b996·3d3d·9332·2a78·2a93·6368··n)....==.2*x*.ch000004e0:·b996·3d3d·9332·2a78·2a93·6368·6562·7973··..==.2*x*.chebys
000004f0:·6562·7973·6865·7631·286e·2d31·2993·2d93··ebyshev1(n-1).-.000004f0:·6865·7631·286e·2d31·2993·2d93·6368·6562··hev1(n-1).-.cheb
00000500:·6368·6562·7973·6865·7631·286e·2d32·2993··chebyshev1(n-2).00000500:·7973·6865·7631·286e·2d32·2993·7768·656e··yshev1(n-2).when
00000510:·7768·656e·936e·933e·9331·8ea1·8d91·3e00··when.n.>.1....>.00000510:·936e·933e·9331·8ea1·8d91·3e00·0063·6865··.n.>.1....>..che
 00000520:·6279·7368·6576·3128·3229·8ea1·8d91·3e00··byshev1(2)....>.
00000520:·0063·6865·6279·7368·6576·3128·3229·8ea1··.chebyshev1(2)..00000530:·0063·6865·6279·7368·6576·3128·3729·8ea1··.chebyshev1(7)..
00000530:·8d91·3e00·0063·6865·6279·7368·6576·3128··..>..chebyshev1(00000540:·8d91·3e00·0063·6865·6279·7368·6576·3296··..>..chebyshev2.
00000540:·3729·8ea1·8d91·3e00·0063·6865·6279·7368··7)....>..chebysh 
00000550:·6576·3296·04b9·963a·9349·6e74·6567·6572··ev2....:.Integer00000550:·04b9·963a·9349·6e74·6567·6572·932d·3e93··...:.Integer.->.
00000560:·932d·3e93·556e·6976·6172·6961·7465·506f··.->.UnivariatePo00000560:·556e·6976·6172·6961·7465·506f·6c79·6e6f··UnivariatePolyno
00000570:·6c79·6e6f·6d69·616c·2878·2c46·7261·6374··lynomial(x,Fract00000570:·6d69·616c·2878·2c46·7261·6374·696f·6e93··mial(x,Fraction.
00000580:·696f·6e93·496e·7465·6765·7229·8ea1·8d91··ion.Integer)....00000580:·496e·7465·6765·7229·8ea1·8d91·3e00·0063··Integer)....>..c
00000590:·3e00·0063·6865·6279·7368·6576·3296·04b9··>..chebyshev2...00000590:·6865·6279·7368·6576·3296·04b9·963d·3d93··hebyshev2....==.
000005a0:·963d·3d93·7275·6c65·738e·a18d·9147·732c··.==.rules....Gs,000005a0:·7275·6c65·738e·a18d·9147·732c·6368·6562··rules....Gs,cheb
000005b0:·6368·6562·7973·6865·7632·2830·2996·04b9··chebyshev2(0)... 
000005c0:·963d·3d93·318e·a18d·9147·732c·6368·6562··.==.1....Gs,cheb 
000005d0:·7973·6865·7632·2831·2996·04b9·963d·3d93··yshev2(1)....==.000005b0:·7973·6865·7632·2830·2996·04b9·963d·3d93··yshev2(0)....==.
000005e0:·322a·788e·a18d·9147·732c·6368·6562·7973··2*x....Gs,chebys000005c0:·318e·a18d·9147·732c·6368·6562·7973·6865··1....Gs,chebyshe
000005f0:·6865·7632·286e·2996·04b9·963d·3d93·322a··hev2(n)....==.2*000005d0:·7632·2831·2996·04b9·963d·3d93·322a·788e··v2(1)....==.2*x.
 000005e0:·a18d·9147·732c·6368·6562·7973·6865·7632··...Gs,chebyshev2
 000005f0:·286e·2996·04b9·963d·3d93·322a·782a·9363··(n)....==.2*x*.c
 00000600:·6865·6279·7368·6576·3228·6e2d·3129·932d··hebyshev2(n-1).-
00000600:·782a·9363·6865·6279·7368·6576·3228·6e2d··x*.chebyshev2(n-00000610:·9363·6865·6279·7368·6576·3228·6e2d·3229··.chebyshev2(n-2)
00000610:·3129·932d·9363·6865·6279·7368·6576·3228··1).-.chebyshev2( 
00000620:·6e2d·3229·9377·6865·6e93·6e93·3e93·318e··n-2).when.n.>.1.00000620:·9377·6865·6e93·6e93·3e93·318e·a18d·913e··.when.n.>.1....>
 00000630:·0000·6368·6562·7973·6865·7632·2831·298e··..chebyshev2(1).
00000630:·a18d·913e·0000·6368·6562·7973·6865·7632··...>..chebyshev200000640:·a18d·913e·0000·6368·6562·7973·6865·7632··...>..chebyshev2
00000640:·2831·298e·a18d·913e·0000·6368·6562·7973··(1)....>..chebys00000650:·2834·298e·a18d·913e·0000·6368·6562·7973··(4)....>..chebys
00000650:·6865·7632·2834·298e·a18d·913e·0000·6368··hev2(4)....>..ch 
00000660:·6562·7973·6865·7632·2831·3129·8ea1·9f13··ebyshev2(11)....00000660:·6865·7632·2831·3129·8ea1·9f13·9999·8d91··hev2(11)........
00000670:·9999·8d91·76e7·cfdf·7c7c·7c2d·8ea6·a68d··....v...|||-....00000670:·76e7·cfdf·7c7c·7c2d·8ea6·a68d·9176·e7cf··v...|||-.....v..
00000680:·9176·e7cf·7c96·03d5·542a·937c·8e9f·1299··.v..|...T*.|....00000680:·7c96·03d5·542a·937c·8e9f·1299·9aa1·8d91··|...T*.|........
00000690:·9aa1·8d91·3e00·00e0·2d2d·9604·b996·496e··....>...--....In00000690:·3e00·00e0·2d2d·9604·b996·496e·7075·7493··>...--....Input.
000006a0:·7075·7493·666f·7293·7061·6765·9344·6566··put.for.page.Def000006a0:·666f·7293·7061·6765·9344·6566·696e·6974··for.page.Definit
000006b0:·696e·6974·696f·6e73·5673·4d61·7070·696e··initionsVsMappin000006b0:·696f·6e73·5673·4d61·7070·696e·6773·8ea1··ionsVsMappings..
000006c0:·6773·8ea1·8d91·3e00·0029·636c·6561·7291··gs....>..)clear.000006c0:·8d91·3e00·0029·636c·6561·7291·04b9·9661··..>..)clear....a
000006d0:·04b9·9661·6c6c·8ea1·a18d·913e·0000·7371··...all.....>..sq 
000006e0:·7561·7265·2878·2996·04b9·963d·3d93·782a··uare(x)....==.x* 
000006f0:·788e·a18d·913e·0000·7371·7561·7265·9604··x....>..square..000006d0:·6c6c·8ea1·a18d·913e·0000·7371·7561·7265··ll.....>..square
 000006e0:·2878·2996·04b9·963d·3d93·782a·788e·a18d··(x)....==.x*x...
 000006f0:·913e·0000·7371·7561·7265·9604·b996·3d3d··.>..square....==
00000700:·b996·3d3d·9378·932b·2d3e·9378·2a78·8ea1··..==.x.+->.x*x..00000700:·9378·932b·2d3e·9378·2a78·8ea1·8d91·3e00··.x.+->.x*x....>.
00000710:·8d91·3e00·0066·6163·746f·7269·616c·2830··..>..factorial(000000710:·0066·6163·746f·7269·616c·2830·2996·04b9··.factorial(0)...
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./usr/share/doc/axiom-doc/src/input/derham.input.dvi.gz
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derham.input.dvi
    
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derham2.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/derham3.input.dvi.gz
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derham3.input.dvi
    
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 00000430:·7428·5379·6d62·6f6c·298e·a18d·913e·0000··t(Symbol)....>..
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 00000470:·6f65·6652·696e·672c·5233·298e·a18d·913e··oefRing,R3)....>
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00000530:·6f72·9369·9369·6e93·312e·2e33·5d8e·a18d··or.i.in.1..3]... 
00000540:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..-- 
00000550:·528e·a18d·913e·0000·2d2d·5291·0e2c·c228··R....>..--R..,.( 
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./usr/share/doc/axiom-doc/src/input/derivefail.input.dvi.gz
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derivefail.input.dvi
    
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Offset 12, 577 lines modifiedOffset 12, 577 lines modified
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dhtri.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/directproduct.input.dvi
    
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Offset 12, 237 lines modifiedOffset 12, 237 lines modified
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 00000660:·a18d·916d·3fdc·2b2b·9604·b996·6661·6374··...m?.++....fact
 00000670:·6f72·506f·6c79·6e6f·6d69·616c·2870·2993··orPolynomial(p).
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00000610:·a18d·915a·5984·6966·9604·b996·5293·6861··...ZY.if....R.ha 
00000620:·7393·4763·6444·6f6d·6169·6e93·7468·656e··s.GcdDomain.then 
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00000670:·6661·6374·6f72·506f·6c79·6e6f·6d69·616c··factorPolynomial 
00000680:·2870·2993·5c75·6e64·6f63·756d·656e·7465··(p).\undocumente 
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./usr/share/doc/axiom-doc/src/input/divisor.input.dvi.gz
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divisor.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 390 lines modifiedOffset 12, 390 lines modified
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000000d0:·7075·7491·0537·7464·6976·6973·6f72·2e69··put..7tdivisor.i000000d0:·7075·7491·0537·7464·6976·6973·6f72·2e69··put..7tdivisor.i
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00000360:·0000·2973·6574·9604·b996·6d65·7373·6167··..)set....messag 
00000370:·6593·7465·7374·936f·6e8e·a18d·913e·0000··e.test.on....>.. 
00000380:·2973·6574·9604·b996·6d65·7373·6167·6593··)set....message.00000360:·6574·9604·b996·6d65·7373·6167·6593·7465··et....message.te
 00000370:·7374·936f·6e8e·a18d·913e·0000·2973·6574··st.on....>..)set
 00000380:·9604·b996·6d65·7373·6167·6593·6175·746f··....message.auto
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000003a0:·636c·6561·7291·04b9·9661·6c6c·8ea1·a18d··clear....all....000003a0:·7291·04b9·9661·6c6c·8ea1·a18d·913e·0000··r....all.....>..
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000003c0:·3138·8ea1·8d91·3e00·0050·3096·04b9·963a··18....>..P0....:000003c0:·8d91·3e00·0050·3096·04b9·963a·3d93·5550··..>..P0....:=.UP
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000003f0:·0000·2d2d·528e·a18d·913e·0000·2d2d·5291··..--R....>..--R.000003e0:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--
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000004a0:·8d91·3e00·002d·2d52·8ea1·8d91·3e00·002d··..>..--R....>..- 
000004b0:·2d52·910e·2cc2·2832·298e·a18d·913e·0000··-R..,.(2)....>.. 
000004c0:·2d2d·5291·0e2c·c255·6e69·7661·7269·6174··--R..,.Univariat 
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000004e0:·6163·7469·6f6e·2855·6e69·7661·7269·6174··action(Univariat 
000004f0:·6550·6f6c·796e·6f6d·6961·6c28·782c·4672··ePolynomial(x,Fr 
00000500:·6163·7469·6f6e·2849·6e74·6567·6572·2929··action(Integer)) 
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00000530:·8ea1·8d91·3e00·002d·2d45·9104·b996·328e··....>..--E....2. 
00000540:·a1a6·8d91·76e7·cfdf·7c7c·7c2d·8ea4·0c00··....v...|||-.... 
00000550:·008d·913e·0000·c654·6869·7396·0355·5569··...>...This..UUi 
00000560:·7393·7468·6593·6375·7276·9ab8·e365·9367··s.the.curv...e.g 
00000570:·6976·9865·6e93·6298·7993·f31e·0ba0·623e··iv.en.b.y.....b> 
00000580:·000a·0000·000a·0000·0006·636d·6d69·3130··..........cmmi10 
00000590:·c979·8d90·5bd9·9ffc·5eff·f31a·d993·a052··.y..[...^......R 
000005a0:·0007·0000·0007·0000·0004·636d·7237·c532··..........cmr7.2 
000005b0:·8e91·079f·64c6·3d91·02c7·18c9·788d·9ffc··....d.=.....x... 
000005c0:·5eff·c538·8e91·06b5·53c6·2b91·0238·e031··^..8....S.+..8.1 
000005d0:·9328·6765·6e98·7573·933d·9333·298e·a18d··.(gen.us.=.3)... 
000005e0:·9176·e7cf·df7c·9603·d554·2a93·7c8e·9f12··.v...|...T*.|... 
000005f0:·9e94·8d91·3e00·00e0·2d2d·5396·04b9·9633··....>...--S....3 
00000600:·936f·6693·3138·8ea4·0b00·008d·913e·0000··.of.18.......>.. 
00000610:·5296·04b9·963a·3d93·5241·4446·4628·4652··R....:=.RADFF(FR 
00000620:·4143·9349·4e54·2c93·5030·2c93·5031·2c93··AC.INT,.P0,.P1,. 
00000630:·3193·2b93·785e·382c·9332·298e·a18d·913e··1.+.x^8,.2)....> 
00000640:·0000·2d2d·528e·a18d·913e·0000·2d2d·528e··..--R....>..--R. 
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 00000400:·3129·9109·732c·556e·6976·6172·6961·7465··1)..s,Univariate
 00000410:·506f·6c79·6e6f·6d69·616c·2878·2c46·7261··Polynomial(x,Fra
 00000420:·6374·696f·6e28·496e·7465·6765·7229·298e··ction(Integer)).
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00000670:·6469·6361·6c46·756e·6374·696f·6e46·6965··dicalFunctionFie 
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000006a0:·6f6c·796e·6f6d·6961·6c28·782c·4672·6163··olynomial(x,Frac 
000006b0:·7469·6f6e·2849·6e74·6567·658e·a18d·913e··tion(Intege....> 
000006c0:·0000·2d2d·5291·0973·2c72·2929·2c55·6e69··..--R..s,r)),Uni 
000006d0:·7661·7269·6174·6550·6f6c·796e·6f6d·6961··variatePolynomia 
000006e0:·6c28·792c·4672·6163·7469·6f6e·2855·6e69··l(y,Fraction(Uni 
000006f0:·7661·7269·6174·6550·6f6c·796e·6f6d·6961··variatePolynomia 
00000700:·6c28·782c·4672·6163·7469·6f6e·2849·6e74··l(x,Fraction(Int 
00000710:·6567·6572·2929·8ea1·8d91·3e00·002d·2d52··eger))....>..--R 
00000720:·9109·732c·2929·2c78·5e38·2b31·2c32·298e··..s,)),x^8+1,2). 
00000730:·a18d·913e·0000·2d2d·5292·0133·1f16·5479··...>..--R..3..Ty00000430:·a18d·913e·0000·2d2d·5292·0133·1f16·5479··...>..--R..3..Ty
00000740:·7065·3a91·04b9·9644·6f6d·6169·6e8e·a18d··pe:....Domain...00000440:·7065·3a91·04b9·9644·6f6d·6169·6e8e·a18d··pe:....Domain...
00000750:·913e·0000·2d2d·4591·04b9·9633·8ea1·a18d··.>..--E....3....00000450:·913e·0000·2d2d·4591·04b9·9631·8ea1·a18d··.>..--E....1....
00000760:·913e·0000·2d2d·5396·04b9·9634·936f·6693··.>..--S....4.of.00000460:·913e·0000·2d2d·5396·04b9·9632·936f·6693··.>..--S....2.of.
 00000470:·3138·8ea1·8d91·3e00·0050·3196·04b9·963a··18....>..P1....:
 00000480:·3d93·5550·2879·2c93·4652·4143·9350·3029··=.UP(y,.FRAC.P0)
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./usr/share/doc/axiom-doc/src/input/dmp.input.dvi.gz
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dmp.input.dvi
    
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000000d0:·7075·7491·0537·7464·6d70·2e69·6e70·7574··put..7tdmp.input000000d0:·7075·7491·0537·7464·6d70·2e69·6e70·7574··put..7tdmp.input
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000000f0:·2758·ab51·0b00·0c00·0000·0c00·0000·0563··'X.Q...........c000000f0:·2758·ab51·0b00·0c00·0000·0c00·0000·0563··'X.Q...........c
00000100:·6d72·3132·d254·696d·6f74·6890·ac72·7991··mr12.Timoth..ry.00000100:·6d72·3132·d254·696d·6f74·6890·ac72·7991··mr12.Timoth..ry.
00000110:·03ea·a844·616c·798e·8e8e·8e8e·9f17·888b··...Daly.........00000110:·03ea·a844·616c·798e·8e8e·8e8e·9f17·666a··...Daly.......fj
00000120:·8d92·00d8·6380·4465·6365·6d90·ac72·6290··....c.Decem..rb. 
00000130:·538e·6572·9603·eaa8·322c·9332·3032·348e··S.er....2,.2024.00000120:·8d92·00dd·1f0b·4a61·6e90·ac72·7561·7279··......Jan..ruary
 00000130:·9603·eaa8·352c·9332·3032·368e·9f24·0001··....5,.2026..$..
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00000150:·0009·0000·0009·0000·0005·636d·6278·39dc··..........cmbx9.00000150:·0009·0000·0005·636d·6278·39dc·4162·7374··......cmbx9.Abst
00000160:·4162·7374·7261·6374·8e9f·0fac·d18e·9f1e··Abstract........00000160:·7261·6374·8e9f·0fac·d18e·9f1e·0000·8d8d··ract............
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 000001c0:·0000·8da0·fda3·0000·a002·3f00·008d·a0fd··..........?.....
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./usr/share/doc/axiom-doc/src/input/donsimple.input.dvi
    
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00000540:·696f·6e93·468e·a18d·9147·732c·5342·4696··ion.F....Gs,SBF.00000540:·468e·a18d·9147·732c·5342·4696·04b9·963d··F....Gs,SBF....=
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 00000590:·2846·2d3e·462c·5346·2993·2d3e·9346·8ea1··(F->F,SF).->.F..
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Offset 12, 519 lines modifiedOffset 12, 518 lines modified
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./usr/share/doc/axiom-doc/src/input/egg.input.dvi
    
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Offset 12, 60 lines modifiedOffset 12, 59 lines modified
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ei.input.dvi
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./usr/share/doc/axiom-doc/src/input/eigen.input.dvi.gz
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eigen.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/elemfun.input.dvi.gz
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elemfun.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 519 lines modifiedOffset 12, 518 lines modified
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elemnum.input.dvi
    
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 000004e0:·6d61·6372·6f96·04b9·9651·4693·3d3d·9346··macro....QF.==.F
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00000580:·9109·732c·788e·a18d·913e·0000·2d2d·5291··..s,x....>..--R. 
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000005b0:·6573·2846·7261·6374·696f·6e28·496e·7465··es(Fraction(Inte 
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00000490:·496e·7465·6765·7229·298e·a18d·913e·0000··Integer))....>.. 
000004a0:·2d2d·4591·04b9·9631·8ea1·a18d·913e·0000··--E....1.....>.. 
000004b0:·2d2d·5396·04b9·9632·936f·6693·3132·8ea1··--S....2.of.12.. 
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 00000570:·6873·9104·b996·6571·318e·a18d·913e·0000··hs....eq1....>..
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 00000590:·913e·0000·2d2d·5291·0e2c·c228·3329·9109··.>..--R..,.(3)..
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./usr/share/doc/axiom-doc/src/input/eqtbl.input.dvi
    
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 00000620:·7073·8ea1·8d91·3e00·002d·2d52·911c·5984··ps....>..--R..Y.
 00000630:·7061·636b·6167·652d·6361·6c6c·696e·6796··package-calling.
 00000640:·04b9·9674·6865·936f·7065·7261·7469·6f6e··...the.operation
 00000650:·936f·7293·7573·696e·6793·636f·6572·6369··.or.using.coerci
 00000660:·6f6e·7393·6f6e·9374·6865·9361·7267·756d··ons.on.the.argum
 00000670:·656e·7473·8ea1·8d91·3e00·002d·2d52·911c··ents....>..--R..
 00000680:·5984·7769·6c6c·9604·b996·616c·6c6f·7793··Y.will....allow.
 00000690:·796f·7593·746f·9361·7070·6c79·9374·6865··you.to.apply.the
 000006a0:·936f·7065·7261·7469·6f6e·2e8e·a18d·913e··.operation.....>
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 000006c0:·616c·7991·04b9·9642·7567·8ea1·8d91·3e00··aly....Bug....>.
 000006d0:·002d·2d52·910e·2cc2·4361·6e6e·6f74·9604··.--R..,.Cannot..
 000006e0:·b996·6669·6e64·9361·9364·6566·696e·6974··..find.a.definit
 000006f0:·696f·6e93·6f72·9361·7070·6c69·6361·626c··ion.or.applicabl
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./usr/share/doc/axiom-doc/src/input/erf.input.dvi
    
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Offset 12, 138 lines modifiedOffset 12, 137 lines modified
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000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7465·7266·2e69·6e70·7574··put..7terf.input000000d0:·7075·7491·0537·7465·7266·2e69·6e70·7574··put..7terf.input
000000e0:·8e9f·22fa·ff8d·8d8d·8d8d·9200·dd02·9af3··..".............000000e0:·8e9f·22fa·ff8d·8d8d·8d8d·9200·dd02·9af3··..".............
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00000100:·6d72·3132·d257·91ff·0556·616c·6465·6b91··mr12.W...Valdek.00000100:·6d72·3132·d257·91ff·0556·616c·6465·6b91··mr12.W...Valdek.
00000110:·03ea·a848·6562·6973·6390·ac72·688e·8e8e··...Hebisc..rh...00000110:·03ea·a848·6562·6973·6390·ac72·688e·8e8e··...Hebisc..rh...
00000120:·8e8e·9f17·888b·8d92·00d8·6380·4465·6365··..........c.Dece 
00000130:·6d90·ac72·6290·538e·6572·9603·eaa8·322c··m..rb.S.er....2,00000120:·8e8e·9f17·666a·8d92·00dd·1f0b·4a61·6e90··....fj......Jan.
 00000130:·ac72·7561·7279·9603·eaa8·352c·9332·3032··.ruary....5,.202
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00000150:·f331·740c·893a·0009·0000·0009·0000·0005··.1t..:..........00000150:·893a·0009·0000·0009·0000·0005·636d·6278··.:..........cmbx
00000160:·636d·6278·39dc·4162·7374·7261·6374·8e9f··cmbx9.Abstract..00000160:·39dc·4162·7374·7261·6374·8e9f·0fac·d18e··9.Abstract......
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00000180:·1b4b·f160·7900·0a00·0000·0a00·0000·0563··.K.`y..........c00000180:·7900·0a00·0000·0a00·0000·0563·6d72·3130··y..........cmr10
00000190:·6d72·3130·c631·8e8e·8e8c·8b00·0000·0200··mr10.1..........00000190:·c631·8e8e·8e8c·8b00·0000·0200·0000·0000··.1..............
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000002a0:·7439·e029·7365·7496·04b9·9662·7265·616b··t9.)set....break000002a0:·7365·7496·04b9·9662·7265·616b·9372·6573··set....break.res
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 000002e0:·6d65·7373·6167·6593·7465·7374·936f·6e8e··message.test.on.
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00000360:·2e2e·6329·8ea1·8d91·3e00·002d·2d52·8ea1··..c)....>..--R..00000360:·8ea1·8d91·3e00·002d·2d52·8ea1·8d91·3e00··....>..--R....>.
00000370:·8d91·3e00·002d·2d52·9200·8dbf·942b·2d2d··..>..--R.....+--00000370:·002d·2d52·9200·8dbf·942b·2d2d·2d2b·8ea1··.--R.....+---+..
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000003e0:·913e·0000·2d2d·5291·6339·4e32·618e·a18d··.>..--R.c9N2a...000003e0:·2d2d·5291·6339·4e32·618e·a18d·913e·0000··--R.c9N2a....>..
000003f0:·913e·0000·2d2d·5291·550c·8c54·7970·653a··.>..--R.U..Type:000003f0:·2d2d·5291·550c·8c54·7970·653a·9604·b996··--R.U..Type:....
00000400:·9604·b996·556e·696f·6e28·6631·3a93·4f72··....Union(f1:.Or00000400:·556e·696f·6e28·6631·3a93·4f72·6465·7265··Union(f1:.Ordere
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 00000420:·6573·7369·6f6e·2849·6e74·6567·6572·2929··ession(Integer))
 00000430:·2c2e·2e2e·298e·a18d·913e·0000·2d2d·4591··,...)....>..--E.
 00000440:·04b9·9631·8ea1·a18d·913e·0000·2d2d·5396··...1.....>..--S.
 00000450:·04b9·9632·936f·6693·348e·a18d·913e·0000··...2.of.4....>..
 00000460:·6576·616c·2869·2c5b·6572·6628·612a·6329··eval(i,[erf(a*c)
 00000470:·3d31·2c65·7266·2861·2a62·293d·305d·298e··=1,erf(a*b)=0]).
 00000480:·a18d·913e·0000·2d2d·528e·a18d·913e·0000··...>..--R....>..
 00000490:·2d2d·5291·2a86·462b·2d2d·2d2b·8ea1·8d91··--R.*.F+---+....
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 000004b0:·a18d·913e·0000·2d2d·5291·0e2c·c228·3229··...>..--R..,.(2)
 000004c0:·9109·732c·2d2d·2d2d·2d2d·8ea1·8d91·3e00··..s,------....>.
 000004d0:·002d·2d52·912f·3fdc·3261·8ea1·8d91·3e00··.--R./?.2a....>.
 000004e0:·002d·2d52·9200·f5b2·7854·7970·653a·9104··.--R....xType:..
00000420:·4578·7072·6573·7369·6f6e·2849·6e74·6567··Expression(Integ000004f0:·b996·4578·7072·6573·7369·6f6e·2849·6e74··..Expression(Int
00000430:·6572·2929·2c2e·2e2e·298e·a18d·913e·0000··er)),...)....>.. 
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00000450:·2d2d·5396·04b9·9632·936f·6693·348e·a18d··--S....2.of.4... 
00000460:·913e·0000·6576·616c·2869·2c5b·6572·6628··.>..eval(i,[erf( 
00000470:·612a·6329·3d31·2c65·7266·2861·2a62·293d··a*c)=1,erf(a*b)= 
00000480:·305d·298e·a18d·913e·0000·2d2d·528e·a18d··0])....>..--R... 
00000490:·913e·0000·2d2d·5291·2a86·462b·2d2d·2d2b··.>..--R.*.F+---+ 
000004a0:·8ea1·8d91·3e00·002d·2d52·9125·ccb0·5c7c··....>..--R.%..\| 
000004b0:·2570·698e·a18d·913e·0000·2d2d·5291·0e2c··%pi....>..--R.., 
000004c0:·c228·3229·9109·732c·2d2d·2d2d·2d2d·8ea1··.(2)..s,------.. 
000004d0:·8d91·3e00·002d·2d52·912f·3fdc·3261·8ea1··..>..--R./?.2a.. 
000004e0:·8d91·3e00·002d·2d52·9200·f5b2·7854·7970··..>..--R....xTyp 
000004f0:·653a·9104·b996·4578·7072·6573·7369·6f6e··e:....Expression 
00000500:·2849·6e74·6567·6572·298e·a18d·913e·0000··(Integer)....>..00000500:·6567·6572·298e·a18d·913e·0000·2d2d·4591··eger)....>..--E.
00000510:·2d2d·4591·04b9·9632·8ea1·a18d·913e·0000··--E....2.....>..00000510:·04b9·9632·8ea1·a18d·913e·0000·2d2d·5396··...2.....>..--S.
00000520:·2d2d·5396·04b9·9633·936f·6693·348e·a18d··--S....3.of.4...00000520:·04b9·9633·936f·6693·348e·a18d·913e·0000··...3.of.4....>..
00000530:·913e·0000·696e·7472·756c·653a·3d72·756c··.>..intrule:=rul00000530:·696e·7472·756c·653a·3d72·756c·6596·04b9··intrule:=rule...
00000540:·6596·04b9·9669·6e74·6567·7261·6c28·6578··e....integral(ex 
00000550:·7028·2d61·2a70·5e32·292c·7029·933d·3d93··p(-a*p^2),p).==. 
00000560:·7371·7274·2825·7069·292f·7371·7274·2861··sqrt(%pi)/sqrt(a 
00000570:·298e·a18d·913e·0000·2d2d·528e·a18d·913e··)....>..--R....> 
00000580:·0000·2d2d·5291·33f9·7270·9121·131a·3291··..--R.3.rp.!..2. 
00000590:·2f3f·dc2b·2d2d·2d2b·8ea1·8d91·3e00·002d··/?.+---+....>..- 
000005a0:·2d52·912a·8646·2b2b·9112·e658·2d96·04b9··-R.*.F++...X-... 
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exampleagcode.input.dvi
    
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 00000570:·2d96·04b9·9646·6f72·9365·7861·6d70·6c65··-....For.example
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examples.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/exdiff.input.dvi.gz
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exdiff.input.dvi
    
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exint.input.dvi
    
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000000a0:·0874·6372·6d31·3732·38d1·24f3·2544·d3ed··.tcrm1728.$.%D..000000a0:·0874·6372·6d31·3732·38d1·24f3·2544·d3ed··.tcrm1728.$.%D..
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000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7465·7869·742e·696e·7075··put..7texit.inpu000000d0:·7075·7491·0537·7465·7869·742e·696e·7075··put..7texit.inpu
000000e0:·748e·9f22·faff·8d8d·8d8d·8d92·00e1·b0cf··t.."............000000e0:·748e·9f22·faff·8d8d·8d8d·8d92·00e1·b0cf··t.."............
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 000001b0:·0000·0000·0000·0000·0000·0000·002a·a002··.............*..
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 000001f0:·436f·6e95·8ccc·7465·6e93·7473·8e8e·9f1e··Con...ten.ts....
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000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................00000210:·0000·0003·0000·0000·0000·0000·0000·0000··................
000001c0:·002a·a002·7900·008d·a0fd·a300·00a0·023f··.*..y..........? 
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000001e0:·d64e·a000·0e66·6600·0c00·0000·0663·6d62··.N...ff......cmb 
000001f0:·7831·32de·436f·6e95·8ccc·7465·6e93·7473··x12.Con...ten.ts 
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00000210:·8e8e·8c8b·0000·0003·0000·0000·0000·0000··................ 
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00000230:·0000·0000·0000·0000·0000·0000·0000·0195··................00000230:·0000·0000·0000·0000·0000·0191·a002·7900··..............y.
00000240:·a002·7900·008d·a0fd·a300·00a0·023f·0000··..y..........?..00000240:·008d·a0fd·a300·00a0·023f·0000·8da0·fde4··.........?......
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00000260:·564c·cb4c·6963·656e·7365·8e9f·15e7·1ba4··VL.License......00000260:·6963·656e·7365·8e9f·15e7·1ba4·0c00·008d··icense..........
00000270:·0c00·008d·9176·e7cf·f334·1af2·2256·000a··.....v...4.."V..00000270:·9176·e7cf·f334·1af2·2256·000a·0000·000a··.v...4.."V......
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00000290:·9603·d554·6c69·6365·6e73·6593·7c8e·a911··...Tlicense.|...00000290:·6c69·6365·6e73·6593·7c8e·a911·5da2·8d91··license.|...]...
000002a0:·5da2·8d91·3e00·00f3·35df·a44e·0000·0900··]...>...5..N....000002a0:·3e00·00f3·35df·a44e·0000·0900·0000·0900··>...5..N........
000002b0:·0000·0900·0000·0563·6d74·7439·e02d·2d43··.......cmtt9.--C000002b0:·0000·0563·6d74·7439·e02d·2d43·6f70·7972··...cmtt9.--Copyr
000002c0:·6f70·7972·6967·6874·9604·b996·5468·6593··opyright....The.000002c0:·6967·6874·9604·b996·5468·6593·4e75·6d65··ight....The.Nume
000002d0:·4e75·6d65·7269·6361·6c93·416c·676f·7269··Numerical.Algori000002d0:·7269·6361·6c93·416c·676f·7269·7468·6d73··rical.Algorithms
000002e0:·7468·6d73·9347·726f·7570·934c·696d·6974··thms.Group.Limit000002e0:·9347·726f·7570·934c·696d·6974·6564·9331··.Group.Limited.1
000002f0:·6564·9331·3939·312e·8e9f·125d·a18d·9176··ed.1991....]...v000002f0:·3939·312e·8e9f·125d·a18d·9176·e7cf·df7c··991....]...v...|
00000300:·e7cf·df7c·7c7c·2d8e·a1a1·8d91·76e7·cf7c··...|||-.....v..|00000300:·7c7c·2d8e·a1a1·8d91·76e7·cf7c·9603·d554··||-.....v..|...T
00000310:·9603·d554·2a93·7c8e·a68d·913e·0000·e029··...T*.|....>...)00000310:·2a93·7c8e·a68d·913e·0000·e029·7365·7496··*.|....>...)set.
00000320:·7365·7496·04b9·9662·7265·616b·9372·6573··set....break.res00000320:·04b9·9662·7265·616b·9372·6573·756d·658e··...break.resume.
00000330:·756d·658e·a40b·0000·8d91·3e00·0029·7370··ume.......>..)sp00000330:·a40b·0000·8d91·3e00·0029·7370·6f6f·6c91··......>..)spool.
00000340:·6f6f·6c91·04b9·9665·7869·742e·6f75·7470··ool....exit.outp00000340:·04b9·9665·7869·742e·6f75·7470·7574·8ea1··...exit.output..
00000350:·7574·8ea1·8d91·3e00·0029·7365·7496·04b9··ut....>..)set... 
00000360:·966d·6573·7361·6765·9374·6573·7493·6f6e··.message.test.on 
00000370:·8ea1·8d91·3e00·0029·7365·7496·04b9·966d··....>..)set....m00000350:·8d91·3e00·0029·7365·7496·04b9·966d·6573··..>..)set....mes
 00000360:·7361·6765·9374·6573·7493·6f6e·8ea1·8d91··sage.test.on....
 00000370:·3e00·0029·7365·7496·04b9·966d·6573·7361··>..)set....messa
00000380:·6573·7361·6765·9361·7574·6f93·6f66·668e··essage.auto.off.00000380:·6765·9361·7574·6f93·6f66·668e·a18d·913e··ge.auto.off....>
00000390:·a18d·913e·0000·2963·6c65·6172·9104·b996··...>..)clear....00000390:·0000·2963·6c65·6172·9104·b996·616c·6c8e··..)clear....all.
000003a0:·616c·6c8e·a1a1·8d91·3e00·002d·2d53·9604··all.....>..--S..000003a0:·a1a1·8d91·3e00·002d·2d53·9604·b996·3193··....>..--S....1.
000003b0:·b996·3193·6f66·9336·8ea1·8d91·3e00·006e··..1.of.6....>..n000003b0:·6f66·9336·8ea1·8d91·3e00·006e·9604·b996··of.6....>..n....
000003c0:·9604·b996·3a3d·9330·8ea1·8d91·3e00·002d··....:=.0....>..-000003c0:·3a3d·9330·8ea1·8d91·3e00·002d·2d52·8ea1··:=.0....>..--R..
 000003d0:·8d91·3e00·002d·2d52·8ea1·8d91·3e00·002d··..>..--R....>..-
 000003e0:·2d52·910e·2cc2·2831·2991·0973·2c30·8ea1··-R..,.(1)..s,0..
 000003f0:·8d91·3e00·002d·2d52·9200·fa6c·0e54·7970··..>..--R...l.Typ
 00000400:·653a·9104·b996·4e6f·6e4e·6567·6174·6976··e:....NonNegativ
 00000410:·6549·6e74·6567·6572·8ea1·8d91·3e00·002d··eInteger....>..-
 00000420:·2d45·9104·b996·318e·a1a1·8d91·3e00·002d··-E....1.....>..-
 00000430:·2d53·9604·b996·3293·6f66·9336·8ea1·8d91··-S....2.of.6....
 00000440:·3e00·0067·6173·7028·293a·9604·b996·4578··>..gasp():....Ex
 00000450:·6974·933d·3d8e·a18d·9150·e658·6672·6565··it.==....P.Xfree
 00000460:·9104·b996·6e8e·a18d·9150·e658·6e96·04b9··....n....P.Xn...
 00000470:·963a·3d93·6e93·2b93·318e·a18d·9150·e658··.:=.n.+.1....P.X
 00000480:·6572·726f·7296·04b9·9622·4f68·936e·6f21··error...."Oh.no!
 00000490:·228e·a18d·913e·0000·2d2d·528e·a18d·913e··"....>..--R....>
 000004a0:·0000·2d2d·5291·0e2c·c246·756e·6374·696f··..--R..,.Functio
 000004b0:·6e96·04b9·9664·6563·6c61·7261·7469·6f6e··n....declaration
 000004c0:·9367·6173·7093·3a93·2829·932d·3e93·4578··.gasp.:.().->.Ex
 000004d0:·6974·9368·6173·9362·6565·6e93·6164·6465··it.has.been.adde
 000004e0:·6493·746f·9377·6f72·6b73·7061·6365·2e8e··d.to.workspace..
 000004f0:·a18d·913e·0000·2d2d·5292·013c·9242·5479··...>..--R..<.BTy
 00000500:·7065·3a91·04b9·9656·6f69·648e·a18d·913e··pe:....Void....>
 00000510:·0000·2d2d·4591·04b9·9632·8ea1·a18d·913e··..--E....2.....>
 00000520:·0000·2d2d·5396·04b9·9633·936f·6693·368e··..--S....3.of.6.
 00000530:·a18d·913e·0000·6861·6c66·286b·2991·04b9··...>..half(k)...
 00000540:·963d·3d8e·a18d·9147·732c·6966·9604·b996··.==....Gs,if....
 00000550:·6f64·643f·936b·9374·6865·6e93·6761·7370··odd?.k.then.gasp
 00000560:·2829·8ea1·8d91·4773·2c65·6c73·6596·04b9··()....Gs,else...
 00000570:·966b·9371·756f·9332·8ea1·8d91·3e00·002d··.k.quo.2....>..-
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 000005b0:·8d91·3e00·002d·2d53·9604·b996·3493·6f66··..>..--S....4.of
 000005c0:·9336·8ea1·8d91·3e00·0068·616c·6691·04b9··.6....>..half...
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 000005e0:·3e00·002d·2d52·910e·2cc2·436f·6d70·696c··>..--R..,.Compil
 000005f0:·696e·6796·04b9·9666·756e·6374·696f·6e93··ing....function.
 00000600:·6761·7370·9377·6974·6893·7479·7065·9328··gasp.with.type.(
 00000610:·2993·2d3e·9345·7869·748e·a18d·913e·0000··).->.Exit....>..
 00000620:·2d2d·5291·0e2c·c243·6f6d·7069·6c69·6e67··--R..,.Compiling
 00000630:·9604·b996·6675·6e63·7469·6f6e·9368·616c··....function.hal
 00000640:·6693·7769·7468·9374·7970·6593·506f·7369··f.with.type.Posi
 00000650:·7469·7665·496e·7465·6765·7293·2d3e·9349··tiveInteger.->.I
 00000660:·6e74·6567·6572·8ea1·8d91·3e00·002d·2d52··nteger....>..--R
000003e0:·3e00·002d·2d52·910e·2cc2·2831·2991·0973··>..--R..,.(1)..s 
000003f0:·2c30·8ea1·8d91·3e00·002d·2d52·9200·fa6c··,0....>..--R...l 
00000400:·0e54·7970·653a·9104·b996·4e6f·6e4e·6567··.Type:....NonNeg 
00000410:·6174·6976·6549·6e74·6567·6572·8ea1·8d91··ativeInteger.... 
00000420:·3e00·002d·2d45·9104·b996·318e·a1a1·8d91··>..--E....1..... 
00000430:·3e00·002d·2d53·9604·b996·3293·6f66·9336··>..--S....2.of.6 
00000440:·8ea1·8d91·3e00·0067·6173·7028·293a·9604··....>..gasp():.. 
00000450:·b996·4578·6974·933d·3d8e·a18d·9150·e658··..Exit.==....P.X 
00000460:·6672·6565·9104·b996·6e8e·a18d·9150·e658··free....n....P.X 
00000470:·6e96·04b9·963a·3d93·6e93·2b93·318e·a18d··n....:=.n.+.1... 
00000480:·9150·e658·6572·726f·7296·04b9·9622·4f68··.P.Xerror...."Oh 
00000490:·936e·6f21·228e·a18d·913e·0000·2d2d·528e··.no!"....>..--R. 
000004a0:·a18d·913e·0000·2d2d·5291·0e2c·c246·756e··...>..--R..,.Fun 
000004b0:·6374·696f·6e96·04b9·9664·6563·6c61·7261··ction....declara 
000004c0:·7469·6f6e·9367·6173·7093·3a93·2829·932d··tion.gasp.:.().- 
Max diff block lines reached; 6673/20631 bytes (32.34%) of diff not shown.
24.7 KB
./usr/share/doc/axiom-doc/src/input/exlap.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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00000010:·5465·5820·6f75·7470·7574·2032·3032·342e··TeX·output·2024.00000010:·5465·5820·6f75·7470·7574·2032·3032·362e··TeX·output·2026.
00000020:·3132·2e30·323a·3131·3332·8b00·0000·0100··12.02:1132......00000020:·3031·2e30·353a·3231·3031·8b00·0000·0100··01.05:2101......
00000030:·0000·0000·0000·0000·0000·0000·0000·0000··................00000030:·0000·0000·0000·0000·0000·0000·0000·0000··................
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00000060:·3d6c·3362·6163·6b65·6e64·2d64·7669·7073··=l3backend-dvips00000060:·3d6c·3362·6163·6b65·6e64·2d64·7669·7073··=l3backend-dvips
00000070:·2e70·726f·8ea0·0279·0000·8da0·fda3·0000··.pro...y........00000070:·2e70·726f·8ea0·0279·0000·8da0·fda3·0000··.pro...y........
00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·9f2a··..?............*00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·9f2a··..?............*
00000090:·d2f3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..00000090:·d2f3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..
Offset 12, 184 lines modifiedOffset 12, 184 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7465·786c·6170·2e69·6e70··put..7texlap.inp000000d0:·7075·7491·0537·7465·786c·6170·2e69·6e70··put..7texlap.inp
000000e0:·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200·e1b0··ut.."...........000000e0:·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200·e1b0··ut.."...........
000000f0:·cff3·2758·ab51·0b00·0c00·0000·0c00·0000··..'X.Q..........000000f0:·cff3·2758·ab51·0b00·0c00·0000·0c00·0000··..'X.Q..........
00000100:·0563·6d72·3132·d254·696d·6f74·6890·ac72··.cmr12.Timoth..r00000100:·0563·6d72·3132·d254·696d·6f74·6890·ac72··.cmr12.Timoth..r
00000110:·7991·03ea·a844·616c·798e·8e8e·8e8e·9f17··y....Daly.......00000110:·7991·03ea·a844·616c·798e·8e8e·8e8e·9f17··y....Daly.......
00000120:·888b·8d92·00d8·6380·4465·6365·6d90·ac72··......c.Decem..r 
00000130:·6290·538e·6572·9603·eaa8·322c·9332·3032··b.S.er....2,.20200000120:·666a·8d92·00dd·1f0b·4a61·6e90·ac72·7561··fj......Jan..rua
 00000130:·7279·9603·eaa8·352c·9332·3032·368e·9f24··ry....5,.2026..$
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./usr/share/doc/axiom-doc/src/input/exlimit.input.dvi.gz
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exlimit.input.dvi
    
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000000f0:·e1b0·cff3·2758·ab51·0b00·0c00·0000·0c00··....'X.Q........000000f0:·e1b0·cff3·2758·ab51·0b00·0c00·0000·0c00··....'X.Q........
00000100:·0000·0563·6d72·3132·d254·696d·6f74·6890··...cmr12.Timoth.00000100:·0000·0563·6d72·3132·d254·696d·6f74·6890··...cmr12.Timoth.
00000110:·ac72·7991·03ea·a844·616c·798e·8e8e·8e8e··.ry....Daly.....00000110:·ac72·7991·03ea·a844·616c·798e·8e8e·8e8e··.ry....Daly.....
00000120:·9f17·888b·8d92·00d8·6380·4465·6365·6d90··........c.Decem. 
00000130:·ac72·6290·538e·6572·9603·eaa8·322c·9332··.rb.S.er....2,.200000120:·9f17·666a·8d92·00dd·1f0b·4a61·6e90·ac72··..fj......Jan..r
 00000130:·7561·7279·9603·eaa8·352c·9332·3032·368e··uary....5,.2026.
00000140:·3032·348e·9f24·0001·8d92·00f1·a14b·f331··024..$.......K.100000140:·9f24·0001·8d92·00f1·a14b·f331·740c·893a··.$.......K.1t..:
00000150:·740c·893a·0009·0000·0009·0000·0005·636d··t..:..........cm00000150:·0009·0000·0009·0000·0005·636d·6278·39dc··..........cmbx9.
00000160:·6278·39dc·4162·7374·7261·6374·8e9f·0fac··bx9.Abstract....00000160:·4162·7374·7261·6374·8e9f·0fac·d18e·9f1e··Abstract........
00000170:·d18e·9f1e·0000·8d8d·9201·0380·00f3·1b4b··...............K00000170:·0000·8d8d·9201·0380·00f3·1b4b·f160·7900··...........K.`y.
00000180:·f160·7900·0a00·0000·0a00·0000·0563·6d72··.`y..........cmr00000180:·0a00·0000·0a00·0000·0563·6d72·3130·c631··.........cmr10.1
00000190:·3130·c631·8e8e·8e8c·8b00·0000·0200·0000··10.1............00000190:·8e8e·8e8c·8b00·0000·0200·0000·0000·0000··................
000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001c0:·0000·0000·2aa0·0279·0000·8da0·fda3·0000··....*..y........000001c0:·2aa0·0279·0000·8da0·fda3·0000·a002·3f00··*..y..........?.
000001d0:·a002·3f00·008d·a0fd·e400·008d·913e·0000··..?..........>..000001d0:·008d·a0fd·e400·008d·913e·0000·f333·c2d6··.........>...3..
000001e0:·f333·c2d6·4ea0·000e·6666·000c·0000·0006··.3..N...ff......000001e0:·4ea0·000e·6666·000c·0000·0006·636d·6278··N...ff......cmbx
000001f0:·636d·6278·3132·de43·6f6e·958c·cc74·656e··cmbx12.Con...ten000001f0:·3132·de43·6f6e·958c·cc74·656e·9374·738e··12.Con...ten.ts.
00000200:·9374·738e·8e9f·1e00·008d·8d92·0103·8000··.ts.............00000200:·8e9f·1e00·008d·8d92·0103·8000·c632·8e8e··.............2..
00000210:·c632·8e8e·8e8c·8b00·0000·0300·0000·0000··.2..............00000210:·8e8c·8b00·0000·0300·0000·0000·0000·0000··................
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00000230:·0000·0000·0000·0000·0000·0000·0000·0000··................00000230:·0000·0000·0000·0000·0000·0000·0001·94a0··................
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00000250:·3f00·008d·a0fd·e400·008d·8d91·3e00·00de··?...........>...00000250:·a0fd·e400·008d·8d91·3e00·00de·318e·9156··........>...1..V
00000260:·318e·9156·4ccb·4c69·6365·6e73·658e·9f15··1..VL.License...00000260:·4ccb·4c69·6365·6e73·658e·9f15·e71b·a40c··L.License.......
00000270:·e71b·a40c·0000·8d91·76e7·cff3·341a·f222··........v...4.."00000270:·0000·8d91·76e7·cff3·341a·f222·5600·0a00··....v...4.."V...
00000280:·5600·0a00·0000·0a00·0000·0663·6d62·7831··V..........cmbx100000280:·0000·0a00·0000·0663·6d62·7831·30df·7c96··.......cmbx10.|.
00000290:·30df·7c96·03d5·546c·6963·656e·7365·937c··0.|...Tlicense.|00000290:·03d5·546c·6963·656e·7365·937c·8ea9·115d··..Tlicense.|...]
000002a0:·8ea9·115d·a28d·913e·0000·f335·dfa4·4e00··...]...>...5..N.000002a0:·a28d·913e·0000·f335·dfa4·4e00·0009·0000··...>...5..N.....
000002b0:·0009·0000·0009·0000·0005·636d·7474·39e0··..........cmtt9.000002b0:·0009·0000·0005·636d·7474·39e0·2d2d·436f··......cmtt9.--Co
000002c0:·2d2d·436f·7079·7269·6768·7496·04b9·9654··--Copyright....T000002c0:·7079·7269·6768·7496·04b9·9654·6865·934e··pyright....The.N
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000002e0:·6f72·6974·686d·7393·4772·6f75·7093·4c69··orithms.Group.Li000002e0:·686d·7393·4772·6f75·7093·4c69·6d69·7465··hms.Group.Limite
000002f0:·6d69·7465·6493·3139·3931·2e8e·9f12·5da1··mited.1991....].000002f0:·6493·3139·3931·2e8e·9f12·5da1·8d91·76e7··d.1991....]...v.
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00000310:·e7cf·7c96·03d5·542a·937c·8ea6·8d91·3e00··..|...T*.|....>.00000310:·03d5·542a·937c·8ea6·8d91·3e00·00e0·2973··..T*.|....>...)s
00000320:·00e0·2973·6574·9604·b996·6272·6561·6b93··..)set....break.00000320:·6574·9604·b996·6272·6561·6b93·7265·7375··et....break.resu
00000330:·7265·7375·6d65·8ea4·0b00·008d·913e·0000··resume.......>..00000330:·6d65·8ea4·0b00·008d·913e·0000·2973·706f··me.......>..)spo
00000340:·2973·706f·6f6c·9104·b996·6578·6c69·6d69··)spool....exlimi00000340:·6f6c·9104·b996·6578·6c69·6d69·742e·6f75··ol....exlimit.ou
00000350:·742e·6f75·7470·7574·8ea1·8d91·3e00·0029··t.output....>..)00000350:·7470·7574·8ea1·8d91·3e00·0029·7365·7496··tput....>..)set.
00000360:·7365·7496·04b9·966d·6573·7361·6765·9374··set....message.t00000360:·04b9·966d·6573·7361·6765·9374·6573·7493··...message.test.
00000370:·6573·7493·6f6e·8ea1·8d91·3e00·0029·7365··est.on....>..)se00000370:·6f6e·8ea1·8d91·3e00·0029·7365·7496·04b9··on....>..)set...
00000380:·7496·04b9·966d·6573·7361·6765·9361·7574··t....message.aut00000380:·966d·6573·7361·6765·9361·7574·6f93·6f66··.message.auto.of
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000003a0:·6172·9104·b996·616c·6c8e·a1a1·8d91·3e00··ar....all.....>. 
000003b0:·002d·2d53·9604·b996·3193·6f66·9331·338e··.--S....1.of.13. 
000003c0:·a18d·913e·0000·6c69·6d69·7428·2878·5e32··...>..limit((x^2 
000003d0:·9604·b996·2d93·332a·7893·2b93·3229·2f28··....-.3*x.+.2)/( 
000003e0:·785e·3293·2d93·3129·2c78·933d·9331·298e··x^2.-.1),x.=.1). 
000003f0:·a18d·913e·0000·2d2d·528e·a18d·913e·0000··...>..--R....>.. 
00000400:·2d2d·528e·a18d·913e·0000·2d2d·5291·2f3f··--R....>..--R./? 
00000410:·dc31·8ea1·8d91·3e00·002d·2d52·910e·2cc2··.1....>..--R..,. 
00000420:·2831·2991·0973·2c2d·9104·b996·2d8e·a18d··(1)..s,-....-... 
00000430:·913e·0000·2d2d·5291·2f3f·dc32·8ea1·8d91··.>..--R./?.2.... 
00000440:·3e00·002d·2d52·9138·b308·5479·7065·3a91··>..--R.8..Type:. 
00000450:·04b9·9655·6e69·6f6e·284f·7264·6572·6564··...Union(Ordered 
00000460:·436f·6d70·6c65·7469·6f6e·2846·7261·6374··Completion(Fract 
00000470:·696f·6e28·506f·6c79·6e6f·6d69·616c·2849··ion(Polynomial(I 
00000480:·6e74·6567·6572·2929·292c·2e2e·2e29·8ea1··nteger))),...).. 
00000490:·8d91·3e00·002d·2d45·9104·b996·318e·a1a1··..>..--E....1... 
000004a0:·8d91·3e00·0029·636c·6561·7291·04b9·9661··..>..)clear....a 
000004b0:·6c6c·8ea1·a18d·913e·0000·2d2d·5396·04b9··ll.....>..--S... 
000004c0:·9632·936f·6693·3133·8ea1·8d91·3e00·0063··.2.of.13....>..c 
000004d0:·6f6d·706c·6578·4c69·6d69·7428·2832·9604··omplexLimit((2.. 
000004e0:·b996·2b93·7a29·2f28·3193·2d93·7a29·2c7a··..+.z)/(1.-.z),z 
000004f0:·933d·9325·696e·6669·6e69·7479·298e·a18d··.=.%infinity)... 
00000500:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..-- 
00000510:·528e·a18d·913e·0000·2d2d·5291·0e2c·c228··R....>..--R..,.( 
00000520:·3129·9109·732c·2d91·04b9·9631·8ea1·8d91··1)..s,-....1.... 
00000530:·3e00·002d·2d52·9167·f2e4·5479·7065·3a91··>..--R.g..Type:. 
00000540:·04b9·964f·6e65·506f·696e·7443·6f6d·706c··...OnePointCompl 
00000550:·6574·696f·6e28·4672·6163·7469·6f6e·2850··etion(Fraction(P 
00000560:·6f6c·796e·6f6d·6961·6c28·496e·7465·6765··olynomial(Intege 
00000570:·7229·2929·8ea1·8d91·3e00·002d·2d45·9104··r)))....>..--E.. 
00000580:·b996·328e·a1a1·8d91·3e00·002d·2d53·9604··..2.....>..--S..000003a0:·b996·616c·6c8e·a1a1·8d91·3e00·002d·2d53··..all.....>..--S
00000590:·b996·3393·6f66·9331·338e·a18d·913e·0000··..3.of.13....>.. 
000005a0:·6c69·6d69·7428·7369·6e28·7829·2f78·2c78··limit(sin(x)/x,x 
000005b0:·9604·b996·3d93·2570·6c75·7349·6e66·696e··....=.%plusInfin 
000005c0:·6974·7929·8ea1·8d91·3e00·002d·2d52·8ea1··ity)....>..--R.. 
000005d0:·8d91·3e00·002d·2d52·8ea1·8d91·3e00·002d··..>..--R....>..- 
000005e0:·2d52·910e·2cc2·2832·2991·0973·2c30·8ea1··-R..,.(2)..s,0.. 
000005f0:·8d91·3e00·002d·2d52·9167·f2e4·5479·7065··..>..--R.g..Type 
00000600:·3a91·04b9·9655·6e69·6f6e·284f·7264·6572··:....Union(Order 
00000610:·6564·436f·6d70·6c65·7469·6f6e·2845·7870··edCompletion(Exp 
00000620:·7265·7373·696f·6e28·496e·7465·6765·7229··ression(Integer) 
00000630:·292c·2e2e·2e29·8ea1·8d91·3e00·002d·2d45··),...)....>..--E 
00000640:·9104·b996·338e·a1a1·8d91·3e00·002d·2d53··....3.....>..--S 
00000650:·9604·b996·3493·6f66·9331·338e·a18d·913e··....4.of.13....>000003b0:·9604·b996·3193·6f66·9331·338e·a18d·913e··....1.of.13....>
00000660:·0000·636f·6d70·6c65·784c·696d·6974·2873··..complexLimit(s 
00000670:·696e·2878·292f·782c·7896·04b9·963d·9325··in(x)/x,x....=.%000003c0:·0000·6c69·6d69·7428·2878·5e32·9604·b996··..limit((x^2....
 000003d0:·2d93·332a·7893·2b93·3229·2f28·785e·3293··-.3*x.+.2)/(x^2.
 000003e0:·2d93·3129·2c78·933d·9331·298e·a18d·913e··-.1),x.=.1)....>
 000003f0:·0000·2d2d·528e·a18d·913e·0000·2d2d·528e··..--R....>..--R.
 00000400:·a18d·913e·0000·2d2d·5291·2f3f·dc31·8ea1··...>..--R./?.1..
 00000410:·8d91·3e00·002d·2d52·910e·2cc2·2831·2991··..>..--R..,.(1).
 00000420:·0973·2c2d·9104·b996·2d8e·a18d·913e·0000··.s,-....-....>..
 00000430:·2d2d·5291·2f3f·dc32·8ea1·8d91·3e00·002d··--R./?.2....>..-
 00000440:·2d52·9138·b308·5479·7065·3a91·04b9·9655··-R.8..Type:....U
 00000450:·6e69·6f6e·284f·7264·6572·6564·436f·6d70··nion(OrderedComp
 00000460:·6c65·7469·6f6e·2846·7261·6374·696f·6e28··letion(Fraction(
 00000470:·506f·6c79·6e6f·6d69·616c·2849·6e74·6567··Polynomial(Integ
 00000480:·6572·2929·292c·2e2e·2e29·8ea1·8d91·3e00··er))),...)....>.
 00000490:·002d·2d45·9104·b996·318e·a1a1·8d91·3e00··.--E....1.....>.
 000004a0:·0029·636c·6561·7291·04b9·9661·6c6c·8ea1··.)clear....all..
 000004b0:·a18d·913e·0000·2d2d·5396·04b9·9632·936f··...>..--S....2.o
 000004c0:·6693·3133·8ea1·8d91·3e00·0063·6f6d·706c··f.13....>..compl
 000004d0:·6578·4c69·6d69·7428·2832·9604·b996·2b93··exLimit((2....+.
 000004e0:·7a29·2f28·3193·2d93·7a29·2c7a·933d·9325··z)/(1.-.z),z.=.%
00000680:·696e·6669·6e69·7479·298e·a18d·913e·0000··infinity)....>..000004f0:·696e·6669·6e69·7479·298e·a18d·913e·0000··infinity)....>..
00000690:·2d2d·528e·a18d·913e·0000·2d2d·528e·a18d··--R....>..--R...00000500:·2d2d·528e·a18d·913e·0000·2d2d·528e·a18d··--R....>..--R...
000006a0:·913e·0000·2d2d·5291·0e2c·c228·3329·9109··.>..--R..,.(3)..00000510:·913e·0000·2d2d·5291·0e2c·c228·3129·9109··.>..--R..,.(1)..
 00000520:·732c·2d91·04b9·9631·8ea1·8d91·3e00·002d··s,-....1....>..-
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exp.input.dvi
    
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000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7465·7870·2e69·6e70·7574··put..7texp.input000000d0:·7075·7491·0537·7465·7870·2e69·6e70·7574··put..7texp.input
000000e0:·8e9f·22fa·ff8d·8d8d·8d8d·9200·e1b0·cff3··..".............000000e0:·8e9f·22fa·ff8d·8d8d·8d8d·9200·e1b0·cff3··..".............
000000f0:·2758·ab51·0b00·0c00·0000·0c00·0000·0563··'X.Q...........c000000f0:·2758·ab51·0b00·0c00·0000·0c00·0000·0563··'X.Q...........c
00000100:·6d72·3132·d254·696d·6f74·6890·ac72·7991··mr12.Timoth..ry.00000100:·6d72·3132·d254·696d·6f74·6890·ac72·7991··mr12.Timoth..ry.
00000110:·03ea·a844·616c·798e·8e8e·8e8e·9f17·888b··...Daly.........00000110:·03ea·a844·616c·798e·8e8e·8e8e·9f17·666a··...Daly.......fj
00000120:·8d92·00d8·6380·4465·6365·6d90·ac72·6290··....c.Decem..rb. 
00000130:·538e·6572·9603·eaa8·322c·9332·3032·348e··S.er....2,.2024.00000120:·8d92·00dd·1f0b·4a61·6e90·ac72·7561·7279··......Jan..ruary
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76.8 KB
expr.input.dvi
    
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000002f0:·6564·9331·3939·312e·8e9f·1400·008d·9176··ed.1991........v000002f0:·3939·312e·8e9f·1400·008d·9176·e7cf·df7c··991........v...|
00000300:·e7cf·df7c·7c7c·2d8e·a1a1·8d91·76e7·cf7c··...|||-.....v..|00000300:·7c7c·2d8e·a1a1·8d91·76e7·cf7c·9603·d554··||-.....v..|...T
00000310:·9603·d554·2a93·7c8e·a68d·913e·0000·e029··...T*.|....>...)00000310:·2a93·7c8e·a68d·913e·0000·e029·7365·7496··*.|....>...)set.
00000320:·7365·7496·04b9·9662·7265·616b·9372·6573··set....break.res00000320:·04b9·9662·7265·616b·9372·6573·756d·658e··...break.resume.
00000330:·756d·658e·a40b·0000·8d91·3e00·0029·7370··ume.......>..)sp00000330:·a40b·0000·8d91·3e00·0029·7370·6f6f·6c91··......>..)spool.
00000340:·6f6f·6c91·04b9·9665·7870·722e·6f75·7470··ool....expr.outp00000340:·04b9·9665·7870·722e·6f75·7470·7574·8ea1··...expr.output..
00000350:·7574·8ea1·8d91·3e00·0029·7365·7496·04b9··ut....>..)set... 
00000360:·966d·6573·7361·6765·9374·6573·7493·6f6e··.message.test.on 
00000370:·8ea1·8d91·3e00·0029·7365·7496·04b9·966d··....>..)set....m00000350:·8d91·3e00·0029·7365·7496·04b9·966d·6573··..>..)set....mes
 00000360:·7361·6765·9374·6573·7493·6f6e·8ea1·8d91··sage.test.on....
 00000370:·3e00·0029·7365·7496·04b9·966d·6573·7361··>..)set....messa
00000380:·6573·7361·6765·9361·7574·6f93·6f66·668e··essage.auto.off.00000380:·6765·9361·7574·6f93·6f66·668e·a18d·913e··ge.auto.off....>
00000390:·a18d·913e·0000·2963·6c65·6172·9104·b996··...>..)clear....00000390:·0000·2963·6c65·6172·9104·b996·616c·6c8e··..)clear....all.
 000003a0:·a1a1·8d91·3e00·002d·2d53·9604·b996·3193··....>..--S....1.
 000003b0:·6f66·9332·398e·a18d·913e·0000·666f·6f96··of.29....>..foo.
 000003c0:·04b9·963a·3d93·6f70·6572·6174·6f72·9327··...:=.operator.'
 000003d0:·666f·6f8e·a18d·913e·0000·2d2d·528e·a18d··foo....>..--R...
 000003e0:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--
 000003f0:·5291·0e2c·c228·3129·9109·732c·666f·6f8e··R..,.(1)..s,foo.
 00000400:·a18d·913e·0000·2d2d·5292·0112·0bfc·5479··...>..--R.....Ty
 00000410:·7065·3a91·04b9·9642·6173·6963·4f70·6572··pe:....BasicOper
 00000420:·6174·6f72·8ea1·8d91·3e00·002d·2d45·9104··ator....>..--E..
000003a0:·616c·6c8e·a1a1·8d91·3e00·002d·2d53·9604··all.....>..--S..00000430:·b996·318e·a1a1·8d91·3e00·002d·2d53·9604··..1.....>..--S..
000003b0:·b996·3193·6f66·9332·398e·a18d·913e·0000··..1.of.29....>..00000440:·b996·3293·6f66·9332·398e·a18d·913e·0000··..2.of.29....>..
000003c0:·666f·6f96·04b9·963a·3d93·6f70·6572·6174··foo....:=.operat00000450:·6261·7296·04b9·963a·3d93·6f70·6572·6174··bar....:=.operat
000003d0:·6f72·9327·666f·6f8e·a18d·913e·0000·2d2d··or.'foo....>..--00000460:·6f72·9327·6261·728e·a18d·913e·0000·2d2d··or.'bar....>..--
000003e0:·528e·a18d·913e·0000·2d2d·528e·a18d·913e··R....>..--R....>00000470:·528e·a18d·913e·0000·2d2d·528e·a18d·913e··R....>..--R....>
000003f0:·0000·2d2d·5291·0e2c·c228·3129·9109·732c··..--R..,.(1)..s,00000480:·0000·2d2d·5291·0e2c·c228·3229·9109·732c··..--R..,.(2)..s,
00000400:·666f·6f8e·a18d·913e·0000·2d2d·5292·0112··foo....>..--R...00000490:·6261·728e·a18d·913e·0000·2d2d·5292·0112··bar....>..--R...
00000410:·0bfc·5479·7065·3a91·04b9·9642·6173·6963··..Type:....Basic000004a0:·0bfc·5479·7065·3a91·04b9·9642·6173·6963··..Type:....Basic
00000420:·4f70·6572·6174·6f72·8ea1·8d91·3e00·002d··Operator....>..-000004b0:·4f70·6572·6174·6f72·8ea1·8d91·3e00·002d··Operator....>..-
00000430:·2d45·9104·b996·318e·a1a1·8d91·3e00·002d··-E....1.....>..-000004c0:·2d45·9104·b996·328e·a1a1·8d91·3e00·002d··-E....2.....>..-
00000440:·2d53·9604·b996·3293·6f66·9332·398e·a18d··-S....2.of.29...000004d0:·2d53·9604·b996·3393·6f66·9332·398e·a18d··-S....3.of.29...
00000450:·913e·0000·6261·7296·04b9·963a·3d93·6f70··.>..bar....:=.op000004e0:·913e·0000·6796·04b9·963a·3d93·666f·6f93··.>..g....:=.foo.
00000460:·6572·6174·6f72·9327·6261·728e·a18d·913e··erator.'bar....>000004f0:·788e·a18d·913e·0000·2d2d·528e·a18d·913e··x....>..--R....>
00000470:·0000·2d2d·528e·a18d·913e·0000·2d2d·528e··..--R....>..--R.00000500:·0000·2d2d·528e·a18d·913e·0000·2d2d·5291··..--R....>..--R.
00000480:·a18d·913e·0000·2d2d·5291·0e2c·c228·3229··...>..--R..,.(2) 
00000490:·9109·732c·6261·728e·a18d·913e·0000·2d2d··..s,bar....>..-- 
000004a0:·5292·0112·0bfc·5479·7065·3a91·04b9·9642··R.....Type:....B 
000004b0:·6173·6963·4f70·6572·6174·6f72·8ea1·8d91··asicOperator.... 
000004c0:·3e00·002d·2d45·9104·b996·328e·a1a1·8d91··>..--E....2..... 
000004d0:·3e00·002d·2d53·9604·b996·3393·6f66·9332··>..--S....3.of.2 
000004e0:·398e·a18d·913e·0000·6796·04b9·963a·3d93··9....>..g....:=. 
000004f0:·666f·6f93·788e·a18d·913e·0000·2d2d·528e··foo.x....>..--R. 
00000500:·a18d·913e·0000·2d2d·528e·a18d·913e·0000··...>..--R....>.. 
00000510:·2d2d·5291·0e2c·c228·3329·9109·732c·666f··--R..,.(3)..s,fo 
00000520:·6f28·7829·8ea1·8d91·3e00·002d·2d52·9200··o(x)....>..--R.. 
00000530:·f5b2·7854·7970·653a·9104·b996·4578·7072··..xType:....Expr 
00000540:·6573·7369·6f6e·2849·6e74·6567·6572·298e··ession(Integer). 
00000550:·a18d·913e·0000·2d2d·4591·04b9·9633·8ea1··...>..--E....3.. 
00000560:·a18d·913e·0000·2d2d·5396·04b9·9634·936f··...>..--S....4.o 
00000570:·6693·3239·8ea1·8d91·3e00·0065·7661·6c28··f.29....>..eval( 
00000580:·672c·9604·b996·7893·3d93·785e·3293·2b93··g,....x.=.x^2.+. 
00000590:·3129·8ea1·8d91·3e00·002d·2d52·8ea1·8d91··1)....>..--R.... 
000005a0:·3e00·002d·2d52·8ea1·8d91·3e00·002d·2d52··>..--R....>..--R 
000005b0:·913d·6c9e·328e·a18d·913e·0000·2d2d·5291··.=l.2....>..--R. 
000005c0:·0e2c·c228·3429·9609·732c·666f·6f28·7893··.,.(4)..s,foo(x.00000510:·0e2c·c228·3329·9109·732c·666f·6f28·7829··.,.(3)..s,foo(x)
 00000520:·8ea1·8d91·3e00·002d·2d52·9200·f5b2·7854··....>..--R....xT
 00000530:·7970·653a·9104·b996·4578·7072·6573·7369··ype:....Expressi
 00000540:·6f6e·2849·6e74·6567·6572·298e·a18d·913e··on(Integer)....>
 00000550:·0000·2d2d·4591·04b9·9633·8ea1·a18d·913e··..--E....3.....>
 00000560:·0000·2d2d·5396·04b9·9634·936f·6693·3239··..--S....4.of.29
 00000570:·8ea1·8d91·3e00·0065·7661·6c28·672c·9604··....>..eval(g,..
 00000580:·b996·7893·3d93·785e·3293·2b93·3129·8ea1··..x.=.x^2.+.1)..
 00000590:·8d91·3e00·002d·2d52·8ea1·8d91·3e00·002d··..>..--R....>..-
 000005a0:·2d52·8ea1·8d91·3e00·002d·2d52·913d·6c9e··-R....>..--R.=l.
 000005b0:·328e·a18d·913e·0000·2d2d·5291·0e2c·c228··2....>..--R..,.(
 000005c0:·3429·9609·732c·666f·6f28·7893·2b91·04b9··4)..s,foo(x.+...
000005d0:·2b91·04b9·9631·298e·a18d·913e·0000·2d2d··+....1)....>..--000005d0:·9631·298e·a18d·913e·0000·2d2d·5292·00f5··.1)....>..--R...
000005e0:·5292·00f5·b278·5479·7065·3a91·04b9·9645··R....xType:....E000005e0:·b278·5479·7065·3a91·04b9·9645·7870·7265··.xType:....Expre
000005f0:·7870·7265·7373·696f·6e28·496e·7465·6765··xpression(Intege000005f0:·7373·696f·6e28·496e·7465·6765·7229·8ea1··ssion(Integer)..
00000600:·7229·8ea1·8d91·3e00·002d·2d45·9104·b996··r)....>..--E....00000600:·8d91·3e00·002d·2d45·9104·b996·348e·a18e··..>..--E....4...
00000610:·348e·a18e·9f1e·0000·8d8d·9201·0380·00c6··4...............00000610:·9f1e·0000·8d8d·9201·0380·00c6·338e·8e8e··............3...
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./usr/share/doc/axiom-doc/src/input/expr1.input.dvi.gz
57.7 KB
expr1.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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00000070:·2e70·726f·8ea0·0279·0000·8da0·fda3·0000··.pro...y........00000070:·2e70·726f·8ea0·0279·0000·8da0·fda3·0000··.pro...y........
00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·9e43··..?............C00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·9e43··..?............C
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Offset 12, 432 lines modifiedOffset 12, 432 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7465·7870·7231·2e69·6e70··put..7texpr1.inp000000d0:·7075·7491·0537·7465·7870·7231·2e69·6e70··put..7texpr1.inp
000000e0:·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200·e1b0··ut.."...........000000e0:·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200·e1b0··ut.."...........
000000f0:·cff3·2758·ab51·0b00·0c00·0000·0c00·0000··..'X.Q..........000000f0:·cff3·2758·ab51·0b00·0c00·0000·0c00·0000··..'X.Q..........
00000100:·0563·6d72·3132·d254·696d·6f74·6890·ac72··.cmr12.Timoth..r00000100:·0563·6d72·3132·d254·696d·6f74·6890·ac72··.cmr12.Timoth..r
00000110:·7991·03ea·a844·616c·798e·8e8e·8e8e·9f17··y....Daly.......00000110:·7991·03ea·a844·616c·798e·8e8e·8e8e·9f17··y....Daly.......
00000120:·888b·8d92·00d8·6380·4465·6365·6d90·ac72··......c.Decem..r 
00000130:·6290·538e·6572·9603·eaa8·322c·9332·3032··b.S.er....2,.20200000120:·666a·8d92·00dd·1f0b·4a61·6e90·ac72·7561··fj......Jan..rua
 00000130:·7279·9603·eaa8·352c·9332·3032·368e·9f24··ry....5,.2026..$
00000140:·348e·9f24·0001·8d92·00f1·a14b·f331·740c··4..$.......K.1t.00000140:·0001·8d92·00f1·a14b·f331·740c·893a·0009··.......K.1t..:..
00000150:·893a·0009·0000·0009·0000·0005·636d·6278··.:..........cmbx00000150:·0000·0009·0000·0005·636d·6278·39dc·4162··........cmbx9.Ab
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00000170:·9f1e·0000·8d8d·9201·0380·00f3·1b4b·f160··.............K.`00000170:·8d8d·9201·0380·00f3·1b4b·f160·7900·0a00··.........K.`y...
00000180:·7900·0a00·0000·0a00·0000·0563·6d72·3130··y..........cmr1000000180:·0000·0a00·0000·0563·6d72·3130·c631·8e8e··.......cmr10.1..
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000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001b0:·0000·0000·0000·0000·0000·0000·0000·2aa0··..............*.
000001c0:·0000·2aa0·0279·0000·8da0·fda3·0000·a002··..*..y..........000001c0:·0279·0000·8da0·fda3·0000·a002·3f00·008d··.y..........?...
000001d0:·3f00·008d·a0fd·e400·008d·913e·0000·f333··?..........>...3000001d0:·a0fd·e400·008d·913e·0000·f333·c2d6·4ea0··.......>...3..N.
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000001f0:·6278·3132·de43·6f6e·958c·cc74·656e·9374··bx12.Con...ten.t000001f0:·de43·6f6e·958c·cc74·656e·9374·738e·8e9f··.Con...ten.ts...
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00000240:·96a0·0279·0000·8da0·fda3·0000·a002·3f00··...y..........?.00000240:·0000·8da0·fda3·0000·a002·3f00·008d·a0fd··..........?.....
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00000260:·9156·4ccb·4c69·6365·6e73·658e·9f15·e71b··.VL.License.....00000260:·4c69·6365·6e73·658e·9f15·e71b·a40c·0000··License.........
00000270:·a40c·0000·8d91·76e7·cff3·341a·f222·5600··......v...4.."V.00000270:·8d91·76e7·cff3·341a·f222·5600·0a00·0000··..v...4.."V.....
00000280:·0a00·0000·0a00·0000·0663·6d62·7831·30df··.........cmbx10.00000280:·0a00·0000·0663·6d62·7831·30df·7c96·03d5··.....cmbx10.|...
00000290:·7c96·03d5·546c·6963·656e·7365·937c·8ea9··|...Tlicense.|..00000290:·546c·6963·656e·7365·937c·8ea9·115d·a28d··Tlicense.|...]..
000002a0:·115d·a28d·913e·0000·f335·dfa4·4e00·0009··.]...>...5..N...000002a0:·913e·0000·f335·dfa4·4e00·0009·0000·0009··.>...5..N.......
000002b0:·0000·0009·0000·0005·636d·7474·39e0·2d2d··........cmtt9.--000002b0:·0000·0005·636d·7474·39e0·2d2d·436f·7079··....cmtt9.--Copy
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 000003f0:·2d52·9171·6610·328e·a18d·913e·0000·2d2d··-R.qf.2....>..--
 00000400:·5291·0e2c·c228·3129·9109·732c·7369·6e28··R..,.(1)..s,sin(
 00000410:·7829·9604·b996·2b93·3363·6f73·2878·298e··x)....+.3cos(x).
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 00000430:·7065·3a91·04b9·9645·7870·7265·7373·696f··pe:....Expressio
 00000440:·6e28·496e·7465·6765·7229·8ea1·8d91·3e00··n(Integer)....>.
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 00000480:·2d93·332e·3435·2a78·8ea1·8d91·3e00·002d··-.3.45*x....>..-
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 00000530:·7493·3131·295e·3293·2f93·2834·932d·9363··t.11)^2./.(4.-.c
 00000540:·6f73·2878·932d·9379·2929·8ea1·8d91·3e00··os(x.-.y))....>.
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exprode.input.dvi
    
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Offset 12, 757 lines modifiedOffset 12, 756 lines modified
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./usr/share/doc/axiom-doc/src/input/exprpoly.input.dvi.gz
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exprpoly.input.dvi
    
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Offset 12, 432 lines modifiedOffset 12, 432 lines modified
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00000510:·0e2c·c22b·934f·2878·9829·8ea1·8d91·3e00··.,.+.O(x.)....>.00000510:·934f·2878·9829·8ea1·8d91·3e00·002d·2d52··.O(x.)....>..--R
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00000530:·5984·3336·3238·3830·308e·a18d·913e·0000··Y.3628800....>.. 
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 00000590:·0000·2d2d·5396·04b9·9632·936f·6693·398e··..--S....2.of.9.
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./usr/share/doc/axiom-doc/src/input/exsum.input.dvi.gz
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exsum.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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00000350:·7261·792e·6f75·7470·7574·8ea1·8d91·3e00··ray.output....>.00000350:·6f75·7470·7574·8ea1·8d91·3e00·0029·7365··output....>..)se
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00000370:·9374·6573·7493·6f6e·8ea1·8d91·3e00·0029··.test.on....>..) 
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 00000370:·7493·6f6e·8ea1·8d91·3e00·0029·7365·7496··t.on....>..)set.
 00000380:·04b9·966d·6573·7361·6765·9361·7574·6f93··...message.auto.
00000390:·7574·6f93·6f66·668e·a18d·913e·0000·2963··uto.off....>..)c00000390:·6f66·668e·a18d·913e·0000·2963·6c65·6172··off....>..)clear
000003a0:·6c65·6172·9104·b996·616c·6c8e·a1a1·8d91··lear....all..... 
000003b0:·3e00·002d·2d53·9604·b996·3193·6f66·9331··>..--S....1.of.1 
000003c0:·368e·a18d·913e·0000·666c·6578·6962·6c65··6....>..flexible 
000003d0:·4172·7261·7996·04b9·965b·6993·666f·7293··Array....[i.for. 
000003e0:·6993·696e·9331·2e2e·365d·8ea1·8d91·3e00··i.in.1..6]....>. 
000003f0:·002d·2d52·8ea1·8d91·3e00·002d·2d52·8ea1··.--R....>..--R.. 
00000400:·8d91·3e00·002d·2d52·910e·2cc2·2831·2991··..>..--R..,.(1). 
00000410:·0973·2c5b·312c·322c·332c·342c·352c·365d··.s,[1,2,3,4,5,6] 
00000420:·8ea1·8d91·3e00·002d·2d52·9200·c1b9·0654··....>..--R.....T 
00000430:·7970·653a·9104·b996·466c·6578·6962·6c65··ype:....Flexible 
00000440:·4172·7261·7928·506f·7369·7469·7665·496e··Array(PositiveIn 
00000450:·7465·6765·7229·8ea1·8d91·3e00·002d·2d45··teger)....>..--E 
00000460:·9104·b996·318e·a1a1·8d91·3e00·002d·2d53··....1.....>..--S000003a0:·9104·b996·616c·6c8e·a1a1·8d91·3e00·002d··....all.....>..-
00000470:·9604·b996·3293·6f66·9331·368e·a18d·913e··....2.of.16....>000003b0:·2d53·9604·b996·3193·6f66·9331·368e·a18d··-S....1.of.16...
 000003c0:·913e·0000·666c·6578·6962·6c65·4172·7261··.>..flexibleArra
 000003d0:·7996·04b9·965b·6993·666f·7293·6993·696e··y....[i.for.i.in
 000003e0:·9331·2e2e·365d·8ea1·8d91·3e00·002d·2d52··.1..6]....>..--R
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000004b0:·2d2d·528e·a18d·913e·0000·2d2d·5291·0e2c··--R....>..--R.., 
000004c0:·c228·3229·9109·732c·5b30·2c30·2c30·2c30··.(2)..s,[0,0,0,0 
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00000530:·6f72·9604·b996·6993·696e·9331·2e2e·3693··or....i.in.1..6. 
00000540:·7265·7065·6174·9366·2e69·933a·3d93·693b··repeat.f.i.:=.i; 
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 00000400:·002d·2d52·910e·2cc2·2831·2991·0973·2c5b··.--R..,.(1)..s,[
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 00000420:·3e00·002d·2d52·9200·c1b9·0654·7970·653a··>..--R.....Type:
 00000430:·9104·b996·466c·6578·6962·6c65·4172·7261··....FlexibleArra
 00000440:·7928·506f·7369·7469·7665·496e·7465·6765··y(PositiveIntege
 00000450:·7229·8ea1·8d91·3e00·002d·2d45·9104·b996··r)....>..--E....
 00000460:·318e·a1a1·8d91·3e00·002d·2d53·9604·b996··1.....>..--S....
 00000470:·3293·6f66·9331·368e·a18d·913e·0000·6696··2.of.16....>..f.
 00000480:·04b9·963a·9346·4152·5241·5993·494e·5493··...:.FARRAY.INT.
 00000490:·3a3d·936e·6577·2836·2c30·298e·a18d·913e··:=.new(6,0)....>
 000004a0:·0000·2d2d·528e·a18d·913e·0000·2d2d·528e··..--R....>..--R.
 000004b0:·a18d·913e·0000·2d2d·5291·0e2c·c228·3229··...>..--R..,.(2)
 000004c0:·9109·732c·5b30·2c30·2c30·2c30·2c30·2c30··..s,[0,0,0,0,0,0
 000004d0:·5d8e·a18d·913e·0000·2d2d·5292·00e7·85b6··]....>..--R.....
 000004e0:·5479·7065·3a91·04b9·9646·6c65·7869·626c··Type:....Flexibl
 000004f0:·6541·7272·6179·2849·6e74·6567·6572·298e··eArray(Integer).
 00000500:·a18d·913e·0000·2d2d·4591·04b9·9632·8ea1··...>..--E....2..
 00000510:·a18d·913e·0000·2d2d·5396·04b9·9633·936f··...>..--S....3.o
 00000520:·6693·3136·8ea1·8d91·3e00·0066·6f72·9604··f.16....>..for..
 00000530:·b996·6993·696e·9331·2e2e·3693·7265·7065··..i.in.1..6.repe
 00000540:·6174·9366·2e69·933a·3d93·693b·9366·8ea1··at.f.i.:=.i;.f..
00000560:·3e00·002d·2d52·8ea1·8d91·3e00·002d·2d52··>..--R....>..--R00000550:·8d91·3e00·002d·2d52·8ea1·8d91·3e00·002d··..>..--R....>..-
 00000560:·2d52·8ea1·8d91·3e00·002d·2d52·910e·2cc2··-R....>..--R..,.
00000570:·910e·2cc2·2833·2991·0973·2c5b·312c·322c··..,.(3)..s,[1,2,00000570:·2833·2991·0973·2c5b·312c·322c·332c·342c··(3)..s,[1,2,3,4,
00000580:·332c·342c·352c·365d·8ea1·8d91·3e00·002d··3,4,5,6]....>..-00000580:·352c·365d·8ea1·8d91·3e00·002d·2d52·9200··5,6]....>..--R..
00000590:·2d52·9200·e785·b654·7970·653a·9104·b996··-R.....Type:....00000590:·e785·b654·7970·653a·9104·b996·466c·6578··...Type:....Flex
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000005b0:·7465·6765·7229·8ea1·8d91·3e00·002d·2d45··teger)....>..--E000005b0:·7229·8ea1·8d91·3e00·002d·2d45·9104·b996··r)....>..--E....
000005c0:·9104·b996·338e·a1a1·8d91·3e00·002d·2d53··....3.....>..--S000005c0:·338e·a1a1·8d91·3e00·002d·2d53·9604·b996··3.....>..--S....
000005d0:·9604·b996·3493·6f66·9331·368e·a18d·913e··....4.of.16....>000005d0:·3493·6f66·9331·368e·a18d·913e·0000·7068··4.of.16....>..ph
000005e0:·0000·7068·7973·6963·616c·4c65·6e67·7468··..physicalLength000005e0:·7973·6963·616c·4c65·6e67·7468·9104·b996··ysicalLength....
000005f0:·9104·b996·668e·a18d·913e·0000·2d2d·528e··....f....>..--R. 
00000600:·a18d·913e·0000·2d2d·528e·a18d·913e·0000··...>..--R....>..000005f0:·668e·a18d·913e·0000·2d2d·528e·a18d·913e··f....>..--R....>
 00000600:·0000·2d2d·528e·a18d·913e·0000·2d2d·5291··..--R....>..--R.
00000610:·2d2d·5291·0e2c·c228·3429·9109·732c·368e··--R..,.(4)..s,6.00000610:·0e2c·c228·3429·9109·732c·368e·a18d·913e··.,.(4)..s,6....>
00000620:·a18d·913e·0000·2d2d·5292·0108·98d0·5479··...>..--R.....Ty00000620:·0000·2d2d·5292·0108·98d0·5479·7065·3a91··..--R.....Type:.
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000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·740b·6572·722e·696e·7075··put..7t.err.inpu000000d0:·7075·7491·0537·740b·6572·722e·696e·7075··put..7t.err.inpu
000000e0:·748e·9f22·faff·8d8d·8d8d·8d92·00e1·b0cf··t.."............000000e0:·748e·9f22·faff·8d8d·8d8d·8d92·00e1·b0cf··t.."............
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00000110:·9103·eaa8·4461·6c79·8e8e·8e8e·8e9f·1788··....Daly........00000110:·9103·eaa8·4461·6c79·8e8e·8e8e·8e9f·1766··....Daly.......f
00000120:·8b8d·9200·d863·8044·6563·656d·90ac·7262··.....c.Decem..rb 
00000130:·9053·8e65·7296·03ea·a832·2c93·3230·3234··.S.er....2,.202400000120:·6a8d·9200·dd1f·0b4a·616e·90ac·7275·6172··j......Jan..ruar
 00000130:·7996·03ea·a835·2c93·3230·3236·8e9f·2400··y....5,.2026..$.
00000140:·8e9f·2400·018d·9200·f1a1·4bf3·3174·0c89··..$.......K.1t..00000140:·018d·9200·f1a1·4bf3·3174·0c89·3a00·0900··......K.1t..:...
00000150:·3a00·0900·0000·0900·0000·0563·6d62·7839··:..........cmbx900000150:·0000·0900·0000·0563·6d62·7839·dc41·6273··.......cmbx9.Abs
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00000190:·318e·8e8e·8c8b·0000·0002·0000·0000·0000··1...............00000190:·8c8b·0000·0002·0000·0000·0000·0000·0000··................
000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................
 000001b0:·0000·0000·0000·0000·0000·0000·002a·a002··.............*..
 000001c0:·7900·008d·a0fd·a300·00a0·023f·0000·8da0··y..........?....
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 000001e0:·0e66·6600·0c00·0000·0663·6d62·7831·32de··.ff......cmbx12.
 000001f0:·436f·6e95·8ccc·7465·6e93·7473·8e8e·9f1e··Con...ten.ts....
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000001f0:·7831·32de·436f·6e95·8ccc·7465·6e93·7473··x12.Con...ten.ts 
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00000260:·564c·cb4c·6963·656e·7365·8e9f·15e7·1ba4··VL.License......00000260:·6963·656e·7365·8e9f·15e7·1ba4·0c00·008d··icense..........
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00000290:·9603·d554·6c69·6365·6e73·6593·7c8e·a911··...Tlicense.|...00000290:·6c69·6365·6e73·6593·7c8e·a911·5da2·8d91··license.|...]...
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000002b0:·0000·0900·0000·0563·6d74·7439·e02d·2d43··.......cmtt9.--C000002b0:·0000·0563·6d74·7439·e02d·2d43·6f70·7972··...cmtt9.--Copyr
000002c0:·6f70·7972·6967·6874·9604·b996·5468·6593··opyright....The.000002c0:·6967·6874·9604·b996·5468·6593·4e75·6d65··ight....The.Nume
000002d0:·4e75·6d65·7269·6361·6c93·416c·676f·7269··Numerical.Algori000002d0:·7269·6361·6c93·416c·676f·7269·7468·6d73··rical.Algorithms
000002e0:·7468·6d73·9347·726f·7570·934c·696d·6974··thms.Group.Limit000002e0:·9347·726f·7570·934c·696d·6974·6564·9331··.Group.Limited.1
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00000320:·7365·7496·04b9·9662·7265·616b·9372·6573··set....break.res00000320:·04b9·9662·7265·616b·9372·6573·756d·658e··...break.resume.
00000330:·756d·658e·a40b·0000·8d91·3e00·0029·7370··ume.......>..)sp00000330:·a40b·0000·8d91·3e00·0029·7370·6f6f·6c91··......>..)spool.
00000340:·6f6f·6c91·04b9·9666·6665·7272·2e6f·7574··ool....fferr.out00000340:·04b9·9666·6665·7272·2e6f·7574·7075·748e··...fferr.output.
00000350:·7075·748e·a18d·913e·0000·2973·6574·9604··put....>..)set.. 
00000360:·b996·6d65·7373·6167·6593·7465·7374·936f··..message.test.o 
00000370:·6e8e·a18d·913e·0000·2973·6574·9604·b996··n....>..)set....00000350:·a18d·913e·0000·2973·6574·9604·b996·6d65··...>..)set....me
 00000360:·7373·6167·6593·7465·7374·936f·6e8e·a18d··ssage.test.on...
 00000370:·913e·0000·2973·6574·9604·b996·6d65·7373··.>..)set....mess
00000380:·6d65·7373·6167·6593·6175·746f·936f·6666··message.auto.off00000380:·6167·6593·6175·746f·936f·6666·8ea1·8d91··age.auto.off....
00000390:·8ea1·8d91·3e00·0029·636c·6561·7291·04b9··....>..)clear...00000390:·3e00·0029·636c·6561·7291·04b9·9661·6c6c··>..)clear....all
000003a0:·9661·6c6c·8ea1·a18d·913e·0000·2d2d·5396··.all.....>..--S. 
000003b0:·04b9·9631·936f·6693·378e·a18d·913e·0000··...1.of.7....>.. 
000003c0:·7066·9604·b996·3a3d·9350·4693·338e·a18d··pf....:=.PF.3... 
000003d0:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..-- 
000003e0:·528e·a18d·913e·0000·2d2d·5291·0e2c·c228··R....>..--R..,.( 
000003f0:·3129·9109·732c·5072·696d·6546·6965·6c64··1)..s,PrimeField 
00000400:·2833·298e·a18d·913e·0000·2d2d·5292·0133··(3)....>..--R..3 
00000410:·1f16·5479·7065·3a91·04b9·9644·6f6d·6169··..Type:....Domai 
00000420:·6e8e·a18d·913e·0000·2d2d·4591·04b9·9631··n....>..--E....1 
00000430:·8ea1·a18d·913e·0000·2d2d·5396·04b9·9632··.....>..--S....2000003a0:·8ea1·a18d·913e·0000·2d2d·5396·04b9·9631··.....>..--S....1
00000440:·936f·6693·378e·a18d·913e·0000·6372·6561··.of.7....>..crea000003b0:·936f·6693·378e·a18d·913e·0000·7066·9604··.of.7....>..pf..
 000003c0:·b996·3a3d·9350·4693·338e·a18d·913e·0000··..:=.PF.3....>..
 000003d0:·2d2d·528e·a18d·913e·0000·2d2d·528e·a18d··--R....>..--R...
 000003e0:·913e·0000·2d2d·5291·0e2c·c228·3129·9109··.>..--R..,.(1)..
 000003f0:·732c·5072·696d·6546·6965·6c64·2833·298e··s,PrimeField(3).
 00000400:·a18d·913e·0000·2d2d·5292·0133·1f16·5479··...>..--R..3..Ty
 00000410:·7065·3a91·04b9·9644·6f6d·6169·6e8e·a18d··pe:....Domain...
 00000420:·913e·0000·2d2d·4591·04b9·9631·8ea1·a18d··.>..--E....1....
 00000430:·913e·0000·2d2d·5396·04b9·9632·936f·6693··.>..--S....2.of.
 00000440:·378e·a18d·913e·0000·6372·6561·7465·4972··7....>..createIr
00000450:·7465·4972·7265·6475·6369·626c·6550·6f6c··teIrreduciblePol00000450:·7265·6475·6369·626c·6550·6f6c·7928·3629··reduciblePoly(6)
00000460:·7928·3629·2446·4650·4f4c·5928·7066·298e··y(6)$FFPOLY(pf).00000460:·2446·4650·4f4c·5928·7066·298e·a18d·913e··$FFPOLY(pf)....>
00000470:·a18d·913e·0000·2d2d·528e·a18d·913e·0000··...>..--R....>..00000470:·0000·2d2d·528e·a18d·913e·0000·2d2d·528e··..--R....>..--R.
 00000480:·a18d·913e·0000·2d2d·5291·2a86·4636·8ea1··...>..--R.*.F6..
 00000490:·8d91·3e00·002d·2d52·910e·2cc2·2832·2996··..>..--R..,.(2).
 000004a0:·0973·2c3f·932b·9604·b996·3f93·2b93·328e··.s,?.+....?.+.2.
 000004b0:·a18d·913e·0000·2d2d·5292·008d·bf94·5479··...>..--R.....Ty
 000004c0:·7065·3a91·04b9·9653·7061·7273·6555·6e69··pe:....SparseUni
 000004d0:·7661·7269·6174·6550·6f6c·796e·6f6d·6961··variatePolynomia
 000004e0:·6c28·5072·696d·6546·6965·6c64·2833·2929··l(PrimeField(3))
 000004f0:·8ea1·8d91·3e00·002d·2d45·9104·b996·328e··....>..--E....2.
 00000500:·a1a1·8d91·3e00·002d·2d53·9604·b996·3393··....>..--S....3.
 00000510:·6f66·9337·8ea1·8d91·3e00·0063·7265·6174··of.7....>..creat
 00000520:·654e·6f72·6d61·6c50·6f6c·7928·3629·2446··eNormalPoly(6)$F
 00000530:·4650·4f4c·5928·7066·298e·a18d·913e·0000··FPOLY(pf)....>..
00000480:·2d2d·528e·a18d·913e·0000·2d2d·5291·2a86··--R....>..--R.*.00000540:·2d2d·528e·a18d·913e·0000·2d2d·528e·a18d··--R....>..--R...
00000490:·4636·8ea1·8d91·3e00·002d·2d52·910e·2cc2··F6....>..--R..,. 
000004a0:·2832·2996·0973·2c3f·932b·9604·b996·3f93··(2)..s,?.+....?.00000550:·913e·0000·2d2d·5291·2a86·4636·9117·9fee··.>..--R.*.F6....
 00000560:·3591·12e6·5833·8ea1·8d91·3e00·002d·2d52··5...X3....>..--R
 00000570:·910e·2cc2·2833·2996·0973·2c3f·932b·9b04··..,.(3)..s,?.+..
 00000580:·b996·323f·932b·983f·932b·9831·8ea1·8d91··..2?.+.?.+.1....
 00000590:·3e00·002d·2d52·9200·8dbf·9454·7970·653a··>..--R.....Type:
 000005a0:·9104·b996·5370·6172·7365·556e·6976·6172··....SparseUnivar
 000005b0:·6961·7465·506f·6c79·6e6f·6d69·616c·2850··iatePolynomial(P
 000005c0:·7269·6d65·4669·656c·6428·3329·298e·a18d··rimeField(3))...
 000005d0:·913e·0000·2d2d·4591·04b9·9633·8ea1·a18d··.>..--E....3....
 000005e0:·913e·0000·2d2d·5396·04b9·9634·936f·6693··.>..--S....4.of.
 000005f0:·378e·a18d·913e·0000·6372·6561·7465·5072··7....>..createPr
 00000600:·696d·6974·6976·6550·6f6c·7928·3329·2446··imitivePoly(3)$F
 00000610:·4650·4f4c·5928·7066·298e·a18d·913e·0000··FPOLY(pf)....>..
000004b0:·2b93·328e·a18d·913e·0000·2d2d·5292·008d··+.2....>..--R...00000620:·2d2d·528e·a18d·913e·0000·2d2d·528e·a18d··--R....>..--R...
 00000630:·913e·0000·2d2d·5291·2a86·4633·8ea1·8d91··.>..--R.*.F3....
000004c0:·bf94·5479·7065·3a91·04b9·9653·7061·7273··..Type:....Spars 
000004d0:·6555·6e69·7661·7269·6174·6550·6f6c·796e··eUnivariatePolyn 
000004e0:·6f6d·6961·6c28·5072·696d·6546·6965·6c64··omial(PrimeField 
000004f0:·2833·2929·8ea1·8d91·3e00·002d·2d45·9104··(3))....>..--E.. 
00000500:·b996·328e·a1a1·8d91·3e00·002d·2d53·9604··..2.....>..--S.. 
00000510:·b996·3393·6f66·9337·8ea1·8d91·3e00·0063··..3.of.7....>..c 
00000520:·7265·6174·654e·6f72·6d61·6c50·6f6c·7928··reateNormalPoly( 
00000530:·3629·2446·4650·4f4c·5928·7066·298e·a18d··6)$FFPOLY(pf)... 
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./usr/share/doc/axiom-doc/src/input/ffieldbug.input.dvi.gz
70.7 KB
ffieldbug.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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00000070:·2e70·726f·8ea0·0279·0000·8da0·fda3·0000··.pro...y........00000070:·2e70·726f·8ea0·0279·0000·8da0·fda3·0000··.pro...y........
00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·940e··..?.............00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·940e··..?.............
00000090:·95f3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..00000090:·95f3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..
Offset 13, 528 lines modifiedOffset 13, 527 lines modified
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·740e·656c·6462·7567·2e69··put..7t.eldbug.i000000d0:·7075·7491·0537·740e·656c·6462·7567·2e69··put..7t.eldbug.i
000000e0:·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200··nput..".........000000e0:·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200··nput..".........
000000f0:·babd·5bf3·2758·ab51·0b00·0c00·0000·0c00··..[.'X.Q........000000f0:·babd·5bf3·2758·ab51·0b00·0c00·0000·0c00··..[.'X.Q........
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00000110:·9603·eaa8·4f6e·696f·6e73·2c93·5261·6c66··....Onions,.Ralf00000110:·9603·eaa8·4f6e·696f·6e73·2c93·5261·6c66··....Onions,.Ralf
00000120:·9348·656d·6d65·6398·6b98·658e·8e8e·8e8e··.Hemmec.k.e.....00000120:·9348·656d·6d65·6398·6b98·658e·8e8e·8e8e··.Hemmec.k.e.....
00000130:·9f17·888b·8d92·00d8·6380·4465·6365·6d90··........c.Decem. 
00000140:·ac72·6290·538e·6572·9603·eaa8·322c·9332··.rb.S.er....2,.200000130:·9f17·666a·8d92·00dd·1f0b·4a61·6e90·ac72··..fj......Jan..r
 00000140:·7561·7279·9603·eaa8·352c·9332·3032·368e··uary....5,.2026.
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00000160:·740c·893a·0009·0000·0009·0000·0005·636d··t..:..........cm00000160:·0009·0000·0009·0000·0005·636d·6278·39dc··..........cmbx9.
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000001f0:·f333·c2d6·4ea0·000e·6666·000c·0000·0006··.3..N...ff......000001f0:·4ea0·000e·6666·000c·0000·0006·636d·6278··N...ff......cmbx
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00000290:·7c8e·9f13·0000·8d91·3e00·00f3·35df·a44e··|.......>...5..N00000290:·0000·8d91·3e00·00f3·35df·a44e·0000·0900··....>...5..N....
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000002c0:·6573·756d·658e·a40b·0000·8d91·3e00·0029··esume.......>..)000002c0:·658e·a40b·0000·8d91·3e00·0029·7370·6f6f··e.......>..)spoo
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000002f0:·2973·6574·9604·b996·6d65·7373·6167·6593··)set....message. 
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00000310:·6574·9604·b996·6d65·7373·6167·6593·6175··et....message.au000002f0:·9604·b996·6d65·7373·6167·6593·7465·7374··....message.test
 00000300:·936f·6e8e·a18d·913e·0000·2973·6574·9604··.on....>..)set..
 00000310:·b996·6d65·7373·6167·6593·6175·746f·936f··..message.auto.o
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00000330:·6561·7291·04b9·9661·6c6c·8ea1·a18d·913e··ear....all.....>00000330:·04b9·9661·6c6c·8ea1·a18d·913e·0000·2d2d··...all.....>..--
 00000340:·5396·04b9·9631·936f·6693·3239·8ea1·8d91··S....1.of.29....
 00000350:·3e00·0067·6632·9604·b996·3a3d·9350·7269··>..gf2....:=.Pri
 00000360:·6d65·4669·656c·6493·328e·a18d·913e·0000··meField.2....>..
 00000370:·2d2d·528e·a18d·913e·0000·2d2d·528e·a18d··--R....>..--R...
 00000380:·913e·0000·2d2d·5291·0e2c·c228·3129·9109··.>..--R..,.(1)..
 00000390:·732c·5072·696d·6546·6965·6c64·2832·298e··s,PrimeField(2).
 000003a0:·a18d·913e·0000·2d2d·5292·0133·1f16·5479··...>..--R..3..Ty
 000003b0:·7065·3a91·04b9·9644·6f6d·6169·6e8e·a18d··pe:....Domain...
 000003c0:·913e·0000·2d2d·4591·04b9·9631·8ea1·a18d··.>..--E....1....
00000340:·0000·2d2d·5396·04b9·9631·936f·6693·3239··..--S....1.of.29000003d0:·913e·0000·2d2d·5396·04b9·9632·936f·6693··.>..--S....2.of.
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00000360:·9350·7269·6d65·4669·656c·6493·328e·a18d··.PrimeField.2...000003f0:·963a·3d93·4669·6e69·7465·4669·656c·6445··.:=.FiniteFieldE
 00000400:·7874·656e·7369·6f6e·4279·506f·6c79·6e6f··xtensionByPolyno
 00000410:·6d69·616c·2867·6632·2c78·5e34·2b78·2b31··mial(gf2,x^4+x+1
 00000420:·298e·a18d·913e·0000·2d2d·528e·a18d·913e··)....>..--R....>
00000370:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--00000430:·0000·2d2d·528e·a18d·913e·0000·2d2d·5291··..--R....>..--R.
 00000440:·0e2c·c228·3229·9109·732c·4669·6e69·7465··.,.(2)..s,Finite
00000380:·528e·a18d·913e·0000·2d2d·5291·0e2c·c228··R....>..--R..,.( 
00000390:·3129·9109·732c·5072·696d·6546·6965·6c64··1)..s,PrimeField 
000003a0:·2832·298e·a18d·913e·0000·2d2d·5292·0133··(2)....>..--R..3 
000003b0:·1f16·5479·7065·3a91·04b9·9644·6f6d·6169··..Type:....Domai 
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000003d0:·8ea1·a18d·913e·0000·2d2d·5396·04b9·9632··.....>..--S....2 
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000003f0:·3696·04b9·963a·3d93·4669·6e69·7465·4669··6....:=.FiniteFi 
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00000470:·7269·6d65·4669·656c·6428·3229·2c3f·5e34··rimeField(2),?^4 
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./usr/share/doc/axiom-doc/src/input/ffrac.input.dvi
    
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Offset 12, 100 lines modifiedOffset 12, 99 lines modified
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 00000430:·a18d·913e·0000·6465·6e6f·6d91·04b9·9666··...>..denom....f
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 00000450:·2e34·8ea1·a18d·913e·0000·6631·9604·b996··.4.....>..f1....
 00000460:·3a3a·9346·5241·4393·494e·548e·a1a1·8d91··::.FRAC.INT.....
 00000470:·3e00·002d·2d91·2113·1a32·8ea1·a18d·913e··>..--.!..2.....>
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00000500:·7470·7574·9604·b996·2245·6e64·936f·6693··tput...."End.of.00000500:·9604·b996·2245·6e64·936f·6693·7465·7374··...."End.of.test
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./usr/share/doc/axiom-doc/src/input/ffx72.input.dvi.gz
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ffx72.input.dvi
    
Offset 1, 368 lines modifiedOffset 1, 368 lines modified
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./usr/share/doc/axiom-doc/src/input/fib.input.dvi
    
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 00000490:·6962·286e·2d31·292b·6669·6228·6e2d·3229··ib(n-1)+fib(n-2)
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./usr/share/doc/axiom-doc/src/input/file.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/finitegraph.input.dvi.gz
35.6 KB
finitegraph.input.dvi
    
Offset 1, 274 lines modifiedOffset 1, 274 lines modified
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 00000610:·a18d·915a·5984·6966·9604·b996·2347·2e6e··...ZY.if....#G.n
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 00000640:·8465·6c73·658e·a18d·9163·ccb0·636f·6e63··.else....c..conc
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 00000660:·915a·5984·6e8e·a1a1·8d91·50e6·5861·6464··.ZY.n.....P.Xadd
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 000006b0:·2867·3a25·2c73·7263·3a6e·6f64·6573·2c74··(g:%,src:nodes,t
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 000003a0:·8d91·3e00·0064·6967·6974·7391·04b9·9632··..>..digits....2
00000430:·3e00·0070·9604·b996·3a3d·936e·756d·6572··>..p....:=.numer 
00000440:·6963·9325·7069·8ea1·8d91·3e00·002d·2d52··ic.%pi....>..--R 
00000450:·8ea1·8d91·3e00·002d·2d52·8ea1·8d91·3e00··....>..--R....>. 
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00000480:·3937·3933·3233·3834·3693·3236·3433·3338··979323846.264338 
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000004a0:·5479·7065·3a91·04b9·9646·6c6f·6174·8ea1··Type:....Float.. 
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000004c0:·8d91·3e00·002d·2d53·9604·b996·3393·6f66··..>..--S....3.of 
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000004e0:·3d93·3136·332e·308e·a18d·913e·0000·2d2d··=.163.0....>..-- 
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00000520:·0137·d8ac·5479·7065·3a91·04b9·9646·6c6f··.7..Type:....Flo000003d0:·0e2c·c228·3129·9109·732c·3230·8ea1·8d91··.,.(1)..s,20....
 000003e0:·3e00·002d·2d52·9201·0898·d054·7970·653a··>..--R.....Type:
 000003f0:·9104·b996·506f·7369·7469·7665·496e·7465··....PositiveInte
 00000400:·6765·728e·a18d·913e·0000·2d2d·4591·04b9··ger....>..--E...
 00000410:·9631·8ea1·a18d·913e·0000·2d2d·5396·04b9··.1.....>..--S...
 00000420:·9632·936f·6693·3133·8ea1·8d91·3e00·0070··.2.of.13....>..p
 00000430:·9604·b996·3a3d·936e·756d·6572·6963·9325··....:=.numeric.%
00000530:·6174·8ea1·8d91·3e00·002d·2d45·9104·b996··at....>..--E....00000440:·7069·8ea1·8d91·3e00·002d·2d52·8ea1·8d91··pi....>..--R....
00000540:·338e·a1a1·8d91·3e00·002d·2d53·9604·b996··3.....>..--S.... 
00000550:·3493·6f66·9331·338e·a18d·913e·0000·6296··4.of.13....>..b. 
00000560:·04b9·963a·3d93·7371·7274·9361·8ea1·8d91··...:=.sqrt.a.... 
00000570:·3e00·002d·2d52·8ea1·8d91·3e00·002d·2d52··>..--R....>..--R00000450:·3e00·002d·2d52·8ea1·8d91·3e00·002d·2d52··>..--R....>..--R
 00000460:·910e·2cc2·2832·2991·0973·2c33·2e31·3431··..,.(2)..s,3.141
 00000470:·3539·3236·3533·3596·04b9·9638·3937·3933··5926535....89793
 00000480:·3233·3834·3693·3236·3433·3338·338e·a18d··23846.2643383...
 00000490:·913e·0000·2d2d·5292·0137·d8ac·5479·7065··.>..--R..7..Type
 000004a0:·3a91·04b9·9646·6c6f·6174·8ea1·8d91·3e00··:....Float....>.
 000004b0:·002d·2d45·9104·b996·328e·a1a1·8d91·3e00··.--E....2.....>.
 000004c0:·002d·2d53·9604·b996·3393·6f66·9331·338e··.--S....3.of.13.
 000004d0:·a18d·913e·0000·6196·04b9·963a·3d93·3136··...>..a....:=.16
 000004e0:·332e·308e·a18d·913e·0000·2d2d·528e·a18d··3.0....>..--R...
 000004f0:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--
 00000500:·5291·0e2c·c228·3329·9109·732c·3136·332e··R..,.(3)..s,163.
 00000510:·308e·a18d·913e·0000·2d2d·5292·0137·d8ac··0....>..--R..7..
 00000520:·5479·7065·3a91·04b9·9646·6c6f·6174·8ea1··Type:....Float..
 00000530:·8d91·3e00·002d·2d45·9104·b996·338e·a1a1··..>..--E....3...
 00000540:·8d91·3e00·002d·2d53·9604·b996·3493·6f66··..>..--S....4.of
 00000550:·9331·338e·a18d·913e·0000·6296·04b9·963a··.13....>..b....:
 00000560:·3d93·7371·7274·9361·8ea1·8d91·3e00·002d··=.sqrt.a....>..-
 00000570:·2d52·8ea1·8d91·3e00·002d·2d52·8ea1·8d91··-R....>..--R....
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000005e0:·0000·0000·0000·0000·0000·0000·0000·0000··................000005e0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000005f0:·0000·0000·0001·95a0·0279·0000·8da0·fda3··.........y......000005f0:·0001·91a0·0279·0000·8da0·fda3·0000·a002··.....y..........
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./usr/share/doc/axiom-doc/src/input/float1.input.dvi.gz
82.5 KB
float1.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·9e23··..?............#00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·9e23··..?............#
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Offset 12, 616 lines modifiedOffset 12, 616 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·740d·6f61·7431·2e69·6e70··put..7t.oat1.inp000000d0:·7075·7491·0537·740d·6f61·7431·2e69·6e70··put..7t.oat1.inp
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00000100:·0563·6d72·3132·d254·696d·6f74·6890·ac72··.cmr12.Timoth..r00000100:·0563·6d72·3132·d254·696d·6f74·6890·ac72··.cmr12.Timoth..r
00000110:·7991·03ea·a844·616c·798e·8e8e·8e8e·9f17··y....Daly.......00000110:·7991·03ea·a844·616c·798e·8e8e·8e8e·9f17··y....Daly.......
00000120:·888b·8d92·00d8·6380·4465·6365·6d90·ac72··......c.Decem..r 
00000130:·6290·538e·6572·9603·eaa8·322c·9332·3032··b.S.er....2,.20200000120:·666a·8d92·00dd·1f0b·4a61·6e90·ac72·7561··fj......Jan..rua
 00000130:·7279·9603·eaa8·352c·9332·3032·368e·9f24··ry....5,.2026..$
00000140:·348e·9f24·0001·8d92·00f1·a14b·f331·740c··4..$.......K.1t.00000140:·0001·8d92·00f1·a14b·f331·740c·893a·0009··.......K.1t..:..
00000150:·893a·0009·0000·0009·0000·0005·636d·6278··.:..........cmbx00000150:·0000·0009·0000·0005·636d·6278·39dc·4162··........cmbx9.Ab
00000160:·39dc·4162·7374·7261·6374·8e9f·0fac·d18e··9.Abstract......00000160:·7374·7261·6374·8e9f·0fac·d18e·9f1e·0000··stract..........
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00000180:·7900·0a00·0000·0a00·0000·0563·6d72·3130··y..........cmr1000000180:·0000·0a00·0000·0563·6d72·3130·c631·8e8e··.......cmr10.1..
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000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................
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000001c0:·0000·2aa0·0279·0000·8da0·fda3·0000·a002··..*..y..........000001c0:·0279·0000·8da0·fda3·0000·a002·3f00·008d··.y..........?...
000001d0:·3f00·008d·a0fd·e400·008d·913e·0000·f333··?..........>...3000001d0:·a0fd·e400·008d·913e·0000·f333·c2d6·4ea0··.......>...3..N.
000001e0:·c2d6·4ea0·000e·6666·000c·0000·0006·636d··..N...ff......cm000001e0:·000e·6666·000c·0000·0006·636d·6278·3132··..ff......cmbx12
000001f0:·6278·3132·de43·6f6e·958c·cc74·656e·9374··bx12.Con...ten.t000001f0:·de43·6f6e·958c·cc74·656e·9374·738e·9f21··.Con...ten.ts..!
00000200:·738e·9f21·11c4·8d8d·913e·0000·318e·9156··s..!.....>..1..V00000200:·11c4·8d8d·913e·0000·318e·9156·4ccb·4c69··.....>..1..VL.Li
00000210:·4ccb·4c69·6365·6e73·658e·9f15·e71b·a40c··L.License.......00000210:·6365·6e73·658e·9f15·e71b·a40c·0000·8d91··cense...........
00000220:·0000·8d91·76e7·cff3·341a·f222·5600·0a00··....v...4.."V...00000220:·76e7·cff3·341a·f222·5600·0a00·0000·0a00··v...4.."V.......
00000230:·0000·0a00·0000·0663·6d62·7831·30df·7c96··.......cmbx10.|.00000230:·0000·0663·6d62·7831·30df·7c96·03d5·546c··...cmbx10.|...Tl
00000240:·03d5·546c·6963·656e·7365·937c·8ea9·1300··..Tlicense.|....00000240:·6963·656e·7365·937c·8ea9·1300·008d·913e··icense.|.......>
00000250:·008d·913e·0000·f335·dfa4·4e00·0009·0000··...>...5..N.....00000250:·0000·f335·dfa4·4e00·0009·0000·0009·0000··...5..N.........
00000260:·0009·0000·0005·636d·7474·39e0·2d2d·436f··......cmtt9.--Co00000260:·0005·636d·7474·39e0·2d2d·436f·7079·7269··..cmtt9.--Copyri
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00000280:·756d·6572·6963·616c·9341·6c67·6f72·6974··umerical.Algorit00000280:·6963·616c·9341·6c67·6f72·6974·686d·7393··ical.Algorithms.
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000002c0:·03d5·542a·937c·8ea6·8d91·3e00·00e0·2973··..T*.|....>...)s000002c0:·937c·8ea6·8d91·3e00·00e0·2973·6574·9604··.|....>...)set..
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00000300:·7075·748e·a18d·913e·0000·2973·6574·9604··put....>..)set.. 
00000310:·b996·6d65·7373·6167·6593·7465·7374·936f··..message.test.o 
00000320:·6e8e·a18d·913e·0000·2973·6574·9604·b996··n....>..)set....00000300:·a18d·913e·0000·2973·6574·9604·b996·6d65··...>..)set....me
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./usr/share/doc/axiom-doc/src/input/float2.input.dvi.gz
66.9 KB
float2.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 499 lines modifiedOffset 12, 499 lines modified
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./usr/share/doc/axiom-doc/src/input/fname.input.dvi
    
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Offset 12, 195 lines modifiedOffset 12, 195 lines modified
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00000310:·9603·d554·2a93·7c8e·a68d·913e·0000·e029··...T*.|....>...)00000310:·2a93·7c8e·a68d·913e·0000·e029·7365·7496··*.|....>...)set.
00000320:·7365·7496·04b9·9662·7265·616b·9372·6573··set....break.res00000320:·04b9·9662·7265·616b·9372·6573·756d·658e··...break.resume.
00000330:·756d·658e·a40b·0000·8d91·3e00·0029·7370··ume.......>..)sp00000330:·a40b·0000·8d91·3e00·0029·7370·6f6f·6c91··......>..)spool.
00000340:·6f6f·6c91·04b9·9666·6e6c·612e·6f75·7470··ool....fnla.outp00000340:·04b9·9666·6e6c·612e·6f75·7470·7574·8ea1··...fnla.output..
00000350:·7574·8ea1·8d91·3e00·0029·7365·7496·04b9··ut....>..)set... 
00000360:·966d·6573·7361·6765·9374·6573·7493·6f6e··.message.test.on 
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 00000360:·7361·6765·9374·6573·7493·6f6e·8ea1·8d91··sage.test.on....
 00000370:·3e00·0029·7365·7496·04b9·966d·6573·7361··>..)set....messa
00000380:·6573·7361·6765·9361·7574·6f93·6f66·668e··essage.auto.off.00000380:·6765·9361·7574·6f93·6f66·668e·a18d·913e··ge.auto.off....>
00000390:·a18d·913e·0000·2963·6c65·6172·9104·b996··...>..)clear....00000390:·0000·2963·6c65·6172·9104·b996·616c·6c8e··..)clear....all.
000003a0:·616c·6c8e·a1a1·8d91·3e00·002d·2d53·9604··all.....>..--S..000003a0:·a1a1·8d91·3e00·002d·2d53·9604·b996·3193··....>..--S....1.
000003b0:·b996·3193·6f66·9337·8ea1·8d91·3e00·0066··..1.of.7....>..f000003b0:·6f66·9337·8ea1·8d91·3e00·0066·6e6c·9604··of.7....>..fnl..
000003c0:·6e6c·9604·b996·3a3d·9346·4e4c·4128·342c··nl....:=.FNLA(4,000003c0:·b996·3a3d·9346·4e4c·4128·342c·342c·494e··..:=.FNLA(4,4,IN
000003d0:·342c·494e·5429·8ea1·8d91·3e00·002d·2d52··4,INT)....>..--R 
000003e0:·8ea1·8d91·3e00·002d·2d52·8ea1·8d91·3e00··....>..--R....>.000003d0:·5429·8ea1·8d91·3e00·002d·2d52·8ea1·8d91··T)....>..--R....
000003f0:·002d·2d52·910e·2cc2·2831·2991·0973·2c46··.--R..,.(1)..s,F 
00000400:·7265·654e·696c·706f·7465·6e74·4c69·6528··reeNilpotentLie( 
00000410:·342c·342c·496e·7465·6765·7229·8ea1·8d91··4,4,Integer).... 
00000420:·3e00·002d·2d52·9201·331f·1654·7970·653a··>..--R..3..Type: 
00000430:·9104·b996·446f·6d61·696e·8ea1·8d91·3e00··....Domain....>. 
00000440:·002d·2d45·9104·b996·318e·a1a1·8d91·3e00··.--E....1.....>. 
00000450:·002d·2d53·9604·b996·3293·6f66·9337·8ea1··.--S....2.of.7.. 
00000460:·8d91·3e00·0064·696d·656e·7369·6f6e·2829··..>..dimension() 
00000470:·2466·6e6c·8ea1·8d91·3e00·002d·2d52·8ea1··$fnl....>..--R.. 
00000480:·8d91·3e00·002d·2d52·8ea1·8d91·3e00·002d··..>..--R....>..- 
00000490:·2d52·910e·2cc2·2832·2991·0973·2c39·308e··-R..,.(2)..s,90. 
000004a0:·a18d·913e·0000·2d2d·5292·00fa·6c0e·5479··...>..--R...l.Ty 
000004b0:·7065·3a91·04b9·964e·6f6e·4e65·6761·7469··pe:....NonNegati 
000004c0:·7665·496e·7465·6765·728e·a18d·913e·0000··veInteger....>.. 
000004d0:·2d2d·4591·04b9·9632·8ea1·a18d·913e·0000··--E....2.....>.. 
000004e0:·2d2d·5396·04b9·9633·936f·6693·378e·a18d··--S....3.of.7... 
000004f0:·913e·0000·783a·666e·6c96·04b9·963a·3d93··.>..x:fnl....:=. 
00000500:·6765·6e65·7261·746f·7228·3129·8ea1·8d91··generator(1).... 
00000510:·3e00·002d·2d52·8ea1·8d91·3e00·002d·2d52··>..--R....>..--R000003e0:·3e00·002d·2d52·8ea1·8d91·3e00·002d·2d52··>..--R....>..--R
 000003f0:·910e·2cc2·2831·2991·0973·2c46·7265·654e··..,.(1)..s,FreeN
 00000400:·696c·706f·7465·6e74·4c69·6528·342c·342c··ilpotentLie(4,4,
 00000410:·496e·7465·6765·7229·8ea1·8d91·3e00·002d··Integer)....>..-
 00000420:·2d52·9201·331f·1654·7970·653a·9104·b996··-R..3..Type:....
 00000430:·446f·6d61·696e·8ea1·8d91·3e00·002d·2d45··Domain....>..--E
 00000440:·9104·b996·318e·a1a1·8d91·3e00·002d·2d53··....1.....>..--S
 00000450:·9604·b996·3293·6f66·9337·8ea1·8d91·3e00··....2.of.7....>.
 00000460:·0064·696d·656e·7369·6f6e·2829·2466·6e6c··.dimension()$fnl
 00000470:·8ea1·8d91·3e00·002d·2d52·8ea1·8d91·3e00··....>..--R....>.
 00000480:·002d·2d52·8ea1·8d91·3e00·002d·2d52·910e··.--R....>..--R..
 00000490:·2cc2·2832·2991·0973·2c39·308e·a18d·913e··,.(2)..s,90....>
 000004a0:·0000·2d2d·5292·00fa·6c0e·5479·7065·3a91··..--R...l.Type:.
 000004b0:·04b9·964e·6f6e·4e65·6761·7469·7665·496e··...NonNegativeIn
 000004c0:·7465·6765·728e·a18d·913e·0000·2d2d·4591··teger....>..--E.
 000004d0:·04b9·9632·8ea1·a18d·913e·0000·2d2d·5396··...2.....>..--S.
 000004e0:·04b9·9633·936f·6693·378e·a18d·913e·0000··...3.of.7....>..
 000004f0:·783a·666e·6c96·04b9·963a·3d93·6765·6e65··x:fnl....:=.gene
 00000500:·7261·746f·7228·3129·8ea1·8d91·3e00·002d··rator(1)....>..-
 00000510:·2d52·8ea1·8d91·3e00·002d·2d52·8ea1·8d91··-R....>..--R....
 00000520:·3e00·002d·2d52·910e·2cc2·2833·2991·0973··>..--R..,.(3)..s
 00000530:·2c65·8ea1·8d91·3e00·002d·2d52·912a·8646··,e....>..--R.*.F
 00000540:·318e·a18d·913e·0000·2d2d·5292·00c6·729c··1....>..--R...r.
 00000550:·5479·7065·3a91·04b9·9646·7265·654e·696c··Type:....FreeNil
 00000560:·706f·7465·6e74·4c69·6528·342c·342c·496e··potentLie(4,4,In
 00000570:·7465·6765·7229·8ea1·8d91·3e00·002d·2d45··teger)....>..--E
 00000580:·9104·b996·338e·a1a1·8d91·3e00·002d·2d53··....3.....>..--S
 00000590:·9604·b996·3493·6f66·9337·8ea1·8d91·3e00··....4.of.7....>.
 000005a0:·0079·3a66·6e6c·9604·b996·3a3d·9367·656e··.y:fnl....:=.gen
 000005b0:·6572·6174·6f72·2831·3729·8ea1·8d91·3e00··erator(17)....>.
 000005c0:·002d·2d52·8ea1·8d91·3e00·002d·2d52·8ea1··.--R....>..--R..
00000520:·8ea1·8d91·3e00·002d·2d52·910e·2cc2·2833··....>..--R..,.(3000005d0:·8d91·3e00·002d·2d52·910e·2cc2·2834·2991··..>..--R..,.(4).
00000530:·2991·0973·2c65·8ea1·8d91·3e00·002d·2d52··)..s,e....>..--R000005e0:·0973·2c65·8ea1·8d91·3e00·002d·2d52·912a··.s,e....>..--R.*
00000540:·912a·8646·318e·a18d·913e·0000·2d2d·5292··.*.F1....>..--R. 
00000550:·00c6·729c·5479·7065·3a91·04b9·9646·7265··..r.Type:....Fre 
00000560:·654e·696c·706f·7465·6e74·4c69·6528·342c··eNilpotentLie(4,000005f0:·8646·3137·8ea1·8d91·3e00·002d·2d52·9200··.F17....>..--R..
 00000600:·c672·9c54·7970·653a·9104·b996·4672·6565··.r.Type:....Free
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./usr/share/doc/axiom-doc/src/input/fns.input.dvi.gz
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fns.input.dvi
    
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000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7466·6e73·2e69·6e70·7574··put..7tfns.input000000d0:·7075·7491·0537·7466·6e73·2e69·6e70·7574··put..7tfns.input
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000000f0:·2758·ab51·0b00·0c00·0000·0c00·0000·0563··'X.Q...........c000000f0:·2758·ab51·0b00·0c00·0000·0c00·0000·0563··'X.Q...........c
00000100:·6d72·3132·d254·696d·6f74·6890·ac72·7991··mr12.Timoth..ry.00000100:·6d72·3132·d254·696d·6f74·6890·ac72·7991··mr12.Timoth..ry.
00000110:·03ea·a844·616c·798e·8e8e·8e8e·9f17·888b··...Daly.........00000110:·03ea·a844·616c·798e·8e8e·8e8e·9f17·666a··...Daly.......fj
00000120:·8d92·00d8·6380·4465·6365·6d90·ac72·6290··....c.Decem..rb. 
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 00000130:·9603·eaa8·352c·9332·3032·368e·9f24·0001··....5,.2026..$..
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 000001c0:·0000·8da0·fda3·0000·a002·3f00·008d·a0fd··..........?.....
 000001d0:·e400·008d·913e·0000·f333·c2d6·4ea0·000e··.....>...3..N...
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00000250:·a0fd·e400·008d·8d91·3e00·00de·318e·9156··........>...1..V00000250:·008d·8d91·3e00·00de·318e·9156·4ccb·4c69··....>...1..VL.Li
00000260:·4ccb·4c69·6365·6e73·658e·9f15·e71b·a40c··L.License.......00000260:·6365·6e73·658e·9f15·e71b·a40c·0000·8d91··cense...........
00000270:·0000·8d91·76e7·cff3·341a·f222·5600·0a00··....v...4.."V...00000270:·76e7·cff3·341a·f222·5600·0a00·0000·0a00··v...4.."V.......
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00000290:·03d5·546c·6963·656e·7365·937c·8ea9·115d··..Tlicense.|...]00000290:·6963·656e·7365·937c·8ea9·115d·a28d·913e··icense.|...]...>
000002a0:·a28d·913e·0000·f335·dfa4·4e00·0009·0000··...>...5..N.....000002a0:·0000·f335·dfa4·4e00·0009·0000·0009·0000··...5..N.........
000002b0:·0009·0000·0005·636d·7474·39e0·2d2d·436f··......cmtt9.--Co000002b0:·0005·636d·7474·39e0·2d2d·436f·7079·7269··..cmtt9.--Copyri
000002c0:·7079·7269·6768·7496·04b9·9654·6865·934e··pyright....The.N000002c0:·6768·7496·04b9·9654·6865·934e·756d·6572··ght....The.Numer
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00000300:·cfdf·7c7c·7c2d·8ea1·a18d·9176·e7cf·7c96··..|||-.....v..|.00000300:·7c2d·8ea1·a18d·9176·e7cf·7c96·03d5·542a··|-.....v..|...T*
00000310:·03d5·542a·937c·8ea6·8d91·3e00·00e0·2973··..T*.|....>...)s00000310:·937c·8ea6·8d91·3e00·00e0·2973·6574·9604··.|....>...)set..
00000320:·6574·9604·b996·6272·6561·6b93·7265·7375··et....break.resu00000320:·b996·6272·6561·6b93·7265·7375·6d65·8ea4··..break.resume..
00000330:·6d65·8ea4·0b00·008d·913e·0000·2973·706f··me.......>..)spo00000330:·0b00·008d·913e·0000·2973·706f·6f6c·9104··.....>..)spool..
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00000350:·8ea1·8d91·3e00·0029·7365·7496·04b9·966d··....>..)set....m 
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00000370:·8d91·3e00·0029·7365·7496·04b9·966d·6573··..>..)set....mes00000350:·3e00·0029·7365·7496·04b9·966d·6573·7361··>..)set....messa
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./usr/share/doc/axiom-doc/src/input/fparfrac.input.dvi.gz
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fparfrac.input.dvi
    
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Offset 12, 670 lines modifiedOffset 12, 670 lines modified
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00000500:·8d91·3e00·002d·2d52·8ea1·8d91·3e00·002d··..>..--R....>..- 
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 00000510:·2cc2·2832·2991·0973·2c55·6e69·7661·7269··,.(2)..s,Univari
 00000520:·6174·6550·6f6c·796e·6f6d·6961·6c28·782c··atePolynomial(x,
 00000530:·4672·6163·7469·6f6e·2849·6e74·6567·6572··Fraction(Integer
 00000540:·2929·8ea1·8d91·3e00·002d·2d52·9201·331f··))....>..--R..3.
 00000550:·1654·7970·653a·9104·b996·446f·6d61·696e··.Type:....Domain
 00000560:·8ea1·8d91·3e00·002d·2d45·9104·b996·328e··....>..--E....2.
 00000570:·a1a1·8d91·3e00·002d·2d53·9604·b996·3393··....>..--S....3.
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fr.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/fr1.input.dvi.gz
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fr1.input.dvi
    
Offset 1, 539 lines modifiedOffset 1, 539 lines modified
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./usr/share/doc/axiom-doc/src/input/fr2.input.dvi
    
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00000580:·04b9·9646·6163·746f·7265·6428·496e·7465··...Factored(Inte00000580:·6163·746f·7265·6428·496e·7465·6765·7229··actored(Integer)
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./usr/share/doc/axiom-doc/src/input/frac.input.dvi
    
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free.input.dvi
    
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Offset 13, 413 lines modifiedOffset 13, 413 lines modified
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./usr/share/doc/axiom-doc/src/input/fresnel.input.dvi.gz
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fresnel.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/function.input.dvi.gz
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function.input.dvi
    
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Offset 12, 654 lines modifiedOffset 12, 654 lines modified
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./usr/share/doc/axiom-doc/src/input/galois.input.dvi.gz
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galois.input.dvi
    
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graphics.input.dvi
    
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141 KB
./usr/share/doc/axiom-doc/src/input/groeb.input.dvi.gz
141 KB
groeb.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/groeb2.input.dvi.gz
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groeb2.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/groebner.input.dvi.gz
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groebner.input.dvi
    
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 000002e0:·9632·2a78·932b·9333·2a79·932b·9334·2a7a··.2*x.+.3*y.+.4*z
 000002f0:·932d·9335·8ea1·8d91·3e00·0065·7132·3a3d··.-.5....>..eq2:=
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000004d0:·3093·616e·648e·a18d·913e·0000·2d2d·9109··0.and....>..--.. 
000004e0:·732c·5096·04b9·962b·9335·4e93·2b93·3130··s,P....+.5N.+.10 
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 00000410:·964d·696e·696d·697a·6593·7468·6593·6c69··.Minimize.the.li
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 00000430:·913e·0000·2d2d·9109·732c·502b·4e2b·442b··.>..--..s,P+N+D+
 00000440:·5196·04b9·9628·7065·6e6e·6965·732c·936e··Q....(pennies,.n
 00000450:·6963·6b65·6c73·2c93·6469·6d65·732c·9371··ickels,.dimes,.q
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 00000430:·0000·2d2d·528e·a18d·913e·0000·2d2d·5291··..--R....>..--R.
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Offset 12, 58 lines modifiedOffset 12, 58 lines modified
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13.1 KB
./usr/share/doc/axiom-doc/src/input/help.input.dvi
    
Offset 1, 105 lines modifiedOffset 1, 105 lines modified
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000000d0:·7075·7491·0537·7468·656c·702e·696e·7075··put..7thelp.inpu000000d0:·7075·7491·0537·7468·656c·702e·696e·7075··put..7thelp.inpu
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000001f0:·7831·32de·436f·6e95·8ccc·7465·6e93·7473··x12.Con...ten.ts 
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herm.input.dvi
    
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00000340:·6f6f·6c91·04b9·9668·6572·6d2e·6f75·7470··ool....herm.outp00000340:·04b9·9668·6572·6d2e·6f75·7470·7574·8ea1··...herm.output..
00000350:·7574·8ea1·8d91·3e00·0029·7365·7496·04b9··ut....>..)set... 
00000360:·966d·6573·7361·6765·9374·6573·7493·6f6e··.message.test.on 
00000370:·8ea1·8d91·3e00·0029·7365·7496·04b9·966d··....>..)set....m00000350:·8d91·3e00·0029·7365·7496·04b9·966d·6573··..>..)set....mes
 00000360:·7361·6765·9374·6573·7493·6f6e·8ea1·8d91··sage.test.on....
 00000370:·3e00·0029·7365·7496·04b9·966d·6573·7361··>..)set....messa
00000380:·6573·7361·6765·9361·7574·6f93·6f66·668e··essage.auto.off.00000380:·6765·9361·7574·6f93·6f66·668e·a18d·913e··ge.auto.off....>
00000390:·a18d·913e·0000·2963·6c65·6172·9104·b996··...>..)clear....00000390:·0000·2963·6c65·6172·9104·b996·616c·6c8e··..)clear....all.
 000003a0:·a18d·913e·0000·2d2d·5396·04b9·9631·936f··...>..--S....1.o
 000003b0:·6693·3239·8ea1·8d91·3e00·0029·6c69·6291··f.29....>..)lib.
 000003c0:·04b9·9624·5445·5354·5f41·5849·4f4d·584c··...$TEST_AXIOMXL
 000003d0:·2f68·6572·6d8e·a18d·913e·0000·2d2d·528e··/herm....>..--R.
 000003e0:·a18d·913e·0000·2d2d·5291·0e2c·c229·6c69··...>..--R..,.)li
 000003f0:·6272·6172·7996·04b9·9663·616e·6e6f·7493··brary....cannot.
 00000400:·6669·6e64·9374·6865·9366·696c·6593·6865··find.the.file.he
 00000410:·726d·2e8e·a18d·913e·0000·2d2d·4591·04b9··rm.....>..--E...
000003a0:·616c·6c8e·a18d·913e·0000·2d2d·5396·04b9··all....>..--S...00000420:·9631·8ea1·a18d·913e·0000·2d2d·5396·04b9··.1.....>..--S...
000003b0:·9631·936f·6693·3239·8ea1·8d91·3e00·0029··.1.of.29....>..)00000430:·9632·936f·6693·3239·8ea1·8d91·3e00·0068··.2.of.29....>..h
000003c0:·6c69·6291·04b9·9624·5445·5354·5f41·5849··lib....$TEST_AXI 
000003d0:·4f4d·584c·2f68·6572·6d8e·a18d·913e·0000··OMXL/herm....>.. 
000003e0:·2d2d·528e·a18d·913e·0000·2d2d·5291·0e2c··--R....>..--R.., 
000003f0:·c229·6c69·6272·6172·7996·04b9·9663·616e··.)library....can 
00000400:·6e6f·7493·6669·6e64·9374·6865·9366·696c··not.find.the.fil 
00000410:·6593·6865·726d·2e8e·a18d·913e·0000·2d2d··e.herm.....>..-- 
00000420:·4591·04b9·9631·8ea1·a18d·913e·0000·2d2d··E....1.....>..-- 
00000430:·5396·04b9·9632·936f·6693·3239·8ea1·8d91··S....2.of.29.... 
00000440:·3e00·0068·3096·04b9·963a·3d93·7048·5328··>..h0....:=.pHS(00000440:·3096·04b9·963a·3d93·7048·5328·5b5d·933a··0....:=.pHS([].:
00000450:·5b5d·933a·3a93·4c69·7374·9349·4e54·298e··[].::.List.INT).00000450:·3a93·4c69·7374·9349·4e54·298e·a18d·913e··:.List.INT)....>
00000460:·a18d·913e·0000·2d2d·528e·a18d·913e·0000··...>..--R....>.. 
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00000480:·6172·6593·6e6f·936c·6962·7261·7279·936f··are.no.library.o 
00000490:·7065·7261·7469·6f6e·7393·6e61·6d65·6493··perations.named. 
000004a0:·7048·538e·a18d·913e·0000·2d2d·5291·1c59··pHS....>..--R..Y 
000004b0:·8455·7365·9604·b996·4879·7065·7244·6f63··.Use....HyperDoc 
000004c0:·9342·726f·7773·6593·6f72·9369·7373·7565··.Browse.or.issue 
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00000500:·b996·6c65·6172·6e93·6966·9374·6865·7265··..learn.if.there 
00000510:·9369·7393·616e·7993·6f70·6572·6174·696f··.is.any.operatio 
00000520:·6e93·636f·6e74·6169·6e69·6e67·9370·4853··n.containing.pHS 
00000530:·9369·6e93·6974·7393·6e61·6d65·2e8e·a18d··.in.its.name.... 
00000540:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--00000460:·0000·2d2d·528e·a18d·913e·0000·2d2d·5291··..--R....>..--R.
 00000470:·0e2c·c254·6865·7265·9604·b996·6172·6593··.,.There....are.
 00000480:·6e6f·936c·6962·7261·7279·936f·7065·7261··no.library.opera
00000550:·5244·616c·7991·04b9·9642·7567·8ea1·8d91··RDaly....Bug.... 
00000560:·3e00·002d·2d52·910e·2cc2·4361·6e6e·6f74··>..--R..,.Cannot 
00000570:·9604·b996·6669·6e64·9361·9364·6566·696e··....find.a.defin 
00000580:·6974·696f·6e93·6f72·9361·7070·6c69·6361··ition.or.applica 
00000590:·626c·6593·6c69·6272·6172·7993·6f70·6572··ble.library.oper 
000005a0:·6174·696f·6e93·6e61·6d65·6493·7048·538e··ation.named.pHS.00000490:·7469·6f6e·7393·6e61·6d65·6493·7048·538e··tions.named.pHS.
 000004a0:·a18d·913e·0000·2d2d·5291·1c59·8455·7365··...>..--R..Y.Use
 000004b0:·9604·b996·4879·7065·7244·6f63·9342·726f··....HyperDoc.Bro
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 000004d0:·3e00·002d·2d52·9200·9732·c029·7768·6174··>..--R...2.)what
 000004e0:·9604·b996·6f70·9370·4853·8ea1·8d91·3e00··....op.pHS....>.
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 00000500:·6172·6e93·6966·9374·6865·7265·9369·7393··arn.if.there.is.
 00000510:·616e·7993·6f70·6572·6174·696f·6e93·636f··any.operation.co
 00000520:·6e74·6169·6e69·6e67·9370·4853·9369·6e93··ntaining.pHS.in.
 00000530:·6974·7393·6e61·6d65·2e8e·a18d·913e·0000··its.name.....>..
 00000540:·2d2d·528e·a18d·913e·0000·2d2d·5244·616c··--R....>..--RDal
 00000550:·7991·04b9·9642·7567·8ea1·8d91·3e00·002d··y....Bug....>..-
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 00000570:·6669·6e64·9361·9364·6566·696e·6974·696f··find.a.definitio
 00000580:·6e93·6f72·9361·7070·6c69·6361·626c·6593··n.or.applicable.
 00000590:·6c69·6272·6172·7993·6f70·6572·6174·696f··library.operatio
 000005a0:·6e93·6e61·6d65·6493·7048·538e·a18d·913e··n.named.pHS....>
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./usr/share/doc/axiom-doc/src/input/heugcd.input.dvi
    
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00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·992c··..?............,00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·992c··..?............,
00000090:·6ef3·26de·9119·c600·1147·ae00·1147·ae00··n.&......G...G..00000090:·6ef3·26de·9119·c600·1147·ae00·1147·ae00··n.&......G...G..
Offset 13, 147 lines modifiedOffset 13, 147 lines modified
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7468·6575·6763·642e·696e··put..7theugcd.in000000d0:·7075·7491·0537·7468·6575·6763·642e·696e··put..7theugcd.in
000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00ab··put.."..........000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00ab··put.."..........
000000f0:·51aa·f327·58ab·510b·000c·0000·000c·0000··Q..'X.Q.........000000f0:·51aa·f327·58ab·510b·000c·0000·000c·0000··Q..'X.Q.........
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00000110:·656b·9603·eaa8·4865·6269·7363·9aac·7268··ek....Hebisc..rh00000110:·656b·9603·eaa8·4865·6269·7363·9aac·7268··ek....Hebisc..rh
00000120:·9361·6e64·9354·696d·6f74·6898·7993·4461··.and.Timoth.y.Da00000120:·9361·6e64·9354·696d·6f74·6898·7993·4461··.and.Timoth.y.Da
00000130:·6c79·8e8e·8e8e·8e9f·1788·8b8d·9200·d863··ly.............c00000130:·6c79·8e8e·8e8e·8e9f·1766·6a8d·9200·dd1f··ly.......fj.....
00000140:·8044·6563·656d·90ac·7262·9053·8e65·7296··.Decem..rb.S.er.00000140:·0b4a·616e·90ac·7275·6172·7996·03ea·a835··.Jan..ruary....5
00000150:·03ea·a832·2c93·3230·3234·8e9f·2400·018d··...2,.2024..$...00000150:·2c93·3230·3236·8e9f·2400·018d·9200·f1a1··,.2026..$.......
00000160:·9200·f1a1·4bf3·3174·0c89·3a00·0900·0000··....K.1t..:.....00000160:·4bf3·3174·0c89·3a00·0900·0000·0900·0000··K.1t..:.........
00000170:·0900·0000·0563·6d62·7839·dc41·6273·7472··.....cmbx9.Abstr00000170:·0563·6d62·7839·dc41·6273·7472·6163·748e··.cmbx9.Abstract.
00000180:·6163·748e·9f0f·acd1·8d91·64df·fcf3·306f··act.......d...0o00000180:·9f0f·acd1·8d91·64df·fcf3·306f·b48b·c700··......d...0o....
00000190:·b48b·c700·0900·0000·0900·0000·0463·6d72··.............cmr00000190:·0900·0000·0900·0000·0463·6d72·39db·5468··.........cmr9.Th
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000001b0:·6193·7465·7374·936f·6693·7265·7669·7369··a.test.of.revisi000001b0:·7374·936f·6693·7265·7669·7369·6f6e·9832··st.of.revision.2
000001c0:·6f6e·9832·3536·936f·6693·4691·ff3a·ab72··on.256.of.F..:.r000001c0:·3536·936f·6693·4691·ff3a·ab72·6943·4153··56.of.F..:.riCAS
000001d0:·6943·4153·9104·3420·7768·6963·95be·3968··iCAS..4·whic..9h000001d0:·9104·3420·7768·6963·95be·3968·9863·9368··..4·whic..9h.c.h
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00000260:·0000·0000·0000·0000·0000·0000·0000·0000··................00000260:·0000·0000·0000·0000·0000·0000·0000·0000··................
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./usr/share/doc/axiom-doc/src/input/hexadec.input.dvi
    
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Offset 12, 515 lines modifiedOffset 12, 515 lines modified
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./usr/share/doc/axiom-doc/src/input/i2e.input.dvi
    
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Offset 12, 165 lines modifiedOffset 12, 165 lines modified
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ico.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/ideal.input.dvi.gz
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ideal.input.dvi
    
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 00000460:·002d·2d52·912f·3fdc·3291·12e6·5832·8ea1··.--R./?.2...X2..
 00000470:·8d91·3e00·002d·2d52·910e·2cc2·2832·2996··..>..--R..,.(2).
 00000480:·0973·2c5b·7893·2b9b·04b9·9679·932d·9831··.s,[x.+....y.-.1
00000570:·5d8e·a18d·913e·0000·2d2d·5291·2113·1a54··]....>..--R.!..T00000490:·5d8e·a18d·913e·0000·2d2d·5291·2113·1a54··]....>..--R.!..T
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00000590:·7472·6962·7574·6564·4d75·6c74·6976·6172··tributedMultivar000004b0:·7472·6962·7574·6564·4d75·6c74·6976·6172··tributedMultivar
000005a0:·6961·7465·506f·6c79·6e6f·6d69·616c·285b··iatePolynomial([000004c0:·6961·7465·506f·6c79·6e6f·6d69·616c·285b··iatePolynomial([
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000005e0:·2d53·9604·b996·3493·6f66·9331·388e·a18d··-S....4.of.18...00000500:·2d53·9604·b996·3393·6f66·9331·388e·a18d··-S....3.of.18...
000005f0:·913e·0000·6964·9604·b996·3a3d·9369·6465··.>..id....:=.ide 
00000600:·616c·936d·932b·9369·6465·616c·936e·8ea1··al.m.+.ideal.n..00000510:·913e·0000·6e96·04b9·963a·3d93·5b78·5e32··.>..n....:=.[x^2
 00000520:·2d79·5e32·5d8e·a18d·913e·0000·2d2d·528e··-y^2]....>..--R.
00000610:·8d91·3e00·002d·2d52·8ea1·8d91·3e00·002d··..>..--R....>..-00000530:·a18d·913e·0000·2d2d·528e·a18d·913e·0000··...>..--R....>..
 00000540:·2d2d·5291·2f3f·dc32·9112·e658·328e·a18d··--R./?.2...X2...
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00000630:·3296·0e2c·c231·9109·732c·3293·318e·a18d··2..,.1..s,2.1... 
00000640:·913e·0000·2d2d·5291·0e2c·c228·3429·9609··.>..--R..,.(4)..00000550:·913e·0000·2d2d·5291·0e2c·c228·3329·9609··.>..--R..,.(3)..
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 00000570:·913e·0000·2d2d·5291·2113·1a54·7970·653a··.>..--R.!..Type:
 00000580:·9104·b996·4c69·7374·2844·6973·7472·6962··....List(Distrib
 00000590:·7574·6564·4d75·6c74·6976·6172·6961·7465··utedMultivariate
 000005a0:·506f·6c79·6e6f·6d69·616c·285b·782c·795d··Polynomial([x,y]
 000005b0:·2c46·7261·6374·696f·6e28·496e·7465·6765··,Fraction(Intege
 000005c0:·7229·2929·8ea1·8d91·3e00·002d·2d45·9104··r)))....>..--E..
 000005d0:·b996·338e·a1a1·8d91·3e00·002d·2d53·9604··..3.....>..--S..
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 000005f0:·6964·9604·b996·3a3d·9369·6465·616c·936d··id....:=.ideal.m
 00000600:·932b·9369·6465·616c·936e·8ea1·8d91·3e00··.+.ideal.n....>.
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./usr/share/doc/axiom-doc/src/input/ifact.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 162 lines modifiedOffset 12, 161 lines modified
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000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7469·6661·6374·2e69·6e70··put..7tifact.inp000000d0:·7075·7491·0537·7469·6661·6374·2e69·6e70··put..7tifact.inp
000000e0:·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200·e1b0··ut.."...........000000e0:·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200·e1b0··ut.."...........
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00000100:·0563·6d72·3132·d254·696d·6f74·6890·ac72··.cmr12.Timoth..r00000100:·0563·6d72·3132·d254·696d·6f74·6890·ac72··.cmr12.Timoth..r
00000110:·7991·03ea·a844·616c·798e·8e8e·8e8e·9f17··y....Daly.......00000110:·7991·03ea·a844·616c·798e·8e8e·8e8e·9f17··y....Daly.......
00000120:·888b·8d92·00d8·6380·4465·6365·6d90·ac72··......c.Decem..r 
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00000150:·893a·0009·0000·0009·0000·0005·636d·6278··.:..........cmbx00000150:·0000·0009·0000·0005·636d·6278·39dc·4162··........cmbx9.Ab
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00000170:·9f1e·0000·8d8d·9201·0380·00f3·1b4b·f160··.............K.`00000170:·8d8d·9201·0380·00f3·1b4b·f160·7900·0a00··.........K.`y...
00000180:·7900·0a00·0000·0a00·0000·0563·6d72·3130··y..........cmr1000000180:·0000·0a00·0000·0563·6d72·3130·c631·8e8e··.......cmr10.1..
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000001c0:·0000·2aa0·0279·0000·8da0·fda3·0000·a002··..*..y..........000001c0:·0279·0000·8da0·fda3·0000·a002·3f00·008d··.y..........?...
000001d0:·3f00·008d·a0fd·e400·008d·913e·0000·f333··?..........>...3000001d0:·a0fd·e400·008d·913e·0000·f333·c2d6·4ea0··.......>...3..N.
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000001f0:·6278·3132·de43·6f6e·958c·cc74·656e·9374··bx12.Con...ten.t000001f0:·de43·6f6e·958c·cc74·656e·9374·738e·8e9f··.Con...ten.ts...
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00000260:·9156·4ccb·4c69·6365·6e73·658e·9f15·e71b··.VL.License.....00000260:·4c69·6365·6e73·658e·9f15·e71b·a40c·0000··License.........
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00000290:·7c96·03d5·546c·6963·656e·7365·937c·8e9f··|...Tlicense.|..00000290:·546c·6963·656e·7365·937c·8e9f·129e·948d··Tlicense.|......
000002a0:·129e·948d·913e·0000·f335·dfa4·4e00·0009··.....>...5..N...000002a0:·913e·0000·f335·dfa4·4e00·0009·0000·0009··.>...5..N.......
000002b0:·0000·0009·0000·0005·636d·7474·39e0·2d2d··........cmtt9.--000002b0:·0000·0005·636d·7474·39e0·2d2d·436f·7079··....cmtt9.--Copy
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00000310:·7c96·03d5·542a·937c·8e9f·129e·958d·913e··|...T*.|.......>00000310:·542a·937c·8e9f·129e·958d·913e·0000·e029··T*.|.......>...)
00000320:·0000·e029·7365·7496·04b9·9662·7265·616b··...)set....break00000320:·7365·7496·04b9·9662·7265·616b·9372·6573··set....break.res
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00000360:·6574·9604·b996·6d65·7373·6167·6593·7465··et....message.te 
00000370:·7374·936f·6e8e·a18d·913e·0000·2973·6574··st.on....>..)set 
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 00000370:·6e8e·a18d·913e·0000·2973·6574·9604·b996··n....>..)set....
 00000380:·6d65·7373·6167·6593·6175·746f·936f·6666··message.auto.off
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000003c0:·536f·6d65·9603·5555·696e·90b8·e374·6567··Some..UUin...teg000003c0:·9603·5555·696e·90b8·e374·6567·6572·9366··..UUin...teger.f
000003d0:·6572·9366·6163·746f·7269·7a61·7469·6f6e··er.factorization000003d0:·6163·746f·7269·7a61·7469·6f6e·738e·a18d··actorizations...
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000003f0:·7c8e·9f12·9e94·8d91·3e00·00e0·2d2d·5396··|.......>...--S.000003f0:·9e94·8d91·3e00·00e0·2d2d·5396·04b9·9631··....>...--S....1
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00000410:·3e00·0066·6163·746f·7228·335e·3137·2d31··>..factor(3^17-100000410:·6163·746f·7228·335e·3137·2d31·298e·a18d··actor(3^17-1)...
 00000420:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--
 00000430:·528e·a18d·913e·0000·2d2d·5291·0e2c·c228··R....>..--R..,.(
 00000440:·3129·9109·732c·3296·04b9·9631·3837·3193··1)..s,2....1871.
 00000450:·3334·3531·318e·a18d·913e·0000·2d2d·5292··34511....>..--R.
 00000460:·00ff·25a4·5479·7065·3a91·04b9·9646·6163··..%.Type:....Fac
 00000470:·746f·7265·6428·496e·7465·6765·7229·8ea1··tored(Integer)..
 00000480:·8d91·3e00·002d·2d45·9104·b996·318e·a1a1··..>..--E....1...
 00000490:·8d91·3e00·002d·2d53·9604·b996·3293·6f66··..>..--S....2.of
 000004a0:·9337·8ea1·8d91·3e00·0066·6163·746f·7228··.7....>..factor(
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00000420:·298e·a18d·913e·0000·2d2d·528e·a18d·913e··)....>..--R....>000004c0:·528e·a18d·913e·0000·2d2d·528e·a18d·913e··R....>..--R....>
00000430:·0000·2d2d·528e·a18d·913e·0000·2d2d·5291··..--R....>..--R. 
00000440:·0e2c·c228·3129·9109·732c·3296·04b9·9631··.,.(1)..s,2....1 
00000450:·3837·3193·3334·3531·318e·a18d·913e·0000··871.34511....>.. 
00000460:·2d2d·5292·00ff·25a4·5479·7065·3a91·04b9··--R...%.Type:... 
00000470:·9646·6163·746f·7265·6428·496e·7465·6765··.Factored(Intege 
00000480:·7229·8ea1·8d91·3e00·002d·2d45·9104·b996··r)....>..--E.... 
00000490:·318e·a1a1·8d91·3e00·002d·2d53·9604·b996··1.....>..--S.... 
000004a0:·3293·6f66·9337·8ea1·8d91·3e00·0066·6163··2.of.7....>..fac 
000004b0:·746f·7228·335e·3233·2d31·298e·a18d·913e··tor(3^23-1)....> 
000004c0:·0000·2d2d·528e·a18d·913e·0000·2d2d·528e··..--R....>..--R. 
000004d0:·a18d·913e·0000·2d2d·5291·0e2c·c228·3229··...>..--R..,.(2)000004d0:·0000·2d2d·5291·0e2c·c228·3229·9109·732c··..--R..,.(2)..s,
000004e0:·9109·732c·3296·04b9·9634·3793·3130·3031··..s,2....47.1001000004e0:·3296·04b9·9634·3793·3130·3031·3532·3331··2....47.10015231
000004f0:·3532·3331·3739·8ea1·8d91·3e00·002d·2d52··523179....>..--R000004f0:·3739·8ea1·8d91·3e00·002d·2d52·9200·ff25··79....>..--R...%
 00000500:·a454·7970·653a·9104·b996·4661·6374·6f72··.Type:....Factor
 00000510:·6564·2849·6e74·6567·6572·298e·a18d·913e··ed(Integer)....>
 00000520:·0000·2d2d·4591·04b9·9632·8ea1·a18d·913e··..--E....2.....>
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 00000560:·8d91·3e00·002d·2d52·8ea1·8d91·3e00·002d··..>..--R....>..-
 00000570:·2d52·910e·2cc2·2833·2991·0973·2c32·9604··-R..,.(3)..s,2..
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00000610:·8d91·3e00·002d·2d52·910e·2cc2·2834·2991··..>..--R..,.(4). 
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68.9 KB
./usr/share/doc/axiom-doc/src/input/ifthenelse.input.dvi.gz
68.8 KB
ifthenelse.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 512 lines modifiedOffset 12, 512 lines modified
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00000110:·5661·6269·6f91·03ea·a853·7475·6d90·ac72··Vabio....Stum..r00000110:·5661·6269·6f91·03ea·a853·7475·6d90·ac72··Vabio....Stum..r
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00000130:·00d8·6380·4465·6365·6d90·ac72·6290·538e··..c.Decem..rb.S. 
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00000170:·7374·7261·6374·8e9f·0fac·d18d·9164·dffc··stract.......d..00000170:·6374·8e9f·0fac·d18d·9164·dffc·6966·2d74··ct.......d..if-t
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 000002b0:·656c·7365·2e6f·7574·7075·748e·a18d·913e··else.output....>
 000002c0:·0000·2973·706f·6f6c·9104·b996·6966·7468··..)spool....ifth
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 000002f0:·6167·6593·7465·7374·936f·6e8e·a18d·913e··age.test.on....>
 00000300:·0000·2973·6574·9604·b996·6d65·7373·6167··..)set....messag
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00000320:·8d91·3e00·0029·636c·6561·7291·04b9·9661··..>..)clear....a00000320:·0029·636c·6561·7291·04b9·9661·6c6c·8ea1··.)clear....all..
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00000340:·7c2d·8ea6·8d91·3e00·00c6·4996·0355·5561··|-....>...I..UUa00000340:·8d91·3e00·00c6·4996·0355·5561·6d93·6861··..>...I..UUam.ha
00000350:·6d93·6861·9ab8·e376·696e·6793·736f·6d65··m.ha...ving.some00000350:·9ab8·e376·696e·6793·736f·6d65·9370·726f··...ving.some.pro
00000360:·9370·726f·626c·656d·9377·6974·6893·7468··.problem.with.th00000360:·626c·656d·9377·6974·6893·7468·6593·6966··blem.with.the.if
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00000390:·930c·6c65·738e·a68d·914d·0000·df50·726f··..les....M...Pro00000390:·738e·a68d·914d·0000·df50·726f·626c·656d··s....M...Problem
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00000420:·6765·9b03·9201·3230·3493·6974·9873·6190··ge....204.it.sa.00000420:·9201·3230·3493·6974·9873·6190·b8e3·7973··..204.it.sa...ys
00000430:·b8e3·7973·9374·6861·7493·7468·6598·7573··..ys.that.the.us00000430:·9374·6861·7493·7468·6598·7573·7561·6c93··.that.the.usual.
00000440:·7561·6c93·7275·6c65·7398·666f·7293·7069··ual.rules.for.pi00000440:·7275·6c65·7398·666f·7293·7069·6c69·6e67··rules.for.piling
00000450:·6c69·6e67·9361·7265·9873·7573·7090·471d··ling.are.susp.G.00000450:·9361·7265·9873·7573·7090·471d·656e·6465··.are.susp.G.ende
00000460:·656e·6465·6493·696e·9863·6f6e·6469·7469··ended.in.conditi00000460:·6493·696e·9863·6f6e·6469·7469·6f6e·616c··d.in.conditional
00000470:·6f6e·616c·9365·7870·7265·7373·696f·6e73··onal.expressions00000470:·9365·7870·7265·7373·696f·6e73·8ea6·8d91··.expressions....
00000480:·8ea6·8d91·3e00·0061·6e64·9603·5555·6974··....>..and..UUit00000480:·3e00·0061·6e64·9603·5555·6974·9367·6976··>..and..UUit.giv
00000490:·9367·6976·9ab8·e365·7393·3593·6469·0b65··.giv...es.5.di.e00000490:·9ab8·e365·7393·3593·6469·0b65·7265·6e98··...es.5.di.eren.
000004a0:·7265·6e98·7493·7798·6198·7973·9377·6869··ren.t.w.a.ys.whi000004a0:·7493·7798·6198·7973·9377·6869·6398·6893··t.w.a.ys.whic.h.
000004b0:·6398·6893·7368·6f75·6c64·9362·9047·1d65··c.h.should.b.G.e000004b0:·7368·6f75·6c64·9362·9047·1d65·9365·7175··should.b.G.e.equ
000004c0:·9365·7175·6976·91ff·71c7·616c·656e·9874··.equiv..q.alen.t000004c0:·6976·91ff·71c7·616c·656e·9874·2c93·6e61··iv..q.alen.t,.na
000004d0:·2c93·6e61·6d65·6c79·3a8e·9f12·aed0·a18d··,.namely:.......000004d0:·6d65·6c79·3a8e·9f12·aed0·a18d·9147·732c··mely:........Gs,
 000004e0:·e069·6696·04b9·9669·3e30·9374·6865·6e93··.if....i>0.then.
 000004f0:·6f75·7470·7574·2822·706f·7369·7469·7665··output("positive
 00000500:·2229·9365·6c73·6593·6f75·7470·7574·2822··").else.output("
 00000510:·6e6f·6e70·6f73·6974·6976·6522·298e·a1a1··nonpositive")...
000004e0:·9147·732c·e069·6696·04b9·9669·3e30·9374··.Gs,.if....i>0.t00000520:·8d91·4773·2c69·6696·04b9·9669·3e30·9374··..Gs,if....i>0.t
000004f0:·6865·6e93·6f75·7470·7574·2822·706f·7369··hen.output("posi00000530:·6865·6e93·6f75·7470·7574·2822·706f·7369··hen.output("posi
 00000540:·7469·7665·2229·8ea1·8d91·50e6·5865·6c73··tive")....P.Xels
 00000550:·6591·04b9·966f·7574·7075·7428·226e·6f6e··e....output("non
00000500:·7469·7665·2229·9365·6c73·6593·6f75·7470··tive").else.outp 
00000510:·7574·2822·6e6f·6e70·6f73·6974·6976·6522··ut("nonpositive" 
00000520:·298e·a1a1·8d91·4773·2c69·6696·04b9·9669··).....Gs,if....i 
00000530:·3e30·9374·6865·6e93·6f75·7470·7574·2822··>0.then.output(" 
00000540:·706f·7369·7469·7665·2229·8ea1·8d91·50e6··positive")....P.00000560:·706f·7369·7469·7665·2229·8ea1·a18d·9147··positive").....G
00000550:·5865·6c73·6591·04b9·966f·7574·7075·7428··Xelse....output( 
00000560:·226e·6f6e·706f·7369·7469·7665·2229·8ea1··"nonpositive").. 
00000570:·a18d·9147·732c·6966·9604·b996·693e·3093··...Gs,if....i>0.00000570:·732c·6966·9604·b996·693e·3093·7468·656e··s,if....i>0.then
00000580:·7468·656e·936f·7574·7075·7428·2270·6f73··then.output("pos 
00000590:·6974·6976·6522·298e·a18d·9147·732c·656c··itive")....Gs,el 
000005a0:·7365·9104·b996·6f75·7470·7574·2822·6e6f··se....output("no 
000005b0:·6e70·6f73·6974·6976·6522·298e·a1a1·8d91··npositive")..... 
000005c0:·4773·2c69·6691·04b9·9669·3e30·8ea1·8d91··Gs,if....i>0.... 
000005d0:·4773·2c74·6865·6e91·04b9·966f·7574·7075··Gs,then....outpu 
000005e0:·7428·2270·6f73·6974·6976·6522·298e·a18d··t("positive")... 
000005f0:·9147·732c·656c·7365·9104·b996·6f75·7470··.Gs,else....outp 
00000600:·7574·2822·6e6f·6e70·6f73·6974·6976·6522··ut("nonpositive" 
00000610:·298e·a1a1·8d91·4773·2c69·6691·04b9·9669··).....Gs,if....i 
00000620:·3e30·8ea1·8d91·50e6·5874·6865·6e91·04b9··>0....P.Xthen... 
00000630:·966f·7574·7075·7428·2270·6f73·6974·6976··.output("positiv00000580:·936f·7574·7075·7428·2270·6f73·6974·6976··.output("positiv
00000640:·6522·298e·a18d·9150·e658·656c·7365·9104··e")....P.Xelse..00000590:·6522·298e·a18d·9147·732c·656c·7365·9104··e")....Gs,else..
00000650:·b996·6f75·7470·7574·2822·6e6f·6e70·6f73··..output("nonpos000005a0:·b996·6f75·7470·7574·2822·6e6f·6e70·6f73··..output("nonpos
 000005b0:·6974·6976·6522·298e·a1a1·8d91·4773·2c69··itive").....Gs,i
 000005c0:·6691·04b9·9669·3e30·8ea1·8d91·4773·2c74··f....i>0....Gs,t
 000005d0:·6865·6e91·04b9·966f·7574·7075·7428·2270··hen....output("p
 000005e0:·6f73·6974·6976·6522·298e·a18d·9147·732c··ositive")....Gs,
 000005f0:·656c·7365·9104·b996·6f75·7470·7574·2822··else....output("
 00000600:·6e6f·6e70·6f73·6974·6976·6522·298e·a1a1··nonpositive")...
 00000610:·8d91·4773·2c69·6691·04b9·9669·3e30·8ea1··..Gs,if....i>0..
 00000620:·8d91·50e6·5874·6865·6e91·04b9·966f·7574··..P.Xthen....out
 00000630:·7075·7428·2270·6f73·6974·6976·6522·298e··put("positive").
 00000640:·a18d·9150·e658·656c·7365·9104·b996·6f75··...P.Xelse....ou
 00000650:·7470·7574·2822·6e6f·6e70·6f73·6974·6976··tput("nonpositiv
00000660:·6974·6976·6522·298e·9f13·aed1·8d91·4d00··itive").......M.00000660:·6522·298e·9f13·aed1·8d91·4d00·00c6·5791··e").......M...W.
00000670:·00c6·5791·ff2a·aa65·6c6c·2c96·0355·5549··..W..*.ell,..UUI00000670:·ff2a·aa65·6c6c·2c96·0355·5549·9374·7269··.*.ell,..UUI.tri
00000680:·9374·7269·6564·9361·6c6c·936f·6693·7468··.tried.all.of.th00000680:·6564·9361·6c6c·936f·6693·7468·656d·2c93··ed.all.of.them,.
Max diff block lines reached; 54222/70408 bytes (77.01%) of diff not shown.
9.96 KB
./usr/share/doc/axiom-doc/src/input/images1.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 73 lines modifiedOffset 12, 73 lines modified
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000000d0:·7075·7491·0537·7469·6d61·6765·7331·2e69··put..7timages1.i000000d0:·7075·7491·0537·7469·6d61·6765·7331·2e69··put..7timages1.i
000000e0:·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200··nput..".........000000e0:·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200··nput..".........
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00000100:·0000·0563·6d72·3132·d254·6865·9603·eaa8··...cmr12.The....00000100:·0000·0563·6d72·3132·d254·6865·9603·eaa8··...cmr12.The....
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00000180:·f31b·4bf1·6079·000a·0000·000a·0000·0005··..K.`y..........00000180:·6079·000a·0000·000a·0000·0005·636d·7231··`y..........cmr1
00000190:·636d·7231·30c6·318e·8e8e·8c8b·0000·0002··cmr10.1.........00000190:·30c6·318e·8e8e·8c8b·0000·0002·0000·0000··0.1.............
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000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001c0:·0000·0000·0000·002a·a002·7900·008d·a0fd··.......*..y.....000001c0:·0000·002a·a002·7900·008d·a0fd·a300·00a0··...*..y.........
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000001f0:·0000·0663·6d62·7831·32de·436f·6e95·8ccc··...cmbx12.Con...000001f0:·6d62·7831·32de·436f·6e95·8ccc·7465·6e93··mbx12.Con...ten.
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00000430:·656e·6365·738e·9f15·e71b·8d8d·8d91·4300··ences.........C.00000430:·738e·9f15·e71b·8d8d·8d91·4300·01c6·5b31··s.........C...[1
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./usr/share/doc/axiom-doc/src/input/images2a.input.dvi.gz
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images2a.input.dvi
    
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00000340:·0000·a18d·913e·0000·2d2d·9604·b996·4574··.....>..--....Et00000340:·913e·0000·2d2d·9604·b996·4574·7275·7363··.>..--....Etrusc
00000350:·7275·7363·616e·9356·656e·7573·8ea1·8d91··ruscan.Venus....00000350:·616e·9356·656e·7573·8ea1·8d91·3e00·002d··an.Venus....>..-
00000360:·3e00·002d·2d96·04b9·9650·6172·616d·6574··>..--....Paramet00000360:·2d96·04b9·9650·6172·616d·6574·6572·697a··-....Parameteriz
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000003b0:·7375·7266·9604·b996·3a3d·9328·753a·446f··surf....:=.(u:Do000003b0:·9604·b996·3a3d·9328·753a·446f·7562·6c65··....:=.(u:Double
000003c0:·7562·6c65·466c·6f61·742c·9376·3a44·6f75··ubleFloat,.v:Dou000003c0:·466c·6f61·742c·9376·3a44·6f75·626c·6546··Float,.v:DoubleF
000003d0:·626c·6546·6c6f·6174·293a·9350·6f69·6e74··bleFloat):.Point000003d0:·6c6f·6174·293a·9350·6f69·6e74·9344·6f75··loat):.Point.Dou
000003e0:·9344·6f75·626c·6546·6c6f·6174·932b·2d3e··.DoubleFloat.+->000003e0:·626c·6546·6c6f·6174·932b·2d3e·8ea1·8d91··bleFloat.+->....
000003f0:·8ea1·8d91·50e6·5863·7696·04b9·963a·3d93··....P.Xcv....:=. 
00000400:·636f·7328·7629·8ea1·8d91·50e6·5873·7696··cos(v)....P.Xsv. 
00000410:·04b9·963a·3d93·7369·6e28·7629·8ea1·8d91··...:=.sin(v).... 
00000420:·50e6·5863·7596·04b9·963a·3d93·636f·7328··P.Xcu....:=.cos(000003f0:·50e6·5863·7696·04b9·963a·3d93·636f·7328··P.Xcv....:=.cos(
00000430:·7529·8ea1·8d91·50e6·5873·7596·04b9·963a··u)....P.Xsu....:00000400:·7629·8ea1·8d91·50e6·5873·7696·04b9·963a··v)....P.Xsv....:
00000440:·3d93·7369·6e28·7529·8ea1·8d91·50e6·5878··=.sin(u)....P.Xx00000410:·3d93·7369·6e28·7629·8ea1·8d91·50e6·5863··=.sin(v)....P.Xc
00000450:·9604·b996·3a3d·9372·932a·9363·6f73·2832··....:=.r.*.cos(2 
00000460:·2a75·2993·2a93·6376·932b·9373·7693·2a93··*u).*.cv.+.sv.*.00000420:·7596·04b9·963a·3d93·636f·7328·7529·8ea1··u....:=.cos(u)..
 00000430:·8d91·50e6·5873·7596·04b9·963a·3d93·7369··..P.Xsu....:=.si
00000470:·6375·8ea1·8d91·50e6·5879·9604·b996·3a3d··cu....P.Xy....:=00000440:·6e28·7529·8ea1·8d91·50e6·5878·9604·b996··n(u)....P.Xx....
00000480:·9372·932a·9373·696e·2832·2a75·2993·2a93··.r.*.sin(2*u).*.00000450:·3a3d·9372·932a·9363·6f73·2832·2a75·2993··:=.r.*.cos(2*u).
00000490:·6376·932d·9373·7693·2a93·7375·8ea1·8d91··cv.-.sv.*.su....00000460:·2a93·6376·932b·9373·7693·2a93·6375·8ea1··*.cv.+.sv.*.cu..
000004a0:·50e6·587a·9604·b996·3a3d·9361·932a·9363··P.Xz....:=.a.*.c00000470:·8d91·50e6·5879·9604·b996·3a3d·9372·932a··..P.Xy....:=.r.*
 00000480:·9373·696e·2832·2a75·2993·2a93·6376·932d··.sin(2*u).*.cv.-
 00000490:·9373·7693·2a93·7375·8ea1·8d91·50e6·587a··.sv.*.su....P.Xz
 000004a0:·9604·b996·3a3d·9361·932a·9363·768e·a18d··....:=.a.*.cv...
000004b0:·768e·a18d·9150·e658·706f·696e·7491·04b9··v....P.Xpoint...000004b0:·9150·e658·706f·696e·7491·04b9·965b·782c··.P.Xpoint....[x,
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000004d0:·7261·7728·7375·7266·2c96·04b9·9630·2e2e··raw(surf,....0..000004d0:·7375·7266·2c96·04b9·9630·2e2e·2570·692c··surf,....0..%pi,
000004e0:·2570·692c·932d·2570·692e·2e25·7069·2c93··%pi,.-%pi..%pi,.000004e0:·932d·2570·692e·2e25·7069·2c93·7661·7231··.-%pi..%pi,.var1
000004f0:·7661·7231·5374·6570·733d·3d73·7465·7073··var1Steps==steps000004f0:·5374·6570·733d·3d73·7465·7073·2c76·6172··Steps==steps,var
00000500:·2c76·6172·3253·7465·7073·3d3d·7374·6570··,var2Steps==step00000500:·3253·7465·7073·3d3d·7374·6570·732c·8ea1··2Steps==steps,..
00000510:·732c·8ea1·8d91·5f13·1a74·6974·6c65·9604··s,...._..title..00000510:·8d91·5f13·1a74·6974·6c65·9604·b996·3d3d··.._..title....==
00000520:·b996·3d3d·9322·4574·7275·7363·616e·9356··..==."Etruscan.V00000520:·9322·4574·7275·7363·616e·9356·656e·7573··."Etruscan.Venus
00000530:·656e·7573·2229·8ea1·a18d·913e·0000·7665··enus").....>..ve00000530:·2229·8ea1·a18d·913e·0000·7665·6e75·7328··").....>..venus(
00000540:·6e75·7328·352f·322c·9604·b996·3133·2f31··nus(5/2,....13/100000540:·352f·322c·9604·b996·3133·2f31·302c·9335··5/2,....13/10,.5
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00000560:·9604·b996·4669·6775·7265·9345·6967·6874··....Figure.Eight00000560:·4669·6775·7265·9345·6967·6874·934b·6c65··Figure.Eight.Kle
00000570:·934b·6c65·696e·9342·6f74·746c·658e·a18d··.Klein.Bottle...00000570:·696e·9342·6f74·746c·658e·a18d·913e·0000··in.Bottle....>..
00000580:·913e·0000·2d2d·9604·b996·5061·7261·6d65··.>..--....Parame00000580:·2d2d·9604·b996·5061·7261·6d65·7465·7269··--....Parameteri
00000590:·7465·7269·7a61·7469·6f6e·9366·726f·6d3a··terization.from:00000590:·7a61·7469·6f6e·9366·726f·6d3a·8ea1·8d91··zation.from:....
000005a0:·8ea1·8d91·3e00·002d·2d96·04b9·9622·4469··....>..--...."Di000005a0:·3e00·002d·2d96·04b9·9622·4469·6666·6572··>..--...."Differ
000005b0:·6666·6572·656e·7469·616c·9347·656f·6d65··fferential.Geome000005b0:·656e·7469·616c·9347·656f·6d65·7472·7993··ential.Geometry.
000005c0:·7472·7993·616e·6493·436f·6d70·7574·6572··try.and.Computer000005c0:·616e·6493·436f·6d70·7574·6572·9347·7261··and.Computer.Gra
000005d0:·9347·7261·7068·6963·7322·9362·7993·5468··.Graphics".by.Th000005d0:·7068·6963·7322·9362·7993·5468·6f6d·6173··phics".by.Thomas
000005e0:·6f6d·6173·9342·616e·6368·6f66·668e·a18d··omas.Banchoff...000005e0:·9342·616e·6368·6f66·668e·a18d·913e·0000··.Banchoff....>..
000005f0:·913e·0000·2d2d·9604·b996·696e·9350·6572··.>..--....in.Per000005f0:·2d2d·9604·b996·696e·9350·6572·7370·6563··--....in.Perspec
00000600:·7370·6563·7469·7665·7393·696e·934d·6174··spectives.in.Mat00000600:·7469·7665·7393·696e·934d·6174·6865·6d74··tives.in.Mathemt
00000610:·6865·6d74·6169·6373·2c93·416e·6e65·7665··hemtaics,.Anneve00000610:·6169·6373·2c93·416e·6e65·7665·7273·7279··aics,.Anneversry
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00000630:·6173·6368·9331·3938·342e·8ea1·8d91·3e00··asch.1984.....>.00000630:·9331·3938·342e·8ea1·8d91·3e00·002d·2d96··.1984.....>..--.
00000640:·002d·2d96·04b9·9642·6569·726b·6861·7573··.--....Beirkhaus00000640:·04b9·9642·6569·726b·6861·7573·6572·2d56··...Beirkhauser-V
00000650:·6572·2d56·6572·6c61·672c·9342·6173·656c··er-Verlag,.Basel00000650:·6572·6c61·672c·9342·6173·656c·2c93·7070··erlag,.Basel,.pp
00000660:·2c93·7070·9334·332d·3630·2e8e·a1a1·8d91··,.pp.43-60......00000660:·9334·332d·3630·2e8e·a1a1·8d91·3e00·006b··.43-60......>..k
00000670:·3e00·006b·6c65·696e·2878·2c79·2991·04b9··>..klein(x,y)...00000670:·6c65·696e·2878·2c79·2991·04b9·963d·3d8e··lein(x,y)....==.
00000680:·963d·3d8e·a18d·9147·732c·6378·9604·b996··.==....Gs,cx.... 
00000690:·3a3d·9363·6f73·2878·298e·a18d·9147·732c··:=.cos(x)....Gs, 
000006a0:·6379·9604·b996·3a3d·9363·6f73·2879·298e··cy....:=.cos(y). 
000006b0:·a18d·9147·732c·7378·9604·b996·3a3d·9373··...Gs,sx....:=.s00000680:·a18d·9147·732c·6378·9604·b996·3a3d·9363··...Gs,cx....:=.c
000006c0:·696e·2878·298e·a18d·9147·732c·7379·9604··in(x)....Gs,sy..00000690:·6f73·2878·298e·a18d·9147·732c·6379·9604··os(x)....Gs,cy..
000006d0:·b996·3a3d·9373·696e·2879·298e·a18d·9147··..:=.sin(y)....G000006a0:·b996·3a3d·9363·6f73·2879·298e·a18d·9147··..:=.cos(y)....G
 000006b0:·732c·7378·9604·b996·3a3d·9373·696e·2878··s,sx....:=.sin(x
 000006c0:·298e·a18d·9147·732c·7379·9604·b996·3a3d··)....Gs,sy....:=
 000006d0:·9373·696e·2879·298e·a18d·9147·732c·7378··.sin(y)....Gs,sx
000006e0:·732c·7378·3296·04b9·963a·3d93·7369·6e28··s,sx2....:=.sin(000006e0:·3296·04b9·963a·3d93·7369·6e28·782f·3229··2....:=.sin(x/2)
000006f0:·782f·3229·8ea1·8d91·4773·2c63·7832·9604··x/2)....Gs,cx2..000006f0:·8ea1·8d91·4773·2c63·7832·9604·b996·3a3d··....Gs,cx2....:=
00000700:·b996·3a3d·9363·6f73·2878·2f32·298e·a18d··..:=.cos(x/2)...00000700:·9363·6f73·2878·2f32·298e·a18d·9147·732c··.cos(x/2)....Gs,
00000710:·9147·732c·7371·3296·04b9·963a·3d93·7371··.Gs,sq2....:=.sq00000710:·7371·3296·04b9·963a·3d93·7371·7274·2832··sq2....:=.sqrt(2
00000720:·7274·2832·2e30·4044·6f75·626c·6546·6c6f··rt(2.0@DoubleFlo00000720:·2e30·4044·6f75·626c·6546·6c6f·6174·298e··.0@DoubleFloat).
00000730:·6174·298e·a18d·9147·732c·706f·696e·7496··at)....Gs,point.00000730:·a18d·9147·732c·706f·696e·7496·04b9·965b··...Gs,point....[
00000740:·04b9·965b·6378·932a·9328·6378·3293·2a93··...[cx.*.(cx2.*.00000740:·6378·932a·9328·6378·3293·2a93·2873·7132··cx.*.(cx2.*.(sq2
 00000750:·932b·9363·7929·932b·9328·7378·3293·2a93··.+.cy).+.(sx2.*.
 00000760:·7379·932a·9363·7929·292c·935f·8ea1·8d91··sy.*.cy)),._....
 00000770:·6886·4673·7896·04b9·962a·9328·6378·3293··h.Fsx....*.(cx2.
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./usr/share/doc/axiom-doc/src/input/images6.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/infprod.input.dvi.gz
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infprod.input.dvi
    
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intalgorithm.input.dvi
    
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intheory.input.dvi
    
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 00000510:·282b·2c64·6976·3134·3429·8ea1·8d91·3e00··(+,div144)....>.
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./usr/share/doc/axiom-doc/src/input/intlf.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/ipftest.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/iprntpk.input.dvi
    
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00000560:·8d91·3e00·002d·2d49·5265·6c65·6173·6596··..>..--IRelease. 
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./usr/share/doc/axiom-doc/src/input/is.input.dvi
    
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kamke0.input.dvi
    
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000003e0:·dfa4·4e00·0009·0000·0009·0000·0005·636d··..N...........cm000003e0:·0009·0000·0009·0000·0005·636d·7474·39e0··..........cmtt9.
000003f0:·7474·39e0·2973·706f·6f6c·9104·b996·6b61··tt9.)spool....ka000003f0:·2973·706f·6f6c·9104·b996·6b61·6d6b·6533··)spool....kamke3
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00000440:·936f·6666·8ea1·8d91·3e00·0029·636c·6561··.off....>..)clea00000440:·8ea1·8d91·3e00·0029·636c·6561·7291·04b9··....>..)clear...
00000450:·7291·04b9·9661·6c6c·8ea1·a18d·913e·0000··r....all.....>..00000450:·9661·6c6c·8ea1·a18d·913e·0000·2d2d·5396··.all.....>..--S.
00000460:·2d2d·5396·04b9·9631·936f·6693·3133·398e··--S....1.of.139.00000460:·04b9·9631·936f·6693·3133·398e·a18d·913e··...1.of.139....>
00000470:·a18d·913e·0000·793a·3d6f·7065·7261·746f··...>..y:=operato00000470:·0000·793a·3d6f·7065·7261·746f·7291·04b9··..y:=operator...
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000004d0:·6572·6174·6f72·8ea1·8d91·3e00·002d·2d45··erator....>..--E 
000004e0:·9104·b996·318e·a1a1·8d91·3e00·002d·2d53··....1.....>..--S 
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00000500:·3e00·006f·6465·3135·3196·04b9·963a·3d93··>..ode151....:=. 
00000510:·2878·5e32·2b31·292a·4428·7928·7829·2c78··(x^2+1)*D(y(x),x 
00000520:·2993·2b93·2879·2878·295e·322b·3129·2a28··).+.(y(x)^2+1)*( 
00000530:·322a·782a·7928·7829·932d·9331·298e·a18d··2*x*y(x).-.1)... 
00000540:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--00000490:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--
 000004a0:·5291·0e2c·c228·3129·9109·732c·798e·a18d··R..,.(1)..s,y...
00000550:·528e·a18d·913e·0000·2d2d·5291·2f3f·dc32··R....>..--R./?.2 
00000560:·911c·5984·2c91·3d6c·9e33·9121·131a·328e··..Y.,.=l.3.!..2. 
00000570:·a18d·913e·0000·2d2d·5291·0e2c·c228·3229··...>..--R..,.(2) 
00000580:·9609·732c·2878·932b·9604·b996·3129·7993··..s,(x.+....1)y. 
00000590:·2878·2993·2b93·3278·9379·2878·299b·0973··(x).+.2x.y(x)..s 
000005a0:·2c2d·9379·2878·2998·2b93·3278·9379·2878··,-.y(x).+.2x.y(x 
000005b0:·2993·2d93·318e·a18d·913e·0000·2d2d·528e··).-.1....>..--R. 
000005c0:·a18d·913e·0000·2d2d·5292·00f5·b278·5479··...>..--R....xTy000004b0:·913e·0000·2d2d·5292·0112·0bfc·5479·7065··.>..--R.....Type
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000005e0:·6e28·496e·7465·6765·7229·8ea1·8d91·3e00··n(Integer)....>. 
000005f0:·002d·2d45·9104·b996·328e·a1a1·8d91·3e00··.--E....2.....>. 
00000600:·002d·2d53·9604·b996·3393·6f66·9331·3339··.--S....3.of.139 
00000610:·8ea1·8d91·3e00·006f·6465·3135·3161·3a3d··....>..ode151a:= 
00000620:·736f·6c76·6528·6f64·6531·3531·2c79·2c78··solve(ode151,y,x 
00000630:·298e·a18d·913e·0000·2d2d·528e·a18d·913e··)....>..--R....>000004c0:·3a91·04b9·9642·6173·6963·4f70·6572·6174··:....BasicOperat
 000004d0:·6f72·8ea1·8d91·3e00·002d·2d45·9104·b996··or....>..--E....
 000004e0:·318e·a1a1·8d91·3e00·002d·2d53·9604·b996··1.....>..--S....
 000004f0:·3293·6f66·9331·3339·8ea1·8d91·3e00·006f··2.of.139....>..o
 00000500:·6465·3135·3196·04b9·963a·3d93·2878·5e32··de151....:=.(x^2
 00000510:·2b31·292a·4428·7928·7829·2c78·2993·2b93··+1)*D(y(x),x).+.
 00000520:·2879·2878·295e·322b·3129·2a28·322a·782a··(y(x)^2+1)*(2*x*
 00000530:·7928·7829·932d·9331·298e·a18d·913e·0000··y(x).-.1)....>..
00000640:·0000·2d2d·528e·a18d·913e·0000·2d2d·5291··..--R....>..--R.00000540:·2d2d·528e·a18d·913e·0000·2d2d·528e·a18d··--R....>..--R...
 00000550:·913e·0000·2d2d·5291·2f3f·dc32·911c·5984··.>..--R./?.2..Y.
 00000560:·2c91·3d6c·9e33·9121·131a·328e·a18d·913e··,.=l.3.!..2....>
00000650:·0e2c·c228·3329·9109·732c·2266·6169·6c65··.,.(3)..s,"faile 
00000660:·6422·8ea1·8d91·3e00·002d·2d52·9200·f5b2··d"....>..--R.... 
00000670:·7854·7970·653a·9104·b996·556e·696f·6e28··xType:....Union( 
00000680:·2266·6169·6c65·6422·2c2e·2e2e·298e·a18d··"failed",...)... 
00000690:·913e·0000·2d2d·4591·04b9·9633·8ea1·a18d··.>..--E....3.... 
000006a0:·913e·0000·2d2d·5396·04b9·9634·936f·6693··.>..--S....4.of. 
000006b0:·3133·398e·a18d·913e·0000·6f64·6531·3532··139....>..ode152 
000006c0:·9604·b996·3a3d·9328·785e·322b·3129·2a44··....:=.(x^2+1)*D 
000006d0:·2879·2878·292c·7829·932b·9378·2a73·696e··(y(x),x).+.x*sin 
000006e0:·2879·2878·2929·2a63·6f73·2879·2878·2929··(y(x))*cos(y(x)) 
000006f0:·932d·9378·2a28·785e·322b·3129·2a63·6f73··.-.x*(x^2+1)*cos 
00000700:·2879·2878·2929·5e32·8ea1·8d91·3e00·002d··(y(x))^2....>..- 
00000710:·2d52·8ea1·8d91·3e00·002d·2d52·8ea1·8d91··-R....>..--R.... 
00000720:·3e00·002d·2d52·912f·3fdc·3291·1c59·842c··>..--R./?.2..Y., 
00000730:·9200·9bec·5633·9142·2634·328e·a18d·913e··....V3.B&42....> 
00000740:·0000·2d2d·5291·0e2c·c228·3429·9609·732c··..--R..,.(4)..s,00000570:·0000·2d2d·5291·0e2c·c228·3229·9609·732c··..--R..,.(2)..s,
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./usr/share/doc/axiom-doc/src/input/kamke4.input.dvi.gz
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kamke4.input.dvi
    
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000000d0:·7075·7491·0537·746b·91ff·18e4·616d·6b90··put..7tk....amk.000000d0:·7075·7491·0537·746b·91ff·18e4·616d·6b90··put..7tk....amk.
000000e0:·8c71·6534·2e69·6e70·7574·8e9f·22fa·ff8d··.qe4.input.."...000000e0:·8c71·6534·2e69·6e70·7574·8e9f·22fa·ff8d··.qe4.input.."...
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00000110:·696d·6f74·6890·ac72·7991·03ea·a844·616c··imoth..ry....Dal00000110:·696d·6f74·6890·ac72·7991·03ea·a844·616c··imoth..ry....Dal
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00000140:·eaa8·322c·9332·3032·348e·9f24·0001·8d92··..2,.2024..$....00000140:·9332·3032·368e·9f24·0001·8d92·00f1·a14b··.2026..$.......K
00000150:·00f1·a14b·f331·740c·893a·0009·0000·0009··...K.1t..:......00000150:·f331·740c·893a·0009·0000·0009·0000·0005··.1t..:..........
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000001a0:·3230·312d·3235·3093·6f66·9374·6865·934b··201-250.of.the.K000001a0:·3235·3093·6f66·9374·6865·934b·616d·6b9a··250.of.the.Kamk.
000001b0:·616d·6b9a·be39·6593·7465·7374·9373·7569··amk..9e.test.sui000001b0:·be39·6593·7465·7374·9373·7569·7465·9361··.9e.test.suite.a
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000001d0:·6298·7993·452e·9353·2e93·4368·6562·2d54··b.y.E..S..Cheb-T000001d0:·452e·9353·2e93·4368·6562·2d54·91ff·3aab··E..S..Cheb-T..:.
000001e0:·91ff·3aab·6572·7261·625b·8ddc·3f8e·9105··..:.errab[..?...000001e0:·6572·7261·625b·8ddc·3f8e·9105·0773·db5d··errab[..?....s.]
000001f0:·0773·db5d·2e8e·a40b·0000·8d91·5700·0254··.s.]........W..T000001f0:·2e8e·a40b·0000·8d91·5700·0254·6865·799b··........W..They.
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00000210:·6290·41c7·6565·6e98·7265·7772·6974·7465··b.A.een.rewritte00000210:·6565·6e98·7265·7772·6974·7465·6e98·7573··een.rewritten.us
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000003b0:·f334·1af2·2256·000a·0000·000a·0000·0006··.4.."V..........000003b0:·2256·000a·0000·000a·0000·0006·636d·6278··"V..........cmbx
000003c0:·636d·6278·3130·df7c·9603·d554·2a93·7c8e··cmbx10.|...T*.|.000003c0:·3130·df7c·9603·d554·2a93·7c8e·9f13·0000··10.|...T*.|.....
000003d0:·9f13·0000·8d91·3e00·00f3·35df·a44e·0000··......>...5..N..000003d0:·8d91·3e00·00f3·35df·a44e·0000·0900·0000··..>...5..N......
000003e0:·0900·0000·0900·0000·0563·6d74·7439·e029··.........cmtt9.)000003e0:·0900·0000·0563·6d74·7439·e029·7370·6f6f··.....cmtt9.)spoo
000003f0:·7370·6f6f·6c91·04b9·966b·616d·6b65·342e··spool....kamke4.000003f0:·6c91·04b9·966b·616d·6b65·342e·6f75·7470··l....kamke4.outp
00000400:·6f75·7470·7574·8ea4·0b00·008d·913e·0000··output.......>..00000400:·7574·8ea4·0b00·008d·913e·0000·2973·6574··ut.......>..)set
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00000430:·04b9·966d·6573·9361·7574·6f93·6f66·668e··...mes.auto.off.00000430:·6573·9361·7574·6f93·6f66·668e·a18d·913e··es.auto.off....>
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00000450:·616c·6c8e·a18d·913e·0000·2d2d·5396·04b9··all....>..--S... 
00000460:·9631·936f·6693·3132·378e·a18d·913e·0000··.1.of.127....>.. 
00000470:·793a·3d6f·7065·7261·746f·7291·04b9·9627··y:=operator....' 
00000480:·798e·a18d·913e·0000·2d2d·528e·a18d·913e··y....>..--R....> 
00000490:·0000·2d2d·528e·a18d·913e·0000·2d2d·5291··..--R....>..--R. 
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000004f0:·6f66·9331·3237·8ea1·8d91·3e00·0066·3a3d··of.127....>..f:= 
00000500:·6f70·6572·6174·6f72·9104·b996·2766·8ea1··operator....'f.. 
00000510:·8d91·3e00·002d·2d52·8ea1·8d91·3e00·002d··..>..--R....>..- 
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00000530:·2832·2991·0973·2c66·8ea1·8d91·3e00·002d··(2)..s,f....>..- 
00000540:·2d52·9201·120b·fc54·7970·653a·9104·b996··-R.....Type:.... 
00000550:·4261·7369·634f·7065·7261·746f·728e·a18d··BasicOperator... 
00000560:·913e·0000·2d2d·4591·04b9·9632·8ea1·a18d··.>..--E....2.... 
00000570:·913e·0000·2d2d·5396·04b9·9633·936f·6693··.>..--S....3.of.00000450:·a18d·913e·0000·2d2d·5396·04b9·9631·936f··...>..--S....1.o
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00000590:·6572·6174·6f72·9104·b996·2766·308e·a18d··erator....'f0...00000470:·7065·7261·746f·7291·04b9·9627·798e·a18d··perator....'y...
000005a0:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--00000480:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--
000005b0:·528e·a18d·913e·0000·2d2d·5291·0e2c·c228··R....>..--R..,.( 
000005c0:·3329·9109·732c·6630·8ea1·8d91·3e00·002d··3)..s,f0....>..- 
000005d0:·2d52·9201·120b·fc54·7970·653a·9104·b996··-R.....Type:.... 
000005e0:·4261·7369·634f·7065·7261·746f·728e·a18d··BasicOperator... 
000005f0:·913e·0000·2d2d·4591·04b9·9633·8ea1·a18d··.>..--E....3.... 
00000600:·913e·0000·2d2d·5396·04b9·9634·936f·6693··.>..--S....4.of. 
00000610:·3132·378e·a18d·913e·0000·6631·3a3d·6f70··127....>..f1:=op 
00000620:·6572·6174·6f72·9104·b996·2766·318e·a18d··erator....'f1... 
00000630:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..-- 
00000640:·528e·a18d·913e·0000·2d2d·5291·0e2c·c228··R....>..--R..,.(00000490:·528e·a18d·913e·0000·2d2d·5291·0e2c·c228··R....>..--R..,.(
 000004a0:·3129·9109·732c·798e·a18d·913e·0000·2d2d··1)..s,y....>..--
 000004b0:·5292·0112·0bfc·5479·7065·3a91·04b9·9642··R.....Type:....B
 000004c0:·6173·6963·4f70·6572·6174·6f72·8ea1·8d91··asicOperator....
 000004d0:·3e00·002d·2d45·9104·b996·318e·a1a1·8d91··>..--E....1.....
 000004e0:·3e00·002d·2d53·9604·b996·3293·6f66·9331··>..--S....2.of.1
 000004f0:·3237·8ea1·8d91·3e00·0066·3a3d·6f70·6572··27....>..f:=oper
 00000500:·6174·6f72·9104·b996·2766·8ea1·8d91·3e00··ator....'f....>.
 00000510:·002d·2d52·8ea1·8d91·3e00·002d·2d52·8ea1··.--R....>..--R..
 00000520:·8d91·3e00·002d·2d52·910e·2cc2·2832·2991··..>..--R..,.(2).
 00000530:·0973·2c66·8ea1·8d91·3e00·002d·2d52·9201··.s,f....>..--R..
 00000540:·120b·fc54·7970·653a·9104·b996·4261·7369··...Type:....Basi
 00000550:·634f·7065·7261·746f·728e·a18d·913e·0000··cOperator....>..
 00000560:·2d2d·4591·04b9·9632·8ea1·a18d·913e·0000··--E....2.....>..
 00000570:·2d2d·5396·04b9·9633·936f·6693·3132·378e··--S....3.of.127.
 00000580:·a18d·913e·0000·6630·3a3d·6f70·6572·6174··...>..f0:=operat
 00000590:·6f72·9104·b996·2766·308e·a18d·913e·0000··or....'f0....>..
 000005a0:·2d2d·528e·a18d·913e·0000·2d2d·528e·a18d··--R....>..--R...
 000005b0:·913e·0000·2d2d·5291·0e2c·c228·3329·9109··.>..--R..,.(3)..
 000005c0:·732c·6630·8ea1·8d91·3e00·002d·2d52·9201··s,f0....>..--R..
 000005d0:·120b·fc54·7970·653a·9104·b996·4261·7369··...Type:....Basi
 000005e0:·634f·7065·7261·746f·728e·a18d·913e·0000··cOperator....>..
 000005f0:·2d2d·4591·04b9·9633·8ea1·a18d·913e·0000··--E....3.....>..
 00000600:·2d2d·5396·04b9·9634·936f·6693·3132·378e··--S....4.of.127.
 00000610:·a18d·913e·0000·6631·3a3d·6f70·6572·6174··...>..f1:=operat
 00000620:·6f72·9104·b996·2766·318e·a18d·913e·0000··or....'f1....>..
 00000630:·2d2d·528e·a18d·913e·0000·2d2d·528e·a18d··--R....>..--R...
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./usr/share/doc/axiom-doc/src/input/kamke5.input.dvi.gz
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kamke5.input.dvi
    
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00000070:·2e70·726f·8ea0·0279·0000·8da0·fda3·0000··.pro...y........00000070:·2e70·726f·8ea0·0279·0000·8da0·fda3·0000··.pro...y........
00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·9798··..?.............00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·9798··..?.............
00000090:·00f3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..00000090:·00f3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..
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000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
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000001d0:·6298·7993·452e·9353·2e93·4368·6562·2d54··b.y.E..S..Cheb-T000001d0:·452e·9353·2e93·4368·6562·2d54·91ff·3aab··E..S..Cheb-T..:.
000001e0:·91ff·3aab·6572·7261·625b·8ddc·3f8e·9105··..:.errab[..?...000001e0:·6572·7261·625b·8ddc·3f8e·9105·0773·db5d··errab[..?....s.]
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000003f0:·7370·6f6f·6c91·04b9·966b·616d·6b65·352e··spool....kamke5.000003f0:·6c91·04b9·966b·616d·6b65·352e·6f75·7470··l....kamke5.outp
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 000004d0:·913e·0000·2d2d·4591·04b9·9631·8ea1·a18d··.>..--E....1....
 000004e0:·913e·0000·2d2d·5396·04b9·9632·936f·6693··.>..--S....2.of.
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Offset 12, 2864 lines modifiedOffset 12, 2864 lines modified
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kernel.input.dvi
    
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 000005f0:·964c·6973·7428·4b65·726e·656c·2845·7870··.List(Kernel(Exp
 00000600:·7265·7373·696f·6e28·496e·7465·6765·7229··ression(Integer)
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./usr/share/doc/axiom-doc/src/input/knot.input.dvi
    
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Offset 12, 99 lines modifiedOffset 12, 99 lines modified
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./usr/share/doc/axiom-doc/src/input/knot2.input.dvi
    
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Offset 12, 227 lines modifiedOffset 12, 227 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
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000000d0:·7075·7491·0537·746b·6e6f·7432·2e69·6e70··put..7tknot2.inp000000d0:·7075·7491·0537·746b·6e6f·7432·2e69·6e70··put..7tknot2.inp
000000e0:·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200·e1b0··ut.."...........000000e0:·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200·e1b0··ut.."...........
000000f0:·cff3·2758·ab51·0b00·0c00·0000·0c00·0000··..'X.Q..........000000f0:·cff3·2758·ab51·0b00·0c00·0000·0c00·0000··..'X.Q..........
00000100:·0563·6d72·3132·d254·696d·6f74·6890·ac72··.cmr12.Timoth..r00000100:·0563·6d72·3132·d254·696d·6f74·6890·ac72··.cmr12.Timoth..r
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 000002d0:·3030·9604·b996·6279·9342·696c·6c93·5061··00....by.Bill.Pa
 000002e0:·6765·933c·6269·6c6c·2e70·6167·6531·4073··ge.<bill.page1@s
 000002f0:·796d·7061·7469·636f·2e63·613e·8ea4·0b00··ympatico.ca>....
 00000300:·008d·913e·0000·7665·7273·696f·6e3a·9604··...>..version:..
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 00000320:·372c·9332·3030·3393·6174·9331·383a·3237··7,.2003.at.18:27
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 00000350:·3e00·00c6·5468·6973·9603·5555·7265·7475··>...This..UUretu
 00000360:·726e·7393·2d35·2e30·9362·7574·9373·686f··rns.-5.0.but.sho
 00000370:·756c·6493·7265·7475·726e·932d·342e·308e··uld.return.-4.0.
 00000380:·9f0c·0000·8d91·76e7·cff3·361a·f222·5600··......v...6.."V.
 00000390:·0a00·0000·0a00·0000·0663·6d62·7831·30e1··.........cmbx10.
 000003a0:·7c96·03d5·5462·7567·3193·7c8e·9f13·0000··|...Tbug1.|.....
 000003b0:·8d91·3e00·00e0·726f·756e·6428·2d33·2e37··..>...round(-3.7
 000003c0:·3736·3233·298e·9f14·0000·8d91·76e7·cfe1··7623).......v...
 000003d0:·7c7c·7c2d·8e9f·1bfe·368d·8d91·3e00·00df··|||-....6...>...
 000003e0:·312e·328e·915c·c000·6275·6732·3a91·0600··1.2..\..bug2:...
 000003f0:·0074·7275·6e63·6174·658e·a68d·913e·0000··.truncate....>..
 00000400:·e032·3030·3330·3631·3830·3031·9604·b996··.20030618001....
 00000410:·6279·9342·696c·6c93·5061·6765·933c·6269··by.Bill.Page.<bi
 00000420:·6c6c·2e70·6167·6531·4073·796d·7061·7469··ll.page1@sympati
 00000430:·636f·2e63·613e·8ea1·8d91·3e00·0076·6572··co.ca>....>..ver
 00000440:·7369·6f6e·3a96·04b9·9654·7565·7364·6179··sion:....Tuesday
 00000450:·934a·756e·6593·3137·2c93·3230·3033·9361··.June.17,.2003.a
 00000460:·7493·3138·3a32·373a·3037·8ea1·8d91·3e00··t.18:27:07....>.
 00000470:·0073·7461·7475·733a·9104·b996·6f70·656e··.status:....open
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 00000490:·0355·5572·6574·7572·6e73·932d·3130·2e30··.UUreturns.-10.0
 000004a0:·9362·7574·9373·686f·756c·6493·7265·7475··.but.should.retu
 000004b0:·726e·932d·392e·308e·9f0c·0000·8d91·76e7··rn.-9.0.......v.
 000004c0:·cfe1·7c96·03d5·5462·7567·3293·7c8e·9f13··..|...Tbug2.|...
 000004d0:·0000·8d91·3e00·00e0·7472·756e·6361·7465··....>...truncate
 000004e0:·282d·392e·3635·3429·8e9f·1400·008d·9176··(-9.654).......v
 000004f0:·e7cf·e17c·7c7c·2d8e·9f1b·fe36·8d8d·913e··...|||-....6...>
 00000500:·0000·df31·2e33·8e91·5cc0·0062·7567·3391··...1.3..\..bug3.
 00000510:·0480·0066·7261·6374·696f·6e50·90a0·0061··...fractionP...a
 00000520:·7274·8ea6·8d91·3e00·00e0·3230·3033·3036··rt....>...200306
 00000530:·3138·3030·3296·04b9·9662·7993·4269·6c6c··18002....by.Bill
 00000540:·9350·6167·6593·3c62·696c·6c2e·7061·6765··.Page.<bill.page
 00000550:·3140·7379·6d70·6174·6963·6f2e·6361·3e8e··1@sympatico.ca>.
 00000560:·a18d·913e·0000·7665·7273·696f·6e3a·9604··...>..version:..
 00000570:·b996·5475·6573·6461·7993·4a75·6e65·9331··..Tuesday.June.1
 00000580:·372c·9332·3030·3393·6174·9331·383a·3237··7,.2003.at.18:27
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 000005b0:·3e00·00c6·5468·6973·9603·5555·7265·7475··>...This..UUretu
 000005c0:·726e·7393·302e·3232·3337·3793·6275·7493··rns.0.22377.but.
 000005d0:·7368·6f75·6c64·9372·6574·7572·6e93·2d30··should.return.-0
 000005e0:·2e37·3736·3233·8e9f·0c00·008d·9176·e7cf··.77623.......v..
 000005f0:·e17c·9603·d554·6275·6733·937c·8e9f·1300··.|...Tbug3.|....
 00000600:·008d·913e·0000·e066·7261·6374·696f·6e50··...>...fractionP
 00000610:·6172·7428·2d33·2e37·3736·3233·298e·9f14··art(-3.77623)...
 00000620:·0000·8d91·76e7·cfe1·7c7c·7c2d·8e9f·1bfe··....v...|||-....
 00000630:·368d·8d91·3e00·00df·312e·348e·915c·c000··6...>...1.4..\..
 00000640:·6275·6734·3a91·0600·0055·7369·6e67·9604··bug4:....Using..
 00000650:·8000·6c6f·9060·0063·616c·9364·6174·6162··..lo.`.cal.datab
 00000660:·6173·658e·a68d·913e·0000·e032·3030·3330··ase....>...20030
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000002e0:·6c93·5061·6765·933c·6269·6c6c·2e70·6167··l.Page.<bill.pag00000680:·6c93·5061·6765·933c·6269·6c6c·2e70·6167··l.Page.<bill.pag
000002f0:·6531·4073·796d·7061·7469·636f·2e63·613e··e1@sympatico.ca>00000690:·6531·4073·796d·7061·7469·636f·2e63·613e··e1@sympatico.ca>
00000300:·8ea4·0b00·008d·913e·0000·7665·7273·696f··.......>..versio 
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00000320:·6e65·9331·372c·9332·3030·3393·6174·9331··ne.17,.2003.at.1 
00000330:·383a·3237·3a30·378e·a18d·913e·0000·7374··8:27:07....>..st 
00000340:·6174·7573·3a91·04b9·966f·7065·6e8e·9f16··atus:....open... 
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000003d0:·76e7·cfe1·7c7c·7c2d·8e9f·1bfe·368d·8d91··v...|||-....6... 
000003e0:·3e00·00df·312e·328e·915c·c000·6275·6732··>...1.2..\..bug2 
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00000420:·933c·6269·6c6c·2e70·6167·6531·4073·796d··.<bill.page1@sym 
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21.4 KB
./usr/share/doc/axiom-doc/src/input/kovacic.input.dvi
    
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Offset 12, 158 lines modifiedOffset 12, 157 lines modified
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00000130:·6380·4465·6365·6d90·ac72·6290·538e·6572··c.Decem..rb.S.er 
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000001c0:·0000·0000·0000·0000·0000·0000·2aa0·0279··............*..y000001c0:·0000·0000·0000·0000·2aa0·0279·0000·8da0··........*..y....
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00000200:·6f6e·958c·cc74·656e·9374·738e·8e9f·1e00··on...ten.ts.....00000200:·cc74·656e·9374·738e·8e9f·1e00·008d·8d92··.ten.ts.........
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./usr/share/doc/axiom-doc/src/input/leg.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/lib.input.dvi
    
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Offset 12, 74 lines modifiedOffset 12, 74 lines modified
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00000410:·0000·0000·0000·0000·0000·0000·0215·a002··................00000410:·0000·0000·0000·0000·0211·a002·7900·008d··............y...
00000420:·7900·008d·a0fd·a300·00a0·023f·0000·8da0··y..........?....00000420:·a0fd·a300·00a0·023f·0000·8da0·fde4·0000··.......?........
00000430:·fde4·0000·8d91·3e00·00de·5265·6665·7265··......>...Refere00000430:·8d91·3e00·00de·5265·6665·7265·6e63·6573··..>...References
00000440:·6e63·6573·8e9f·15e7·1b8d·8d8d·9143·0001··nces.........C..00000440:·8e9f·15e7·1b8d·8d8d·9143·0001·c65b·315d··.........C...[1]
00000450:·c65b·315d·8e8e·9152·8e3c·6e6f·7468·696e··.[1]...R.<nothin00000450:·8e8e·9152·8e3c·6e6f·7468·696e·678e·8e9f··...R.<nothing...
00000460:·678e·8e9f·1e00·008d·8d92·0103·8000·348e··g.............4.00000460:·1e00·008d·8d92·0103·8000·348e·8e8e·8cf8··..........4.....
00000470:·8e8e·8cf8·0000·03f1·0183·92c0·1c3b·0000··.............;..00000470:·0000·03ed·0183·92c0·1c3b·0000·0000·03e8··.........;......
00000480:·0000·03e8·0279·0000·01ce·0000·0007·0004··.....y..........00000480:·0279·0000·01ce·0000·0007·0004·f335·dfa4··.y...........5..
00000490:·f335·dfa4·4e00·0009·0000·0009·0000·0005··.5..N...........00000490:·4e00·0009·0000·0009·0000·0005·636d·7474··N...........cmtt
000004a0:·636d·7474·39f3·341a·f222·5600·0a00·0000··cmtt9.4.."V.....000004a0:·39f3·341a·f222·5600·0a00·0000·0a00·0000··9.4.."V.........
000004b0:·0a00·0000·0663·6d62·7831·30f3·33c2·d64e··.....cmbx10.3..N000004b0:·0663·6d62·7831·30f3·33c2·d64e·a000·0e66··.cmbx10.3..N...f
000004c0:·a000·0e66·6600·0c00·0000·0663·6d62·7831··...ff......cmbx1000004c0:·6600·0c00·0000·0663·6d62·7831·32f3·3174··f......cmbx12.1t
000004d0:·32f3·3174·0c89·3a00·0900·0000·0900·0000··2.1t..:.........000004d0:·0c89·3a00·0900·0000·0900·0000·0563·6d62··..:..........cmb
000004e0:·0563·6d62·7839·f327·58ab·510b·000c·0000··.cmbx9.'X.Q.....000004e0:·7839·f327·58ab·510b·000c·0000·000c·0000··x9.'X.Q.........
000004f0:·000c·0000·0005·636d·7231·32f3·26de·9119··......cmr12.&...000004f0:·0005·636d·7231·32f3·26de·9119·c600·1147··..cmr12.&......G
00000500:·c600·1147·ae00·1147·ae00·0874·6372·6d31··...G...G...tcrm100000500:·ae00·1147·ae00·0874·6372·6d31·3732·38f3··...G...tcrm1728.
00000510:·3732·38f3·2544·d3ed·7400·1147·ae00·1147··728.%D..t..G...G00000510:·2544·d3ed·7400·1147·ae00·1147·ae00·0563··%D..t..G...G...c
00000520:·ae00·0563·6d72·3137·f31b·4bf1·6079·000a··...cmr17..K.`y..00000520:·6d72·3137·f31b·4bf1·6079·000a·0000·000a··mr17..K.`y......
00000530:·0000·000a·0000·0005·636d·7231·30f9·0000··........cmr10...00000530:·0000·0005·636d·7231·30f9·0000·046f·02df··....cmr10....o..
00000540:·0473·02df·dfdf·dfdf······················.s......00000540:·dfdf·dfdf································....
120 KB
./usr/share/doc/axiom-doc/src/input/limit.input.dvi.gz
120 KB
limit.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·a132··..?............200000080:·a002·3f00·008d·a0fe·0e00·028d·9200·a132··..?............2
00000090:·d2f3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..00000090:·d2f3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..
Offset 12, 893 lines modifiedOffset 12, 893 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·746c·696d·6974·2e69·6e70··put..7tlimit.inp000000d0:·7075·7491·0537·746c·696d·6974·2e69·6e70··put..7tlimit.inp
000000e0:·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200·e1b0··ut.."...........000000e0:·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200·e1b0··ut.."...........
000000f0:·cff3·2758·ab51·0b00·0c00·0000·0c00·0000··..'X.Q..........000000f0:·cff3·2758·ab51·0b00·0c00·0000·0c00·0000··..'X.Q..........
00000100:·0563·6d72·3132·d254·696d·6f74·6890·ac72··.cmr12.Timoth..r00000100:·0563·6d72·3132·d254·696d·6f74·6890·ac72··.cmr12.Timoth..r
00000110:·7991·03ea·a844·616c·798e·8e8e·8e8e·9f17··y....Daly.......00000110:·7991·03ea·a844·616c·798e·8e8e·8e8e·9f17··y....Daly.......
00000120:·888b·8d92·00d8·6380·4465·6365·6d90·ac72··......c.Decem..r 
00000130:·6290·538e·6572·9603·eaa8·322c·9332·3032··b.S.er....2,.20200000120:·666a·8d92·00dd·1f0b·4a61·6e90·ac72·7561··fj......Jan..rua
 00000130:·7279·9603·eaa8·352c·9332·3032·368e·9f24··ry....5,.2026..$
00000140:·348e·9f24·0001·8d92·00f1·a14b·f331·740c··4..$.......K.1t.00000140:·0001·8d92·00f1·a14b·f331·740c·893a·0009··.......K.1t..:..
00000150:·893a·0009·0000·0009·0000·0005·636d·6278··.:..........cmbx00000150:·0000·0009·0000·0005·636d·6278·39dc·4162··........cmbx9.Ab
00000160:·39dc·4162·7374·7261·6374·8e9f·0fac·d18d··9.Abstract......00000160:·7374·7261·6374·8e9f·0fac·d18d·9164·dffc··stract.......d..
00000170:·9164·dffc·f330·6fb4·8bc7·0009·0000·0009··.d...0o.........00000170:·f330·6fb4·8bc7·0009·0000·0009·0000·0004··.0o.............
00000180:·0000·0004·636d·7239·db45·7865·7263·6973··....cmr9.Exercis00000180:·636d·7239·db45·7865·7263·6973·6596·0315··cmr9.Exercise...
00000190:·6596·0315·5474·6865·936c·696d·6974·9366··e...Tthe.limit.f00000190:·5474·6865·936c·696d·6974·9366·756e·6374··Tthe.limit.funct
000001a0:·756e·6374·696f·6e2e·8e8e·9f1e·0000·8d8d··unction.........000001a0:·696f·6e2e·8e8e·9f1e·0000·8d8d·9201·0380··ion.............
000001b0:·9201·0380·00f3·1b4b·f160·7900·0a00·0000··.......K.`y.....000001b0:·00f3·1b4b·f160·7900·0a00·0000·0a00·0000··...K.`y.........
000001c0:·0a00·0000·0563·6d72·3130·c631·8e8e·8e8c··.....cmr10.1....000001c0:·0563·6d72·3130·c631·8e8e·8e8c·8b00·0000··.cmr10.1........
000001d0:·8b00·0000·0200·0000·0000·0000·0000·0000··................000001d0:·0200·0000·0000·0000·0000·0000·0000·0000··................
000001e0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001e0:·0000·0000·0000·0000·0000·0000·0000·0000··................
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00000210:·e400·008d·913e·0000·f333·c2d6·4ea0·000e··.....>...3..N...00000210:·913e·0000·f333·c2d6·4ea0·000e·6666·000c··.>...3..N...ff..
00000220:·6666·000c·0000·0006·636d·6278·3132·de43··ff......cmbx12.C00000220:·0000·0006·636d·6278·3132·de43·6f6e·958c··....cmbx12.Con..
00000230:·6f6e·958c·cc74·656e·9374·738e·8e9f·1e00··on...ten.ts.....00000230:·cc74·656e·9374·738e·8e9f·1e00·008d·8d92··.ten.ts.........
00000240:·008d·8d92·0103·8000·c632·8e8e·8e8c·8b00··.........2......00000240:·0103·8000·c632·8e8e·8e8c·8b00·0000·0300··.....2..........
00000250:·0000·0300·0000·0000·0000·0000·0000·0000··................00000250:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000260:·0000·0000·0000·0000·0000·0000·0000·0000··................00000260:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000270:·0000·0000·0000·0000·0001·d0a0·0279·0000··.............y..00000270:·0000·0000·0001·cca0·0279·0000·8da0·fda3··.........y......
00000280:·8da0·fda3·0000·a002·3f00·008d·a0fd·e400··........?.......00000280:·0000·a002·3f00·008d·a0fd·e400·008d·8d91··....?...........
00000290:·008d·8d91·3e00·00de·318e·9156·4ccb·4c69··....>...1..VL.Li00000290:·3e00·00de·318e·9156·4ccb·4c69·6d69·7496··>...1..VL.Limit.
000002a0:·6d69·7496·0566·666f·6693·6193·4691·fea6··mit..ffof.a.F...000002a0:·0566·666f·6693·6193·4691·fea6·6675·6e63··.ffof.a.F...func
000002b0:·6675·6e63·7469·6f6e·8ea9·15e7·1b8d·913e··function.......>000002b0:·7469·6f6e·8ea9·15e7·1b8d·913e·0000·c649··tion.......>...I
000002c0:·0000·c649·6696·0355·55f3·1e0b·a062·3e00··...If..UU....b>.000002c0:·6696·0355·55f3·1e0b·a062·3e00·0a00·0000··f..UU....b>.....
000002d0:·0a00·0000·0a00·0000·0663·6d6d·6931·30c9··.........cmmi10.000002d0:·0a00·0000·0663·6d6d·6931·30c9·6691·0468··.....cmmi10.f..h
000002e0:·6691·0468·e4c6·6973·9361·9366·756e·6374··f..h..is.a.funct000002e0:·e4c6·6973·9361·9366·756e·6374·696f·6e2c··..is.a.function,
000002f0:·696f·6e2c·9374·6865·6e8e·a40c·0000·8d8d··ion,.then.......000002f0:·9374·6865·6e8e·a40c·0000·8d8d·8d92·00ea··.then...........
 00000300:·12ad·6c69·6d8e·9f06·0000·8d92·00e6·54ca··..lim.........T.
 00000310:·f31d·3065·9772·0007·0000·0007·0000·0005··..0e.r..........
 00000320:·636d·6d69·37c8·78f3·204f·21e2·8500·0700··cmmi7.x.·O!.....
 00000330:·0000·0700·0000·0563·6d73·7937·cb00·c83e··.......cmsy7...>
 00000340:·618e·8e8d·9200·fd5e·c8c9·6691·0113·8fc6··a......^..f.....
 00000350:·28c9·78c6·2996·02c7·183d·93c9·418e·8e9f··(.x.)....=..A...
 00000360:·1576·fa8d·913e·0000·c669·6696·0355·5574··.v...>...if..UUt
 00000370:·6865·9376·91ff·71c7·616c·7565·936f·6693··he.v..q.alue.of.
 00000380:·c966·9101·138f·c628·c978·c629·9367·6574··.f.....(.x.).get
 00000390:·7393·6172·6269·7472·6172·696c·7993·636c··s.arbitrarily.cl
 000003a0:·6f73·6593·746f·93c9·4193·c661·7393·c978··ose.to..A..as..x
 000003b0:·93c6·6765·7473·9361·7262·6974·7261·7269··..gets.arbitrari
 000003c0:·6c79·9363·6c6f·7365·9374·6f93·c961·c62e··ly.close.to..a..
 000003d0:·9104·71c7·4691·ff2a·aa6f·7293·6578·616d··..q.F..*.or.exam
 000003e0:·706c·652c·8e9f·148d·668d·8d8d·9200·eff4··ple,....f.......
 000003f0:·756c·696d·8e9f·062d·828d·9200·ec63·91c8··ulim...-.....c..
 00000400:·78cb·00c8·3ef3·1ad9·93a0·5200·0700·0000··x...>.....R.....
 00000410:·0700·0000·0463·6d72·37c5·338e·8e8d·9201··.....cmr7.3.....
 00000420:·0313·92c9·788d·9ffb·deff·c532·8e8e·9201··....x......2....
 00000430:·100e·39c6·3d91·02c7·1839·8e9f·19b4·178d··..9.=....9......
 00000440:·913e·0000·7369·6e63·6596·0355·55c9·788d··.>..since..UU.x.
 00000450:·9ffc·5eff·c532·8e91·07d1·c8c6·6765·7473··..^..2......gets
 00000460:·9361·7262·6974·7261·7269·6c79·9363·6c6f··.arbitrarily.clo
 00000470:·7365·9374·6f93·3993·6173·93c9·7893·c661··se.to.9.as..x..a
 00000480:·7070·726f·6163·90b8·e368·6573·9333·2e8e··pproac...hes.3..
 00000490:·a18d·914d·0000·4279·9603·5555·6465·0c6e··...M..By..UUde.n
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 000004b0:·8ea1·8d8d·8d92·00ea·12ad·6c69·6d8e·9f06··..........lim...
 000004c0:·0000·8d92·00e6·54ca·c878·cb00·c83e·618e··......T..x...>a.
 000004d0:·8e8d·9200·fd5e·c8c9·6691·0113·8fc6·28c9··.....^..f.....(.
 000004e0:·78c6·2996·02c7·183d·93c9·418e·8e9f·14e8··x.)....=..A.....
 000004f0:·c18d·913e·0000·c669·6696·029b·2c61·6e64··...>...if...,and
 00000500:·936f·6e6c·7996·029b·2d69·662c·9102·c067··.only...-if,...g
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 00000520:·686f·7365·6e98·7090·471d·6f73·6974·6976··hosen.p.G.ositiv
 00000530:·9365·986e·9375·6d93·6290·471d·6572·98c9··.e.n.um.b.G.er..
 00000540:·0fc6·2c91·02c0·6868·6f93·7793·6576·9365··..,...hho.w.ev.e
 00000550:·7298·736d·616c·6c2c·9102·c068·7468·6572··r.small,...hther
 00000560:·6598·6578·6973·7473·9102·9b2d·6198·7090··e.exists...-a.p.
 00000570:·471d·6f73·6974·6976·9365·986e·9375·6d93··G.ositiv.e.n.um.
 00000580:·6290·471d·6572·8ea1·8d91·3e00·00c9·0e91··b.G.er....>.....
 00000590:·03b6·38c6·7375·6390·b8e3·6891·0355·5574··..8.suc...h..UUt
 000005a0:·6861·748e·a18d·9200·b097·0e30·9602·c718··hat........0....
 000005b0:·c93c·93f3·2121·222c·9a00·0a00·0000·0a00··.<..!!",........
 000005c0:·0000·0663·6d73·7931·30cc·6ac9·7896·0238··...cmsy10.j.x..8
 000005d0:·e0cc·0093·c961·cc6a·9602·c718·c93c·930e··.....a.j.....<..
 000005e0:·8d91·03b6·38f3·24df·ea3c·7800·0a00·0000··....8.$..<x.....
 000005f0:·0a00·0000·0663·6d74·7431·30cf·696d·706c··.....cmtt10.impl
 00000600:·6965·738e·912b·cb78·cc6a·c966·9101·138f··ies..+.x.j.f....
 00000610:·c628·c978·c629·9602·38e0·cc00·93c9·41cc··.(.x.)..8.....A.
 00000620:·6a96·02c7·18c9·3c93·0f8e·9f11·21a4·8d91··j.....<.....!...
 00000630:·3e00·00c6·4e6f·7465·9603·5555·7468·6174··>...Note..UUthat
 00000640:·93c9·6691·0113·8fc6·28c9·78c6·2993·646f··..f.....(.x.).do
 00000650:·9a47·1d65·7393·6e6f·7493·6e65·6564·9374··.G.es.not.need.t
 00000660:·6f93·6298·6593·6465·0c6e·6564·9361·7493··o.b.e.de.ned.at.
 00000670:·c961·c62e·8ea1·a18d·9176·e7cf·f336·1af2··.a.......v...6..
 00000680:·2256·000a·0000·000a·0000·0006·636d·6278··"V..........cmbx
 00000690:·3130·e17c·9603·d554·2a93·7c8e·9f11·d784··10.|...T*.|.....
 000006a0:·8d91·3e00·00f3·37df·a44e·0000·0900·0000··..>...7..N......
 000006b0:·0900·0000·0563·6d74·7439·e229·7365·7496··.....cmtt9.)set.
 000006c0:·04b9·9662·7265·616b·9372·6573·756d·658e··...break.resume.
 000006d0:·a40b·0000·8d91·3e00·0029·7370·6f6f·6c91··......>..)spool.
 000006e0:·04b9·966c·696d·6974·2e6f·7574·7075·748e··...limit.output.
 000006f0:·a18d·913e·0000·2973·6574·9604·b996·6d65··...>..)set....me
 00000700:·7373·6167·6593·7465·7374·936f·6e8e·a18d··ssage.test.on...
 00000710:·913e·0000·2973·6574·9604·b996·6d65·7373··.>..)set....mess
 00000720:·6167·6593·6175·746f·936f·6666·8ea1·8d91··age.auto.off....
 00000730:·3e00·0029·636c·6561·7291·04b9·9661·6c6c··>..)clear....all
 00000740:·8ea1·a18d·913e·0000·2d2d·5396·04b9·9631··.....>..--S....1
 00000750:·936f·6693·3135·8ea1·8d91·3e00·006c·696d··.of.15....>..lim
 00000760:·6974·2828·785e·322d·3429·2f28·782d·3229··it((x^2-4)/(x-2)
 00000770:·2c78·3d32·298e·a18d·913e·0000·2d2d·528e··,x=2)....>..--R.
 00000780:·a18d·913e·0000·2d2d·528e·a18d·913e·0000··...>..--R....>..
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linalg.input.dvi
    
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 00000440:·1147·ae00·0563·6d72·3137·f31b·4bf1·6079··.G...cmr17..K.`y
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55.6 KB
./usr/share/doc/axiom-doc/src/input/list.input.dvi.gz
55.5 KB
list.input.dvi
    
Offset 1, 424 lines modifiedOffset 1, 423 lines modified
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 00000510:·8ea1·8d91·3e00·002d·2d52·9200·ec3f·4c54··....>..--R...?LT
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 00000530:·6974·6976·6549·6e74·6567·6572·298e·a18d··itiveInteger)...
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 00000550:·913e·0000·2d2d·5396·04b9·9634·936f·6693··.>..--S....4.of.
 00000560:·3333·8ea1·8d91·3e00·0061·7070·656e·6428··33....>..append(
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 00000580:·8ea1·8d91·3e00·002d·2d52·8ea1·8d91·3e00··....>..--R....>.
 00000590:·002d·2d52·8ea1·8d91·3e00·002d·2d52·910e··.--R....>..--R..
 000005a0:·2cc2·2834·2991·0973·2c5b·312c·322c·332c··,.(4)..s,[1,2,3,
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000005c0:·002d·2d52·9200·ec3f·4c54·7970·653a·9104··.--R...?LType:..000005c0:·9200·ec3f·4c54·7970·653a·9104·b996·4c69··...?LType:....Li
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./usr/share/doc/axiom-doc/src/input/liu.input.dvi
    
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 00000690:·0973·2c44·932b·9604·b996·3275·2878·2944··.s,D.+....2u(x)D
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 00000700:·04b9·9635·936f·6693·398e·a18d·913e·0000··...5.of.9....>..
 00000710:·663a·9104·b996·494e·542d·3e49·4e54·3a3d··f:....INT->INT:=
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./usr/share/doc/axiom-doc/src/input/lode.input.dvi.gz
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lode.input.dvi
    
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207 KB
lodo.input.dvi
    
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lodo1.input.dvi
    
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lodo2.input.dvi
    
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Offset 12, 526 lines modifiedOffset 12, 525 lines modified
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lodof.input.dvi
    
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log.input.dvi
    
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00000650:·3230·3037·2c93·6c6f·6728·302e·3034·292c··2007,.log(0.04),00000550:·3039·3134·2c93·6c6f·6728·302e·3031·292c··0914,.log(0.01),
00000660:·936c·6f67·2830·2e30·3429·2d28·2d33·2e32··.log(0.04)-(-3.200000560:·936c·6f67·2830·2e30·3129·2d28·2d34·2e36··.log(0.01)-(-4.6
00000670:·3138·3837·3538·3234·3836·3832·3030·3729··188758248682007)00000570:·3035·3137·3031·3835·3938·3830·3931·3429··051701859880914)
00000680:·5d2c·935f·8ea1·8d91·3e00·005b·302e·3035··],._....>..[0.0500000580:·5d2c·935f·8ea1·8d91·3e00·005b·302e·3032··],._....>..[0.02
00000690:·2c96·04b9·962d·322e·3939·3537·3332·3237··,....-2.99573227 
000006a0:·3335·3533·3939·3130·2c93·6c6f·6728·302e··35539910,.log(0.00000590:·2c96·04b9·962d·332e·3931·3230·3233·3030··,....-3.91202300
 000005a0:·3534·3238·3134·3631·2c93·6c6f·6728·302e··54281461,.log(0.
000006b0:·3035·292c·936c·6f67·2830·2e30·3529·2d28··05),.log(0.05)-(000005b0:·3032·292c·936c·6f67·2830·2e30·3229·2d28··02),.log(0.02)-(
000006c0:·2d32·2e39·3935·3733·3232·3733·3535·3339··-2.9957322735539000005c0:·2d33·2e39·3132·3032·3330·3035·3432·3831··-3.9120230054281
000006d0:·3931·3029·5d2c·935f·8ea1·8d91·3e00·005b··910)],._....>..[000005d0:·3436·3129·5d2c·935f·8ea1·8d91·3e00·005b··461)],._....>..[
000006e0:·302e·3036·2c96·04b9·962d·322e·3831·3334··0.06,....-2.8134000005e0:·302e·3033·2c96·04b9·962d·332e·3530·3635··0.03,....-3.5065
000006f0:·3130·3731·3637·3630·3033·3634·2c93·6c6f··107167600364,.lo000005f0:·3537·3839·3733·3139·3938·3137·2c93·6c6f··578973199817,.lo
00000700:·6728·302e·3036·292c·936c·6f67·2830·2e30··g(0.06),.log(0.000000600:·6728·302e·3033·292c·936c·6f67·2830·2e30··g(0.03),.log(0.0
00000710:·3629·2d28·2d32·2e38·3133·3431·3037·3136··6)-(-2.81341071600000610:·3329·2d28·2d33·2e35·3036·3535·3738·3937··3)-(-3.506557897
00000720:·3736·3030·3336·3429·5d2c·935f·8ea1·8d91··7600364)],._....00000620:·3331·3939·3831·3729·5d2c·935f·8ea1·8d91··3199817)],._....
00000730:·3e00·005b·302e·3037·2c96·04b9·962d·322e··>..[0.07,....-2.00000630:·3e00·005b·302e·3034·2c96·04b9·962d·332e··>..[0.04,....-3.
00000740:·3635·3932·3630·3033·3639·3332·3737·3831··659260036932778100000640:·3231·3838·3735·3832·3438·3638·3230·3037··2188758248682007
Max diff block lines reached; 270667/307397 bytes (88.05%) of diff not shown.
18.7 KB
./usr/share/doc/axiom-doc/src/input/loop.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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00000010:·5465·5820·6f75·7470·7574·2032·3032·342e··TeX·output·2024.00000010:·5465·5820·6f75·7470·7574·2032·3032·362e··TeX·output·2026.
00000020:·3132·2e30·323a·3131·3332·8b00·0000·0100··12.02:1132......00000020:·3031·2e30·353a·3231·3031·8b00·0000·0100··01.05:2101......
00000030:·0000·0000·0000·0000·0000·0000·0000·0000··................00000030:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000040:·0000·0000·0000·0000·0000·0000·0000·0000··................00000040:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000050:·0000·00ff·ffff·ff8d·ef1a·6865·6164·6572··..........header00000050:·0000·00ff·ffff·ff8d·ef1a·6865·6164·6572··..........header
00000060:·3d6c·3362·6163·6b65·6e64·2d64·7669·7073··=l3backend-dvips00000060:·3d6c·3362·6163·6b65·6e64·2d64·7669·7073··=l3backend-dvips
00000070:·2e70·726f·8ea0·0279·0000·8da0·fda3·0000··.pro...y........00000070:·2e70·726f·8ea0·0279·0000·8da0·fda3·0000··.pro...y........
00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·a2ad··..?.............00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·a2ad··..?.............
00000090:·a8f3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..00000090:·a8f3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..
Offset 12, 138 lines modifiedOffset 12, 138 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·746c·6f90·738e·6f70·2e69··put..7tlo.s.op.i000000d0:·7075·7491·0537·746c·6f90·738e·6f70·2e69··put..7tlo.s.op.i
000000e0:·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200··nput..".........000000e0:·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200··nput..".........
000000f0:·d8cc·36f3·2758·ab51·0b00·0c00·0000·0c00··..6.'X.Q........000000f0:·d8cc·36f3·2758·ab51·0b00·0c00·0000·0c00··..6.'X.Q........
00000100:·0000·0563·6d72·3132·d254·6865·9603·eaa8··...cmr12.The....00000100:·0000·0563·6d72·3132·d254·6865·9603·eaa8··...cmr12.The....
00000110:·4178·696f·6d93·5491·ff05·5665·616d·8e8e··Axiom.T...Veam..00000110:·4178·696f·6d93·5491·ff05·5665·616d·8e8e··Axiom.T...Veam..
00000120:·8e8e·8e9f·1788·8b8d·9200·d863·8044·6563··...........c.Dec00000120:·8e8e·8e9f·1766·6a8d·9200·dd1f·0b4a·616e··.....fj......Jan
00000130:·656d·90ac·7262·9053·8e65·7296·03ea·a832··em..rb.S.er....200000130:·90ac·7275·6172·7996·03ea·a835·2c93·3230··..ruary....5,.20
00000140:·2c93·3230·3234·8e9f·2400·018d·9200·f1a1··,.2024..$.......00000140:·3236·8e9f·2400·018d·9200·f1a1·4bf3·3174··26..$.......K.1t
00000150:·4bf3·3174·0c89·3a00·0900·0000·0900·0000··K.1t..:.........00000150:·0c89·3a00·0900·0000·0900·0000·0563·6d62··..:..........cmb
00000160:·0563·6d62·7839·dc41·6273·7472·6163·748e··.cmbx9.Abstract.00000160:·7839·dc41·6273·7472·6163·748e·9f0f·acd1··x9.Abstract.....
00000170:·9f0f·acd1·8e9f·1e00·008d·8d92·0103·8000··................00000170:·8e9f·1e00·008d·8d92·0103·8000·f31b·4bf1··..............K.
00000180:·f31b·4bf1·6079·000a·0000·000a·0000·0005··..K.`y..........00000180:·6079·000a·0000·000a·0000·0005·636d·7231··`y..........cmr1
00000190:·636d·7231·30c6·318e·8e8e·8c8b·0000·0002··cmr10.1.........00000190:·30c6·318e·8e8e·8c8b·0000·0002·0000·0000··0.1.............
000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001c0:·0000·0000·0000·002a·a002·7900·008d·a0fd··.......*..y.....000001c0:·0000·002a·a002·7900·008d·a0fd·a300·00a0··...*..y.........
000001d0:·a300·00a0·023f·0000·8da0·fde4·0000·8d91··.....?..........000001d0:·023f·0000·8da0·fde4·0000·8d91·3e00·00f3··.?..........>...
000001e0:·3e00·00f3·33c2·d64e·a000·0e66·6600·0c00··>...3..N...ff...000001e0:·33c2·d64e·a000·0e66·6600·0c00·0000·0663··3..N...ff......c
000001f0:·0000·0663·6d62·7831·32de·436f·6e95·8ccc··...cmbx12.Con...000001f0:·6d62·7831·32de·436f·6e95·8ccc·7465·6e93··mbx12.Con...ten.
00000200:·7465·6e93·7473·8e8e·9f1e·0000·8d8d·9201··ten.ts..........00000200:·7473·8e8e·9f1e·0000·8d8d·9201·0380·00c6··ts..............
00000210:·0380·00c6·328e·8e8e·8c8b·0000·0003·0000··....2...........00000210:·328e·8e8e·8c8b·0000·0003·0000·0000·0000··2...............
00000220:·0000·0000·0000·0000·0000·0000·0000·0000··................00000220:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000230:·0000·0000·0000·0000·0000·0000·0000·0000··................00000230:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000240:·0000·0000·019b·a002·7900·008d·a0fd·a300··........y.......00000240:·0197·a002·7900·008d·a0fd·a300·00a0·023f··....y..........?
00000250:·00a0·023f·0000·8da0·fde4·0000·9f0c·0000··...?............00000250:·0000·8da0·fde4·0000·9f0c·0000·8d91·76e7··..............v.
00000260:·8d91·76e7·cff3·341a·f222·5600·0a00·0000··..v...4.."V.....00000260:·cff3·341a·f222·5600·0a00·0000·0a00·0000··..4.."V.........
00000270:·0a00·0000·0663·6d62·7831·30df·7c96·03d5··.....cmbx10.|...00000270:·0663·6d62·7831·30df·7c96·03d5·542a·937c··.cmbx10.|...T*.|
00000280:·542a·937c·8e9f·1300·00a4·0b00·008d·913e··T*.|...........>00000280:·8e9f·1300·00a4·0b00·008d·913e·0000·f335··...........>...5
00000290:·0000·f335·dfa4·4e00·0009·0000·0009·0000··...5..N.........00000290:·dfa4·4e00·0009·0000·0009·0000·0005·636d··..N...........cm
000002a0:·0005·636d·7474·39e0·2d2d·9604·b996·496e··..cmtt9.--....In000002a0:·7474·39e0·2d2d·9604·b996·496e·7075·7493··tt9.--....Input.
000002b0:·7075·7493·666f·7293·7061·6765·9342·6173··put.for.page.Bas000002b0:·666f·7293·7061·6765·9342·6173·6963·4c6f··for.page.BasicLo
000002c0:·6963·4c6f·6f70·738e·a18d·913e·0000·2963··icLoops....>..)c 
000002d0:·6c65·6172·9104·b996·616c·6c8e·a1a1·8d91··lear....all..... 
000002e0:·3e00·0070·9604·b996·3a3d·9332·5e28·325e··>..p....:=.2^(2^ 
000002f0:·3329·932b·9331·8ea1·8d91·3e00·0072·6570··3).+.1....>..rep 
00000300:·6561·7496·04b9·9669·6693·7072·696d·653f··eat....if.prime? 
00000310:·2870·933a·3d93·7093·2b93·3129·9374·6865··(p.:=.p.+.1).the 
00000320:·6e93·6c65·6176·658e·a18d·913e·0000·708e··n.leave....>..p. 
00000330:·a18d·913e·0000·7265·7065·6174·9604·b996··...>..repeat.... 
00000340:·6966·9370·7269·6d65·3f28·7093·3a3d·9370··if.prime?(p.:=.p 
00000350:·932b·9331·2993·7468·656e·936c·6561·7665··.+.1).then.leave 
00000360:·9370·8ea1·a18d·913e·0000·2d2d·9604·b996··.p.....>..--.... 
00000370:·496e·7075·7493·666f·7293·7061·6765·934e··Input.for.page.N 
00000380:·6573·7465·644c·6f6f·7073·8ea1·8d91·3e00··estedLoops....>. 
00000390:·0029·636c·6561·7291·04b9·9661·6c6c·8ea1··.)clear....all.. 
000003a0:·a18d·913e·0000·666f·7296·04b9·9669·9369··...>..for....i.i 
000003b0:·6e93·312e·2e32·9372·6570·6561·7493·666f··n.1..2.repeat.fo 
000003c0:·7293·6a93·696e·9333·2e2e·3493·7265·7065··r.j.in.3..4.repe 
000003d0:·6174·9370·7269·6e74·935b·692c·6a5d·8ea1··at.print.[i,j].. 
000003e0:·8d91·3e00·0069·9604·b996·3a3d·9331·8ea1··..>..i....:=.1.. 
000003f0:·8d91·3e00·0077·6869·6c65·9604·b996·6993··..>..while....i. 
00000400:·3c93·3393·7265·7065·6174·9328·666f·7293··<.3.repeat.(for. 
00000410:·6a93·696e·9333·2e2e·3493·7265·7065·6174··j.in.3..4.repeat 
00000420:·9370·7269·6e74·935b·692c·6a5d·3b93·6993··.print.[i,j];.i. 
00000430:·3a3d·9369·932b·9331·298e·a1a1·8d91·3e00··:=.i.+.1).....>. 
00000440:·002d·2d96·04b9·9649·6e70·7574·9366·6f72··.--....Input.for 
00000450:·9370·6167·6593·5061·7261·6c6c·656c·4c6f··.page.ParallelLo 
00000460:·6f70·738e·a18d·913e·0000·2963·6c65·6172··ops....>..)clear000002c0:·6f70·738e·a18d·913e·0000·2963·6c65·6172··ops....>..)clear
00000470:·9104·b996·616c·6c8e·a1a1·8d91·3e00·0066··....all.....>..f000002d0:·9104·b996·616c·6c8e·a1a1·8d91·3e00·0070··....all.....>..p
 000002e0:·9604·b996·3a3d·9332·5e28·325e·3329·932b··....:=.2^(2^3).+
 000002f0:·9331·8ea1·8d91·3e00·0072·6570·6561·7496··.1....>..repeat.
 00000300:·04b9·9669·6693·7072·696d·653f·2870·933a··...if.prime?(p.:
 00000310:·3d93·7093·2b93·3129·9374·6865·6e93·6c65··=.p.+.1).then.le
 00000320:·6176·658e·a18d·913e·0000·708e·a18d·913e··ave....>..p....>
 00000330:·0000·7265·7065·6174·9604·b996·6966·9370··..repeat....if.p
 00000340:·7269·6d65·3f28·7093·3a3d·9370·932b·9331··rime?(p.:=.p.+.1
 00000350:·2993·7468·656e·936c·6561·7665·9370·8ea1··).then.leave.p..
 00000360:·a18d·913e·0000·2d2d·9604·b996·496e·7075··...>..--....Inpu
 00000370:·7493·666f·7293·7061·6765·934e·6573·7465··t.for.page.Neste
00000480:·6f72·9604·b996·6993·696e·9331·2e2e·3593··or....i.in.1..5. 
00000490:·666f·7293·6a93·696e·9331·312e·2e32·3093··for.j.in.11..20. 
000004a0:·7265·7065·6174·9370·7269·6e74·935b·692c··repeat.print.[i, 
000004b0:·6a5d·8ea1·8d91·3e00·0066·6f72·9604·b996··j]....>..for.... 
000004c0:·6993·696e·9331·2e2e·3593·666f·7293·6a93··i.in.1..5.for.j. 
000004d0:·696e·9331·312e·2e93·7c93·6576·656e·3f93··in.11...|.even?. 
000004e0:·6a93·7265·7065·6174·9370·7269·6e74·935b··j.repeat.print.[ 
000004f0:·692c·6a5d·8ea1·8d91·3e00·0066·6f72·9604··i,j]....>..for.. 
00000500:·b996·6993·696e·9331·2e2e·9366·6f72·936a··..i.in.1...for.j 
00000510:·9369·6e93·3131·2e2e·937c·9365·7665·6e3f··.in.11...|.even? 
00000520:·936a·9377·6869·6c65·9369·933c·9336·9372··.j.while.i.<.6.r 
00000530:·6570·6561·7493·7072·696e·7493·5b69·2c6a··epeat.print.[i,j 
00000540:·5d8e·a1a1·8d91·3e00·002d·2d96·04b9·9649··].....>..--....I 
00000550:·6e70·7574·9366·6f72·9370·6167·6593·4c6f··nput.for.page.Lo 
00000560:·6f70·738e·a18d·913e·0000·2963·6c65·6172··ops....>..)clear 
00000570:·9104·b996·616c·6c8e·a1a1·8d91·3e00·0069··....all.....>..i 
00000580:·9604·b996·3a3d·9332·8ea1·8d91·3e00·0072··....:=.2....>..r 
00000590:·6570·6561·7496·04b9·9628·7072·696e·7493··epeat....(print. 
000005a0:·2869·933a·3d93·325e·693b·9369·6693·6993··(i.:=.2^i;.if.i. 
000005b0:·3e93·3130·9374·6865·6e93·6c65·6176·6529··>.10.then.leave) 
000005c0:·298e·a18d·913e·0000·666f·7296·04b9·966a··)....>..for....j 
000005d0:·9369·6e93·312e·2e35·9372·6570·6561·7493··.in.1..5.repeat. 
000005e0:·7072·696e·7493·2869·933a·3d93·6a5e·6929··print.(i.:=.j^i) 
000005f0:·8ea1·8d91·3e00·0077·6869·6c65·9604·b996··....>..while.... 
00000600:·6993·3c93·3130·3030·9372·6570·6561·7493··i.<.1000.repeat. 
00000610:·7072·696e·7493·2869·933a·3d93·325e·6929··print.(i.:=.2^i) 
00000620:·8ea1·8d91·3e00·0066·6f72·9604·b996·6993··....>..for....i. 
00000630:·696e·9331·2e2e·9377·6869·6c65·9369·933c··in.1...while.i.< 
00000640:·9331·3030·3093·7265·7065·6174·9370·7269··.1000.repeat.pri 
00000650:·6e74·935b·6a2c·223a·9322·2c69·933a·3d93··nt.[j,":.",i.:=. 
00000660:·325e·695d·8ea1·8d91·3e00·0066·6f72·9604··2^i]....>..for.. 
00000670:·b996·6a93·696e·9331·2e2e·3493·7265·7065··..j.in.1..4.repe 
00000680:·6174·9366·6f72·9369·9369·6e93·322e·2e34··at.for.i.in.2..4 
00000690:·9372·6570·6561·7493·7072·696e·7493·5b69··.repeat.print.[i 
000006a0:·2c22·5e22·2c6a·2c22·933d·9322·2c69·5e6a··,"^",j,".=.",i^j 
000006b0:·5d8e·a1a1·8d91·3e00·002d·2d96·04b9·9649··].....>..--....I 
000006c0:·6e70·7574·9366·6f72·9370·6167·6593·466f··nput.for.page.Fo 
000006d0:·724c·6f6f·7073·8ea1·8d91·3e00·0029·636c··rLoops....>..)cl00000380:·644c·6f6f·7073·8ea1·8d91·3e00·0029·636c··dLoops....>..)cl
000006e0:·6561·7291·04b9·9661·6c6c·8ea1·a18d·913e··ear....all.....>00000390:·6561·7291·04b9·9661·6c6c·8ea1·a18d·913e··ear....all.....>
000006f0:·0000·666f·7296·04b9·9669·9369·6e93·302e··..for....i.in.0.000003a0:·0000·666f·7296·04b9·9669·9369·6e93·312e··..for....i.in.1.
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./usr/share/doc/axiom-doc/src/input/lpoly.input.dvi.gz
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lpoly.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/lump.input.dvi
    
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80.3 KB
./usr/share/doc/axiom-doc/src/input/lupfact.input.dvi.gz
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lupfact.input.dvi
    
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Offset 12, 598 lines modifiedOffset 12, 598 lines modified
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./usr/share/doc/axiom-doc/src/input/macros.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/magma.input.dvi.gz
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magma.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 285 lines modifiedOffset 12, 285 lines modified
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 00000690:·982b·9331·3430·3878·982d·9333·3132·3478··.+.1408x.-.3124x
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Offset 12, 1143 lines modifiedOffset 12, 1143 lines modified
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 000003c0:·2d2d·2596·04b9·9644·6f6d·6169·6e73·9344··--%....Domains.D
 000003d0:·6566·696e·6974·696f·6e73·8ea1·8d91·3e00··efinitions....>.
000003b0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d8e·a18d··-------------...000003e0:·002d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··.---------------
000003c0:·913e·0000·2d2d·2596·04b9·9644·6f6d·6169··.>..--%....Domai 
000003d0:·6e73·9344·6566·696e·6974·696f·6e73·8ea1··ns.Definitions.. 
000003e0:·8d91·3e00·002d·2d2d·2d2d·2d2d·2d2d·2d2d··..>..----------- 
000003f0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------000003f0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000400:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000400:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000410:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000410:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000420:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000420:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·8ea1··--------------..
00000430:·2d2d·8ea1·a18d·913e·0000·2963·6c65·6172··--.....>..)clear00000430:·a18d·913e·0000·2963·6c65·6172·9104·b996··...>..)clear....
00000440:·9104·b996·616c·6c8e·a18d·913e·0000·6c73··....all....>..ls00000440:·616c·6c8e·a18d·913e·0000·6c73·9604·b996··all....>..ls....
00000450:·9604·b996·3a93·4c69·7374·9353·796d·626f··....:.List.Symbo00000450:·3a93·4c69·7374·9353·796d·626f·6c93·3a3d··:.List.Symbol.:=
00000460:·6c93·3a3d·935b·702c·732c·7068·695d·3b8e··l.:=.[p,s,phi];.00000460:·935b·702c·732c·7068·695d·3b8e·a18d·913e··.[p,s,phi];....>
00000470:·a18d·913e·0000·5696·04b9·963a·3d93·4f56··...>..V....:=.OV00000470:·0000·5696·04b9·963a·3d93·4f56·4152·286c··..V....:=.OVAR(l
00000480:·4152·286c·7329·3b8e·a18d·913e·0000·5296··AR(ls);....>..R.00000480:·7329·3b8e·a18d·913e·0000·5296·04b9·963a··s);....>..R....:
00000490:·04b9·963a·3d93·496e·7465·6765·723b·8ea1··...:=.Integer;..00000490:·3d93·496e·7465·6765·723b·8ea1·8d91·3e00··=.Integer;....>.
000004a0:·8d91·3e00·0045·9604·b996·3a3d·9349·6e64··..>..E....:=.Ind000004a0:·0045·9604·b996·3a3d·9349·6e64·6578·6564··.E....:=.Indexed
000004b0:·6578·6564·4578·706f·6e65·6e74·7393·563b··exedExponents.V;000004b0:·4578·706f·6e65·6e74·7393·563b·8ea1·8d91··Exponents.V;....
000004c0:·8ea1·8d91·3e00·0050·9604·b996·3a3d·934e··....>..P....:=.N000004c0:·3e00·0050·9604·b996·3a3d·934e·534d·5028··>..P....:=.NSMP(
000004d0:·534d·5028·522c·9356·293b·8ea1·8d91·3e00··SMP(R,.V);....>.000004d0:·522c·9356·293b·8ea1·8d91·3e00·004c·5096··R,.V);....>..LP.
000004e0:·004c·5096·04b9·963a·3d93·4c69·7374·2850··.LP....:=.List(P000004e0:·04b9·963a·3d93·4c69·7374·2850·293b·8ea1··...:=.List(P);..
000004f0:·293b·8ea1·a18d·913e·0000·2d2d·2d2d·2d2d··);.....>..------000004f0:·a18d·913e·0000·2d2d·2d2d·2d2d·2d2d·2d2d··...>..----------
00000500:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000500:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000510:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000510:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000520:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000520:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000530:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000530:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000540:·2d2d·2d2d·2d2d·2d8e·a18d·913e·0000·2d2d··-------....>..--00000540:·2d2d·2d8e·a18d·913e·0000·2d2d·2591·04b9··---....>..--%...
00000550:·2591·04b9·9649·6e69·7469·616c·6973·6174··%....Initialisat00000550:·9649·6e69·7469·616c·6973·6174·696f·6e73··.Initialisations
00000560:·696f·6e73·8ea1·8d91·3e00·002d·2d2d·2d2d··ions....>..-----00000560:·8ea1·8d91·3e00·002d·2d2d·2d2d·2d2d·2d2d··....>..---------
00000570:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000570:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000580:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000580:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000590:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000590:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
000005a0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------000005a0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
000005b0:·2d2d·2d2d·2d2d·2d2d·8ea1·a18d·913e·0000··--------.....>..000005b0:·2d2d·2d2d·8ea1·a18d·913e·0000·703a·9604··----.....>..p:..
000005c0:·703a·9604·b996·5093·3a3d·9327·703b·8ea1··p:....P.:=.'p;.. 
000005d0:·8d91·3e00·0073·3a96·04b9·9650·933a·3d93··..>..s:....P.:=. 
000005e0:·2773·3b8e·a18d·913e·0000·7068·693a·9604··'s;....>..phi:.. 
000005f0:·b996·5093·3a3d·9327·7068·693b·8ea1·8d91··..P.:=.'phi;....000005c0:·b996·5093·3a3d·9327·703b·8ea1·8d91·3e00··..P.:=.'p;....>.
 000005d0:·0073·3a96·04b9·9650·933a·3d93·2773·3b8e··.s:....P.:=.'s;.
 000005e0:·a18d·913e·0000·7068·693a·9604·b996·5093··...>..phi:....P.
 000005f0:·3a3d·9327·7068·693b·8ea1·8d91·3e00·0070··:=.'phi;....>..p
00000600:·3e00·0070·313a·3d2d·322a·705e·332b·322a··>..p1:=-2*p^3+2*00000600:·313a·3d2d·322a·705e·332b·322a·705e·332a··1:=-2*p^3+2*p^3*
00000610:·705e·332a·7068·695e·332d·342a·7068·695e··p^3*phi^3-4*phi^00000610:·7068·695e·332d·342a·7068·695e·332a·732a··phi^3-4*phi^3*s*
00000620:·332a·732a·705e·322b·352a·7068·695e·332a··3*s*p^2+5*phi^3* 
00000630:·735e·332a·702d·7068·695e·332a·735e·353b··s^3*p-phi^3*s^5; 
00000640:·8ea1·8d91·3e00·0070·323a·3d2d·322a·732a··....>..p2:=-2*s* 
00000650:·705e·332d·322a·7068·695e·332a·735e·322b··p^3-2*phi^3*s^2+00000620:·705e·322b·352a·7068·695e·332a·735e·332a··p^2+5*phi^3*s^3*
 00000630:·702d·7068·695e·332a·735e·353b·8ea1·8d91··p-phi^3*s^5;....
 00000640:·3e00·0070·323a·3d2d·322a·732a·705e·332d··>..p2:=-2*s*p^3-
00000660:·7068·695e·332a·735e·342d·332a·7068·695e··phi^3*s^4-3*phi^00000650:·322a·7068·695e·332a·735e·322b·7068·695e··2*phi^3*s^2+phi^
00000670:·332a·735e·322a·702b·322a·7068·695e·332a··3*s^2*p+2*phi^3*00000660:·332a·735e·342d·332a·7068·695e·332a·735e··3*s^4-3*phi^3*s^
 00000670:·322a·702b·322a·7068·695e·332a·703b·8ea1··2*p+2*phi^3*p;..
00000680:·703b·8ea1·8d91·3e00·0070·333a·3d2d·322a··p;....>..p3:=-2*00000680:·8d91·3e00·0070·333a·3d2d·322a·735e·322b··..>..p3:=-2*s^2+
00000690:·735e·322b·735e·342d·342a·735e·322a·702b··s^2+s^4-4*s^2*p+00000690:·735e·342d·342a·735e·322a·702b·7068·695e··s^4-4*s^2*p+phi^
000006a0:·7068·695e·322b·312b·342a·703b·8ea1·8d91··phi^2+1+4*p;....000006a0:·322b·312b·342a·703b·8ea1·8d91·3e00·006c··2+1+4*p;....>..l
000006b0:·3e00·006c·703a·3d5b·7031·2c70·322c·7033··>..lp:=[p1,p2,p3000006b0:·703a·3d5b·7031·2c70·322c·7033·5d3b·8ea1··p:=[p1,p2,p3];..
000006c0:·5d3b·8ea1·a1a1·8d91·3e00·0054·9604·b996··];......>..T....000006c0:·a1a1·8d91·3e00·0054·9604·b996·3a3d·9352··....>..T....:=.R
000006d0:·3a3d·9352·4547·5345·5428·522c·452c·562c··:=.REGSET(R,E,V,000006d0:·4547·5345·5428·522c·452c·562c·5029·3b8e··EGSET(R,E,V,P);.
000006e0:·5029·3b8e·a18d·913e·0000·2973·6574·9604··P);....>..)set..000006e0:·a18d·913e·0000·2973·6574·9604·b996·6d65··...>..)set....me
000006f0:·b996·6d65·7373·6167·6593·7469·6d65·936f··..message.time.o000006f0:·7373·6167·6593·7469·6d65·936f·6666·8ea1··ssage.time.off..
00000700:·6666·8ea1·8d91·3e00·007a·6572·6f53·6574··ff....>..zeroSet00000700:·8d91·3e00·007a·6572·6f53·6574·5370·6c69··..>..zeroSetSpli
00000710:·5370·6c69·7428·6c70·2924·543b·8ea1·8d91··Split(lp)$T;....00000710:·7428·6c70·2924·543b·8ea1·8d91·3e00·0029··t(lp)$T;....>..)
00000720:·3e00·0029·7365·7496·04b9·966d·6573·7361··>..)set....messa00000720:·7365·7496·04b9·966d·6573·7361·6765·9374··set....message.t
00000730:·6765·9374·696d·6593·6f6e·8ea1·8d91·3e00··ge.time.on....>.00000730:·696d·6593·6f6e·8ea1·8d91·3e00·007a·6572··ime.on....>..zer
00000740:·007a·6572·6f53·6574·5370·6c69·7428·6c70··.zeroSetSplit(lp00000740:·6f53·6574·5370·6c69·7428·6c70·2924·543b··oSetSplit(lp)$T;
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68.0 KB
./usr/share/doc/axiom-doc/src/input/matbug.input.dvi.gz
67.8 KB
matbug.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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00000010:·5465·5820·6f75·7470·7574·2032·3032·342e··TeX·output·2024.00000010:·5465·5820·6f75·7470·7574·2032·3032·362e··TeX·output·2026.
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00000030:·0000·0000·0000·0000·0000·0000·0000·0000··................00000030:·0000·0000·0000·0000·0000·0000·0000·0000··................
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00000070:·2e70·726f·8ea0·0279·0000·8da0·fda3·0000··.pro...y........00000070:·2e70·726f·8ea0·0279·0000·8da0·fda3·0000··.pro...y........
00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·96ea··..?.............00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·96ea··..?.............
00000090:·aaf3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..00000090:·aaf3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..
Offset 12, 505 lines modifiedOffset 12, 504 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·746d·6174·6275·672e·696e··put..7tmatbug.in000000d0:·7075·7491·0537·746d·6174·6275·672e·696e··put..7tmatbug.in
000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00e1··put.."..........000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00e1··put.."..........
000000f0:·b0cf·f327·58ab·510b·000c·0000·000c·0000··...'X.Q.........000000f0:·b0cf·f327·58ab·510b·000c·0000·000c·0000··...'X.Q.........
00000100:·0005·636d·7231·32d2·5469·6d6f·7468·90ac··..cmr12.Timoth..00000100:·0005·636d·7231·32d2·5469·6d6f·7468·90ac··..cmr12.Timoth..
00000110:·7279·9103·eaa8·4461·6c79·8e8e·8e8e·8e9f··ry....Daly......00000110:·7279·9103·eaa8·4461·6c79·8e8e·8e8e·8e9f··ry....Daly......
00000120:·1788·8b8d·9200·d863·8044·6563·656d·90ac··.......c.Decem.. 
00000130:·7262·9053·8e65·7296·03ea·a832·2c93·3230··rb.S.er....2,.2000000120:·1766·6a8d·9200·dd1f·0b4a·616e·90ac·7275··.fj......Jan..ru
 00000130:·6172·7996·03ea·a835·2c93·3230·3236·8e9f··ary....5,.2026..
00000140:·3234·8e9f·2400·018d·9200·f1a1·4bf3·3174··24..$.......K.1t00000140:·2400·018d·9200·f1a1·4bf3·3174·0c89·3a00··$.......K.1t..:.
00000150:·0c89·3a00·0900·0000·0900·0000·0563·6d62··..:..........cmb00000150:·0900·0000·0900·0000·0563·6d62·7839·dc41··.........cmbx9.A
00000160:·7839·dc41·6273·7472·6163·748e·9f0f·acd1··x9.Abstract.....00000160:·6273·7472·6163·748e·9f0f·acd1·8e9f·1e00··bstract.........
00000170:·8e9f·1e00·008d·8d92·0103·8000·f31b·4bf1··..............K.00000170:·008d·8d92·0103·8000·f31b·4bf1·6079·000a··..........K.`y..
00000180:·6079·000a·0000·000a·0000·0005·636d·7231··`y..........cmr100000180:·0000·000a·0000·0005·636d·7231·30c6·318e··........cmr10.1.
00000190:·30c6·318e·8e8e·8c8b·0000·0002·0000·0000··0.1.............00000190:·8e8e·8c8b·0000·0002·0000·0000·0000·0000··................
000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001b0:·0000·0000·0000·0000·0000·0000·0000·002a··...............*
000001c0:·0000·002a·a002·7900·008d·a0fd·a300·00a0··...*..y.........000001c0:·a002·7900·008d·a0fd·a300·00a0·023f·0000··..y..........?..
000001d0:·023f·0000·8da0·fde4·0000·8d91·3e00·00f3··.?..........>...000001d0:·8da0·fde4·0000·8d91·3e00·00f3·33c2·d64e··........>...3..N
000001e0:·33c2·d64e·a000·0e66·6600·0c00·0000·0663··3..N...ff......c000001e0:·a000·0e66·6600·0c00·0000·0663·6d62·7831··...ff......cmbx1
000001f0:·6d62·7831·32de·436f·6e95·8ccc·7465·6e93··mbx12.Con...ten.000001f0:·32de·436f·6e95·8ccc·7465·6e93·7473·8e8e··2.Con...ten.ts..
00000200:·7473·8e8e·9f1e·0000·8d8d·9201·0380·00c6··ts..............00000200:·9f1e·0000·8d8d·9201·0380·00c6·328e·8e8e··............2...
00000210:·328e·8e8e·8c8b·0000·0003·0000·0000·0000··2...............00000210:·8c8b·0000·0003·0000·0000·0000·0000·0000··................
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00000240:·0197·a002·7900·008d·a0fd·a300·00a0·023f··....y..........?00000240:·7900·008d·a0fd·a300·00a0·023f·0000·8da0··y..........?....
00000250:·0000·8da0·fde4·0000·8d8d·913e·0000·de31··...........>...100000250:·fde4·0000·8d8d·913e·0000·de31·8e91·564c··.......>...1..VL
00000260:·8e91·564c·cb4c·6963·656e·7365·8e9f·15e7··..VL.License....00000260:·cb4c·6963·656e·7365·8e9f·15e7·1ba4·0c00··.License........
00000270:·1ba4·0c00·008d·9176·e7cf·f334·1af2·2256··.......v...4.."V00000270:·008d·9176·e7cf·f334·1af2·2256·000a·0000··...v...4.."V....
00000280:·000a·0000·000a·0000·0006·636d·6278·3130··..........cmbx1000000280:·000a·0000·0006·636d·6278·3130·df7c·9603··......cmbx10.|..
00000290:·df7c·9603·d554·6c69·6365·6e73·6593·7c8e··.|...Tlicense.|.00000290:·d554·6c69·6365·6e73·6593·7c8e·a911·5da2··.Tlicense.|...].
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000002a0:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--00000350:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--
000002b0:·5291·2a86·4632·9133·f972·328e·a18d·913e··R.*.F2.3.r2....> 
000002c0:·0000·2d2d·5291·0e2c·c228·3129·9609·732c··..--R..,.(1)..s, 
000002d0:·7993·2b96·04b9·9632·7893·7993·2b93·788e··y.+....2x.y.+.x. 
000002e0:·a18d·913e·0000·2d2d·5292·00f5·b278·5479··...>..--R....xTy 
000002f0:·7065·3a91·04b9·9650·6f6c·796e·6f6d·6961··pe:....Polynomia 
00000300:·6c28·496e·7465·6765·7229·8ea1·8d91·3e00··l(Integer)....>. 
00000310:·002d·2d45·9104·b996·318e·a1a1·8d91·3e00··.--E....1.....>. 
00000320:·002d·2d53·9604·b996·3293·6f66·9332·318e··.--S....2.of.21. 
00000330:·a18d·913e·0000·636f·6572·6365·2825·2924··...>..coerce(%)$ 
00000340:·4d4d·4c46·4f52·4d8e·a18d·913e·0000·2d2d··MMLFORM....>..-- 
00000350:·528e·a18d·913e·0000·2d2d·528e·a18d·913e··R....>..--R....> 
00000360:·0000·2d2d·5291·0e2c·c228·3229·8ea1·8d91··..--R..,.(2)....00000360:·5291·0e2c·c228·3229·8ea1·8d91·3e00·002d··R..,.(2)....>..-
00000370:·3e00·002d·2d52·9109·732c·223c·6d72·6f77··>..--R..s,"<mrow00000370:·2d52·9109·732c·223c·6d72·6f77·3e3c·6d72··-R..s,"<mrow><mr
 00000380:·6f77·3e3c·6d73·7570·3e3c·6d72·6f77·3e3c··ow><msup><mrow><
 00000390:·6d69·3e79·3c2f·6d69·3e3c·2f6d·726f·773e··mi>y</mi></mrow>
 000003a0:·3c6d·726f·773e·3c6d·6e3e·323c·2f6d·6e3e··<mrow><mn>2</mn>
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 000003c0:·6d72·6f8e·a18d·913e·0000·2d2d·5291·0973··mro....>..--R..s
 000003d0:·2c77·3e3c·6d6f·3e2b·3c2f·6d6f·3e3c·6d72··,w><mo>+</mo><mr
 000003e0:·6f77·3e3c·6d6e·3e32·3c2f·6d6e·3e3c·6d73··ow><mn>2</mn><ms
 000003f0:·7061·6365·9604·b996·7769·6474·683d·2730··pace....width='0
 00000400:·2e33·656d·272f·3e3c·6d69·3e78·3c2f·6d69··.3em'/><mi>x</mi
 00000410:·3e3c·6d73·7061·6365·9377·6964·7468·3d27··><mspace.width='
 00000420:·308e·a18d·913e·0000·2d2d·5291·0973·2c2e··0....>..--R..s,.
 00000430:·3365·6d27·2f3e·3c6d·693e·793c·2f6d·693e··3em'/><mi>y</mi>
 00000440:·3c2f·6d72·6f77·3e3c·6d6f·3e2b·3c2f·6d6f··</mrow><mo>+</mo
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00000390:·6f77·3e3c·6d69·3e79·3c2f·6d69·3e3c·2f6d··ow><mi>y</mi></m00000460:·6f77·3e3c·6d69·3e78·3c2f·6d69·3e3c·2f6d··ow><mi>x</mi></m
000003a0:·726f·773e·3c6d·726f·773e·3c6d·6e3e·323c··row><mrow><mn>2<00000470:·726f·773e·3c6d·726f·773e·3c6d·8ea1·8d91··row><mrow><m....
 00000480:·3e00·002d·2d52·9109·732c·6e3e·323c·2f6d··>..--R..s,n>2</m
000003b0:·2f6d·6e3e·3c2f·6d72·6f77·3e3c·2f6d·7375··/mn></mrow></msu00000490:·6e3e·3c2f·6d72·6f77·3e3c·2f6d·7375·703e··n></mrow></msup>
000003c0:·703e·3c2f·6d72·6f8e·a18d·913e·0000·2d2d··p></mro....>..-- 
000003d0:·5291·0973·2c77·3e3c·6d6f·3e2b·3c2f·6d6f··R..s,w><mo>+</mo 
000003e0:·3e3c·6d72·6f77·3e3c·6d6e·3e32·3c2f·6d6e··><mrow><mn>2</mn 
000003f0:·3e3c·6d73·7061·6365·9604·b996·7769·6474··><mspace....widt 
00000400:·683d·2730·2e33·656d·272f·3e3c·6d69·3e78··h='0.3em'/><mi>x 
00000410:·3c2f·6d69·3e3c·6d73·7061·6365·9377·6964··</mi><mspace.wid 
00000420:·7468·3d27·308e·a18d·913e·0000·2d2d·5291··th='0....>..--R. 
00000430:·0973·2c2e·3365·6d27·2f3e·3c6d·693e·793c··.s,.3em'/><mi>y< 
00000440:·2f6d·693e·3c2f·6d72·6f77·3e3c·6d6f·3e2b··/mi></mrow><mo>+ 
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00000460:·3e3c·6d72·6f77·3e3c·6d69·3e78·3c2f·6d69··><mrow><mi>x</mi 
00000470:·3e3c·2f6d·726f·773e·3c6d·726f·773e·3c6d··></mrow><mrow><m 
00000480:·8ea1·8d91·3e00·002d·2d52·9109·732c·6e3e··....>..--R..s,n> 
00000490:·323c·2f6d·6e3e·3c2f·6d72·6f77·3e3c·2f6d··2</mn></mrow></m 
000004a0:·7375·703e·3c2f·6d72·6f77·3e3c·2f6d·726f··sup></mrow></mro000004a0:·3c2f·6d72·6f77·3e3c·2f6d·726f·773e·228e··</mrow></mrow>".
000004b0:·773e·228e·a18d·913e·0000·2d2d·5292·0133··w>"....>..--R..3000004b0:·a18d·913e·0000·2d2d·5292·0133·1f16·5479··...>..--R..3..Ty
000004c0:·1f16·5479·7065·3a91·04b9·9653·7472·696e··..Type:....Strin000004c0:·7065·3a91·04b9·9653·7472·696e·678e·a18d··pe:....String...
000004d0:·678e·a18d·913e·0000·2d2d·4591·04b9·9632··g....>..--E....2000004d0:·913e·0000·2d2d·4591·04b9·9632·8ea1·a18d··.>..--E....2....
000004e0:·8ea1·a18d·913e·0000·2d2d·5396·04b9·9633··.....>..--S....3000004e0:·913e·0000·2d2d·5396·04b9·9633·936f·6693··.>..--S....3.of.
000004f0:·936f·6693·3231·8e8e·9f1e·0000·8d8d·9201··.of.21..........000004f0:·3231·8e8e·9f1e·0000·8d8d·9201·0380·00f3··21..............
00000500:·0380·00f3·1b4b·f160·7900·0a00·0000·0a00··.....K.`y.......00000500:·1b4b·f160·7900·0a00·0000·0a00·0000·0563··.K.`y..........c
00000510:·0000·0563·6d72·3130·c631·8e8e·8e8c·8b00··...cmr10.1......00000510:·6d72·3130·c631·8e8e·8e8c·8b00·0000·0200··mr10.1..........
00000520:·0000·0200·0000·0000·0000·0000·0000·0000··................00000520:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000530:·0000·0000·0000·0000·0000·0000·0000·0000··................00000530:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000540:·0000·0000·0000·0000·0000·2aa0·0279·0000··..........*..y..00000540:·0000·0000·0000·2aa0·0279·0000·8da0·fda3··......*..y......
00000550:·8da0·fda3·0000·a002·3f00·008d·a0fd·e400··........?.......00000550:·0000·a002·3f00·008d·a0fd·e400·008d·913e··....?..........>
00000560:·008d·913e·0000·e028·782b·7929·5e32·8ea4··...>...(x+y)^2..00000560:·0000·e028·782b·7929·5e32·8ea4·0b00·008d··...(x+y)^2......
00000570:·0b00·008d·913e·0000·2d2d·528e·a18d·913e··.....>..--R....> 
00000580:·0000·2d2d·528e·a18d·913e·0000·2d2d·5291··..--R....>..--R. 
00000590:·2a86·4632·9133·f972·328e·a18d·913e·0000··*.F2.3.r2....>.. 
000005a0:·2d2d·5291·0e2c·c228·3329·9609·732c·7993··--R..,.(3)..s,y. 
000005b0:·2b96·04b9·9632·7893·7993·2b93·788e·a18d··+....2x.y.+.x... 
000005c0:·913e·0000·2d2d·5292·00f5·b278·5479·7065··.>..--R....xType 
000005d0:·3a91·04b9·9650·6f6c·796e·6f6d·6961·6c28··:....Polynomial( 
000005e0:·496e·7465·6765·7229·8ea1·8d91·3e00·002d··Integer)....>..- 
000005f0:·2d45·9104·b996·338e·a1a1·8d91·3e00·002d··-E....3.....>..- 
00000600:·2d53·9604·b996·3493·6f66·9332·318e·a18d··-S....4.of.21... 
00000610:·913e·0000·6469·7370·6c61·7928·636f·6572··.>..display(coer 
00000620:·6365·2825·2924·4d4d·4c46·4f52·4d29·244d··ce(%)$MMLFORM)$M 
Max diff block lines reached; 81883/104072 bytes (78.68%) of diff not shown.
130 KB
./usr/share/doc/axiom-doc/src/input/matrix.input.dvi.gz
130 KB
matrix.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·9a4d··..?............M00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·9a4d··..?............M
00000090:·54f3·26de·9119·c600·1147·ae00·1147·ae00··T.&......G...G..00000090:·54f3·26de·9119·c600·1147·ae00·1147·ae00··T.&......G...G..
Offset 12, 970 lines modifiedOffset 12, 969 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·746d·6174·7269·782e·696e··put..7tmatrix.in000000d0:·7075·7491·0537·746d·6174·7269·782e·696e··put..7tmatrix.in
000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00e1··put.."..........000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00e1··put.."..........
000000f0:·b0cf·f327·58ab·510b·000c·0000·000c·0000··...'X.Q.........000000f0:·b0cf·f327·58ab·510b·000c·0000·000c·0000··...'X.Q.........
00000100:·0005·636d·7231·32d2·5469·6d6f·7468·90ac··..cmr12.Timoth..00000100:·0005·636d·7231·32d2·5469·6d6f·7468·90ac··..cmr12.Timoth..
00000110:·7279·9103·eaa8·4461·6c79·8e8e·8e8e·8e9f··ry....Daly......00000110:·7279·9103·eaa8·4461·6c79·8e8e·8e8e·8e9f··ry....Daly......
00000120:·1788·8b8d·9200·d863·8044·6563·656d·90ac··.......c.Decem.. 
00000130:·7262·9053·8e65·7296·03ea·a832·2c93·3230··rb.S.er....2,.2000000120:·1766·6a8d·9200·dd1f·0b4a·616e·90ac·7275··.fj......Jan..ru
 00000130:·6172·7996·03ea·a835·2c93·3230·3236·8e9f··ary....5,.2026..
00000140:·3234·8e9f·2400·018d·9200·f1a1·4bf3·3174··24..$.......K.1t00000140:·2400·018d·9200·f1a1·4bf3·3174·0c89·3a00··$.......K.1t..:.
00000150:·0c89·3a00·0900·0000·0900·0000·0563·6d62··..:..........cmb00000150:·0900·0000·0900·0000·0563·6d62·7839·dc41··.........cmbx9.A
00000160:·7839·dc41·6273·7472·6163·748e·9f0f·acd1··x9.Abstract.....00000160:·6273·7472·6163·748e·9f0f·acd1·8e9f·1e00··bstract.........
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000001c0:·0000·002a·a002·7900·008d·a0fd·a300·00a0··...*..y.........000001c0:·a002·7900·008d·a0fd·a300·00a0·023f·0000··..y..........?..
000001d0:·023f·0000·8da0·fde4·0000·8d91·3e00·00f3··.?..........>...000001d0:·8da0·fde4·0000·8d91·3e00·00f3·33c2·d64e··........>...3..N
000001e0:·33c2·d64e·a000·0e66·6600·0c00·0000·0663··3..N...ff......c000001e0:·a000·0e66·6600·0c00·0000·0663·6d62·7831··...ff......cmbx1
000001f0:·6d62·7831·32de·436f·6e95·8ccc·7465·6e93··mbx12.Con...ten.000001f0:·32de·436f·6e95·8ccc·7465·6e93·7473·8e8e··2.Con...ten.ts..
00000200:·7473·8e8e·9f1e·0000·8d8d·9201·0380·00c6··ts..............00000200:·9f1e·0000·8d8d·9201·0380·00c6·328e·8e8e··............2...
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00000250:·0000·8da0·fde4·0000·8d8d·913e·0000·de31··...........>...100000250:·fde4·0000·8d8d·913e·0000·de31·8e91·564c··.......>...1..VL
00000260:·8e91·564c·cb4c·6963·656e·7365·8e9f·15e7··..VL.License....00000260:·cb4c·6963·656e·7365·8e9f·15e7·1ba4·0c00··.License........
00000270:·1ba4·0c00·008d·9176·e7cf·f334·1af2·2256··.......v...4.."V00000270:·008d·9176·e7cf·f334·1af2·2256·000a·0000··...v...4.."V....
00000280:·000a·0000·000a·0000·0006·636d·6278·3130··..........cmbx1000000280:·000a·0000·0006·636d·6278·3130·df7c·9603··......cmbx10.|..
00000290:·df7c·9603·d554·6c69·6365·6e73·6593·7c8e··.|...Tlicense.|.00000290:·d554·6c69·6365·6e73·6593·7c8e·9f12·382e··.Tlicense.|...8.
000002a0:·9f12·382e·8d91·3e00·00f3·35df·a44e·0000··..8...>...5..N..000002a0:·8d91·3e00·00f3·35df·a44e·0000·0900·0000··..>...5..N......
000002b0:·0900·0000·0900·0000·0563·6d74·7439·e02d··.........cmtt9.-000002b0:·0900·0000·0563·6d74·7439·e02d·2d43·6f70··.....cmtt9.--Cop
000002c0:·2d43·6f70·7972·6967·6874·9604·b996·5468··-Copyright....Th000002c0:·7972·6967·6874·9604·b996·5468·6593·4e75··yright....The.Nu
000002d0:·6593·4e75·6d65·7269·6361·6c93·416c·676f··e.Numerical.Algo000002d0:·6d65·7269·6361·6c93·416c·676f·7269·7468··merical.Algorith
000002e0:·7269·7468·6d73·9347·726f·7570·934c·696d··rithms.Group.Lim000002e0:·6d73·9347·726f·7570·934c·696d·6974·6564··ms.Group.Limited
000002f0:·6974·6564·9331·3939·312e·8ea9·1338·2e8d··ited.1991....8..000002f0:·9331·3939·312e·8ea9·1338·2e8d·9176·e7cf··.1991....8...v..
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00000310:·cf7c·9603·d554·2a93·7c8e·9f12·382d·8d91··.|...T*.|...8-..00000310:·d554·2a93·7c8e·9f12·382d·8d91·3e00·00e0··.T*.|...8-..>...
00000320:·3e00·00e0·2973·6574·9604·b996·6272·6561··>...)set....brea00000320:·2973·6574·9604·b996·6272·6561·6b93·7265··)set....break.re
00000330:·6b93·7265·7375·6d65·8ea4·0b00·008d·913e··k.resume.......>00000330:·7375·6d65·8ea4·0b00·008d·913e·0000·2973··sume.......>..)s
00000340:·0000·2973·706f·6f6c·9104·b996·6d61·7472··..)spool....matr00000340:·706f·6f6c·9104·b996·6d61·7472·6978·2e6f··pool....matrix.o
00000350:·6978·2e6f·7574·7075·748e·a18d·913e·0000··ix.output....>..00000350:·7574·7075·748e·a18d·913e·0000·2973·6574··utput....>..)set
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./usr/share/doc/axiom-doc/src/input/matrix22.input.dvi.gz
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matrix22.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 481 lines modifiedOffset 12, 481 lines modified
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00000120:·8e9f·1788·8b8d·9200·d863·8044·6563·656d··.........c.Decem 
00000130:·90ac·7262·9053·8e65·7296·03ea·a832·2c93··..rb.S.er....2,.00000120:·8e9f·1766·6a8d·9200·dd1f·0b4a·616e·90ac··...fj......Jan..
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000001d0:·00a0·023f·0000·8da0·fde4·0000·8d91·3e00··...?..........>.000001d0:·0000·8da0·fde4·0000·8d91·3e00·00f3·33c2··..........>...3.
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mfinfact.input.dvi
    
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 00000310:·666f·6f31·2993·2866·6f6f·3229·9328·7072··foo1).(foo2).(pr
 00000320:·696e·7493·2766·6f6f·3329·298e·a18d·913e··int.'foo3))....>
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./usr/share/doc/axiom-doc/src/input/mountain.input.dvi.gz
43.6 KB
mountain.input.dvi
    
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Offset 12, 323 lines modifiedOffset 12, 323 lines modified
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mpoly.input.dvi
    
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Offset 12, 216 lines modifiedOffset 12, 216 lines modified
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Max diff block lines reached; 249898/265396 bytes (94.16%) of diff not shown.
13.7 KB
./usr/share/doc/axiom-doc/src/input/negfloats.input.dvi
    
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Offset 12, 100 lines modifiedOffset 12, 100 lines modified
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nepip.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/noonburg.input.dvi.gz
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noonburg.input.dvi
    
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Offset 12, 362 lines modifiedOffset 12, 361 lines modified
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00000130:·8044·6563·656d·90ac·7262·9053·8e65·7296··.Decem..rb.S.er.00000130:·0b4a·616e·90ac·7275·6172·7996·03ea·a835··.Jan..ruary....5
00000140:·03ea·a832·2c93·3230·3234·8e9f·2400·018d··...2,.2024..$...00000140:·2c93·3230·3236·8e9f·2400·018d·9200·f1a1··,.2026..$.......
00000150:·9200·f1a1·4bf3·3174·0c89·3a00·0900·0000··....K.1t..:.....00000150:·4bf3·3174·0c89·3a00·0900·0000·0900·0000··K.1t..:.........
00000160:·0900·0000·0563·6d62·7839·dc41·6273·7472··.....cmbx9.Abstr00000160:·0563·6d62·7839·dc41·6273·7472·6163·748e··.cmbx9.Abstract.
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00000180:·0103·8000·f31b·4bf1·6079·000a·0000·000a··......K.`y......00000180:·f31b·4bf1·6079·000a·0000·000a·0000·0005··..K.`y..........
00000190:·0000·0005·636d·7231·30c6·318e·8e8e·8c8b··....cmr10.1.....00000190:·636d·7231·30c6·318e·8e8e·8c8b·0000·0002··cmr10.1.........
000001a0:·0000·0002·0000·0000·0000·0000·0000·0000··................000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001c0:·0000·0000·0000·0000·0000·002a·a002·7900··...........*..y.000001c0:·0000·0000·0000·002a·a002·7900·008d·a0fd··.......*..y.....
000001d0:·008d·a0fd·a300·00a0·023f·0000·8da0·fde4··.........?......000001d0:·a300·00a0·023f·0000·8da0·fde4·0000·8d91··.....?..........
000001e0:·0000·8d91·3e00·00f3·33c2·d64e·a000·0e66··....>...3..N...f000001e0:·3e00·00f3·33c2·d64e·a000·0e66·6600·0c00··>...3..N...ff...
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00000200:·6e95·8ccc·7465·6e93·7473·8e8e·9f1e·0000··n...ten.ts......00000200:·7465·6e93·7473·8e8e·9f1e·0000·8d8d·9201··ten.ts..........
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00000250:·a0fd·a300·00a0·023f·0000·8da0·fde4·0000··.......?........00000250:·00a0·023f·0000·8da0·fde4·0000·8d8d·913e··...?...........>
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000002c0:·0563·6d74·7439·e02d·2d43·6f70·7972·6967··.cmtt9.--Copyrig000002c0:·7439·e02d·2d43·6f70·7972·6967·6874·9604··t9.--Copyright..
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 00000370:·6765·9374·6573·7493·6f6e·8ea1·8d91·3e00··ge.test.on....>.
 00000380:·0029·7365·7496·04b9·966d·6573·7361·6765··.)set....message
00000390:·7361·6765·9361·7574·6f93·6f66·668e·a18d··sage.auto.off...00000390:·9361·7574·6f93·6f66·668e·a18d·913e·0000··.auto.off....>..
000003a0:·913e·0000·2963·6c65·6172·9104·b996·616c··.>..)clear....al000003a0:·2963·6c65·6172·9104·b996·616c·6c8e·a19f··)clear....all...
000003b0:·6c8e·a19f·13d5·0e8d·9176·e7cf·df7c·7c7c··l........v...|||000003b0:·13d5·0e8d·9176·e7cf·df7c·7c7c·2d8e·9f21··.....v...|||-..!
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000003e0:·934e·6f90·7333·6f6e·908c·cc62·7572·678e··.No.s3on...burg.000003e0:·7333·6f6e·908c·cc62·7572·678e·9f15·e71b··s3on...burg.....
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00000430:·696f·6e93·496e·7465·6765·728e·a18d·913e··ion.Integer....> 
00000440:·0000·2d2d·528e·a18d·913e·0000·2d2d·528e··..--R....>..--R. 
00000450:·a18d·913e·0000·2d2d·5291·0e2c·c228·3129··...>..--R..,.(1) 
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00000480:·0133·1f16·5479·7065·3a91·04b9·9644·6f6d··.3..Type:....Dom 
00000490:·6169·6e8e·a18d·913e·0000·2d2d·4591·04b9··ain....>..--E... 
000004a0:·9631·8ea1·a18d·913e·0000·2d2d·5396·04b9··.1.....>..--S...00000400:·937c·8ea6·8d91·3e00·00e0·2d2d·5396·04b9··.|....>...--S...
000004b0:·9632·936f·6693·368e·a18d·913e·0000·646d··.2.of.6....>..dm00000410:·9631·936f·6693·368e·a18d·913e·0000·524e··.1.of.6....>..RN
 00000420:·9604·b996·3a3d·9346·7261·6374·696f·6e93··....:=.Fraction.
 00000430:·496e·7465·6765·728e·a18d·913e·0000·2d2d··Integer....>..--
 00000440:·528e·a18d·913e·0000·2d2d·528e·a18d·913e··R....>..--R....>
 00000450:·0000·2d2d·5291·0e2c·c228·3129·9109·732c··..--R..,.(1)..s,
 00000460:·4672·6163·7469·6f6e·2849·6e74·6567·6572··Fraction(Integer
000004c0:·7030·9604·b996·3a3d·9344·4d50·285b·782c··p0....:=.DMP([x, 
000004d0:·792c·7a2c·635d·2c52·4e29·8ea1·8d91·3e00··y,z,c],RN)....>. 
000004e0:·002d·2d52·8ea1·8d91·3e00·002d·2d52·8ea1··.--R....>..--R.. 
000004f0:·8d91·3e00·002d·2d52·910e·2cc2·2832·2991··..>..--R..,.(2). 
00000500:·0973·2c44·6973·7472·6962·7574·6564·4d75··.s,DistributedMu 
00000510:·6c74·6976·6172·6961·7465·506f·6c79·6e6f··ltivariatePolyno 
00000520:·6d69·616c·285b·782c·792c·7a2c·635d·2c46··mial([x,y,z,c],F 
00000530:·7261·6374·696f·6e28·496e·7465·6765·7229··raction(Integer) 
00000540:·298e·a18d·913e·0000·2d2d·5292·0133·1f16··)....>..--R..3..00000470:·298e·a18d·913e·0000·2d2d·5292·0133·1f16··)....>..--R..3..
00000550:·5479·7065·3a91·04b9·9644·6f6d·6169·6e8e··Type:....Domain.00000480:·5479·7065·3a91·04b9·9644·6f6d·6169·6e8e··Type:....Domain.
00000560:·a18d·913e·0000·2d2d·4591·04b9·9632·8ea1··...>..--E....2..00000490:·a18d·913e·0000·2d2d·4591·04b9·9631·8ea1··...>..--E....1..
00000570:·a18d·913e·0000·2d2d·5396·04b9·9633·936f··...>..--S....3.o000004a0:·a18d·913e·0000·2d2d·5396·04b9·9632·936f··...>..--S....2.o
00000580:·6693·368e·a18d·913e·0000·7078·9604·b996··f.6....>..px....000004b0:·6693·368e·a18d·913e·0000·646d·7030·9604··f.6....>..dmp0..
00000590:·3a93·646d·7030·933a·3d93·312d·632a·7893··:.dmp0.:=.1-c*x. 
000005a0:·2b78·2a28·795e·3293·2b93·7a5e·3229·8ea1··+x*(y^2.+.z^2)..000004c0:·b996·3a3d·9344·4d50·285b·782c·792c·7a2c··..:=.DMP([x,y,z,
 000004d0:·635d·2c52·4e29·8ea1·8d91·3e00·002d·2d52··c],RN)....>..--R
000005b0:·8d91·3e00·002d·2d52·8ea1·8d91·3e00·002d··..>..--R....>..-000004e0:·8ea1·8d91·3e00·002d·2d52·8ea1·8d91·3e00··....>..--R....>.
 000004f0:·002d·2d52·910e·2cc2·2832·2991·0973·2c44··.--R..,.(2)..s,D
 00000500:·6973·7472·6962·7574·6564·4d75·6c74·6976··istributedMultiv
 00000510:·6172·6961·7465·506f·6c79·6e6f·6d69·616c··ariatePolynomial
 00000520:·285b·782c·792c·7a2c·635d·2c46·7261·6374··([x,y,z,c],Fract
 00000530:·696f·6e28·496e·7465·6765·7229·298e·a18d··ion(Integer))...
 00000540:·913e·0000·2d2d·5292·0133·1f16·5479·7065··.>..--R..3..Type
 00000550:·3a91·04b9·9644·6f6d·6169·6e8e·a18d·913e··:....Domain....>
 00000560:·0000·2d2d·4591·04b9·9632·8ea1·a18d·913e··..--E....2.....>
 00000570:·0000·2d2d·5396·04b9·9633·936f·6693·368e··..--S....3.of.6.
 00000580:·a18d·913e·0000·7078·9604·b996·3a93·646d··...>..px....:.dm
 00000590:·7030·933a·3d93·312d·632a·7893·2b78·2a28··p0.:=.1-c*x.+x*(
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 000005c0:·8d91·3e00·002d·2d52·9133·f972·3291·1c59··..>..--R.3.r2..Y
000005d0:·3291·1c59·8432·8ea1·8d91·3e00·002d·2d52··2..Y.2....>..--R000005d0:·8432·8ea1·8d91·3e00·002d·2d52·910e·2cc2··.2....>..--R..,.
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./usr/share/doc/axiom-doc/src/input/noptip.input.dvi
    
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000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00e1··put.."..........000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00e1··put.."..........
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./usr/share/doc/axiom-doc/src/input/numericgamma.input.dvi.gz
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numericgamma.input.dvi
    
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000002c0:·3e00·0029·7379·7396·04b9·9672·6d93·2d66··>..)sys....rm.-f000002c0:·7379·7396·04b9·9672·6d93·2d66·936e·756d··sys....rm.-f.num
 000002d0:·6572·6963·6761·6d6d·612e·6f75·7470·7574··ericgamma.output
 000002e0:·8ea1·8d91·3e00·0029·7370·6f6f·6c91·04b9··....>..)spool...
000002d0:·936e·756d·6572·6963·6761·6d6d·612e·6f75··.numericgamma.ou000002f0:·966e·756d·6572·6963·6761·6d6d·612e·6f75··.numericgamma.ou
000002e0:·7470·7574·8ea1·8d91·3e00·0029·7370·6f6f··tput....>..)spoo00000300:·7470·7574·8ea1·8d91·3e00·0029·7365·7496··tput....>..)set.
000002f0:·6c91·04b9·966e·756d·6572·6963·6761·6d6d··l....numericgamm 
00000300:·612e·6f75·7470·7574·8ea1·8d91·3e00·0029··a.output....>..) 
00000310:·7365·7496·04b9·966d·6573·7361·6765·9374··set....message.t00000310:·04b9·966d·6573·7361·6765·9374·6573·7493··...message.test.
00000320:·6573·7493·6f6e·8ea1·8d91·3e00·0029·7365··est.on....>..)se00000320:·6f6e·8ea1·8d91·3e00·0029·7365·7496·04b9··on....>..)set...
00000330:·7496·04b9·966d·6573·7361·6765·9361·7574··t....message.aut00000330:·966d·6573·7361·6765·9361·7574·6f93·6f66··.message.auto.of
00000340:·6f93·6f66·668e·a18d·913e·0000·2963·6c65··o.off....>..)cle00000340:·668e·a18d·913e·0000·2963·6c65·6172·9104··f....>..)clear..
00000350:·6172·9104·b996·616c·6c8e·a18d·913e·0000··ar....all....>..00000350:·b996·616c·6c8e·a18d·913e·0000·2973·7973··..all....>..)sys
00000360:·2973·7973·9604·b996·6370·9324·4158·494f··)sys....cp.$AXIO00000360:·9604·b996·6370·9324·4158·494f·4d2f·2e2e··....cp.$AXIOM/..
00000370:·4d2f·2e2e·2f2e·2e2f·7372·632f·696e·7075··M/../../src/inpu00000370:·2f2e·2e2f·7372·632f·696e·7075·742f·6e75··/../src/input/nu
 00000380:·6d65·7269·6367·616d·6d61·2e69·6e70·7574··mericgamma.input
 00000390:·2e70·616d·7068·6c65·7493·2e8e·a18d·913e··.pamphlet......>
 000003a0:·0000·296c·6973·7096·04b9·9628·7461·6e67··..)lisp....(tang
00000380:·742f·6e75·6d65·7269·6367·616d·6d61·2e69··t/numericgamma.i000003b0:·6c65·9322·6e75·6d65·7269·6367·616d·6d61··le."numericgamma
00000390:·6e70·7574·2e70·616d·7068·6c65·7493·2e8e··nput.pamphlet...000003c0:·2e69·6e70·7574·2e70·616d·7068·6c65·7422··.input.pamphlet"
000003a0:·a18d·913e·0000·296c·6973·7096·04b9·9628··...>..)lisp....( 
000003b0:·7461·6e67·6c65·9322·6e75·6d65·7269·6367··tangle."numericg 
000003c0:·616d·6d61·2e69·6e70·7574·2e70·616d·7068··amma.input.pamph 
000003d0:·6c65·7422·9322·7366·782e·7370·6164·2293··let"."sfx.spad".000003d0:·9322·7366·782e·7370·6164·2293·2273·6678··."sfx.spad"."sfx
000003e0:·2273·6678·2e73·7061·6422·298e·a18d·913e··"sfx.spad")....>000003e0:·2e73·7061·6422·298e·a18d·913e·0000·2963··.spad")....>..)c
000003f0:·0000·2963·6f91·04b9·9673·6678·2e73·7061··..)co....sfx.spa000003f0:·6f91·04b9·9673·6678·2e73·7061·648e·a1a1··o....sfx.spad...
00000400:·648e·a1a1·8d91·3e00·002d·2d53·9604·b996··d.....>..--S....00000400:·8d91·3e00·002d·2d53·9604·b996·3193·6f66··..>..--S....1.of
00000410:·3193·6f66·9333·368e·a18d·913e·0000·4761··1.of.36....>..Ga00000410:·9333·368e·a18d·913e·0000·4761·6d28·613a··.36....>..Gam(a:
00000420:·6d28·613a·466c·6f61·742c·783a·466c·6f61··m(a:Float,x:Floa00000420:·466c·6f61·742c·783a·466c·6f61·7429·3a46··Float,x:Float):F
00000430:·7429·3a46·6c6f·6174·9104·b996·3d3d·8ea1··t):Float....==..00000430:·6c6f·6174·9104·b996·3d3d·8ea1·8d91·4773··loat....==....Gs
00000440:·8d91·4773·2c69·6696·04b9·9678·933c·9330··..Gs,if....x.<.0 
00000450:·2e30·936f·7293·6193·3c93·302e·3093·7468··.0.or.a.<.0.0.th 
00000460:·656e·9365·7272·6f72·9322·496e·7661·6c69··en.error."Invali 
00000470:·6493·6172·6775·6d65·6e74·7322·8ea1·8d91··d.arguments".... 
00000480:·4773·2c69·6696·04b9·9678·933d·9330·2e30··Gs,if....x.=.0.000000440:·2c69·6696·04b9·9678·933c·9330·2e30·936f··,if....x.<.0.0.o
 00000450:·7293·6193·3c93·302e·3093·7468·656e·9365··r.a.<.0.0.then.e
 00000460:·7272·6f72·9322·496e·7661·6c69·6493·6172··rror."Invalid.ar
 00000470:·6775·6d65·6e74·7322·8ea1·8d91·4773·2c69··guments"....Gs,i
 00000480:·6696·04b9·9678·933d·9330·2e30·9374·6865··f....x.=.0.0.the
00000490:·9374·6865·6e93·7265·7475·726e·9347·616d··.then.return.Gam00000490:·6e93·7265·7475·726e·9347·616d·6d61·2861··n.return.Gamma(a
000004a0:·6d61·2861·298e·a1a1·8d91·4773·2c49·544d··ma(a).....Gs,ITM000004a0:·298e·a1a1·8d91·4773·2c49·544d·4158·9604··).....Gs,ITMAX..
000004b0:·4158·9604·b996·3d3d·3e93·3130·3091·25cc··AX....==>.100.%.000004b0:·b996·3d3d·3e93·3130·3091·25cc·b02d·2d93··..==>.100.%..--.
000004c0:·b02d·2d93·4d61·7869·6d75·6d93·616c·6c6f··.--.Maximum.allo000004c0:·4d61·7869·6d75·6d93·616c·6c6f·7765·6493··Maximum.allowed.
000004d0:·7765·6493·6e75·6d62·6572·936f·6693·6974··wed.number.of.it000004d0:·6e75·6d62·6572·936f·6693·6974·6572·6174··number.of.iterat
000004e0:·6572·6174·696f·6e73·8ea1·8d91·4773·2c46··erations....Gs,F000004e0:·696f·6e73·8ea1·8d91·4773·2c46·504d·494e··ions....Gs,FPMIN
000004f0:·504d·494e·9604·b996·3d3d·3e93·312e·3065··PMIN....==>.1.0e000004f0:·9604·b996·3d3d·3e93·312e·3065·2d31·3030··....==>.1.0e-100
00000500:·2d31·3030·3091·0973·2c2d·2d93·6e65·6172··-1000..s,--.near00000500:·3091·0973·2c2d·2d93·6e65·6172·9374·6865··0..s,--.near.the
00000510:·9374·6865·9373·6d61·6c6c·6573·7493·7265··.the.smallest.re00000510:·9373·6d61·6c6c·6573·7493·7265·7072·6573··.smallest.repres
00000520:·7072·6573·656e·7461·626c·6593·6e75·6d62··presentable.numb00000520:·656e·7461·626c·6593·6e75·6d62·6572·8ea1··entable.number..
00000530:·6572·8ea1·8d92·00aa·ac7a·2d2d·9604·b996··er.......z--....00000530:·8d92·00aa·ac7a·2d2d·9604·b996·2874·6865··.....z--....(the
00000540:·2874·6865·7265·9369·7393·6e6f·9373·6d61··(there.is.no.sma00000540:·7265·9369·7393·6e6f·9373·6d61·6c6c·6573··re.is.no.smalles
00000550:·6c6c·6573·7493·7265·7072·6573·656e·7461··llest.representa00000550:·7493·7265·7072·6573·656e·7461·626c·6593··t.representable.
00000560:·626c·6593·666c·6f61·7429·8ea1·a18d·9147··ble.float).....G00000560:·666c·6f61·7429·8ea1·a18d·9147·732c·4550··float).....Gs,EP
00000570:·732c·4550·5396·04b9·963a·3d93·2831·302e··s,EPS....:=.(10.00000570:·5396·04b9·963a·3d93·2831·302e·302a·2a28··S....:=.(10.0**(
00000580:·302a·2a28·2d64·6967·6974·7328·2924·466c··0**(-digits()$Fl00000580:·2d64·6967·6974·7328·2924·466c·6f61·742b··-digits()$Float+
00000590:·6f61·742b·3129·2924·466c·6f61·7491·0973··oat+1))$Float..s00000590:·3129·2924·466c·6f61·7491·0973·2c2d·2d93··1))$Float..s,--.
000005a0:·2c2d·2d93·5265·6c61·7469·7665·9361·6363··,--.Relative.acc000005a0:·5265·6c61·7469·7665·9361·6363·7572·6163··Relative.accurac
000005b0:·7572·6163·798e·a1a1·8d91·4773·2c61·6e3a··uracy.....Gs,an:000005b0:·798e·a1a1·8d91·4773·2c61·6e3a·9104·b996··y.....Gs,an:....
 000005c0:·466c·6f61·748e·a18d·9147·732c·6465·6c3a··Float....Gs,del:
000005c0:·9104·b996·466c·6f61·748e·a18d·9147·732c··....Float....Gs,000005d0:·9104·b996·466c·6f61·748e·a1a1·8d91·4773··....Float.....Gs
000005d0:·6465·6c3a·9104·b996·466c·6f61·748e·a1a1··del:....Float... 
000005e0:·8d91·4773·2c62·3a46·6c6f·6174·3a3d·782b··..Gs,b:Float:=x+000005e0:·2c62·3a46·6c6f·6174·3a3d·782b·312e·302d··,b:Float:=x+1.0-
000005f0:·312e·302d·6191·179f·ee2d·2d96·04b9·9653··1.0-a....--....S000005f0:·6191·179f·ee2d·2d96·04b9·9653·6574·9375··a....--....Set.u
00000600:·6574·9375·7093·666f·7293·6576·616c·7561··et.up.for.evalua00000600:·7093·666f·7293·6576·616c·7561·7469·6e67··p.for.evaluating
00000610:·7469·6e67·9363·6f6e·7469·6e75·6564·9366··ting.continued.f00000610:·9363·6f6e·7469·6e75·6564·9366·7261·6374··.continued.fract
00000620:·7261·6374·696f·6e73·8ea1·8d91·4773·2c63··ractions....Gs,c00000620:·696f·6e73·8ea1·8d91·4773·2c63·3a46·6c6f··ions....Gs,c:Flo
00000630:·3a46·6c6f·6174·3a3d·312e·302f·4650·4d49··:Float:=1.0/FPMI00000630:·6174·3a3d·312e·302f·4650·4d49·4e91·0e2c··at:=1.0/FPMIN..,
00000640:·4e91·0e2c·c22d·2d96·04b9·9662·7993·6d6f··N..,.--....by.mo00000640:·c22d·2d96·04b9·9662·7993·6d6f·6469·6669··.--....by.modifi
00000650:·6469·6669·6564·934c·656e·747a·2773·936d··dified.Lentz's.m00000650:·6564·934c·656e·747a·2773·936d·6574·686f··ed.Lentz's.metho
00000660:·6574·686f·648e·a18d·9147·732c·643a·466c··ethod....Gs,d:Fl00000660:·648e·a18d·9147·732c·643a·466c·6f61·743a··d....Gs,d:Float:
00000670:·6f61·743a·3d31·2e30·2f62·9121·131a·2d2d··oat:=1.0/b.!..--00000670:·3d31·2e30·2f62·9121·131a·2d2d·9604·b996··=1.0/b.!..--....
00000680:·9604·b996·7769·7468·9362·5f30·933d·9330··....with.b_0.=.000000680:·7769·7468·9362·5f30·933d·9330·8ea1·8d91··with.b_0.=.0....
00000690:·8ea1·8d91·4773·2c68·3a46·6c6f·6174·3a3d··....Gs,h:Float:=00000690:·4773·2c68·3a46·6c6f·6174·3a3d·648e·a18d··Gs,h:Float:=d...
000006a0:·648e·a18d·9147·732c·693a·3d31·8ea1·8d91··d....Gs,i:=1....000006a0:·9147·732c·693a·3d31·8ea1·8d91·4773·2c72··.Gs,i:=1....Gs,r
000006b0:·4773·2c72·6570·6561·7491·46df·ca2d·2d96··Gs,repeat.F..--.000006b0:·6570·6561·7491·46df·ca2d·2d96·04b9·9669··epeat.F..--....i
000006c0:·04b9·9669·7465·7261·7465·9374·6f93·636f··...iterate.to.co000006c0:·7465·7261·7465·9374·6f93·636f·6e76·6572··terate.to.conver
000006d0:·6e76·6572·6765·6e63·658e·a18d·9150·e658··nvergence....P.X000006d0:·6765·6e63·658e·a18d·9150·e658·616e·3a3d··gence....P.Xan:=
000006e0:·616e·3a3d·2d69·2a28·692d·6129·8ea1·8d91··an:=-i*(i-a)....000006e0:·2d69·2a28·692d·6129·8ea1·8d91·50e6·5862··-i*(i-a)....P.Xb
000006f0:·50e6·5862·3a3d·622b·322e·308e·a18d·9150··P.Xb:=b+2.0....P000006f0:·3a3d·622b·322e·308e·a18d·9150·e658·643a··:=b+2.0....P.Xd:
00000700:·e658·643a·3d61·6e2a·642b·628e·a18d·9150··.Xd:=an*d+b....P00000700:·3d61·6e2a·642b·628e·a18d·9150·e658·6966··=an*d+b....P.Xif
00000710:·e658·6966·9604·b996·6162·7328·6429·933c··.Xif....abs(d).< 
00000720:·9346·504d·494e·9374·6865·6e93·643a·3d46··.FPMIN.then.d:=F 
00000730:·504d·494e·8ea1·8d91·50e6·5863·3a3d·622b··PMIN....P.Xc:=b+ 
00000740:·616e·2f63·3b8e·a18d·9150·e658·6966·9604··an/c;....P.Xif.. 
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./usr/share/doc/axiom-doc/src/input/oct.input.dvi.gz
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oct.input.dvi
    
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00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·a6a4··..?.............00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·a6a4··..?.............
00000090:·0cf3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..00000090:·0cf3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..
Offset 12, 404 lines modifiedOffset 12, 404 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·746f·9073·8e63·742e·696e··put..7to.s.ct.in000000d0:·7075·7491·0537·746f·9073·8e63·742e·696e··put..7to.s.ct.in
000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00e1··put.."..........000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00e1··put.."..........
000000f0:·b0cf·f327·58ab·510b·000c·0000·000c·0000··...'X.Q.........000000f0:·b0cf·f327·58ab·510b·000c·0000·000c·0000··...'X.Q.........
00000100:·0005·636d·7231·32d2·5469·6d6f·7468·90ac··..cmr12.Timoth..00000100:·0005·636d·7231·32d2·5469·6d6f·7468·90ac··..cmr12.Timoth..
00000110:·7279·9103·eaa8·4461·6c79·8e8e·8e8e·8e9f··ry....Daly......00000110:·7279·9103·eaa8·4461·6c79·8e8e·8e8e·8e9f··ry....Daly......
00000120:·1788·8b8d·9200·d863·8044·6563·656d·90ac··.......c.Decem.. 
00000130:·7262·9053·8e65·7296·03ea·a832·2c93·3230··rb.S.er....2,.2000000120:·1766·6a8d·9200·dd1f·0b4a·616e·90ac·7275··.fj......Jan..ru
 00000130:·6172·7996·03ea·a835·2c93·3230·3236·8e9f··ary....5,.2026..
00000140:·3234·8e9f·2400·018d·9200·f1a1·4bf3·3174··24..$.......K.1t00000140:·2400·018d·9200·f1a1·4bf3·3174·0c89·3a00··$.......K.1t..:.
00000150:·0c89·3a00·0900·0000·0900·0000·0563·6d62··..:..........cmb00000150:·0900·0000·0900·0000·0563·6d62·7839·dc41··.........cmbx9.A
00000160:·7839·dc41·6273·7472·6163·748e·9f0f·acd1··x9.Abstract.....00000160:·6273·7472·6163·748e·9f0f·acd1·8e9f·1e00··bstract.........
00000170:·8e9f·1e00·008d·8d92·0103·8000·f31b·4bf1··..............K.00000170:·008d·8d92·0103·8000·f31b·4bf1·6079·000a··..........K.`y..
00000180:·6079·000a·0000·000a·0000·0005·636d·7231··`y..........cmr100000180:·0000·000a·0000·0005·636d·7231·30c6·318e··........cmr10.1.
00000190:·30c6·318e·8e8e·8c8b·0000·0002·0000·0000··0.1.............00000190:·8e8e·8c8b·0000·0002·0000·0000·0000·0000··................
000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................
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./usr/share/doc/axiom-doc/src/input/octonion.input.dvi.gz
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octonion.input.dvi
    
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Offset 12, 640 lines modifiedOffset 12, 640 lines modified
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ode.input.dvi
    
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Offset 12, 328 lines modifiedOffset 12, 328 lines modified
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oktofail.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/op1.input.dvi.gz
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op1.input.dvi
    
Offset 1, 398 lines modifiedOffset 1, 398 lines modified
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000003e0:·a18d·913e·0000·2d2d·528e·a18d·913e·0000··...>..--R....>.. 
000003f0:·2d2d·5291·0e2c·c228·3129·9109·732c·5371··--R..,.(1)..s,Sq 
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 00000400:·4d61·7472·6978·2832·2c49·6e74·6567·6572··Matrix(2,Integer
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 00000420:·5479·7065·3a91·04b9·9644·6f6d·6169·6e8e··Type:....Domain.
 00000430:·a18d·913e·0000·2d2d·4591·04b9·9631·8ea1··...>..--E....1..
 00000440:·a18d·913e·0000·2d2d·5396·04b9·9632·936f··...>..--S....2.o
 00000450:·6693·3231·8ea1·8d91·3e00·0074·9604·b996··f.21....>..t....
 00000460:·3a3d·936f·7065·7261·746f·7228·2274·696c··:=.operator("til
 00000470:·6465·2229·933a·3a93·4f50·2852·298e·a18d··de").::.OP(R)...
000004c0:·7065·3a91·04b9·964f·7065·7261·746f·7228··pe:....Operator( 
000004d0:·5371·7561·7265·4d61·7472·6978·2832·2c49··SquareMatrix(2,I 
000004e0:·6e74·6567·6572·2929·8ea1·8d91·3e00·002d··nteger))....>..- 
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 00000490:·528e·a18d·913e·0000·2d2d·5291·0e2c·c228··R....>..--R..,.(
 000004a0:·3229·9109·732c·7469·6c64·658e·a18d·913e··2)..s,tilde....>
 000004b0:·0000·2d2d·5292·00b3·8c44·5479·7065·3a91··..--R....DType:.
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 000004d0:·7265·4d61·7472·6978·2832·2c49·6e74·6567··reMatrix(2,Integ
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 00000530:·7065·7261·746f·728e·a18d·913e·0000·2d2d··perator....>..--
 00000540:·528e·a18d·913e·0000·2d2d·5291·0e2c·c24f··R....>..--R..,.O
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./usr/share/doc/axiom-doc/src/input/opalg.input.dvi.gz
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opalg.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 312 lines modifiedOffset 12, 312 lines modified
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overload.input.dvi
    
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 00000340:·9650·4143·5241·548e·a18d·913e·0000·2d2d··.PACRAT....>..--
 00000350:·528e·a18d·913e·0000·2d2d·528e·a18d·913e··R....>..--R....>
 00000360:·0000·2d2d·5291·0e2c·c228·3129·9109·732c··..--R..,.(1)..s,
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 00000430:·3a91·04b9·964c·6973·7428·4f72·6465·7265··:....List(Ordere
 00000440:·6456·6172·6961·626c·654c·6973·7428·5b78··dVariableList([x
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 00000460:·4591·04b9·9632·8ea1·a18d·913e·0000·2d2d··E....2.....>..--
 00000470:·5396·04b9·9633·936f·6693·3236·8ea1·8d91··S....3.of.26....
 00000480:·3e00·0050·6f6c·7952·696e·673a·3d44·4d50··>..PolyRing:=DMP
 00000490:·2873·796d·622c·4b29·8ea1·8d91·3e00·002d··(symb,K)....>..-
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 000004b0:·3e00·002d·2d52·910e·2cc2·2833·298e·a18d··>..--R..,.(3)...
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 00000520:·2d52·9109·732c·6265·7229·8ea1·8d91·3e00··-R..s,ber)....>.
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000003e0:·913e·0000·7379·6d62·3a3d·5b78·2c79·2c7a··.>..symb:=[x,y,z 
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 000005b0:·732c·4469·7265·6374·5072·6f64·7563·7428··s,DirectProduct(
 000005c0:·332c·4e6f·6e4e·6567·6174·6976·6549·6e74··3,NonNegativeInt
 000005d0:·6567·6572·298e·a18d·913e·0000·2d2d·5292··eger)....>..--R.
 000005e0:·0133·1f16·5479·7065·3a91·04b9·9644·6f6d··.3..Type:....Dom
 000005f0:·6169·6e8e·a18d·913e·0000·2d2d·4591·04b9··ain....>..--E...
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 00000620:·726f·6a50·7496·04b9·963a·3d93·5072·6f6a··rojPt....:=.Proj
 00000630:·6563·7469·7665·506c·616e·6528·4b29·8ea1··ectivePlane(K)..
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000004f0:·285b·782c·792c·7a5d·2c50·7365·7564·6f41··([x,y,z],PseudoA 
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10.3 KB
./usr/share/doc/axiom-doc/src/input/parscurv.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/parsurf.input.dvi
    
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Offset 12, 88 lines modifiedOffset 12, 87 lines modified
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35.8 KB
pascal.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/pfr.input.dvi.gz
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pfr.input.dvi
    
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pfr1.input.dvi
    
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pmint.input.dvi
    
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psgenfcn.input.dvi
    
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Offset 13, 745 lines modifiedOffset 13, 745 lines modified
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./usr/share/doc/axiom-doc/src/input/quantumwalk.input.dvi.gz
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quantumwalk.input.dvi
    
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quat.input.dvi
    
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00000120:·8b8d·9200·d863·8044·6563·656d·90ac·7262··.....c.Decem..rb 
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 000001f0:·436f·6e95·8ccc·7465·6e93·7473·8e8e·9f1e··Con...ten.ts....
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000001d0:·0000·8da0·fde4·0000·8d91·3e00·00f3·33c2··..........>...3. 
000001e0:·d64e·a000·0e66·6600·0c00·0000·0663·6d62··.N...ff......cmb 
000001f0:·7831·32de·436f·6e95·8ccc·7465·6e93·7473··x12.Con...ten.ts 
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00000210:·8e8e·8c8b·0000·0003·0000·0000·0000·0000··................ 
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00000320:·7365·7496·04b9·9662·7265·616b·9372·6573··set....break.res00000320:·04b9·9662·7265·616b·9372·6573·756d·658e··...break.resume.
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quat1.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/r20abugs.input.dvi.gz
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r20abugs.input.dvi
    
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Offset 13, 2897 lines modifiedOffset 13, 2897 lines modified
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r20bugs.input.dvi
    
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Offset 13, 483 lines modifiedOffset 13, 483 lines modified
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7472·3230·6275·6773·2e69··put..7tr20bugs.i000000d0:·7075·7491·0537·7472·3230·6275·6773·2e69··put..7tr20bugs.i
000000e0:·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200··nput..".........000000e0:·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200··nput..".........
000000f0:·b563·0ff3·2758·ab51·0b00·0c00·0000·0c00··.c..'X.Q........000000f0:·b563·0ff3·2758·ab51·0b00·0c00·0000·0c00··.c..'X.Q........
00000100:·0000·0563·6d72·3132·d24d·696b·95ac·7265··...cmr12.Mik..re00000100:·0000·0563·6d72·3132·d24d·696b·95ac·7265··...cmr12.Mik..re
00000110:·9b03·eaa8·4465·7793·6172·9861·6e64·9854··....Dew.ar.and.T00000110:·9b03·eaa8·4465·7793·6172·9861·6e64·9854··....Dew.ar.and.T
00000120:·696d·6f74·6893·7998·4461·6c79·8e8e·8e8e··imoth.y.Daly....00000120:·696d·6f74·6893·7998·4461·6c79·8e8e·8e8e··imoth.y.Daly....
00000130:·8e9f·1788·8b8d·9200·d863·8044·6563·656d··.........c.Decem 
00000140:·90ac·7262·9053·8e65·7296·03ea·a832·2c93··..rb.S.er....2,.00000130:·8e9f·1766·6a8d·9200·dd1f·0b4a·616e·90ac··...fj......Jan..
 00000140:·7275·6172·7996·03ea·a835·2c93·3230·3236··ruary....5,.2026
00000150:·3230·3234·8e9f·2400·018d·9200·f1a1·4bf3··2024..$.......K.00000150:·8e9f·2400·018d·9200·f1a1·4bf3·3174·0c89··..$.......K.1t..
00000160:·3174·0c89·3a00·0900·0000·0900·0000·0563··1t..:..........c00000160:·3a00·0900·0000·0900·0000·0563·6d62·7839··:..........cmbx9
00000170:·6d62·7839·dc41·6273·7472·6163·748e·9f0f··mbx9.Abstract...00000170:·dc41·6273·7472·6163·748e·9f0f·acd1·8e9f··.Abstract.......
00000180:·acd1·8e9f·1e00·008d·8d92·0103·8000·f31b··................00000180:·1e00·008d·8d92·0103·8000·f31b·4bf1·6079··............K.`y
00000190:·4bf1·6079·000a·0000·000a·0000·0005·636d··K.`y..........cm00000190:·000a·0000·000a·0000·0005·636d·7231·30c6··..........cmr10.
000001a0:·7231·30c6·318e·8e8e·8c8b·0000·0002·0000··r10.1...........000001a0:·318e·8e8e·8c8b·0000·0002·0000·0000·0000··1...............
000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001c0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001c0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001d0:·0000·0000·002a·a002·7900·008d·a0fd·a300··.....*..y.......000001d0:·002a·a002·7900·008d·a0fd·a300·00a0·023f··.*..y..........?
000001e0:·00a0·023f·0000·8da0·fde4·0000·8d91·3e00··...?..........>.000001e0:·0000·8da0·fde4·0000·8d91·3e00·00f3·33c2··..........>...3.
000001f0:·00f3·33c2·d64e·a000·0e66·6600·0c00·0000··..3..N...ff.....000001f0:·d64e·a000·0e66·6600·0c00·0000·0663·6d62··.N...ff......cmb
00000200:·0663·6d62·7831·32de·436f·6e95·8ccc·7465··.cmbx12.Con...te00000200:·7831·32de·436f·6e95·8ccc·7465·6e93·7473··x12.Con...ten.ts
00000210:·6e93·7473·8e9f·20fc·ed8d·8d91·3e00·0031··n.ts..·.....>..100000210:·8e9f·20fc·ed8d·8d91·3e00·0031·8e91·564c··..·.....>..1..VL
00000220:·8e91·564c·cb4c·6963·656e·7365·8e9f·15e7··..VL.License....00000220:·cb4c·6963·656e·7365·8e9f·15e7·1ba4·0c00··.License........
00000230:·1ba4·0c00·008d·9176·e7cf·f334·1af2·2256··.......v...4.."V00000230:·008d·9176·e7cf·f334·1af2·2256·000a·0000··...v...4.."V....
00000240:·000a·0000·000a·0000·0006·636d·6278·3130··..........cmbx1000000240:·000a·0000·0006·636d·6278·3130·df7c·9603··......cmbx10.|..
00000250:·df7c·9603·d554·6c69·6365·6e73·6593·7c8e··.|...Tlicense.|.00000250:·d554·6c69·6365·6e73·6593·7c8e·a912·9f32··.Tlicense.|....2
00000260:·a912·9f32·8d91·3e00·00f3·35df·a44e·0000··...2..>...5..N..00000260:·8d91·3e00·00f3·35df·a44e·0000·0900·0000··..>...5..N......
00000270:·0900·0000·0900·0000·0563·6d74·7439·e02d··.........cmtt9.-00000270:·0900·0000·0563·6d74·7439·e02d·2d43·6f70··.....cmtt9.--Cop
00000280:·2d43·6f70·7972·6967·6874·9604·b996·5468··-Copyright....Th00000280:·7972·6967·6874·9604·b996·5468·6593·4e75··yright....The.Nu
00000290:·6593·4e75·6d65·7269·6361·6c93·416c·676f··e.Numerical.Algo00000290:·6d65·7269·6361·6c93·416c·676f·7269·7468··merical.Algorith
000002a0:·7269·7468·6d73·9347·726f·7570·934c·696d··rithms.Group.Lim000002a0:·6d73·9347·726f·7570·934c·696d·6974·6564··ms.Group.Limited
000002b0:·6974·6564·9331·3939·312e·8e9f·139f·318d··ited.1991.....1.000002b0:·9331·3939·312e·8e9f·139f·318d·9176·e7cf··.1991.....1..v..
000002c0:·9176·e7cf·df7c·7c7c·2d8e·a1a1·8d91·76e7··.v...|||-.....v.000002c0:·df7c·7c7c·2d8e·a1a1·8d91·76e7·cf7c·9603··.|||-.....v..|..
 000002d0:·d554·2a93·7c8e·a68d·913e·0000·e029·7365··.T*.|....>...)se
 000002e0:·7496·04b9·9662·7265·616b·9372·6573·756d··t....break.resum
 000002f0:·658e·a40b·0000·8d91·3e00·0029·7370·6f6f··e.......>..)spoo
 00000300:·6c91·04b9·9672·3230·6275·6773·2e6f·7574··l....r20bugs.out
 00000310:·7075·748e·a18d·913e·0000·2973·6574·9604··put....>..)set..
 00000320:·b996·6d65·7373·6167·6593·7465·7374·936f··..message.test.o
 00000330:·6e8e·a18d·913e·0000·2973·6574·9604·b996··n....>..)set....
 00000340:·6d65·7373·6167·6593·6175·746f·936f·6666··message.auto.off
 00000350:·8ea1·8d91·3e00·0029·636c·6561·7291·04b9··....>..)clear...
 00000360:·9661·6c6c·8ea1·9f13·9f31·8d91·76e7·cfdf··.all.....1..v...
 00000370:·7c7c·7c2d·8ea4·0c00·008d·913e·0000·c67b··|||-.......>...{
 00000380:·9603·5555·5468·6973·930c·6c65·9374·6573··..UUThis..le.tes
 00000390:·7473·9362·7567·7393·0c78·6564·9361·7493··ts.bugs..xed.at.
 000003a0:·7265·6c65·6173·6593·322e·3061·2e91·0471··release.2.0a...q
 000003b0:·c77b·934d·696b·9ab8·e365·9344·6577·9861··.{.Mik...e.Dew.a
 000003c0:·7293·3137·2d35·2d39·358e·a18d·9176·e7cf··r.17-5-95....v..
000002d0:·cf7c·9603·d554·2a93·7c8e·a68d·913e·0000··.|...T*.|....>..000003d0:·df7c·9603·d554·2a93·7c8e·a6a4·0b00·008d··.|...T*.|.......
000002e0:·e029·7365·7496·04b9·9662·7265·616b·9372··.)set....break.r 
000002f0:·6573·756d·658e·a40b·0000·8d91·3e00·0029··esume.......>..) 
00000300:·7370·6f6f·6c91·04b9·9672·3230·6275·6773··spool....r20bugs 
00000310:·2e6f·7574·7075·748e·a18d·913e·0000·2973··.output....>..)s 
00000320:·6574·9604·b996·6d65·7373·6167·6593·7465··et....message.te 
00000330:·7374·936f·6e8e·a18d·913e·0000·2973·6574··st.on....>..)set 
00000340:·9604·b996·6d65·7373·6167·6593·6175·746f··....message.auto 
00000350:·936f·6666·8ea1·8d91·3e00·0029·636c·6561··.off....>..)clea 
00000360:·7291·04b9·9661·6c6c·8ea1·9f13·9f31·8d91··r....all.....1.. 
00000370:·76e7·cfdf·7c7c·7c2d·8ea4·0c00·008d·913e··v...|||-.......> 
00000380:·0000·c67b·9603·5555·5468·6973·930c·6c65··...{..UUThis..le 
00000390:·9374·6573·7473·9362·7567·7393·0c78·6564··.tests.bugs..xed 
000003a0:·9361·7493·7265·6c65·6173·6593·322e·3061··.at.release.2.0a 
000003b0:·2e91·0471·c77b·934d·696b·9ab8·e365·9344··...q.{.Mik...e.D 
000003c0:·6577·9861·7293·3137·2d35·2d39·358e·a18d··ew.ar.17-5-95... 
000003d0:·9176·e7cf·df7c·9603·d554·2a93·7c8e·a6a4··.v...|...T*.|... 
000003e0:·0b00·008d·913e·0000·e029·636c·6561·7291··.....>...)clear.000003e0:·913e·0000·e029·636c·6561·7291·04b9·9663··.>...)clear....c
000003f0:·04b9·9663·6f6d·706c·6574·656c·798e·a1a1··...completely...000003f0:·6f6d·706c·6574·656c·798e·a1a1·8d91·3e00··ompletely.....>.
00000400:·8d91·3e00·002d·2d53·9604·b996·3193·6f66··..>..--S....1.of 
00000410:·9332·378e·a18d·913e·0000·7896·04b9·963a··.27....>..x....: 
00000420:·3d93·6f70·6572·6174·6f72·9327·788e·a18d··=.operator.'x... 
00000430:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..-- 
00000440:·528e·a18d·913e·0000·2d2d·5291·0e2c·c228··R....>..--R..,.( 
00000450:·3129·9109·732c·788e·a18d·913e·0000·2d2d··1)..s,x....>..-- 
00000460:·5292·0112·0bfc·5479·7065·3a91·04b9·9642··R.....Type:....B 
00000470:·6173·6963·4f70·6572·6174·6f72·8ea1·8d91··asicOperator.... 
00000480:·3e00·002d·2d45·9104·b996·318e·a1a1·8d91··>..--E....1..... 
00000490:·3e00·002d·2d53·9604·b996·3293·6f66·9332··>..--S....2.of.200000400:·002d·2d53·9604·b996·3193·6f66·9332·378e··.--S....1.of.27.
 00000410:·a18d·913e·0000·7896·04b9·963a·3d93·6f70··...>..x....:=.op
 00000420:·6572·6174·6f72·9327·788e·a18d·913e·0000··erator.'x....>..
 00000430:·2d2d·528e·a18d·913e·0000·2d2d·528e·a18d··--R....>..--R...
 00000440:·913e·0000·2d2d·5291·0e2c·c228·3129·9109··.>..--R..,.(1)..
 00000450:·732c·788e·a18d·913e·0000·2d2d·5292·0112··s,x....>..--R...
 00000460:·0bfc·5479·7065·3a91·04b9·9642·6173·6963··..Type:....Basic
 00000470:·4f70·6572·6174·6f72·8ea1·8d91·3e00·002d··Operator....>..-
 00000480:·2d45·9104·b996·318e·a1a1·8d91·3e00·002d··-E....1.....>..-
 00000490:·2d53·9604·b996·3293·6f66·9332·378e·a18d··-S....2.of.27...
000004a0:·378e·a18d·913e·0000·7375·6d28·9604·b996··7....>..sum(....000004a0:·913e·0000·7375·6d28·9604·b996·2878·9369··.>..sum(....(x.i
000004b0:·2878·9369·932d·936d·7529·5e32·2c93·693d··(x.i.-.mu)^2,.i=000004b0:·932d·936d·7529·5e32·2c93·693d·312e·2e4e··.-.mu)^2,.i=1..N
000004c0:·312e·2e4e·9329·8ea1·8d91·3e00·002d·2d52··1..N.)....>..--R 
000004d0:·8ea1·8d91·3e00·002d·2d52·8ea1·8d91·3e00··....>..--R....>.000004c0:·9329·8ea1·8d91·3e00·002d·2d52·8ea1·8d91··.)....>..--R....
000004e0:·002d·2d52·912a·8646·4e8e·a18d·913e·0000··.--R.*.FN....>.. 
000004f0:·2d2d·5291·25cc·b02d·2d2b·9121·131a·3291··--R.%..--+.!..2. 
00000500:·4b99·6032·8ea1·8d91·3e00·002d·2d52·910e··K.`2....>..--R.. 
00000510:·2cc2·2832·2996·0973·2c3e·9117·9fee·7828··,.(2)..s,>....x( 
00000520:·6929·932d·9604·b996·326d·7593·7828·6929··i).-....2mu.x(i) 
00000530:·932b·936d·758e·a18d·913e·0000·2d2d·5291··.+.mu....>..--R. 
00000540:·25cc·b02d·2d2b·8ea1·8d91·3e00·002d·2d52··%..--+....>..--R000004d0:·3e00·002d·2d52·8ea1·8d91·3e00·002d·2d52··>..--R....>..--R
 000004e0:·912a·8646·4e8e·a18d·913e·0000·2d2d·5291··.*.FN....>..--R.
 000004f0:·25cc·b02d·2d2b·9121·131a·3291·4b99·6032··%..--+.!..2.K.`2
 00000500:·8ea1·8d91·3e00·002d·2d52·910e·2cc2·2832··....>..--R..,.(2
 00000510:·2996·0973·2c3e·9117·9fee·7828·6929·932d··)..s,>....x(i).-
 00000520:·9604·b996·326d·7593·7828·6929·932b·936d··....2mu.x(i).+.m
 00000530:·758e·a18d·913e·0000·2d2d·5291·25cc·b02d··u....>..--R.%..-
 00000540:·2d2b·8ea1·8d91·3e00·002d·2d52·9125·ccb0··-+....>..--R.%..
00000550:·9125·ccb0·693d·9104·b996·318e·a18d·913e··.%..i=....1....>00000550:·693d·9104·b996·318e·a18d·913e·0000·2d2d··i=....1....>..--
00000560:·0000·2d2d·5292·00f5·b278·5479·7065·3a91··..--R....xType:.00000560:·5292·00f5·b278·5479·7065·3a91·04b9·9645··R....xType:....E
00000570:·04b9·9645·7870·7265·7373·696f·6e28·496e··...Expression(In00000570:·7870·7265·7373·696f·6e28·496e·7465·6765··xpression(Intege
00000580:·7465·6765·7229·8ea1·8d91·3e00·002d·2d45··teger)....>..--E00000580:·7229·8ea1·8d91·3e00·002d·2d45·9104·b996··r)....>..--E....
00000590:·9104·b996·328e·a1a1·8d91·3e00·002d·2d53··....2.....>..--S00000590:·328e·a1a1·8d91·3e00·002d·2d53·9604·b996··2.....>..--S....
000005a0:·9604·b996·3393·6f66·9332·378e·a18d·913e··....3.of.27....>000005a0:·3393·6f66·9332·378e·a18d·913e·0000·4428··3.of.27....>..D(
000005b0:·0000·4428·252c·6d75·298e·a18d·913e·0000··..D(%,mu)....>..000005b0:·252c·6d75·298e·a18d·913e·0000·2d2d·528e··%,mu)....>..--R.
000005c0:·2d2d·528e·8e9f·1e00·008d·8d92·0103·8000··--R.............000005c0:·8e9f·1e00·008d·8d92·0103·8000·c632·8e8e··.............2..
000005d0:·c632·8e8e·8e8c·8b00·0000·0300·0000·0000··.2..............000005d0:·8e8c·8b00·0000·0300·0000·0000·0000·0000··................
000005e0:·0000·0000·0000·0000·0000·0000·0000·0000··................000005e0:·0000·0000·0000·0000·0000·0000·0000·0000··................
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./usr/share/doc/axiom-doc/src/input/r21bugs.input.dvi.gz
238 KB
r21bugs.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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00000010:·5465·5820·6f75·7470·7574·2032·3032·342e··TeX·output·2024.00000010:·5465·5820·6f75·7470·7574·2032·3032·362e··TeX·output·2026.
00000020:·3132·2e30·323a·3131·3332·8b00·0000·0100··12.02:1132......00000020:·3031·2e30·353a·3231·3032·8b00·0000·0100··01.05:2102......
00000030:·0000·0000·0000·0000·0000·0000·0000·0000··................00000030:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000040:·0000·0000·0000·0000·0000·0000·0000·0000··................00000040:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000050:·0000·00ff·ffff·ff8d·ef1a·6865·6164·6572··..........header00000050:·0000·00ff·ffff·ff8d·ef1a·6865·6164·6572··..........header
00000060:·3d6c·3362·6163·6b65·6e64·2d64·7669·7073··=l3backend-dvips00000060:·3d6c·3362·6163·6b65·6e64·2d64·7669·7073··=l3backend-dvips
00000070:·2e70·726f·8ea0·0279·0000·8da0·fda3·0000··.pro...y........00000070:·2e70·726f·8ea0·0279·0000·8da0·fda3·0000··.pro...y........
00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·9685··..?.............00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·9685··..?.............
00000090:·28f3·26de·9119·c600·1147·ae00·1147·ae00··(.&......G...G..00000090:·28f3·26de·9119·c600·1147·ae00·1147·ae00··(.&......G...G..
Offset 14, 1783 lines modifiedOffset 14, 1783 lines modified
000000d0:·7075·7491·0537·7472·3231·6275·6773·2e69··put..7tr21bugs.i000000d0:·7075·7491·0537·7472·3231·6275·6773·2e69··put..7tr21bugs.i
000000e0:·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200··nput..".........000000e0:·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200··nput..".........
000000f0:·8ea1·35f3·2758·ab51·0b00·0c00·0000·0c00··..5.'X.Q........000000f0:·8ea1·35f3·2758·ab51·0b00·0c00·0000·0c00··..5.'X.Q........
00000100:·0000·0563·6d72·3132·d24d·696b·95ac·7265··...cmr12.Mik..re00000100:·0000·0563·6d72·3132·d24d·696b·95ac·7265··...cmr12.Mik..re
00000110:·9b03·eaa8·4465·7793·6172·2c98·4261·7272··....Dew.ar,.Barr00000110:·9b03·eaa8·4465·7793·6172·2c98·4261·7272··....Dew.ar,.Barr
00000120:·7998·5491·ff05·5672·6167·6572·2c98·616e··y.T...Vrager,.an00000120:·7998·5491·ff05·5672·6167·6572·2c98·616e··y.T...Vrager,.an
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 00000480:·0000·2d2d·528e·a18d·913e·0000·2d2d·528e··..--R....>..--R.
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 000004a0:·9109·732c·556e·6976·6172·6961·7465·506f··..s,UnivariatePo
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 00000560:·d993·a052·0007·0000·0007·0000·0004·636d··...R..........cm
 00000570:·7237·c532·8e91·047c·73c6·3096·0238·e02b··r7.2...|s.0..8.+
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 00000590:·d84c·c630·9602·c718·3d93·318e·a18d·9176··.L.0....=.1....v
 000005a0:·e7cf·df7c·9603·d554·2a93·7c8e·9f12·9e94··...|...T*.|.....
 000005b0:·8d91·3e00·00e0·2d2d·5396·04b9·9633·936f··..>...--S....3.o
 000005c0:·6693·3237·8ea4·0b00·008d·913e·0000·5296··f.27.......>..R.
 000005d0:·04b9·963a·3d93·5241·4446·4628·494e·542c··...:=.RADFF(INT,
 000005e0:·9350·302c·9350·312c·9331·932d·9378·5e32··.P0,.P1,.1.-.x^2
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00000430:·653a·9104·b996·446f·6d61·696e·8ea1·8d91··e:....Domain.... 
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00000480:·a18d·913e·0000·2d2d·528e·a18d·913e·0000··...>..--R....>.. 
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000004c0:·7261·6374·696f·6e28·556e·6976·6172·6961··raction(Univaria 
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000004e0:·6e74·6567·6572·2929·298e·a18d·913e·0000··nteger)))....>.. 
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./usr/share/doc/axiom-doc/src/input/radix.input.dvi.gz
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radix.input.dvi
    
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Offset 12, 275 lines modifiedOffset 12, 275 lines modified
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000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7472·6164·6978·2e69·6e70··put..7tradix.inp000000d0:·7075·7491·0537·7472·6164·6978·2e69·6e70··put..7tradix.inp
000000e0:·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200·e1b0··ut.."...........000000e0:·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200·e1b0··ut.."...........
000000f0:·cff3·2758·ab51·0b00·0c00·0000·0c00·0000··..'X.Q..........000000f0:·cff3·2758·ab51·0b00·0c00·0000·0c00·0000··..'X.Q..........
00000100:·0563·6d72·3132·d254·696d·6f74·6890·ac72··.cmr12.Timoth..r00000100:·0563·6d72·3132·d254·696d·6f74·6890·ac72··.cmr12.Timoth..r
00000110:·7991·03ea·a844·616c·798e·8e8e·8e8e·9f17··y....Daly.......00000110:·7991·03ea·a844·616c·798e·8e8e·8e8e·9f17··y....Daly.......
00000120:·888b·8d92·00d8·6380·4465·6365·6d90·ac72··......c.Decem..r 
00000130:·6290·538e·6572·9603·eaa8·322c·9332·3032··b.S.er....2,.20200000120:·666a·8d92·00dd·1f0b·4a61·6e90·ac72·7561··fj......Jan..rua
 00000130:·7279·9603·eaa8·352c·9332·3032·368e·9f24··ry....5,.2026..$
00000140:·348e·9f24·0001·8d92·00f1·a14b·f331·740c··4..$.......K.1t.00000140:·0001·8d92·00f1·a14b·f331·740c·893a·0009··.......K.1t..:..
00000150:·893a·0009·0000·0009·0000·0005·636d·6278··.:..........cmbx00000150:·0000·0009·0000·0005·636d·6278·39dc·4162··........cmbx9.Ab
00000160:·39dc·4162·7374·7261·6374·8e9f·0fac·d18e··9.Abstract......00000160:·7374·7261·6374·8e9f·0fac·d18e·9f1e·0000··stract..........
00000170:·9f1e·0000·8d8d·9201·0380·00f3·1b4b·f160··.............K.`00000170:·8d8d·9201·0380·00f3·1b4b·f160·7900·0a00··.........K.`y...
00000180:·7900·0a00·0000·0a00·0000·0563·6d72·3130··y..........cmr1000000180:·0000·0a00·0000·0563·6d72·3130·c631·8e8e··.......cmr10.1..
00000190:·c631·8e8e·8e8c·8b00·0000·0200·0000·0000··.1..............00000190:·8e8c·8b00·0000·0200·0000·0000·0000·0000··................
000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001b0:·0000·0000·0000·0000·0000·0000·0000·2aa0··..............*.
000001c0:·0000·2aa0·0279·0000·8da0·fda3·0000·a002··..*..y..........000001c0:·0279·0000·8da0·fda3·0000·a002·3f00·008d··.y..........?...
000001d0:·3f00·008d·a0fd·e400·008d·913e·0000·f333··?..........>...3000001d0:·a0fd·e400·008d·913e·0000·f333·c2d6·4ea0··.......>...3..N.
000001e0:·c2d6·4ea0·000e·6666·000c·0000·0006·636d··..N...ff......cm000001e0:·000e·6666·000c·0000·0006·636d·6278·3132··..ff......cmbx12
000001f0:·6278·3132·de43·6f6e·958c·cc74·656e·9374··bx12.Con...ten.t000001f0:·de43·6f6e·958c·cc74·656e·9374·738e·8e9f··.Con...ten.ts...
00000200:·738e·8e9f·1e00·008d·8d92·0103·8000·c632··s..............200000200:·1e00·008d·8d92·0103·8000·c632·8e8e·8e8c··...........2....
00000210:·8e8e·8e8c·8b00·0000·0300·0000·0000·0000··................00000210:·8b00·0000·0300·0000·0000·0000·0000·0000··................
00000220:·0000·0000·0000·0000·0000·0000·0000·0000··................00000220:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000230:·0000·0000·0000·0000·0000·0000·0000·0001··................00000230:·0000·0000·0000·0000·0000·0001·92a0·0279··...............y
00000240:·96a0·0279·0000·8da0·fda3·0000·a002·3f00··...y..........?.00000240:·0000·8da0·fda3·0000·a002·3f00·008d·a0fd··..........?.....
00000250:·008d·a0fd·e400·008d·8d91·3e00·00de·318e··..........>...1.00000250:·e400·008d·8d91·3e00·00de·318e·9156·4ccb··......>...1..VL.
00000260:·9156·4ccb·4c69·6365·6e73·658e·9f15·e71b··.VL.License.....00000260:·4c69·6365·6e73·658e·9f15·e71b·a40c·0000··License.........
00000270:·a40c·0000·8d91·76e7·cff3·341a·f222·5600··......v...4.."V.00000270:·8d91·76e7·cff3·341a·f222·5600·0a00·0000··..v...4.."V.....
00000280:·0a00·0000·0a00·0000·0663·6d62·7831·30df··.........cmbx10.00000280:·0a00·0000·0663·6d62·7831·30df·7c96·03d5··.....cmbx10.|...
00000290:·7c96·03d5·546c·6963·656e·7365·937c·8ea9··|...Tlicense.|..00000290:·546c·6963·656e·7365·937c·8ea9·115d·a28d··Tlicense.|...]..
000002a0:·115d·a28d·913e·0000·f335·dfa4·4e00·0009··.]...>...5..N...000002a0:·913e·0000·f335·dfa4·4e00·0009·0000·0009··.>...5..N.......
000002b0:·0000·0009·0000·0005·636d·7474·39e0·2d2d··........cmtt9.--000002b0:·0000·0005·636d·7474·39e0·2d2d·436f·7079··....cmtt9.--Copy
000002c0:·436f·7079·7269·6768·7496·04b9·9654·6865··Copyright....The000002c0:·7269·6768·7496·04b9·9654·6865·934e·756d··right....The.Num
000002d0:·934e·756d·6572·6963·616c·9341·6c67·6f72··.Numerical.Algor000002d0:·6572·6963·616c·9341·6c67·6f72·6974·686d··erical.Algorithm
000002e0:·6974·686d·7393·4772·6f75·7093·4c69·6d69··ithms.Group.Limi000002e0:·7393·4772·6f75·7093·4c69·6d69·7465·6493··s.Group.Limited.
000002f0:·7465·6493·3139·3931·2e8e·9f12·5da1·8d91··ted.1991....]...000002f0:·3139·3931·2e8e·9f12·5da1·8d91·76e7·cfdf··1991....]...v...
00000300:·76e7·cfdf·7c7c·7c2d·8ea1·a18d·9176·e7cf··v...|||-.....v..00000300:·7c7c·7c2d·8ea1·a18d·9176·e7cf·7c96·03d5··|||-.....v..|...
00000310:·7c96·03d5·542a·937c·8ea6·8d91·3e00·00e0··|...T*.|....>...00000310:·542a·937c·8ea6·8d91·3e00·00e0·2973·6574··T*.|....>...)set
00000320:·2973·6574·9604·b996·6272·6561·6b93·7265··)set....break.re00000320:·9604·b996·6272·6561·6b93·7265·7375·6d65··....break.resume
00000330:·7375·6d65·8ea4·0b00·008d·913e·0000·2973··sume.......>..)s00000330:·8ea4·0b00·008d·913e·0000·2973·706f·6f6c··.......>..)spool
00000340:·706f·6f6c·9104·b996·7261·6469·782e·6f75··pool....radix.ou00000340:·9104·b996·7261·6469·782e·6f75·7470·7574··....radix.output
00000350:·7470·7574·8ea1·8d91·3e00·0029·7365·7496··tput....>..)set. 
00000360:·04b9·966d·6573·7361·6765·9374·6573·7493··...message.test. 
00000370:·6f6e·8ea1·8d91·3e00·0029·7365·7496·04b9··on....>..)set...00000350:·8ea1·8d91·3e00·0029·7365·7496·04b9·966d··....>..)set....m
 00000360:·6573·7361·6765·9374·6573·7493·6f6e·8ea1··essage.test.on..
 00000370:·8d91·3e00·0029·7365·7496·04b9·966d·6573··..>..)set....mes
00000380:·966d·6573·7361·6765·9361·7574·6f93·6f66··.message.auto.of00000380:·7361·6765·9361·7574·6f93·6f66·668e·a18d··sage.auto.off...
00000390:·668e·a18d·913e·0000·2963·6c65·6172·9104··f....>..)clear..00000390:·913e·0000·2963·6c65·6172·9104·b996·616c··.>..)clear....al
000003a0:·b996·616c·6c8e·a18d·913e·0000·2d2d·5396··..all....>..--S.000003a0:·6c8e·a18d·913e·0000·2d2d·5396·04b9·9631··l....>..--S....1
000003b0:·04b9·9631·936f·6693·3137·8ea1·8d91·3e00··...1.of.17....>.000003b0:·936f·6693·3137·8ea1·8d91·3e00·0031·3131··.of.17....>..111
000003c0:·0031·3131·3a3a·5261·6469·7845·7870·616e··.111::RadixExpan 
000003d0:·7369·6f6e·2835·298e·a18d·913e·0000·2d2d··sion(5)....>..-- 
000003e0:·528e·a18d·913e·0000·2d2d·528e·a18d·913e··R....>..--R....> 
000003f0:·0000·2d2d·5291·0e2c·c228·3129·9109·732c··..--R..,.(1)..s, 
00000400:·3432·318e·a18d·913e·0000·2d2d·5292·00ff··421....>..--R... 
00000410:·25a4·5479·7065·3a91·04b9·9652·6164·6978··%.Type:....Radix 
00000420:·4578·7061·6e73·696f·6e28·3529·8ea1·8d91··Expansion(5).... 
00000430:·3e00·002d·2d45·9104·b996·318e·a1a1·8d91··>..--E....1..... 
00000440:·3e00·002d·2d53·9604·b996·3293·6f66·9331··>..--S....2.of.1 
00000450:·378e·a18d·913e·0000·2835·2f32·3429·3a3a··7....>..(5/24):: 
00000460:·5261·6469·7845·7870·616e·7369·6f6e·2832··RadixExpansion(2000003c0:·3a3a·5261·6469·7845·7870·616e·7369·6f6e··::RadixExpansion
00000470:·298e·a18d·913e·0000·2d2d·528e·a18d·913e··)....>..--R....>000003d0:·2835·298e·a18d·913e·0000·2d2d·528e·a18d··(5)....>..--R...
00000480:·0000·2d2d·528e·a18d·913e·0000·2d2d·5291··..--R....>..--R.000003e0:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--
 000003f0:·5291·0e2c·c228·3129·9109·732c·3432·318e··R..,.(1)..s,421.
00000490:·3d6c·9e5f·5f8e·a18d·913e·0000·2d2d·5291··=l.__....>..--R. 
000004a0:·0e2c·c228·3229·9109·732c·302e·3030·3131··.,.(2)..s,0.0011 
000004b0:·308e·a18d·913e·0000·2d2d·5292·00ff·25a4··0....>..--R...%.00000400:·a18d·913e·0000·2d2d·5292·00ff·25a4·5479··...>..--R...%.Ty
000004c0:·5479·7065·3a91·04b9·9652·6164·6978·4578··Type:....RadixEx00000410:·7065·3a91·04b9·9652·6164·6978·4578·7061··pe:....RadixExpa
000004d0:·7061·6e73·696f·6e28·3229·8ea1·8d91·3e00··pansion(2)....>.00000420:·6e73·696f·6e28·3529·8ea1·8d91·3e00·002d··nsion(5)....>..-
000004e0:·002d·2d45·9104·b996·328e·a1a1·8d91·3e00··.--E....2.....>.00000430:·2d45·9104·b996·318e·a1a1·8d91·3e00·002d··-E....1.....>..-
000004f0:·002d·2d53·9604·b996·3393·6f66·9331·378e··.--S....3.of.17.00000440:·2d53·9604·b996·3293·6f66·9331·378e·a18d··-S....2.of.17...
00000500:·a18d·913e·0000·2835·2f32·3429·3a3a·5261··...>..(5/24)::Ra00000450:·913e·0000·2835·2f32·3429·3a3a·5261·6469··.>..(5/24)::Radi
00000510:·6469·7845·7870·616e·7369·6f6e·2833·298e··dixExpansion(3).00000460:·7845·7870·616e·7369·6f6e·2832·298e·a18d··xExpansion(2)...
00000520:·a18d·913e·0000·2d2d·528e·a18d·913e·0000··...>..--R....>..00000470:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--
00000530:·2d2d·528e·a18d·913e·0000·2d2d·5291·33f9··--R....>..--R.3.00000480:·528e·a18d·913e·0000·2d2d·5291·3d6c·9e5f··R....>..--R.=l._
00000540:·725f·5f8e·a18d·913e·0000·2d2d·5291·0e2c··r__....>..--R..,00000490:·5f8e·a18d·913e·0000·2d2d·5291·0e2c·c228··_....>..--R..,.(
00000550:·c228·3329·9109·732c·302e·3031·328e·a18d··.(3)..s,0.012...000004a0:·3229·9109·732c·302e·3030·3131·308e·a18d··2)..s,0.00110...
00000560:·913e·0000·2d2d·5292·00ff·25a4·5479·7065··.>..--R...%.Type000004b0:·913e·0000·2d2d·5292·00ff·25a4·5479·7065··.>..--R...%.Type
00000570:·3a91·04b9·9652·6164·6978·4578·7061·6e73··:....RadixExpans000004c0:·3a91·04b9·9652·6164·6978·4578·7061·6e73··:....RadixExpans
00000580:·696f·6e28·3329·8ea1·8d91·3e00·002d·2d45··ion(3)....>..--E000004d0:·696f·6e28·3229·8ea1·8d91·3e00·002d·2d45··ion(2)....>..--E
00000590:·9104·b996·338e·a1a1·8d91·3e00·002d·2d53··....3.....>..--S000004e0:·9104·b996·328e·a1a1·8d91·3e00·002d·2d53··....2.....>..--S
000005a0:·9604·b996·3493·6f66·9331·378e·a18d·913e··....4.of.17....>000004f0:·9604·b996·3393·6f66·9331·378e·a18d·913e··....3.of.17....>
000005b0:·0000·2835·2f32·3429·3a3a·5261·6469·7845··..(5/24)::RadixE00000500:·0000·2835·2f32·3429·3a3a·5261·6469·7845··..(5/24)::RadixE
000005c0:·7870·616e·7369·6f6e·2838·298e·a18d·913e··xpansion(8)....>00000510:·7870·616e·7369·6f6e·2833·298e·a18d·913e··xpansion(3)....>
000005d0:·0000·2d2d·528e·a18d·913e·0000·2d2d·528e··..--R....>..--R.00000520:·0000·2d2d·528e·a18d·913e·0000·2d2d·528e··..--R....>..--R.
000005e0:·a18d·913e·0000·2d2d·5291·33f9·725f·5f8e··...>..--R.3.r__.00000530:·a18d·913e·0000·2d2d·5291·33f9·725f·5f8e··...>..--R.3.r__.
000005f0:·a18d·913e·0000·2d2d·5291·0e2c·c228·3429··...>..--R..,.(4)00000540:·a18d·913e·0000·2d2d·5291·0e2c·c228·3329··...>..--R..,.(3)
00000600:·9109·732c·302e·3135·328e·a18d·913e·0000··..s,0.152....>..00000550:·9109·732c·302e·3031·328e·a18d·913e·0000··..s,0.012....>..
00000610:·2d2d·5292·00ff·25a4·5479·7065·3a91·04b9··--R...%.Type:...00000560:·2d2d·5292·00ff·25a4·5479·7065·3a91·04b9··--R...%.Type:...
00000620:·9652·6164·6978·4578·7061·6e73·696f·6e28··.RadixExpansion(00000570:·9652·6164·6978·4578·7061·6e73·696f·6e28··.RadixExpansion(
00000630:·3829·8ea1·8d91·3e00·002d·2d45·9104·b996··8)....>..--E....00000580:·3329·8ea1·8d91·3e00·002d·2d45·9104·b996··3)....>..--E....
 00000590:·338e·a1a1·8d91·3e00·002d·2d53·9604·b996··3.....>..--S....
 000005a0:·3493·6f66·9331·378e·a18d·913e·0000·2835··4.of.17....>..(5
 000005b0:·2f32·3429·3a3a·5261·6469·7845·7870·616e··/24)::RadixExpan
 000005c0:·7369·6f6e·2838·298e·a18d·913e·0000·2d2d··sion(8)....>..--
 000005d0:·528e·a18d·913e·0000·2d2d·528e·a18d·913e··R....>..--R....>
 000005e0:·0000·2d2d·5291·33f9·725f·5f8e·a18d·913e··..--R.3.r__....>
 000005f0:·0000·2d2d·5291·0e2c·c228·3429·9109·732c··..--R..,.(4)..s,
 00000600:·302e·3135·328e·a18d·913e·0000·2d2d·5292··0.152....>..--R.
 00000610:·00ff·25a4·5479·7065·3a91·04b9·9652·6164··..%.Type:....Rad
 00000620:·6978·4578·7061·6e73·696f·6e28·3829·8ea1··ixExpansion(8)..
 00000630:·8d91·3e00·002d·2d45·9104·b996·348e·a18e··..>..--E....4...
00000640:·348e·a18e·9f1e·0000·8d8d·9201·0380·00c6··4...............00000640:·9f1e·0000·8d8d·9201·0380·00c6·338e·8e8e··............3...
00000650:·338e·8e8e·8c8b·0000·0004·0000·0000·0000··3...............00000650:·8c8b·0000·0004·0000·0000·0000·0000·0000··................
00000660:·0000·0000·0000·0000·0000·0000·0000·0000··................00000660:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000670:·0000·0000·0000·0000·0000·0000·0000·0000··................00000670:·0000·0000·0000·0000·0000·0000·0210·a002··................
00000680:·0214·a002·7900·008d·a0fd·a300·00a0·023f··....y..........?00000680:·7900·008d·a0fd·a300·00a0·023f·0000·8da0··y..........?....
00000690:·0000·8da0·fde4·0000·8d91·3e00·00e0·2d2d··..........>...--00000690:·fde4·0000·8d91·3e00·00e0·2d2d·5396·04b9··......>...--S...
000006a0:·5396·04b9·9635·936f·6693·3137·8ea4·0b00··S....5.of.17....000006a0:·9635·936f·6693·3137·8ea4·0b00·008d·913e··.5.of.17.......>
000006b0:·008d·913e·0000·2835·2f32·3429·3a3a·5261··...>..(5/24)::Ra000006b0:·0000·2835·2f32·3429·3a3a·5261·6469·7845··..(5/24)::RadixE
000006c0:·6469·7845·7870·616e·7369·6f6e·2831·3029··dixExpansion(10)000006c0:·7870·616e·7369·6f6e·2831·3029·8ea1·8d91··xpansion(10)....
000006d0:·8ea1·8d91·3e00·002d·2d52·8ea1·8d91·3e00··....>..--R....>.000006d0:·3e00·002d·2d52·8ea1·8d91·3e00·002d·2d52··>..--R....>..--R
 000006e0:·8ea1·8d91·3e00·002d·2d52·913d·6c9e·5f8e··....>..--R.=l._.
 000006f0:·a18d·913e·0000·2d2d·5291·0e2c·c228·3529··...>..--R..,.(5)
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00000010:·5465·5820·6f75·7470·7574·2032·3032·342e··TeX·output·2024.00000010:·5465·5820·6f75·7470·7574·2032·3032·362e··TeX·output·2026.
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Offset 12, 573 lines modifiedOffset 12, 573 lines modified
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reclos.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/repa6.input.dvi.gz
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repa6.input.dvi
    
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richder21.input.dvi
    
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000001a0:·1b4b·f160·7900·0a00·0000·0a00·0000·0563··.K.`y..........c000001a0:·7900·0a00·0000·0a00·0000·0563·6d72·3130··y..........cmr10
000001b0:·6d72·3130·c631·8e8e·8e8c·8b00·0000·0200··mr10.1..........000001b0:·c631·8e8e·8e8c·8b00·0000·0200·0000·0000··.1..............
000001c0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001c0:·0000·0000·0000·0000·0000·0000·0000·0000··................
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000001e0:·0000·0000·0000·2aa0·0279·0000·8da0·fda3··......*..y......000001e0:·0000·2aa0·0279·0000·8da0·fda3·0000·a002··..*..y..........
000001f0:·0000·a002·3f00·008d·a0fd·e400·008d·913e··....?..........>000001f0:·3f00·008d·a0fd·e400·008d·913e·0000·f333··?..........>...3
00000200:·0000·f333·c2d6·4ea0·000e·6666·000c·0000··...3..N...ff....00000200:·c2d6·4ea0·000e·6666·000c·0000·0006·636d··..N...ff......cm
00000210:·0006·636d·6278·3132·de43·6f6e·958c·cc74··..cmbx12.Con...t00000210:·6278·3132·de43·6f6e·958c·cc74·656e·9374··bx12.Con...ten.t
00000220:·656e·9374·738e·8e9f·1e00·008d·8d92·0103··en.ts...........00000220:·738e·8e9f·1e00·008d·8d92·0103·8000·c632··s..............2
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000002c0:·7439·e029·7365·7496·04b9·9662·7265·616b··t9.)set....break000002c0:·7365·7496·04b9·9662·7265·616b·9372·6573··set....break.res
000002d0:·9372·6573·756d·658e·a40b·0000·8d91·3e00··.resume.......>.000002d0:·756d·658e·a40b·0000·8d91·3e00·0029·7379··ume.......>..)sy
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000002f0:·6963·6869·6e74·6675·6e63·3030·302d·3033··ichintfunc000-03 
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00000320:·6675·6e63·3030·302d·3033·322e·6f75·7470··func000-032.outp000002f0:·6e74·6675·6e63·3030·302d·3033·322e·6f75··ntfunc000-032.ou
 00000300:·7470·7574·8ea1·8d91·3e00·0029·7370·6f6f··tput....>..)spoo
 00000310:·6c91·04b9·9672·6963·6869·6e74·6675·6e63··l....richintfunc
 00000320:·3030·302d·3033·322e·6f75·7470·7574·8ea1··000-032.output..
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00000360:·b996·616c·6c8e·a1a1·8d91·3e00·002d·2d53··..all.....>..--S00000360:·6c8e·a1a1·8d91·3e00·002d·2d53·9604·b996··l.....>..--S....
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00000380:·3e00·0074·3030·3030·3a3d·9104·b996·785e··>..t0000:=....x^00000380:·3030·3030·3a3d·9104·b996·785e·6d2a·4569··0000:=....x^m*Ei
00000390:·6d2a·4569·2862·2a78·298e·a18d·913e·0000··m*Ei(b*x)....>..00000390:·2862·2a78·298e·a18d·913e·0000·2d2d·528e··(b*x)....>..--R.
000003a0:·2d2d·528e·a18d·913e·0000·2d2d·528e·a18d··--R....>..--R...000003a0:·a18d·913e·0000·2d2d·528e·a18d·913e·0000··...>..--R....>..
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000003c0:·3e00·002d·2d52·910e·2cc2·2831·2991·0973··>..--R..,.(1)..s000003c0:·2d52·910e·2cc2·2831·2991·0973·2c45·6928··-R..,.(1)..s,Ei(
000003d0:·2c45·6928·6291·04b9·9678·2978·8ea1·8d91··,Ei(b....x)x....000003d0:·6291·04b9·9678·2978·8ea1·8d91·3e00·002d··b....x)x....>..-
000003e0:·3e00·002d·2d52·9200·f5b2·7854·7970·653a··>..--R....xType:000003e0:·2d52·9200·f5b2·7854·7970·653a·9104·b996··-R....xType:....
000003f0:·9104·b996·4578·7072·6573·7369·6f6e·2849··....Expression(I000003f0:·4578·7072·6573·7369·6f6e·2849·6e74·6567··Expression(Integ
00000400:·6e74·6567·6572·298e·a18d·913e·0000·2d2d··nteger)....>..--00000400:·6572·298e·a18d·913e·0000·2d2d·4591·04b9··er)....>..--E...
00000410:·4591·04b9·9631·8ea1·a18d·913e·0000·2d2d··E....1.....>..--00000410:·9631·8ea1·a18d·913e·0000·2d2d·5396·04b9··.1.....>..--S...
00000420:·5396·04b9·9632·936f·6693·3136·358e·a18d··S....2.of.165...00000420:·9632·936f·6693·3136·358e·a18d·913e·0000··.2.of.165....>..
00000430:·913e·0000·7230·3030·303a·3d91·04b9·962d··.>..r0000:=....-00000430:·7230·3030·303a·3d91·04b9·962d·312f·622f··r0000:=....-1/b/
00000440:·312f·622f·2831·2b6d·292a·282d·785e·2831··1/b/(1+m)*(-x^(100000440:·2831·2b6d·292a·282d·785e·2831·2b6d·292a··(1+m)*(-x^(1+m)*
00000450:·2b6d·292a·4569·2862·2a78·292a·622b·785e··+m)*Ei(b*x)*b+x^00000450:·4569·2862·2a78·292a·622b·785e·6d2a·282d··Ei(b*x)*b+x^m*(-
00000460:·6d2a·282d·622a·7829·5e28·2d6d·292a·4761··m*(-b*x)^(-m)*Ga00000460:·622a·7829·5e28·2d6d·292a·4761·6d6d·6128··b*x)^(-m)*Gamma(
00000470:·6d6d·6128·312b·6d2c·2d62·2a78·2929·8ea1··mma(1+m,-b*x))..00000470:·312b·6d2c·2d62·2a78·2929·8ea1·8d91·3e00··1+m,-b*x))....>.
00000480:·8d91·3e00·002d·2d52·8ea1·8d91·3e00·002d··..>..--R....>..- 
00000490:·2d52·8ea1·8d91·3e00·002d·2d52·9150·52f6··-R....>..--R.PR.00000480:·002d·2d52·8ea1·8d91·3e00·002d·2d52·8ea1··.--R....>..--R..
 00000490:·8d91·3e00·002d·2d52·9150·52f6·2d96·04b9··..>..--R.PR.-...
000004a0:·2d96·04b9·966d·936d·935f·917a·d93c·6d93··-....m.m._.z.<m.000004a0:·966d·936d·935f·917a·d93c·6d93·2b93·318e··.m.m._.z.<m.+.1.
000004b0:·2b93·318e·a18d·913e·0000·2d2d·5291·25cc··+.1....>..--R.%. 
000004c0:·b02d·9604·b996·282d·9362·9378·2991·0e2c··.-....(-.b.x).., 
000004d0:·c278·937c·9328·6d93·2b93·312c·2d93·6293··.x.|.(m.+.1,-.b. 
000004e0:·7829·932b·9362·9345·6928·6293·7829·788e··x).+.b.Ei(b.x)x. 
000004f0:·a18d·913e·0000·2d2d·5291·0e2c·c228·3229··...>..--R..,.(2)000004b0:·a18d·913e·0000·2d2d·5291·25cc·b02d·9604··...>..--R.%..-..
 000004c0:·b996·282d·9362·9378·2991·0e2c·c278·937c··..(-.b.x)..,.x.|
 000004d0:·9328·6d93·2b93·312c·2d93·6293·7829·932b··.(m.+.1,-.b.x).+
 000004e0:·9362·9345·6928·6293·7829·788e·a18d·913e··.b.Ei(b.x)x....>
 000004f0:·0000·2d2d·5291·0e2c·c228·3229·9109·732c··..--R..,.(2)..s,
00000500:·9109·732c·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··..s,------------00000500:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000510:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000510:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000520:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000520:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d8e··---------------.
00000530:·2d2d·2d8e·a18d·913e·0000·2d2d·5292·0084··---....>..--R...00000530:·a18d·913e·0000·2d2d·5292·0084·4c68·6296··...>..--R...Lhb.
00000540:·4c68·6296·04b9·966d·932b·9362·8ea1·8d91··Lhb....m.+.b....00000540:·04b9·966d·932b·9362·8ea1·8d91·3e00·002d··...m.+.b....>..-
00000550:·3e00·002d·2d52·9200·f5b2·7854·7970·653a··>..--R....xType:00000550:·2d52·9200·f5b2·7854·7970·653a·9104·b996··-R....xType:....
00000560:·9104·b996·4578·7072·6573·7369·6f6e·2849··....Expression(I00000560:·4578·7072·6573·7369·6f6e·2849·6e74·6567··Expression(Integ
00000570:·6e74·6567·6572·298e·a18d·913e·0000·2d2d··nteger)....>..-- 
00000580:·4591·04b9·9632·8ea1·a18d·913e·0000·2d2d··E....2.....>..-- 
00000590:·5396·04b9·9633·936f·6693·3136·358e·a18d··S....3.of.165... 
000005a0:·913e·0000·2d2d·6130·3030·303a·3d91·04b9··.>..--a0000:=... 
000005b0:·9669·6e74·6567·7261·7465·2874·3030·3030··.integrate(t0000 
000005c0:·2c78·298e·a18d·913e·0000·2d2d·4591·04b9··,x)....>..--E...00000570:·6572·298e·a18d·913e·0000·2d2d·4591·04b9··er)....>..--E...
000005d0:·9633·8ea1·a18d·913e·0000·2d2d·5396·04b9··.3.....>..--S...00000580:·9632·8ea1·a18d·913e·0000·2d2d·5396·04b9··.2.....>..--S...
000005e0:·9634·936f·6693·3136·358e·a18d·913e·0000··.4.of.165....>..00000590:·9633·936f·6693·3136·358e·a18d·913e·0000··.3.of.165....>..
000005f0:·2d2d·6d30·3030·303a·3d91·04b9·9661·3030··--m0000:=....a00000005a0:·2d2d·6130·3030·303a·3d91·04b9·9669·6e74··--a0000:=....int
 000005b0:·6567·7261·7465·2874·3030·3030·2c78·298e··egrate(t0000,x).
 000005c0:·a18d·913e·0000·2d2d·4591·04b9·9633·8ea1··...>..--E....3..
 000005d0:·a18d·913e·0000·2d2d·5396·04b9·9634·936f··...>..--S....4.o
 000005e0:·6693·3136·358e·a18d·913e·0000·2d2d·6d30··f.165....>..--m0
 000005f0:·3030·303a·3d91·04b9·9661·3030·3030·2d72··000:=....a0000-r
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 00000610:·b996·348e·a1a1·8d91·3e00·002d·2d53·9604··..4.....>..--S..
 00000620:·b996·3593·6f66·9331·3635·8ea1·8d91·3e00··..5.of.165....>.
 00000630:·002d·2d64·3030·3030·3a3d·9104·b996·4428··.--d0000:=....D(
 00000640:·6d30·3030·302c·7829·8ea1·8d91·3e00·002d··m0000,x)....>..-
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00000630:·8d91·3e00·002d·2d64·3030·3030·3a3d·9104··..>..--d0000:=..00000670:·8d91·3e00·0074·3030·3031·3a3d·9104·b996··..>..t0001:=....
00000640:·b996·4428·6d30·3030·302c·7829·8ea1·8d91··..D(m0000,x).... 
00000650:·3e00·002d·2d45·9104·b996·358e·a1a1·8d91··>..--E....5..... 
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00000670:·3635·8ea1·8d91·3e00·0074·3030·3031·3a3d··65....>..t0001:= 
00000680:·9104·b996·6578·7028·3129·5e28·622a·7829··....exp(1)^(b*x)00000680:·6578·7028·3129·5e28·622a·7829·2a45·6928··exp(1)^(b*x)*Ei(
00000690:·2a45·6928·622a·7829·2f78·5e33·8ea1·8d91··*Ei(b*x)/x^3....00000690:·622a·7829·2f78·5e33·8ea1·8d91·3e00·002d··b*x)/x^3....>..-
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 000006b0:·3e00·002d·2d52·9150·52f6·6291·04b9·9678··>..--R.PR.b....x
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000006c0:·04b9·9678·8ea1·8d91·3e00·002d·2d52·9125··...x....>..--R.% 
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00000080:·a002·3f00·008d·a0fe·0e00·028d·916c·9cea··..?..........l..00000080:·a002·3f00·008d·a0fe·0e00·028d·916c·9cea··..?..........l..
00000090:·f326·de91·19c6·0011·47ae·0011·47ae·0008··.&......G...G...00000090:·f326·de91·19c6·0011·47ae·0011·47ae·0008··.&......G...G...
Offset 14, 2407 lines modifiedOffset 14, 2407 lines modified
000000d0:·7574·9105·3774·7269·6390·8c71·6873·7090··ut..7tric..qhsp.000000d0:·7574·9105·3774·7269·6390·8c71·6873·7090··ut..7tric..qhsp.
000000e0:·738e·6563·6675·6e63·3030·302d·3032·322e··s.ecfunc000-022.000000e0:·738e·6563·6675·6e63·3030·302d·3032·322e··s.ecfunc000-022.
000000f0:·696e·7075·748e·9f22·faff·8d8d·8d8d·8d92··input.."........000000f0:·696e·7075·748e·9f22·faff·8d8d·8d8d·8d92··input.."........
00000100:·00b6·0a2b·f327·58ab·510b·000c·0000·000c··...+.'X.Q.......00000100:·00b6·0a2b·f327·58ab·510b·000c·0000·000c··...+.'X.Q.......
00000110:·0000·0005·636d·7231·32d2·416c·6290·538e··....cmr12.Alb.S.00000110:·0000·0005·636d·7231·32d2·416c·6290·538e··....cmr12.Alb.S.
00000120:·6572·7496·03ea·a852·6963·9aac·7268·9361··ert....Ric..rh.a00000120:·6572·7496·03ea·a852·6963·9aac·7268·9361··ert....Ric..rh.a
00000130:·6e64·9354·696d·6f74·6898·7993·4461·6c79··nd.Timoth.y.Daly00000130:·6e64·9354·696d·6f74·6898·7993·4461·6c79··nd.Timoth.y.Daly
00000140:·8e8e·8e8e·8e9f·1788·8b8d·9200·d863·8044··.............c.D00000140:·8e8e·8e8e·8e9f·1766·6a8d·9200·dd1f·0b4a··.......fj......J
00000150:·6563·656d·90ac·7262·9053·8e65·7296·03ea··ecem..rb.S.er...00000150:·616e·90ac·7275·6172·7996·03ea·a835·2c93··an..ruary....5,.
00000160:·a832·2c93·3230·3234·8e9f·2400·018d·9200··.2,.2024..$.....00000160:·3230·3236·8e9f·2400·018d·9200·f1a1·4bf3··2026..$.......K.
00000170:·f1a1·4bf3·3174·0c89·3a00·0900·0000·0900··..K.1t..:.......00000170:·3174·0c89·3a00·0900·0000·0900·0000·0563··1t..:..........c
00000180:·0000·0563·6d62·7839·dc41·6273·7472·6163··...cmbx9.Abstrac00000180:·6d62·7839·dc41·6273·7472·6163·748e·9f0f··mbx9.Abstract...
00000190:·748e·9f0f·acd1·8e9f·1e00·008d·8d92·0103··t...............00000190:·acd1·8e9f·1e00·008d·8d92·0103·8000·f31b··................
000001a0:·8000·f31b·4bf1·6079·000a·0000·000a·0000··....K.`y........000001a0:·4bf1·6079·000a·0000·000a·0000·0005·636d··K.`y..........cm
000001b0:·0005·636d·7231·30c6·318e·8e8e·8c8b·0000··..cmr10.1.......000001b0:·7231·30c6·318e·8e8e·8c8b·0000·0002·0000··r10.1...........
000001c0:·0002·0000·0000·0000·0000·0000·0000·0000··................000001c0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001d0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001d0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001e0:·0000·0000·0000·0000·002a·a002·7900·008d··.........*..y...000001e0:·0000·0000·002a·a002·7900·008d·a0fd·a300··.....*..y.......
000001f0:·a0fd·a300·00a0·023f·0000·8da0·fde4·0000··.......?........000001f0:·00a0·023f·0000·8da0·fde4·0000·8d91·3e00··...?..........>.
00000200:·8d91·3e00·00f3·33c2·d64e·a000·0e66·6600··..>...3..N...ff.00000200:·00f3·33c2·d64e·a000·0e66·6600·0c00·0000··..3..N...ff.....
00000210:·0c00·0000·0663·6d62·7831·32de·436f·6e95··.....cmbx12.Con.00000210:·0663·6d62·7831·32de·436f·6e95·8ccc·7465··.cmbx12.Con...te
00000220:·8ccc·7465·6e93·7473·8e8e·9f1e·0000·8d8d··..ten.ts........00000220:·6e93·7473·8e8e·9f1e·0000·8d8d·9201·0380··n.ts............
00000230:·9201·0380·00c6·328e·8e8e·8c8b·0000·0003··......2.........00000230:·00c6·328e·8e8e·8c8b·0000·0003·0000·0000··..2.............
00000240:·0000·0000·0000·0000·0000·0000·0000·0000··................00000240:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000250:·0000·0000·0000·0000·0000·0000·0000·0000··................00000250:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000260:·0000·0000·0000·01bd·a002·7900·008d·a0fd··..........y.....00000260:·0000·01b9·a002·7900·008d·a0fd·a300·00a0··......y.........
00000270:·a300·00a0·023f·0000·8da0·fde4·0000·9f0c··.....?..........00000270:·023f·0000·8da0·fde4·0000·9f0c·0000·8d91··.?..............
00000280:·0000·8d91·76e7·cff3·341a·f222·5600·0a00··....v...4.."V...00000280:·76e7·cff3·341a·f222·5600·0a00·0000·0a00··v...4.."V.......
00000290:·0000·0a00·0000·0663·6d62·7831·30df·7c96··.......cmbx10.|.00000290:·0000·0663·6d62·7831·30df·7c96·03d5·542a··...cmbx10.|...T*
000002a0:·03d5·542a·937c·8e9f·1300·008d·913e·0000··..T*.|.......>..000002a0:·937c·8e9f·1300·008d·913e·0000·f335·dfa4··.|.......>...5..
000002b0:·f335·dfa4·4e00·0009·0000·0009·0000·0005··.5..N...........000002b0:·4e00·0009·0000·0009·0000·0005·636d·7474··N...........cmtt
000002c0:·636d·7474·39e0·2973·6574·9604·b996·6272··cmtt9.)set....br000002c0:·39e0·2973·6574·9604·b996·6272·6561·6b93··9.)set....break.
000002d0:·6561·6b93·7265·7375·6d65·8ea4·0b00·008d··eak.resume......000002d0:·7265·7375·6d65·8ea4·0b00·008d·913e·0000··resume.......>..
000002e0:·913e·0000·2973·7973·9604·b996·726d·932d··.>..)sys....rm.-000002e0:·2973·7973·9604·b996·726d·932d·6693·7269··)sys....rm.-f.ri
000002f0:·6693·7269·6368·7370·6563·6675·6e63·3030··f.richspecfunc00000002f0:·6368·7370·6563·6675·6e63·3030·302d·3032··chspecfunc000-02
00000300:·302d·3032·322e·6f75·7470·7574·8ea1·8d91··0-022.output....00000300:·322e·6f75·7470·7574·8ea1·8d91·3e00·0029··2.output....>..)
00000310:·3e00·0029·7370·6f6f·6c91·04b9·9672·6963··>..)spool....ric00000310:·7370·6f6f·6c91·04b9·9672·6963·6873·7065··spool....richspe
00000320:·6873·7065·6366·756e·6330·3030·2d30·3232··hspecfunc000-02200000320:·6366·756e·6330·3030·2d30·3232·2e6f·7574··cfunc000-022.out
00000330:·2e6f·7574·7075·748e·a18d·913e·0000·2973··.output....>..)s00000330:·7075·748e·a18d·913e·0000·2973·6574·9604··put....>..)set..
00000340:·6574·9604·b996·6d65·7373·6167·6593·6175··et....message.au00000340:·b996·6d65·7373·6167·6593·6175·746f·936f··..message.auto.o
00000350:·746f·936f·6666·8ea1·8d91·3e00·0029·636c··to.off....>..)cl00000350:·6666·8ea1·8d91·3e00·0029·636c·6561·7291··ff....>..)clear.
00000360:·6561·7291·04b9·9661·6c6c·8ea1·a18d·913e··ear....all.....>00000360:·04b9·9661·6c6c·8ea1·a18d·913e·0000·2d2d··...all.....>..--
00000370:·0000·2d2d·5396·04b9·9631·936f·6693·3131··..--S....1.of.1100000370:·5396·04b9·9631·936f·6693·3131·358e·a18d··S....1.of.115...
00000380:·358e·a18d·913e·0000·7430·3030·303a·3d91··5....>..t0000:=.00000380:·913e·0000·7430·3030·303a·3d91·04b9·9647··.>..t0000:=....G
00000390:·04b9·9647·616d·6d61·286e·2c61·2b62·2a78··...Gamma(n,a+b*x00000390:·616d·6d61·286e·2c61·2b62·2a78·298e·a18d··amma(n,a+b*x)...
000003a0:·298e·a18d·913e·0000·2d2d·528e·a18d·913e··)....>..--R....> 
000003b0:·0000·2d2d·528e·a18d·913e·0000·2d2d·5291··..--R....>..--R.000003a0:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--
 000003b0:·528e·a18d·913e·0000·2d2d·5291·2a86·465f··R....>..--R.*.F_
000003c0:·2a86·465f·8ea1·8d91·3e00·002d·2d52·910e··*.F_....>..--R..000003c0:·8ea1·8d91·3e00·002d·2d52·910e·2cc2·2831··....>..--R..,.(1
000003d0:·2cc2·2831·2991·0973·2c7c·9604·b996·286e··,.(1)..s,|....(n000003d0:·2991·0973·2c7c·9604·b996·286e·2c62·9378··)..s,|....(n,b.x
 000003e0:·932b·9361·298e·a18d·913e·0000·2d2d·5292··.+.a)....>..--R.
 000003f0:·00f5·b278·5479·7065·3a91·04b9·9645·7870··...xType:....Exp
 00000400:·7265·7373·696f·6e28·496e·7465·6765·7229··ression(Integer)
 00000410:·8ea1·8d91·3e00·002d·2d45·9104·b996·318e··....>..--E....1.
 00000420:·a1a1·8d91·3e00·002d·2d53·9604·b996·3293··....>..--S....2.
 00000430:·6f66·9331·3135·8ea1·8d91·3e00·0072·3030··of.115....>..r00
 00000440:·3030·3a3d·9104·b996·2861·2b62·2a78·292a··00:=....(a+b*x)*
 00000450:·4761·6d6d·6128·6e2c·612b·622a·7829·2f62··Gamma(n,a+b*x)/b
 00000460:·2d47·616d·6d61·2831·2b6e·2c61·2b62·2a78··-Gamma(1+n,a+b*x
 00000470:·292f·628e·a18d·913e·0000·2d2d·528e·a18d··)/b....>..--R...
 00000480:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--
 00000490:·5291·33f9·725f·9200·844c·685f·8ea1·8d91··R.3.r_...Lh_....
 000004a0:·3e00·002d·2d52·9125·ccb0·2d96·04b9·967c··>..--R.%..-....|
 000004b0:·9328·6e93·2b93·312c·6293·7893·2b93·6129··.(n.+.1,b.x.+.a)
 000004c0:·932b·9328·6293·7893·2b93·6129·7c93·286e··.+.(b.x.+.a)|.(n
000003e0:·2c62·9378·932b·9361·298e·a18d·913e·0000··,b.x.+.a)....>..000004d0:·2c62·9378·932b·9361·298e·a18d·913e·0000··,b.x.+.a)....>..
000003f0:·2d2d·5292·00f5·b278·5479·7065·3a91·04b9··--R....xType:... 
00000400:·9645·7870·7265·7373·696f·6e28·496e·7465··.Expression(Inte 
00000410:·6765·7229·8ea1·8d91·3e00·002d·2d45·9104··ger)....>..--E.. 
00000420:·b996·318e·a1a1·8d91·3e00·002d·2d53·9604··..1.....>..--S.. 
00000430:·b996·3293·6f66·9331·3135·8ea1·8d91·3e00··..2.of.115....>. 
00000440:·0072·3030·3030·3a3d·9104·b996·2861·2b62··.r0000:=....(a+b 
00000450:·2a78·292a·4761·6d6d·6128·6e2c·612b·622a··*x)*Gamma(n,a+b* 
00000460:·7829·2f62·2d47·616d·6d61·2831·2b6e·2c61··x)/b-Gamma(1+n,a 
00000470:·2b62·2a78·292f·628e·a18d·913e·0000·2d2d··+b*x)/b....>..-- 
00000480:·528e·a18d·913e·0000·2d2d·528e·a18d·913e··R....>..--R....> 
00000490:·0000·2d2d·5291·33f9·725f·9200·844c·685f··..--R.3.r_...Lh_ 
000004a0:·8ea1·8d91·3e00·002d·2d52·9125·ccb0·2d96··....>..--R.%..-. 
000004b0:·04b9·967c·9328·6e93·2b93·312c·6293·7893··...|.(n.+.1,b.x. 
000004c0:·2b93·6129·932b·9328·6293·7893·2b93·6129··+.a).+.(b.x.+.a) 
000004d0:·7c93·286e·2c62·9378·932b·9361·298e·a18d··|.(n,b.x.+.a)... 
000004e0:·913e·0000·2d2d·5291·0e2c·c228·3229·9109··.>..--R..,.(2)..000004e0:·2d2d·5291·0e2c·c228·3229·9109·732c·2d2d··--R..,.(2)..s,--
000004f0:·732c·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··s,--------------000004f0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000500:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000500:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000510:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·8ea1··--------------..00000510:·2d2d·2d2d·2d2d·2d2d·2d2d·8ea1·8d91·3e00··----------....>.
00000520:·8d91·3e00·002d·2d52·9200·8dbf·9462·8ea1··..>..--R.....b..00000520:·002d·2d52·9200·8dbf·9462·8ea1·8d91·3e00··.--R.....b....>.
00000530:·8d91·3e00·002d·2d52·9200·f5b2·7854·7970··..>..--R....xTyp00000530:·002d·2d52·9200·f5b2·7854·7970·653a·9104··.--R....xType:..
00000540:·653a·9104·b996·4578·7072·6573·7369·6f6e··e:....Expression00000540:·b996·4578·7072·6573·7369·6f6e·2849·6e74··..Expression(Int
00000550:·2849·6e74·6567·6572·298e·a18d·913e·0000··(Integer)....>..00000550:·6567·6572·298e·a18d·913e·0000·2d2d·4591··eger)....>..--E.
00000560:·2d2d·4591·04b9·9632·8ea1·a18d·913e·0000··--E....2.....>..00000560:·04b9·9632·8ea1·a18d·913e·0000·2d2d·5396··...2.....>..--S.
00000570:·2d2d·5396·04b9·9633·936f·6693·3131·358e··--S....3.of.115.00000570:·04b9·9633·936f·6693·3131·358e·a18d·913e··...3.of.115....>
00000580:·a18d·913e·0000·6130·3030·303a·3d91·04b9··...>..a0000:=...00000580:·0000·6130·3030·303a·3d91·04b9·9669·6e74··..a0000:=....int
00000590:·9669·6e74·6567·7261·7465·2874·3030·3030··.integrate(t000000000590:·6567·7261·7465·2874·3030·3030·2c78·298e··egrate(t0000,x).
000005a0:·2c78·298e·a18d·913e·0000·2d2d·528e·a18d··,x)....>..--R... 
000005b0:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--000005a0:·a18d·913e·0000·2d2d·528e·a18d·913e·0000··...>..--R....>..
 000005b0:·2d2d·528e·a18d·913e·0000·2d2d·5291·33f9··--R....>..--R.3.
000005c0:·5291·33f9·7278·8ea1·8d91·3e00·002d·2d52··R.3.rx....>..--R000005c0:·7278·8ea1·8d91·3e00·002d·2d52·912a·8646··rx....>..--R.*.F
000005d0:·912a·8646·2b2b·910e·2cc2·5f8e·a18d·913e··.*.F++..,._....>000005d0:·2b2b·910e·2cc2·5f8e·a18d·913e·0000·2d2d··++..,._....>..--
000005e0:·0000·2d2d·5296·0e2c·c228·3329·937c·937c··..--R..,.(3).|.|000005e0:·5296·0e2c·c228·3329·937c·937c·9604·b996··R..,.(3).|.|....
000005f0:·9604·b996·286e·2c25·4b93·6293·2b93·6129··....(n,%K.b.+.a)000005f0:·286e·2c25·4b93·6293·2b93·6129·6425·4b8e··(n,%K.b.+.a)d%K.
00000600:·6425·4b8e·a18d·913e·0000·2d2d·5291·25cc··d%K....>..--R.%.00000600:·a18d·913e·0000·2d2d·5291·25cc·b02b·2b8e··...>..--R.%..++.
00000610:·b02b·2b8e·a18d·913e·0000·2d2d·5292·00c1··.++....>..--R...00000610:·a18d·913e·0000·2d2d·5292·00c1·b906·5479··...>..--R.....Ty
00000620:·b906·5479·7065·3a91·04b9·9655·6e69·6f6e··..Type:....Union00000620:·7065·3a91·04b9·9655·6e69·6f6e·2845·7870··pe:....Union(Exp
00000630:·2845·7870·7265·7373·696f·6e28·496e·7465··(Expression(Inte00000630:·7265·7373·696f·6e28·496e·7465·6765·7229··ression(Integer)
00000640:·6765·7229·2c2e·2e2e·298e·a18d·913e·0000··ger),...)....>..00000640:·2c2e·2e2e·298e·a18d·913e·0000·2d2d·4591··,...)....>..--E.
00000650:·2d2d·4591·04b9·9633·8ea1·a18d·913e·0000··--E....3.....>..00000650:·04b9·9633·8ea1·a18d·913e·0000·2d2d·5396··...3.....>..--S.
00000660:·2d2d·5396·04b9·9634·936f·6693·3131·358e··--S....4.of.115.00000660:·04b9·9634·936f·6693·3131·358e·a18d·913e··...4.of.115....>
00000670:·a18d·913e·0000·2d2d·6d30·3030·303a·3d91··...>..--m0000:=.00000670:·0000·2d2d·6d30·3030·303a·3d91·04b9·9661··..--m0000:=....a
00000680:·04b9·9661·3030·3030·2d72·3030·3030·8ea1··...a0000-r0000..00000680:·3030·3030·2d72·3030·3030·8ea1·8d91·3e00··0000-r0000....>.
 00000690:·002d·2d45·9104·b996·348e·a1a1·8d91·3e00··.--E....4.....>.
 000006a0:·002d·2d53·9604·b996·3593·6f66·9331·3135··.--S....5.of.115
 000006b0:·8ea1·8d91·3e00·002d·2d64·3030·3030·3a3d··....>..--d0000:=
 000006c0:·9104·b996·4428·6d30·3030·302c·7829·8ea1··....D(m0000,x)..
00000690:·8d91·3e00·002d·2d45·9104·b996·348e·a1a1··..>..--E....4...000006d0:·8d91·3e00·002d·2d45·9104·b996·358e·a1a1··..>..--E....5...
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./usr/share/doc/axiom-doc/src/input/robidoux.input.dvi.gz
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robidoux.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/roman.input.dvi
    
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 000003e0:·913e·0000·2d2d·5396·04b9·9632·936f·6693··.>..--S....2.of.
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 00000550:·3e96·04b9·9645·7272·6f72·9364·6574·6563··>....Error.detec
 00000560:·7465·6493·7769·7468·696e·936c·6962·7261··ted.within.libra
 00000570:·7279·9363·6f64·653a·8ea1·8d91·3e00·002d··ry.code:....>..-
 00000580:·2d52·910e·2cc2·496d·7072·6f70·6572·9604··-R..,.Improper..
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 000005c0:·8d91·3e00·002d·2d52·8ea1·8d91·3e00·002d··..>..--R....>..-
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rubey.input.dvi
    
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Offset 12, 278 lines modifiedOffset 12, 278 lines modified
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./usr/share/doc/axiom-doc/src/input/rules.input.dvi.gz
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rules.input.dvi
    
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 00000440:·3e00·002d·2d52·8ea1·8d91·3e00·002d·2d52··>..--R....>..--R
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00000510:·6793·788e·a18d·913e·0000·2d2d·528e·a18d··g.x....>..--R... 
00000520:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--00000510:·a18d·913e·0000·2d2d·528e·a18d·913e·0000··...>..--R....>..
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000005b0:·6591·04b9·9666·8ea1·8d91·3e00·002d·2d52··e....f....>..--R 
000005c0:·8ea1·8d91·3e00·002d·2d52·8ea1·8d91·3e00··....>..--R....>. 
000005d0:·002d·2d52·910e·2cc2·2833·2991·0973·2c6c··.--R..,.(3)..s,l 
000005e0:·6f67·2878·9104·b996·7369·6e28·7829·298e··og(x....sin(x)). 
000005f0:·a18d·913e·0000·2d2d·5292·00f5·b278·5479··...>..--R....xTy00000550:·a18d·913e·0000·2d2d·5292·00f5·b278·5479··...>..--R....xTy
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 00000590:·002d·2d53·9604·b996·3393·6f66·9332·318e··.--S....3.of.21.
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./usr/share/doc/axiom-doc/src/input/ruleset.input.dvi.gz
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ruleset.input.dvi
    
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Offset 12, 278 lines modifiedOffset 12, 278 lines modified
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 00000450:·2cc2·7369·6e28·7829·9604·b996·2a93·7369··,.sin(x)....*.si
 00000460:·6e28·7929·933d·3d93·636f·7328·782d·7929··n(y).==.cos(x-y)
 00000470:·2f32·932d·9363·6f73·2878·2b79·292f·328e··/2.-.cos(x+y)/2.
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 00000560:·3d93·2831·2b63·6f73·2832·2a78·2929·2f32··=.(1+cos(2*x))/2
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000005e0:·2d52·910e·2cc2·7b25·4296·04b9·9673·696e··-R..,.{%B....sin000005e0:·2cc2·7b25·4296·04b9·9673·696e·2878·2973··,.{%B....sin(x)s
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./usr/share/doc/axiom-doc/src/input/saddle.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/sae.input.dvi
    
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00000420:·7374·936f·6e8e·a18d·913e·0000·2973·6574··st.on....>..)set 
00000430:·9604·b996·6d65·7373·6167·6593·6175·746f··....message.auto00000410:·b996·6d65·7373·6167·6593·7465·7374·936f··..message.test.o
 00000420:·6e8e·a18d·913e·0000·2973·6574·9604·b996··n....>..)set....
 00000430:·6d65·7373·6167·6593·6175·746f·936f·6666··message.auto.off
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00000450:·7291·04b9·9661·6c6c·8ea1·a18d·913e·0000··r....all.....>..00000450:·9661·6c6c·8ea1·a18d·913e·0000·2d2d·5396··.all.....>..--S.
00000460:·2d2d·5396·04b9·9631·936f·6693·3831·8ea1··--S....1.of.81..00000460:·04b9·9631·936f·6693·3831·8ea1·8d91·3e00··...1.of.81....>.
00000470:·8d91·3e00·0061·613a·3d69·6e74·6567·7261··..>..aa:=integra00000470:·0061·613a·3d69·6e74·6567·7261·7465·2873··.aa:=integrate(s
00000480:·7465·2873·696e·6828·612a·7829·2a63·6f73··te(sinh(a*x)*cos00000480:·696e·6828·612a·7829·2a63·6f73·6828·612a··inh(a*x)*cosh(a*
00000490:·6828·612a·7829·2c78·298e·a18d·913e·0000··h(a*x),x)....>..00000490:·7829·2c78·298e·a18d·913e·0000·2d2d·528e··x),x)....>..--R.
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000004b0:·913e·0000·2d2d·5291·5052·f632·9138·b308··.>..--R.PR.2.8..000004b0:·2d2d·5291·5052·f632·9138·b308·328e·a18d··--R.PR.2.8..2...
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000004d0:·696e·6828·6196·04b9·9678·2991·0973·2c2b··inh(a....x)..s,+000004d0:·6196·04b9·9678·2991·0973·2c2b·9363·6f73··a....x)..s,+.cos
000004e0:·9363·6f73·6828·6193·7829·8ea1·8d91·3e00··.cosh(a.x)....>.000004e0:·6828·6193·7829·8ea1·8d91·3e00·002d·2d52··h(a.x)....>..--R
000004f0:·002d·2d52·910e·2cc2·2831·2991·0973·2c2d··.--R..,.(1)..s,-000004f0:·910e·2cc2·2831·2991·0973·2c2d·2d2d·2d2d··..,.(1)..s,-----
00000500:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000500:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
 00000510:·2d2d·8ea1·8d91·3e00·002d·2d52·9159·c622··--....>..--R.Y."
 00000520:·3461·8ea1·8d91·3e00·002d·2d52·9200·c1b9··4a....>..--R....
 00000530:·0654·7970·653a·9104·b996·556e·696f·6e28··.Type:....Union(
 00000540:·4578·7072·6573·7369·6f6e·2849·6e74·6567··Expression(Integ
 00000550:·6572·292c·2e2e·2e29·8ea1·8d91·3e00·002d··er),...)....>..-
 00000560:·2d45·8ea1·a18d·913e·0000·2d2d·5396·04b9··-E.....>..--S...
 00000570:·9632·936f·6693·3831·8ea1·8d91·3e00·0062··.2.of.81....>..b
 00000580:·623a·3d73·696e·6828·612a·7829·5e32·2f28··b:=sinh(a*x)^2/(
 00000590:·322a·6129·8ea1·8d91·3e00·002d·2d52·8ea1··2*a)....>..--R..
 000005a0:·8d91·3e00·002d·2d52·9150·52f6·328e·a18d··..>..--R.PR.2...
 000005b0:·913e·0000·2d2d·5291·25cc·b073·696e·6828··.>..--R.%..sinh(
 000005c0:·6191·04b9·9678·298e·a18d·913e·0000·2d2d··a....x)....>..--
 000005d0:·5291·0e2c·c228·3229·9109·732c·2d2d·2d2d··R..,.(2)..s,----
00000510:·2d2d·2d2d·2d2d·8ea1·8d91·3e00·002d·2d52··------....>..--R000005e0:·2d2d·2d2d·2d2d·8ea1·8d91·3e00·002d·2d52··------....>..--R
00000520:·9159·c622·3461·8ea1·8d91·3e00·002d·2d52··.Y."4a....>..--R000005f0:·9138·b308·3261·8ea1·8d91·3e00·002d·2d52··.8..2a....>..--R
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 00000610:·7072·6573·7369·6f6e·2849·6e74·6567·6572··pression(Integer
 00000620:·298e·a18d·913e·0000·2d2d·458e·a1a1·8d91··)....>..--E.....
 00000630:·3e00·002d·2d53·9604·b996·3393·6f66·9338··>..--S....3.of.8
 00000640:·318e·a18d·913e·0000·6363·3a3d·6161·2d62··1....>..cc:=aa-b
 00000650:·628e·a18d·913e·0000·2d2d·528e·a18d·913e··b....>..--R....>
 00000660:·0000·2d2d·5291·59c6·2232·9138·b308·328e··..--R.Y."2.8..2.
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00000550:·6e74·6567·6572·292c·2e2e·2e29·8ea1·8d91··nteger),...).... 
00000560:·3e00·002d·2d45·8ea1·a18d·913e·0000·2d2d··>..--E.....>..-- 
00000570:·5396·04b9·9632·936f·6693·3831·8ea1·8d91··S....2.of.81.... 
00000580:·3e00·0062·623a·3d73·696e·6828·612a·7829··>..bb:=sinh(a*x) 
00000590:·5e32·2f28·322a·6129·8ea1·8d91·3e00·002d··^2/(2*a)....>..- 
000005a0:·2d52·8ea1·8d91·3e00·002d·2d52·9150·52f6··-R....>..--R.PR. 
000005b0:·328e·a18d·913e·0000·2d2d·5291·25cc·b073··2....>..--R.%..s00000670:·a18d·913e·0000·2d2d·5291·25cc·b02d·9604··...>..--R.%..-..
000005c0:·696e·6828·6191·04b9·9678·298e·a18d·913e··inh(a....x)....> 
000005d0:·0000·2d2d·5291·0e2c·c228·3229·9109·732c··..--R..,.(2)..s, 
000005e0:·2d2d·2d2d·2d2d·2d2d·2d2d·8ea1·8d91·3e00··----------....>. 
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./usr/share/doc/axiom-doc/src/input/schaum3.input.dvi.gz
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schaum3.input.dvi
    
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000003c0:·7470·7574·8ea1·8d91·3e00·0029·7365·7496··tput....>..)set. 
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 000003d0:·6573·7361·6765·9374·6573·7493·6f6e·8ea1··essage.test.on..
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000004c0:·2861·9604·b996·7829·932d·9363·6f73·6828··(a....x).-.cosh(000004c0:·b996·7829·932d·9363·6f73·6828·6193·7829··..x).-.cosh(a.x)
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00000530:·b996·556e·696f·6e28·4578·7072·6573·7369··..Union(Expressi 
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00000570:·8ea1·8d91·3e00·0062·623a·3d31·2f61·2a6c··....>..bb:=1/a*l 
00000580:·6f67·2863·6f73·6828·612a·7829·298e·a18d··og(cosh(a*x))... 
00000590:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..-- 
000005a0:·5291·25cc·b06c·6f67·2863·6f73·6828·6191··R.%..log(cosh(a. 
000005b0:·04b9·9678·2929·8ea1·8d91·3e00·002d·2d52··...x))....>..--R 
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 00000550:·3e00·002d·2d45·8ea1·a18d·913e·0000·2d2d··>..--E.....>..--
 00000560:·5396·04b9·9632·936f·6693·3436·8ea1·8d91··S....2.of.46....
 00000570:·3e00·0062·623a·3d31·2f61·2a6c·6f67·2863··>..bb:=1/a*log(c
 00000580:·6f73·6828·612a·7829·298e·a18d·913e·0000··osh(a*x))....>..
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 000005a0:·b06c·6f67·2863·6f73·6828·6191·04b9·9678··.log(cosh(a....x
 000005b0:·2929·8ea1·8d91·3e00·002d·2d52·910e·2cc2··))....>..--R..,.
 000005c0:·2832·2991·0973·2c2d·2d2d·2d2d·2d2d·2d2d··(2)..s,---------
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./usr/share/doc/axiom-doc/src/input/schaum31.input.dvi.gz
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schaum31.input.dvi
    
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 00000340:·009f·0c00·008d·9176·e7cf·f334·1af2·2256··.......v...4.."V
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000003c0:·7470·7574·8ea1·8d91·3e00·0029·7365·7496··tput....>..)set. 
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 000003d0:·6573·7361·6765·9374·6573·7493·6f6e·8ea1··essage.test.on..
 000003e0:·8d91·3e00·0029·7365·7496·04b9·966d·6573··..>..)set....mes
000003f0:·966d·6573·7361·6765·9361·7574·6f93·6f66··.message.auto.of000003f0:·7361·6765·9361·7574·6f93·6f66·668e·a18d··sage.auto.off...
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00000430:·0000·6161·3a3d·696e·7465·6772·6174·6528··..aa:=integrate(00000430:·3a3d·696e·7465·6772·6174·6528·636f·7468··:=integrate(coth
00000440:·636f·7468·2861·2a78·292c·7829·8ea1·8d91··coth(a*x),x)....00000440:·2861·2a78·292c·7829·8ea1·8d91·3e00·002d··(a*x),x)....>..-
00000450:·3e00·002d·2d52·8ea1·8d91·3e00·002d·2d52··>..--R....>..--R00000450:·2d52·8ea1·8d91·3e00·002d·2d52·8ea1·8d91··-R....>..--R....
00000460:·8ea1·8d91·3e00·002d·2d52·915e·7fb8·3273··....>..--R.^..2s00000460:·3e00·002d·2d52·915e·7fb8·3273·696e·6828··>..--R.^..2sinh(
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00000490:·b996·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··..--------------00000490:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
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000004c0:·2861·9604·b996·7829·932d·9363·6f73·6828··(a....x).-.cosh(000004c0:·b996·7829·932d·9363·6f73·6828·6193·7829··..x).-.cosh(a.x)
000004d0:·6193·7829·8ea1·8d91·3e00·002d·2d52·910e··a.x)....>..--R..000004d0:·8ea1·8d91·3e00·002d·2d52·910e·2cc2·2831··....>..--R..,.(1
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000004f0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------000004f0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000500:·2d2d·2d2d·2d2d·2d2d·2d2d·2d8e·a18d·913e··-----------....> 
00000510:·0000·2d2d·5291·761f·a661·8ea1·8d91·3e00··..--R.v..a....>. 
00000520:·002d·2d52·9200·c1b9·0654·7970·653a·9104··.--R.....Type:.. 
00000530:·b996·556e·696f·6e28·4578·7072·6573·7369··..Union(Expressi 
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00000570:·8ea1·8d91·3e00·0062·623a·3d31·2f61·2a6c··....>..bb:=1/a*l 
00000580:·6f67·2873·696e·6828·612a·7829·298e·a18d··og(sinh(a*x))... 
00000590:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..-- 
000005a0:·5291·25cc·b06c·6f67·2873·696e·6828·6191··R.%..log(sinh(a. 
000005b0:·04b9·9678·2929·8ea1·8d91·3e00·002d·2d52··...x))....>..--R 
000005c0:·910e·2cc2·2832·2991·0973·2c2d·2d2d·2d2d··..,.(2)..s,----- 
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 00000550:·3e00·002d·2d45·8ea1·a18d·913e·0000·2d2d··>..--E.....>..--
 00000560:·5396·04b9·9632·936f·6693·3436·8ea1·8d91··S....2.of.46....
 00000570:·3e00·0062·623a·3d31·2f61·2a6c·6f67·2873··>..bb:=1/a*log(s
 00000580:·696e·6828·612a·7829·298e·a18d·913e·0000··inh(a*x))....>..
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Max diff block lines reached; 201399/215310 bytes (93.54%) of diff not shown.
278 KB
./usr/share/doc/axiom-doc/src/input/schaum32.input.dvi.gz
278 KB
schaum32.input.dvi
    
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schaum33.input.dvi
    
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seccsc.input.dvi
    
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 00000430:·b996·318e·a1a1·8d91·3e00·002d·2d53·9604··..1.....>..--S..
 00000440:·b996·3293·6f66·9331·308e·a18d·913e·0000··..2.of.10....>..
 00000450:·6c6f·9104·b996·738e·a18d·913e·0000·2d2d··lo....s....>..--
 00000460:·528e·a18d·913e·0000·2d2d·528e·a18d·913e··R....>..--R....>
 00000470:·0000·2d2d·5291·0e2c·c228·3229·9109·732c··..--R..,.(2)..s,
 00000480:·338e·a18d·913e·0000·2d2d·5292·0108·98d0··3....>..--R.....
 00000490:·5479·7065·3a91·04b9·9650·6f73·6974·6976··Type:....Positiv
00000420:·496e·7465·6765·7229·8ea1·8d91·3e00·002d··Integer)....>..-000004a0:·6549·6e74·6567·6572·8ea1·8d91·3e00·002d··eInteger....>..-
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00000440:·2d53·9604·b996·3293·6f66·9331·308e·a18d··-S....2.of.10...000004c0:·2d53·9604·b996·3393·6f66·9331·308e·a18d··-S....3.of.10...
00000450:·913e·0000·6c6f·9104·b996·738e·a18d·913e··.>..lo....s....>000004d0:·913e·0000·6869·9104·b996·738e·a18d·913e··.>..hi....s....>
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000004c0:·3e00·002d·2d53·9604·b996·3393·6f66·9331··>..--S....3.of.1 
000004d0:·308e·a18d·913e·0000·6869·9104·b996·738e··0....>..hi....s. 
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000004f0:·2d2d·528e·a18d·913e·0000·2d2d·5291·0e2c··--R....>..--R.., 
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00000530:·728e·a18d·913e·0000·2d2d·4591·04b9·9633··r....>..--E....300000530:·913e·0000·2d2d·4591·04b9·9633·8ea1·a18d··.>..--E....3....
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00000550:·936f·6693·3130·8ea1·8d91·3e00·0074·9604··.of.10....>..t..00000550:·3130·8ea1·8d91·3e00·0074·9604·b996·3a3d··10....>..t....:=
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00000570:·8ea1·8d91·3e00·002d·2d52·8ea1·8d91·3e00··....>..--R....>. 
00000580:·002d·2d52·8ea1·8d91·3e00·002d·2d52·910e··.--R....>..--R..00000570:·3e00·002d·2d52·8ea1·8d91·3e00·002d·2d52··>..--R....>..--R
 00000580:·8ea1·8d91·3e00·002d·2d52·910e·2cc2·2834··....>..--R..,.(4
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000005a0:·b996·6279·932d·9332·8ea1·8d91·3e00·002d··..by.-.2....>..-000005a0:·932d·9332·8ea1·8d91·3e00·002d·2d52·9200··.-.2....>..--R..
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000005e0:·2d45·9104·b996·348e·a1a1·8d91·3e00·002d··-E....4.....>..-000005e0:·b996·348e·a1a1·8d91·3e00·002d·2d53·9604··..4.....>..--S..
000005f0:·2d53·9604·b996·3593·6f66·9331·308e·a18d··-S....5.of.10...000005f0:·b996·3593·6f66·9331·308e·a18d·913e·0000··..5.of.10....>..
00000600:·913e·0000·696e·6372·9104·b996·738e·a18d··.>..incr....s...00000600:·696e·6372·9104·b996·738e·a18d·913e·0000··incr....s....>..
00000610:·913e·0000·2d2d·528e·8e9f·1e00·008d·8d92··.>..--R.........00000610:·2d2d·528e·8e9f·1e00·008d·8d92·0103·8000··--R.............
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00000630:·0000·0000·0000·0000·0000·0000·0000·0000··................00000630:·0000·0000·0000·0000·0000·0000·0000·0000··................
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./usr/share/doc/axiom-doc/src/input/segbind.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 162 lines modifiedOffset 12, 162 lines modified
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000000d0:·7075·7491·0537·7473·6567·6269·6e64·2e69··put..7tsegbind.i000000d0:·7075·7491·0537·7473·6567·6269·6e64·2e69··put..7tsegbind.i
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000001c0:·0000·0000·2aa0·0279·0000·8da0·fda3·0000··....*..y........000001c0:·2aa0·0279·0000·8da0·fda3·0000·a002·3f00··*..y..........?.
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./usr/share/doc/axiom-doc/src/input/segletes.input.dvi.gz
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segletes.input.dvi
    
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 00000610:·3439·3536·3630·3736·3835·332c·7369·6e28··49566076853,sin(
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 00000630:·2830·2e30·3239·3939·3535·3030·3230·3234··(0.0299955002024
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 00000670:·3532·3535·2c73·696e·2830·2e30·3429·2c73··5255,sin(0.04),s
 00000680:·696e·2830·2e30·3429·2d28·302e·3033·3939··in(0.04)-(0.0399
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000005d0:·2c73·696e·2830·2e30·3229·2d28·302e·3031··,sin(0.02)-(0.0100000730:·2c73·696e·2830·2e30·3629·2d28·302e·3035··,sin(0.06)-(0.05
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17.6 KB
./usr/share/doc/axiom-doc/src/input/sincosex.input.dvi
    
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Offset 12, 129 lines modifiedOffset 12, 129 lines modified
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000000d0:·7075·7491·0537·7473·696e·636f·7365·782e··put..7tsincosex.000000d0:·7075·7491·0537·7473·696e·636f·7365·782e··put..7tsincosex.
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00000250:·023f·0000·8da0·fde4·0000·8d8d·913e·0000··.?...........>..00000250:·8da0·fde4·0000·8d8d·913e·0000·de31·8e91··.........>...1..
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 00000370:·7493·6f6e·8ea1·8d91·3e00·0029·7365·7496··t.on....>..)set.
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 00000430:·696e·2878·2993·2a93·636f·7328·7929·932b··in(x).*.cos(y).+
00000430:·3d3d·9373·696e·2878·2993·2a93·636f·7328··==.sin(x).*.cos(00000440:·9373·696e·2879·2993·2a93·636f·7328·7829··.sin(y).*.cos(x)
00000440:·7929·932b·9373·696e·2879·2993·2a93·636f··y).+.sin(y).*.co 
00000450:·7328·7829·8ea1·8d91·4773·2c63·6f73·2878··s(x)....Gs,cos(x00000450:·8ea1·8d91·4773·2c63·6f73·2878·9604·b996··....Gs,cos(x....
 00000460:·2b93·7929·933d·3d93·636f·7328·7829·932a··+.y).==.cos(x).*
 00000470:·9363·6f73·2879·2993·2d93·7369·6e28·7829··.cos(y).-.sin(x)
 00000480:·932a·9373·696e·2879·298e·a18d·9147·732c··.*.sin(y)....Gs,
 00000490:·7369·6e28·286e·9604·b996·7c93·696e·7465··sin((n....|.inte
 000004a0:·6765·723f·936e·9361·6e64·936e·933e·9331··ger?.n.and.n.>.1
 000004b0:·2993·2a93·7829·933d·3d5f·8ea1·8d91·5f13··).*.x).==_...._.
 000004c0:·1a73·696e·2878·2996·04b9·962a·9363·6f73··.sin(x)....*.cos
 000004d0:·2828·6e2d·3129·2a78·2993·2b93·7369·6e28··((n-1)*x).+.sin(
 000004e0:·286e·2d31·292a·7829·932a·9363·6f73·2878··(n-1)*x).*.cos(x
 000004f0:·298e·a18d·9147·732c·636f·7328·286e·9604··)....Gs,cos((n..
 00000500:·b996·7c93·696e·7465·6765·723f·936e·9361··..|.integer?.n.a
 00000510:·6e64·936e·933e·9331·2993·2a93·7829·933d··nd.n.>.1).*.x).=
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sinhcosh.input.dvi
    
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7.88 KB
./usr/share/doc/axiom-doc/src/input/sininv.input.dvi
    
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Offset 12, 57 lines modifiedOffset 12, 57 lines modified
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./usr/share/doc/axiom-doc/src/input/sinsin.input.dvi
    
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000000d0:·7075·7491·0537·7473·696e·7369·6e2e·696e··put..7tsinsin.in000000d0:·7075·7491·0537·7473·696e·7369·6e2e·696e··put..7tsinsin.in
000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00d8··put.."..........000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00d8··put.."..........
000000f0:·cc36·f327·58ab·510b·000c·0000·000c·0000··.6.'X.Q.........000000f0:·cc36·f327·58ab·510b·000c·0000·000c·0000··.6.'X.Q.........
00000100:·0005·636d·7231·32d2·5468·6596·03ea·a841··..cmr12.The....A00000100:·0005·636d·7231·32d2·5468·6596·03ea·a841··..cmr12.The....A
00000110:·7869·6f6d·9354·91ff·0556·6561·6d8e·8e8e··xiom.T...Veam...00000110:·7869·6f6d·9354·91ff·0556·6561·6d8e·8e8e··xiom.T...Veam...
00000120:·8e8e·9f17·888b·8d92·00d8·6380·4465·6365··..........c.Dece 
00000130:·6d90·ac72·6290·538e·6572·9603·eaa8·322c··m..rb.S.er....2,00000120:·8e8e·9f17·666a·8d92·00dd·1f0b·4a61·6e90··....fj......Jan.
 00000130:·ac72·7561·7279·9603·eaa8·352c·9332·3032··.ruary....5,.202
00000140:·9332·3032·348e·9f24·0001·8d92·00f1·a14b··.2024..$.......K00000140:·368e·9f24·0001·8d92·00f1·a14b·f331·740c··6..$.......K.1t.
00000150:·f331·740c·893a·0009·0000·0009·0000·0005··.1t..:..........00000150:·893a·0009·0000·0009·0000·0005·636d·6278··.:..........cmbx
00000160:·636d·6278·39dc·4162·7374·7261·6374·8e9f··cmbx9.Abstract..00000160:·39dc·4162·7374·7261·6374·8e9f·0fac·d18e··9.Abstract......
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00000180:·1b4b·f160·7900·0a00·0000·0a00·0000·0563··.K.`y..........c00000180:·7900·0a00·0000·0a00·0000·0563·6d72·3130··y..........cmr10
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00000200:·656e·9374·738e·8e9f·1e00·008d·8d92·0103··en.ts...........00000200:·738e·8e9f·1e00·008d·8d92·0103·8000·c632··s..............2
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00000220:·0000·0000·0000·0000·0000·0000·0000·0000··................00000220:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000230:·0000·0000·0000·0000·0000·0000·0000·0000··................00000230:·0000·0000·0000·0000·0000·0000·0000·0001··................
00000240:·0000·0001·9aa0·0279·0000·8da0·fda3·0000··.......y........00000240:·96a0·0279·0000·8da0·fda3·0000·a002·3f00··...y..........?.
00000250:·a002·3f00·008d·a0fd·e400·009f·0c00·008d··..?.............00000250:·008d·a0fd·e400·009f·0c00·008d·9176·e7cf··.............v..
00000260:·9176·e7cf·f334·1af2·2256·000a·0000·000a··.v...4.."V......00000260:·f334·1af2·2256·000a·0000·000a·0000·0006··.4.."V..........
00000270:·0000·0006·636d·6278·3130·df7c·9603·d554··....cmbx10.|...T00000270:·636d·6278·3130·df7c·9603·d554·2a93·7c8e··cmbx10.|...T*.|.
00000280:·2a93·7c8e·9f13·0000·8d91·3e00·00f3·35df··*.|.......>...5.00000280:·9f13·0000·8d91·3e00·00f3·35df·a44e·0000··......>...5..N..
00000290:·a44e·0000·0900·0000·0900·0000·0563·6d74··.N...........cmt00000290:·0900·0000·0900·0000·0563·6d74·7439·e064··.........cmtt9.d
000002a0:·7439·e064·7261·7728·7369·6e28·7829·9604··t9.draw(sin(x)..000002a0:·7261·7728·7369·6e28·7829·9604·b996·2a93··raw(sin(x)....*.
000002b0:·b996·2a93·7369·6e28·7929·2c78·933d·9330··..*.sin(y),x.=.0000002b0:·7369·6e28·7929·2c78·933d·9330·2e2e·322a··sin(y),x.=.0..2*
000002c0:·2e2e·322a·2570·692c·9379·933d·9330·2e2e··..2*%pi,.y.=.0..000002c0:·2570·692c·9379·933d·9330·2e2e·322a·2570··%pi,.y.=.0..2*%p
000002d0:·322a·2570·6929·8e9f·1400·008d·9176·e7cf··2*%pi).......v..000002d0:·6929·8e9f·1400·008d·9176·e7cf·df7c·7c7c··i).......v...|||
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00000300:·0000·0000·0000·0000·0000·0000·0000·0000··................00000300:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000310:·0000·0000·0000·0000·0000·0000·0000·0000··................00000310:·0000·0000·0000·0000·0000·0000·0000·0002··................
00000320:·0000·0002·18a0·0279·0000·8da0·fda3·0000··.......y........00000320:·14a0·0279·0000·8da0·fda3·0000·a002·3f00··...y..........?.
00000330:·a002·3f00·008d·a0fd·e400·008d·913e·0000··..?..........>..00000330:·008d·a0fd·e400·008d·913e·0000·de52·6566··.........>...Ref
00000340:·de52·6566·6572·656e·6365·738e·9f15·e71b··.References.....00000340:·6572·656e·6365·738e·9f15·e71b·8d8d·8d91··erences.........
00000350:·8d8d·8d91·4300·01c6·5b31·5d8e·8e91·528e··....C...[1]...R.00000350:·4300·01c6·5b31·5d8e·8e91·528e·3c6e·6f74··C...[1]...R.<not
00000360:·3c6e·6f74·6869·6e67·8e8e·9f1e·0000·8d8d··<nothing........00000360:·6869·6e67·8e8e·9f1e·0000·8d8d·9201·0380··hing............
00000370:·9201·0380·0034·8e8e·8e8c·f800·0002·f801··.....4..........00000370:·0034·8e8e·8e8c·f800·0002·f401·8392·c01c··.4..............
00000380:·8392·c01c·3b00·0000·0003·e802·7900·0001··....;.......y...00000380:·3b00·0000·0003·e802·7900·0001·ce00·0000··;.......y.......
00000390:·ce00·0000·0700·04f3·35df·a44e·0000·0900··........5..N....00000390:·0700·04f3·35df·a44e·0000·0900·0000·0900··....5..N........
000003a0:·0000·0900·0000·0563·6d74·7439·f334·1af2··.......cmtt9.4..000003a0:·0000·0563·6d74·7439·f334·1af2·2256·000a··...cmtt9.4.."V..
000003b0:·2256·000a·0000·000a·0000·0006·636d·6278··"V..........cmbx 
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000003d0:·0006·636d·6278·3132·f331·740c·893a·0009··..cmbx12.1t..:.. 
000003e0:·0000·0009·0000·0005·636d·6278·39f3·2758··........cmbx9.'X000003b0:·0000·000a·0000·0006·636d·6278·3130·f333··........cmbx10.3
 000003c0:·c2d6·4ea0·000e·6666·000c·0000·0006·636d··..N...ff......cm
 000003d0:·6278·3132·f331·740c·893a·0009·0000·0009··bx12.1t..:......
 000003e0:·0000·0005·636d·6278·39f3·2758·ab51·0b00··....cmbx9.'X.Q..
 000003f0:·0c00·0000·0c00·0000·0563·6d72·3132·f326··.........cmr12.&
 00000400:·de91·19c6·0011·47ae·0011·47ae·0008·7463··......G...G...tc
 00000410:·726d·3137·3238·f325·44d3·ed74·0011·47ae··rm1728.%D..t..G.
 00000420:·0011·47ae·0005·636d·7231·37f3·1b4b·f160··..G...cmr17..K.`
000003f0:·ab51·0b00·0c00·0000·0c00·0000·0563·6d72··.Q...........cmr00000430:·7900·0a00·0000·0a00·0000·0563·6d72·3130··y..........cmr10
00000400:·3132·f326·de91·19c6·0011·47ae·0011·47ae··12.&......G...G. 
00000410:·0008·7463·726d·3137·3238·f325·44d3·ed74··..tcrm1728.%D..t 
00000420:·0011·47ae·0011·47ae·0005·636d·7231·37f3··..G...G...cmr17. 
00000430:·1b4b·f160·7900·0a00·0000·0a00·0000·0563··.K.`y..........c 
00000440:·6d72·3130·f900·0003·7a02·dfdf·dfdf·dfdf··mr10....z.......00000440:·f900·0003·7602·dfdf·dfdf·dfdf············....v.......
8.08 KB
./usr/share/doc/axiom-doc/src/input/sinsin2.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
00000000:·f702·0183·92c0·1c3b·0000·0000·03e8·1b20··.......;.......·00000000:·f702·0183·92c0·1c3b·0000·0000·03e8·1b20··.......;.......·
00000010:·5465·5820·6f75·7470·7574·2032·3032·342e··TeX·output·2024.00000010:·5465·5820·6f75·7470·7574·2032·3032·362e··TeX·output·2026.
00000020:·3132·2e30·323a·3131·3334·8b00·0000·0100··12.02:1134......00000020:·3031·2e30·353a·3231·3035·8b00·0000·0100··01.05:2105......
00000030:·0000·0000·0000·0000·0000·0000·0000·0000··................00000030:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000040:·0000·0000·0000·0000·0000·0000·0000·0000··................00000040:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000050:·0000·00ff·ffff·ff8d·ef1a·6865·6164·6572··..........header00000050:·0000·00ff·ffff·ff8d·ef1a·6865·6164·6572··..........header
00000060:·3d6c·3362·6163·6b65·6e64·2d64·7669·7073··=l3backend-dvips00000060:·3d6c·3362·6163·6b65·6e64·2d64·7669·7073··=l3backend-dvips
00000070:·2e70·726f·8ea0·0279·0000·8da0·fda3·0000··.pro...y........00000070:·2e70·726f·8ea0·0279·0000·8da0·fda3·0000··.pro...y........
00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·9a16··..?.............00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·9a16··..?.............
00000090:·09f3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..00000090:·09f3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..
Offset 12, 59 lines modifiedOffset 12, 59 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7473·696e·7369·6e32·2e69··put..7tsinsin2.i000000d0:·7075·7491·0537·7473·696e·7369·6e32·2e69··put..7tsinsin2.i
000000e0:·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200··nput..".........000000e0:·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d·9200··nput..".........
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00000100:·0000·0563·6d72·3132·d254·6865·9603·eaa8··...cmr12.The....00000100:·0000·0563·6d72·3132·d254·6865·9603·eaa8··...cmr12.The....
00000110:·4178·696f·6d93·5491·ff05·5665·616d·8e8e··Axiom.T...Veam..00000110:·4178·696f·6d93·5491·ff05·5665·616d·8e8e··Axiom.T...Veam..
00000120:·8e8e·8e9f·1788·8b8d·9200·d863·8044·6563··...........c.Dec00000120:·8e8e·8e9f·1766·6a8d·9200·dd1f·0b4a·616e··.....fj......Jan
00000130:·656d·90ac·7262·9053·8e65·7296·03ea·a832··em..rb.S.er....200000130:·90ac·7275·6172·7996·03ea·a835·2c93·3230··..ruary....5,.20
00000140:·2c93·3230·3234·8e9f·2400·018d·9200·f1a1··,.2024..$.......00000140:·3236·8e9f·2400·018d·9200·f1a1·4bf3·3174··26..$.......K.1t
00000150:·4bf3·3174·0c89·3a00·0900·0000·0900·0000··K.1t..:.........00000150:·0c89·3a00·0900·0000·0900·0000·0563·6d62··..:..........cmb
00000160:·0563·6d62·7839·dc41·6273·7472·6163·748e··.cmbx9.Abstract.00000160:·7839·dc41·6273·7472·6163·748e·9f0f·acd1··x9.Abstract.....
00000170:·9f0f·acd1·8e9f·1e00·008d·8d92·0103·8000··................00000170:·8e9f·1e00·008d·8d92·0103·8000·f31b·4bf1··..............K.
00000180:·f31b·4bf1·6079·000a·0000·000a·0000·0005··..K.`y..........00000180:·6079·000a·0000·000a·0000·0005·636d·7231··`y..........cmr1
00000190:·636d·7231·30c6·318e·8e8e·8c8b·0000·0002··cmr10.1.........00000190:·30c6·318e·8e8e·8c8b·0000·0002·0000·0000··0.1.............
000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................
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000001d0:·a300·00a0·023f·0000·8da0·fde4·0000·8d91··.....?..........000001d0:·023f·0000·8da0·fde4·0000·8d91·3e00·00f3··.?..........>...
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000001f0:·0000·0663·6d62·7831·32de·436f·6e95·8ccc··...cmbx12.Con...000001f0:·6d62·7831·32de·436f·6e95·8ccc·7465·6e93··mbx12.Con...ten.
00000200:·7465·6e93·7473·8e8e·9f1e·0000·8d8d·9201··ten.ts..........00000200:·7473·8e8e·9f1e·0000·8d8d·9201·0380·00c6··ts..............
00000210:·0380·00c6·328e·8e8e·8c8b·0000·0003·0000··....2...........00000210:·328e·8e8e·8c8b·0000·0003·0000·0000·0000··2...............
00000220:·0000·0000·0000·0000·0000·0000·0000·0000··................00000220:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000230:·0000·0000·0000·0000·0000·0000·0000·0000··................00000230:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000240:·0000·0000·019b·a002·7900·008d·a0fd·a300··........y.......00000240:·0197·a002·7900·008d·a0fd·a300·00a0·023f··....y..........?
00000250:·00a0·023f·0000·8da0·fde4·0000·9f0c·0000··...?............00000250:·0000·8da0·fde4·0000·9f0c·0000·8d91·76e7··..............v.
00000260:·8d91·76e7·cff3·341a·f222·5600·0a00·0000··..v...4.."V.....00000260:·cff3·341a·f222·5600·0a00·0000·0a00·0000··..4.."V.........
00000270:·0a00·0000·0663·6d62·7831·30df·7c96·03d5··.....cmbx10.|...00000270:·0663·6d62·7831·30df·7c96·03d5·542a·937c··.cmbx10.|...T*.|
00000280:·542a·937c·8e9f·1300·008d·913e·0000·f335··T*.|.......>...500000280:·8e9f·1300·008d·913e·0000·f335·dfa4·4e00··.......>...5..N.
00000290:·dfa4·4e00·0009·0000·0009·0000·0005·636d··..N...........cm00000290:·0009·0000·0009·0000·0005·636d·7474·39e0··..........cmtt9.
000002a0:·7474·39e0·6472·6177·2873·696e·2878·2996··tt9.draw(sin(x).000002a0:·6472·6177·2873·696e·2878·2996·04b9·962a··draw(sin(x)....*
000002b0:·04b9·962a·9373·696e·2879·292c·7893·3d93··...*.sin(y),x.=.000002b0:·9373·696e·2879·292c·7893·3d93·3230·2a25··.sin(y),x.=.20*%
 000002c0:·7069·2e2e·3232·2a25·7069·2c93·7993·3d93··pi..22*%pi,.y.=.
000002c0:·3230·2a25·7069·2e2e·3232·2a25·7069·2c93··20*%pi..22*%pi,.000002d0:·3230·2a25·7069·2e2e·3232·2a25·7069·298e··20*%pi..22*%pi).
000002d0:·7993·3d93·3230·2a25·7069·2e2e·3232·2a25··y.=.20*%pi..22*% 
000002e0:·7069·298e·9f14·0000·8d91·76e7·cfdf·7c7c··pi).......v...||000002e0:·9f14·0000·8d91·76e7·cfdf·7c7c·7c2d·8e8e··......v...|||-..
000002f0:·7c2d·8e8e·9f1e·0000·8d8d·9201·0380·00c6··|-..............000002f0:·9f1e·0000·8d8d·9201·0380·00c6·338e·8e8e··............3...
00000300:·338e·8e8e·8c8b·0000·0004·0000·0000·0000··3...............00000300:·8c8b·0000·0004·0000·0000·0000·0000·0000··................
00000310:·0000·0000·0000·0000·0000·0000·0000·0000··................00000310:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000320:·0000·0000·0000·0000·0000·0000·0000·0000··................00000320:·0000·0000·0000·0000·0000·0000·0215·a002··................
00000330:·0219·a002·7900·008d·a0fd·a300·00a0·023f··....y..........?00000330:·7900·008d·a0fd·a300·00a0·023f·0000·8da0··y..........?....
00000340:·0000·8da0·fde4·0000·8d91·3e00·00de·5265··..........>...Re00000340:·fde4·0000·8d91·3e00·00de·5265·6665·7265··......>...Refere
00000350:·6665·7265·6e63·6573·8e9f·15e7·1b8d·8d8d··ferences........00000350:·6e63·6573·8e9f·15e7·1b8d·8d8d·9143·0001··nces.........C..
00000360:·9143·0001·c65b·315d·8e8e·9152·8e3c·6e6f··.C...[1]...R.<no00000360:·c65b·315d·8e8e·9152·8e3c·6e6f·7468·696e··.[1]...R.<nothin
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25.4 KB
./usr/share/doc/axiom-doc/src/input/sint.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 188 lines modifiedOffset 12, 188 lines modified
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./usr/share/doc/axiom-doc/src/input/solveperf.input.dvi.gz
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solveperf.input.dvi
    
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solvetra.input.dvi
    
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000004a0:·528e·a18d·913e·0000·2d2d·5291·0e2c·c228··R....>..--R..,.(000003e0:·528e·a18d·913e·0000·2d2d·528e·a18d·913e··R....>..--R....>
000004b0:·3229·9109·732c·5b78·3d91·04b9·9661·7369··2)..s,[x=....asi 
000004c0:·6e28·3829·5d8e·a18d·913e·0000·2d2d·5292··n(8)]....>..--R. 
000004d0:·00aa·1918·5479·7065·3a91·04b9·964c·6973··....Type:....Lis 
000004e0:·7428·4571·7561·7469·6f6e·2845·7870·7265··t(Equation(Expre 
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 00000400:·5b78·3d91·04b9·9661·7369·6e28·3829·5d8e··[x=....asin(8)].
 00000410:·a18d·913e·0000·2d2d·5292·00aa·1918·5479··...>..--R.....Ty
 00000420:·7065·3a91·04b9·964c·6973·7428·4571·7561··pe:....List(Equa
 00000430:·7469·6f6e·2845·7870·7265·7373·696f·6e28··tion(Expression(
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 00000450:·002d·2d45·9104·b996·318e·a1a1·8d91·3e00··.--E....1.....>.
 00000460:·002d·2d53·9604·b996·3293·6f66·9333·378e··.--S....2.of.37.
 00000470:·a18d·913e·0000·736f·6c76·6528·7369·6e28··...>..solve(sin(
 00000480:·7829·2d38·3d30·2c78·298e·a18d·913e·0000··x)-8=0,x)....>..
00000540:·0000·2d2d·528e·a18d·913e·0000·2d2d·528e··..--R....>..--R.00000490:·2d2d·528e·a18d·913e·0000·2d2d·528e·a18d··--R....>..--R...
00000550:·a18d·913e·0000·2d2d·5291·0e2c·c228·3329··...>..--R..,.(3)000004a0:·913e·0000·2d2d·5291·0e2c·c228·3229·9109··.>..--R..,.(2)..
00000560:·9109·732c·5b78·3d91·04b9·9661·7369·6e28··..s,[x=....asin(000004b0:·732c·5b78·3d91·04b9·9661·7369·6e28·3829··s,[x=....asin(8)
00000570:·3829·5d8e·a18d·913e·0000·2d2d·5292·00aa··8)]....>..--R...000004c0:·5d8e·a18d·913e·0000·2d2d·5292·00aa·1918··]....>..--R.....
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00000590:·4571·7561·7469·6f6e·2845·7870·7265·7373··Equation(Express 
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000005b0:·8d91·3e00·002d·2d45·9104·b996·338e·a1a1··..>..--E....3... 
000005c0:·8d91·3e00·002d·2d53·9604·b996·3493·6f66··..>..--S....4.of 
000005d0:·9333·378e·a18d·913e·0000·736f·6c76·6528··.37....>..solve( 
000005e0:·7369·6e28·7829·2d38·2c78·298e·a18d·913e··sin(x)-8,x)....> 
000005f0:·0000·2d2d·528e·a18d·913e·0000·2d2d·528e··..--R....>..--R. 
00000600:·a18d·913e·0000·2d2d·5291·0e2c·c228·3429··...>..--R..,.(4) 
00000610:·9109·732c·5b78·3d91·04b9·9661·7369·6e28··..s,[x=....asin( 
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00000640:·4571·7561·7469·6f6e·2845·7870·7265·7373··Equation(Express000004e0:·7561·7469·6f6e·2845·7870·7265·7373·696f··uation(Expressio
00000650:·696f·6e28·496e·7465·6765·7229·2929·8ea1··ion(Integer)))..000004f0:·6e28·496e·7465·6765·7229·2929·8ea1·8d91··n(Integer)))....
00000660:·8d91·3e00·002d·2d45·9104·b996·348e·a1a1··..>..--E....4...00000500:·3e00·002d·2d45·9104·b996·328e·a1a1·8d91··>..--E....2.....
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00000680:·9333·378e·a18d·913e·0000·736f·6c76·6528··.37....>..solve(00000520:·378e·a18d·913e·0000·736f·6c76·6528·7369··7....>..solve(si
 00000530:·6e28·7829·2d38·298e·a18d·913e·0000·2d2d··n(x)-8)....>..--
 00000540:·528e·a18d·913e·0000·2d2d·528e·a18d·913e··R....>..--R....>
 00000550:·0000·2d2d·5291·0e2c·c228·3329·9109·732c··..--R..,.(3)..s,
 00000560:·5b78·3d91·04b9·9661·7369·6e28·3829·5d8e··[x=....asin(8)].
 00000570:·a18d·913e·0000·2d2d·5292·00aa·1918·5479··...>..--R.....Ty
 00000580:·7065·3a91·04b9·964c·6973·7428·4571·7561··pe:....List(Equa
 00000590:·7469·6f6e·2845·7870·7265·7373·696f·6e28··tion(Expression(
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 000005b0:·002d·2d45·9104·b996·338e·a1a1·8d91·3e00··.--E....3.....>.
 000005c0:·002d·2d53·9604·b996·3493·6f66·9333·378e··.--S....4.of.37.
 000005d0:·a18d·913e·0000·736f·6c76·6528·7369·6e28··...>..solve(sin(
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space3.input.dvi
    
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00000110:·7279·9103·eaa8·4461·6c79·8e8e·8e8e·8e9f··ry....Daly......00000110:·7279·9103·eaa8·4461·6c79·8e8e·8e8e·8e9f··ry....Daly......
00000120:·1788·8b8d·9200·d863·8044·6563·656d·90ac··.......c.Decem.. 
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./usr/share/doc/axiom-doc/src/input/spadcall.input.dvi.gz
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spadcall.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/spiral.input.dvi
    
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Offset 12, 58 lines modifiedOffset 12, 58 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
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 00000130:·ac72·7561·7279·9603·eaa8·352c·9332·3032··.ruary....5,.202
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00000150:·f331·740c·893a·0009·0000·0009·0000·0005··.1t..:..........00000150:·893a·0009·0000·0009·0000·0005·636d·6278··.:..........cmbx
00000160:·636d·6278·39dc·4162·7374·7261·6374·8e9f··cmbx9.Abstract..00000160:·39dc·4162·7374·7261·6374·8e9f·0fac·d18e··9.Abstract......
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000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001c0:·0000·0000·0000·2aa0·0279·0000·8da0·fda3··......*..y......000001c0:·0000·2aa0·0279·0000·8da0·fda3·0000·a002··..*..y..........
000001d0:·0000·a002·3f00·008d·a0fd·e400·008d·913e··....?..........>000001d0:·3f00·008d·a0fd·e400·008d·913e·0000·f333··?..........>...3
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000001f0:·0006·636d·6278·3132·de43·6f6e·958c·cc74··..cmbx12.Con...t000001f0:·6278·3132·de43·6f6e·958c·cc74·656e·9374··bx12.Con...ten.t
00000200:·656e·9374·738e·8e9f·1e00·008d·8d92·0103··en.ts...........00000200:·738e·8e9f·1e00·008d·8d92·0103·8000·c632··s..............2
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000002a0:·7439·e064·7261·7728·742f·3130·302c·7496··t9.draw(t/100,t.000002a0:·7261·7728·742f·3130·302c·7496·04b9·963d··raw(t/100,t....=
000002b0:·04b9·963d·9330·2e2e·3130·302c·5b63·6f6f··...=.0..100,[coo000002b0:·9330·2e2e·3130·302c·5b63·6f6f·7264·696e··.0..100,[coordin
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00000330:·a0fd·e400·008d·913e·0000·de52·6566·6572··.......>...Refer00000330:·008d·913e·0000·de52·6566·6572·656e·6365··...>...Reference
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00000390:·04f3·35df·a44e·0000·0900·0000·0900·0000··..5..N..........00000390:·a44e·0000·0900·0000·0900·0000·0563·6d74··.N...........cmt
000003a0:·0563·6d74·7439·f334·1af2·2256·000a·0000··.cmtt9.4.."V....000003a0:·7439·f334·1af2·2256·000a·0000·000a·0000··t9.4.."V........
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000003c0:·4ea0·000e·6666·000c·0000·0006·636d·6278··N...ff......cmbx 
000003d0:·3132·f331·740c·893a·0009·0000·0009·0000··12.1t..:........000003d0:·740c·893a·0009·0000·0009·0000·0005·636d··t..:..........cm
000003e0:·0005·636d·6278·39f3·2758·ab51·0b00·0c00··..cmbx9.'X.Q....000003e0:·6278·39f3·2758·ab51·0b00·0c00·0000·0c00··bx9.'X.Q........
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00000400:·19c6·0011·47ae·0011·47ae·0008·7463·726d··....G...G...tcrm00000400:·47ae·0011·47ae·0008·7463·726d·3137·3238··G...G...tcrm1728
00000410:·3137·3238·f325·44d3·ed74·0011·47ae·0011··1728.%D..t..G...00000410:·f325·44d3·ed74·0011·47ae·0011·47ae·0005··.%D..t..G...G...
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00000430:·0a00·0000·0a00·0000·0563·6d72·3130·f900··.........cmr10..00000430:·0a00·0000·0563·6d72·3130·f900·0003·7002··.....cmr10....p.
00000440:·0003·7402·dfdf·dfdf······················..t.....00000440:·dfdf·dfdf································....
180 KB
./usr/share/doc/axiom-doc/src/input/spline.input.dvi.gz
180 KB
spline.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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00000090:·6df3·26de·9119·c600·1147·ae00·1147·ae00··m.&......G...G..00000090:·6df3·26de·9119·c600·1147·ae00·1147·ae00··m.&......G...G..
Offset 12, 1349 lines modifiedOffset 12, 1349 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7473·706c·696e·652e·696e··put..7tspline.in000000d0:·7075·7491·0537·7473·706c·696e·652e·696e··put..7tspline.in
000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00e1··put.."..........000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00e1··put.."..........
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00000110:·7279·9103·eaa8·4461·6c79·8e8e·8e8e·8e9f··ry....Daly......00000110:·7279·9103·eaa8·4461·6c79·8e8e·8e8e·8e9f··ry....Daly......
00000120:·1788·8b8d·9200·d863·8044·6563·656d·90ac··.......c.Decem.. 
00000130:·7262·9053·8e65·7296·03ea·a832·2c93·3230··rb.S.er....2,.2000000120:·1766·6a8d·9200·dd1f·0b4a·616e·90ac·7275··.fj......Jan..ru
 00000130:·6172·7996·03ea·a835·2c93·3230·3236·8e9f··ary....5,.2026..
00000140:·3234·8e9f·2400·018d·9200·f1a1·4bf3·3174··24..$.......K.1t00000140:·2400·018d·9200·f1a1·4bf3·3174·0c89·3a00··$.......K.1t..:.
00000150:·0c89·3a00·0900·0000·0900·0000·0563·6d62··..:..........cmb00000150:·0900·0000·0900·0000·0563·6d62·7839·dc41··.........cmbx9.A
00000160:·7839·dc41·6273·7472·6163·748e·9f0f·acd1··x9.Abstract.....00000160:·6273·7472·6163·748e·9f0f·acd1·8d91·64df··bstract.......d.
00000170:·8d91·64df·fcf3·306f·b48b·c700·0900·0000··..d...0o........00000170:·fcf3·306f·b48b·c700·0900·0000·0900·0000··..0o............
00000180:·0900·0000·0463·6d72·39db·5468·6973·9603··.....cmr9.This..00000180:·0463·6d72·39db·5468·6973·9603·5103·6973··.cmr9.This..Q.is
00000190:·5103·6973·9361·9370·726f·626c·656d·9370··Q.is.a.problem.p00000190:·9361·9370·726f·626c·656d·9370·6963·95be··.a.problem.pic..
000001a0:·6963·95be·396b·9365·6496·0351·0375·7093··ic..9k.ed..Q.up.000001a0:·396b·9365·6496·0351·0375·7093·6672·6f6d··9k.ed..Q.up.from
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000001c0:·7475·6290·41c7·6593·6c65·6374·7572·6593··tub.A.e.lecture.000001c0:·41c7·6593·6c65·6374·7572·6593·6272·6f61··A.e.lecture.broa
000001d0:·6272·6f61·6463·6173·7493·6672·6f6d·9374··broadcast.from.t000001d0:·6463·6173·7493·6672·6f6d·9374·6865·9355··dcast.from.the.U
000001e0:·6865·9355·6e69·7698·6572·7369·7498·798e··he.Univ.ersit.y.000001e0:·6e69·7698·6572·7369·7498·798e·9f0b·0000··niv.ersit.y.....
000001f0:·9f0b·0000·8d91·5700·026f·6696·0315·5453··......W..of...TS000001f0:·8d91·5700·026f·6696·0315·5453·6f75·7468··..W..of...TSouth
00000200:·6f75·7468·6572·6e93·466c·6f72·6964·6193··outhern.Florida.00000200:·6572·6e93·466c·6f72·6964·6193·6361·6c6c··ern.Florida.call
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000002d0:·7831·32de·436f·6e95·8ccc·7465·6e93·7473··x12.Con...ten.ts 
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Offset 12, 183 lines modifiedOffset 12, 183 lines modified
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./usr/share/doc/axiom-doc/src/input/sregset.input.dvi.gz
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sregset.input.dvi
    
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Offset 12, 466 lines modifiedOffset 12, 466 lines modified
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00000450:·9604·b996·3a93·4c69·7374·9353·796d·626f··....:.List.Symbo 
00000460:·6c93·3a3d·935b·782c·792c·7a2c·745d·8ea1··l.:=.[x,y,z,t].. 
00000470:·8d91·3e00·002d·2d52·8ea1·8d91·3e00·002d··..>..--R....>..- 
00000480:·2d52·8ea1·8d91·3e00·002d·2d52·910e·2cc2··-R....>..--R..,. 
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 00000410:·7970·653a·9104·b996·446f·6d61·696e·8ea1··ype:....Domain..
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 000005b0:·528e·a18d·913e·0000·2d2d·528e·a18d·913e··R....>..--R....>
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./usr/share/doc/axiom-doc/src/input/streams.input.dvi.gz
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streams.input.dvi
    
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string.input.dvi
    
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symbol.input.dvi
    
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Offset 12, 338 lines modifiedOffset 12, 337 lines modified
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table.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/tbagg.input.dvi
    
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00000420:·9656·5293·2d3e·9356·528e·a18d·9150·e658··.VR.->.VR....P.X 
00000430:·222f·223a·9604·b996·2852·2c4d·5229·932d··"/":....(R,MR).- 
00000440:·3e93·4d52·8ea1·8d91·50e6·5822·2f22·3a96··>.MR....P.X"/":. 
00000450:·04b9·9628·522c·5652·2993·2d3e·9356·528e··...(R,VR).->.VR. 
00000460:·a18d·9150·e658·222f·223a·9604·b996·2856··...P.X"/":....(V 
00000470:·522c·5229·932d·3e93·5652·8ea1·8d91·50e6··R,R).->.VR....P. 
00000480:·5822·2a2a·223a·9604·b996·2856·522c·4e4e··X"**":....(VR,NN 
00000490:·4929·932d·3e93·5652·8ea1·8d91·50e6·5873··I).->.VR....P.Xs 
000004a0:·6f6c·7665·5570·7065·7254·7269·616e·6775··olveUpperTriangu 
000004b0:·6c61·723a·9604·b996·284d·522c·5652·2993··lar:....(MR,VR). 
000004c0:·2d3e·9356·528e·a18d·9150·e658·686f·7573··->.VR....P.Xhous 
000004d0:·6568·6f6c·6465·723a·9604·b996·5652·932d··eholder:....VR.- 
000004e0:·3e93·4d52·8ea1·8d91·50e6·5871·723a·9604··>.MR....P.Xqr:.. 
000004f0:·b996·4d52·932d·3e93·5265·636f·7264·2871··..MR.->.Record(q 
00000500:·3a4d·522c·723a·4d52·298e·a18d·9150·e658··:MR,r:MR)....P.X 
00000510:·6c73·7172·3a96·04b9·9628·4d52·2c56·5229··lsqr:....(MR,VR) 
00000520:·932d·3e93·5652·8ea1·8d91·50e6·5870·6f6c··.->.VR....P.Xpol 
00000530:·7966·6974·3a96·04b9·9628·5652·2c56·522c··yfit:....(VR,VR, 
00000540:·4e4e·4929·932d·3e93·5652·8ea1·8d91·4773··NNI).->.VR....Gs 
00000550:·2c3d·3d91·04b9·9661·6464·8ea1·8d91·50e6··,==....add....P. 
00000560:·5869·6d70·6f72·7491·04b9·9656·6563·746f··Ximport....Vecto 
00000570:·7246·756e·6374·696f·6e73·3228·522c·4629··rFunctions2(R,F) 
00000580:·8ea1·8d91·50e6·5874·7261·6e73·706f·7365··....P.Xtranspose 
00000590:·4828·6d3a·4d52·293a·4d52·9604·b996·3d3d··H(m:MR):MR....== 
000005a0:·9374·7261·6e73·706f·7365·286d·6170·2863··.transpose(map(c 
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000005c0:·50e6·5863·6f6e·6a75·6761·7465·2876·3a56··P.Xconjugate(v:V 
000005d0:·5229·3a56·5296·04b9·963d·3d93·6d61·7028··R):VR....==.map( 
000005e0:·2876·693a·5229·3a52·932b·2d3e·9363·6f6e··(vi:R):R.+->.con 
000005f0:·6a75·6761·7465·2876·6929·2452·2c76·2924··jugate(vi)$R,v)$ 
00000600:·5652·8ea1·8d91·50e6·5875·6e69·7456·6563··VR....P.XunitVec000003d0:·4d52·8ea1·8d91·50e6·5875·6e69·7456·6563··MR....P.XunitVec
 000003e0:·746f·723a·9604·b996·4e4e·4993·2d3e·9356··tor:....NNI.->.V
 000003f0:·528e·a18d·9150·e658·6e6f·726d·3a96·04b9··R....P.Xnorm:...
 00000400:·9656·5293·2d3e·9346·8ea1·8d91·50e6·5863··.VR.->.F....P.Xc
 00000410:·6f6e·6a75·6761·7465·3a96·04b9·9656·5293··onjugate:....VR.
 00000420:·2d3e·9356·528e·a18d·9150·e658·222f·223a··->.VR....P.X"/":
 00000430:·9604·b996·2852·2c4d·5229·932d·3e93·4d52··....(R,MR).->.MR
 00000440:·8ea1·8d91·50e6·5822·2f22·3a96·04b9·9628··....P.X"/":....(
 00000450:·522c·5652·2993·2d3e·9356·528e·a18d·9150··R,VR).->.VR....P
 00000460:·e658·222f·223a·9604·b996·2856·522c·5229··.X"/":....(VR,R)
 00000470:·932d·3e93·5652·8ea1·8d91·50e6·5822·2a2a··.->.VR....P.X"**
 00000480:·223a·9604·b996·2856·522c·4e4e·4929·932d··":....(VR,NNI).-
 00000490:·3e93·5652·8ea1·8d91·50e6·5873·6f6c·7665··>.VR....P.Xsolve
 000004a0:·5570·7065·7254·7269·616e·6775·6c61·723a··UpperTriangular:
 000004b0:·9604·b996·284d·522c·5652·2993·2d3e·9356··....(MR,VR).->.V
 000004c0:·528e·a18d·9150·e658·686f·7573·6568·6f6c··R....P.Xhousehol
 000004d0:·6465·723a·9604·b996·5652·932d·3e93·4d52··der:....VR.->.MR
 000004e0:·8ea1·8d91·50e6·5871·723a·9604·b996·4d52··....P.Xqr:....MR
 000004f0:·932d·3e93·5265·636f·7264·2871·3a4d·522c··.->.Record(q:MR,
 00000500:·723a·4d52·298e·a18d·9150·e658·6c73·7172··r:MR)....P.Xlsqr
 00000510:·3a96·04b9·9628·4d52·2c56·5229·932d·3e93··:....(MR,VR).->.
 00000520:·5652·8ea1·8d91·50e6·5870·6f6c·7966·6974··VR....P.Xpolyfit
 00000530:·3a96·04b9·9628·5652·2c56·522c·4e4e·4929··:....(VR,VR,NNI)
 00000540:·932d·3e93·5652·8ea1·8d91·4773·2c3d·3d91··.->.VR....Gs,==.
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./usr/share/doc/axiom-doc/src/input/testprob.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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00000090:·8af3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..00000090:·8af3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..
Offset 12, 198 lines modifiedOffset 12, 198 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7474·6573·7470·726f·622e··put..7ttestprob.000000d0:·7075·7491·0537·7474·6573·7470·726f·622e··put..7ttestprob.
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00000100:·0000·0005·636d·7231·32d2·4d61·726b·9103··....cmr12.Mark..00000100:·0000·0005·636d·7231·32d2·4d61·726b·9103··....cmr12.Mark..
00000110:·eaa8·436c·656d·656e·90ac·7274·738e·8e8e··..Clemen..rts...00000110:·eaa8·436c·656d·656e·90ac·7274·738e·8e8e··..Clemen..rts...
00000120:·8e8e·9f17·888b·8d92·00d8·6380·4465·6365··..........c.Dece 
00000130:·6d90·ac72·6290·538e·6572·9603·eaa8·322c··m..rb.S.er....2,00000120:·8e8e·9f17·666a·8d92·00dd·1f0b·4a61·6e90··....fj......Jan.
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00000150:·f331·740c·893a·0009·0000·0009·0000·0005··.1t..:..........00000150:·893a·0009·0000·0009·0000·0005·636d·6278··.:..........cmbx
00000160:·636d·6278·39dc·4162·7374·7261·6374·8e9f··cmbx9.Abstract..00000160:·39dc·4162·7374·7261·6374·8e9f·0fac·d18e··9.Abstract......
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000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001c0:·0000·0000·0000·2aa0·0279·0000·8da0·fda3··......*..y......000001c0:·0000·2aa0·0279·0000·8da0·fda3·0000·a002··..*..y..........
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000001f0:·0006·636d·6278·3132·de43·6f6e·958c·cc74··..cmbx12.Con...t000001f0:·6278·3132·de43·6f6e·958c·cc74·656e·9374··bx12.Con...ten.t
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./usr/share/doc/axiom-doc/src/input/triglim.input.dvi
    
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 000003d0:·8d91·3e00·0052·9604·b996·3a3d·9349·6e74··..>..R....:=.Int
 000003e0:·6567·6572·3b8e·a18d·913e·0000·4596·04b9··eger;....>..E...
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000003e0:·9349·6e74·6567·6572·3b8e·a18d·913e·0000··.Integer;....>.. 
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00000400:·7870·6f6e·656e·7473·9356·3b8e·a18d·913e··xponents.V;....> 
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00000420:·2c93·5629·3b8e·a18d·913e·0000·4c50·9604··,.V);....>..LP.. 
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000004a0:·496e·6974·6961·6c69·7361·7469·6f6e·738e··Initialisations.000004a0:·6961·6c69·7361·7469·6f6e·738e·a18d·913e··ialisations....>
000004b0:·a18d·913e·0000·2d2d·2d2d·2d2d·2d2d·2d2d··...>..----------000004b0:·0000·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··..--------------
000004c0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------000004c0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
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 000005f0:·742a·7793·2d93·322a·775e·3293·2d93·7793··t*w.-.2*w^2.-.w.
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 00000640:·932d·9374·932b·9334·2a77·9109·732c·3b8e··.-.t.+.4*w..s,;.
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./usr/share/doc/axiom-doc/src/input/tsetcatchemical.input.dvi
    
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Offset 12, 149 lines modifiedOffset 12, 149 lines modified
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00000270:·f222·5600·0a00·0000·0a00·0000·0663·6d62··."V..........cmb00000270:·0a00·0000·0a00·0000·0663·6d62·7831·30df··.........cmbx10.
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000002e0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------000002e0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
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00000340:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000340:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
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00000370:·2d8e·a1a1·8d91·3e00·0029·636c·6561·7291··-.....>..)clear.00000370:·8d91·3e00·0029·636c·6561·7291·04b9·9661··..>..)clear....a
00000380:·04b9·9661·6c6c·8ea1·8d91·3e00·006c·7396··...all....>..ls.00000380:·6c6c·8ea1·8d91·3e00·006c·7396·04b9·963a··ll....>..ls....:
00000390:·04b9·963a·934c·6973·7493·5379·6d62·6f6c··...:.List.Symbol00000390:·934c·6973·7493·5379·6d62·6f6c·933a·3d93··.List.Symbol.:=.
000003a0:·933a·3d93·5b78·342c·7833·2c78·322c·7831··.:=.[x4,x3,x2,x1000003a0:·5b78·342c·7833·2c78·322c·7831·2c74·5d3b··[x4,x3,x2,x1,t];
000003b0:·2c74·5d3b·8ea1·8d91·3e00·0056·9604·b996··,t];....>..V....000003b0:·8ea1·8d91·3e00·0056·9604·b996·3a3d·934f··....>..V....:=.O
000003c0:·3a3d·934f·5641·5228·6c73·293b·8ea1·8d91··:=.OVAR(ls);....000003c0:·5641·5228·6c73·293b·8ea1·8d91·3e00·0052··VAR(ls);....>..R
000003d0:·3e00·0052·9604·b996·3a3d·9349·6e74·6567··>..R....:=.Integ000003d0:·9604·b996·3a3d·9349·6e74·6567·6572·3b8e··....:=.Integer;.
000003e0:·6572·3b8e·a18d·913e·0000·4596·04b9·963a··er;....>..E....:000003e0:·a18d·913e·0000·4596·04b9·963a·3d93·496e··...>..E....:=.In
000003f0:·3d93·496e·6465·7865·6445·7870·6f6e·656e··=.IndexedExponen000003f0:·6465·7865·6445·7870·6f6e·656e·7473·9356··dexedExponents.V
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00000410:·3a3d·934e·534d·5028·522c·9356·293b·8ea1··:=.NSMP(R,.V);..00000410:·534d·5028·522c·9356·293b·8ea1·8d91·3e00··SMP(R,.V);....>.
00000420:·8d91·3e00·004c·5096·04b9·963a·3d93·4c69··..>..LP....:=.Li00000420:·004c·5096·04b9·963a·3d93·4c69·7374·2850··.LP....:=.List(P
00000430:·7374·2850·293b·8ea1·a18d·913e·0000·2d2d··st(P);.....>..--00000430:·293b·8ea1·a18d·913e·0000·2d2d·2d2d·2d2d··);.....>..------
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00000460:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000460:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000470:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000470:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000480:·2d2d·2d2d·2d2d·2d2d·2d2d·2d8e·a18d·913e··-----------....>00000480:·2d2d·2d2d·2d2d·2d8e·a18d·913e·0000·2d2d··-------....>..--
00000490:·0000·2d2d·2591·04b9·9649·6e69·7469·616c··..--%....Initial00000490:·2591·04b9·9649·6e69·7469·616c·6973·6174··%....Initialisat
000004a0:·6973·6174·696f·6e73·8ea1·8d91·3e00·002d··isations....>..-000004a0:·696f·6e73·8ea1·8d91·3e00·002d·2d2d·2d2d··ions....>..-----
000004b0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------000004b0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
000004c0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------000004c0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
000004d0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------000004d0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
000004e0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------000004e0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
000004f0:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·8ea1·a18d··------------....000004f0:·2d2d·2d2d·2d2d·2d2d·8ea1·a18d·913e·0000··--------.....>..
00000500:·913e·0000·7831·3a96·04b9·9650·933a·3d93··.>..x1:....P.:=. 
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00000520:·b996·5093·3a3d·9327·7832·3b8e·a18d·913e··..P.:=.'x2;....> 
00000530:·0000·7833·3a96·04b9·9650·933a·3d93·2778··..x3:....P.:=.'x00000500:·7831·3a96·04b9·9650·933a·3d93·2778·313b··x1:....P.:=.'x1;
00000540:·333b·8ea1·8d91·3e00·0078·343a·9604·b996··3;....>..x4:....00000510:·8ea1·8d91·3e00·0078·323a·9604·b996·5093··....>..x2:....P.
00000550:·5093·3a3d·9327·7834·3b8e·a18d·913e·0000··P.:=.'x4;....>..00000520:·3a3d·9327·7832·3b8e·a18d·913e·0000·7833··:=.'x2;....>..x3
 00000530:·3a96·04b9·9650·933a·3d93·2778·333b·8ea1··:....P.:=.'x3;..
 00000540:·8d91·3e00·0078·343a·9604·b996·5093·3a3d··..>..x4:....P.:=
 00000550:·9327·7834·3b8e·a18d·913e·0000·743a·9604··.'x4;....>..t:..
00000560:·743a·9604·b996·5093·3a3d·9327·743b·8ea1··t:....P.:=.'t;..00000560:·b996·5093·3a3d·9327·743b·8ea1·a1a1·8d91··..P.:=.'t;......
00000570:·a1a1·8d91·3e00·0070·3196·04b9·963a·3d93··....>..p1....:=.00000570:·3e00·0070·3196·04b9·963a·3d93·3293·2d93··>..p1....:=.2.-.
00000580:·3293·2d93·3793·2a93·7831·932b·9378·3193··2.-.7.*.x1.+.x1.00000580:·3793·2a93·7831·932b·9378·3193·5e93·3293··7.*.x1.+.x1.^.2.
00000590:·5e93·3293·2a93·7832·932b·9374·932a·9328··^.2.*.x2.+.t.*.(00000590:·2a93·7832·932b·9374·932a·9328·7833·932d··*.x2.+.t.*.(x3.-
000005a0:·7833·932d·9378·3129·933b·8ea1·8d91·3e00··x3.-.x1).;....>.000005a0:·9378·3129·933b·8ea1·8d91·3e00·0070·3296··.x1).;....>..p2.
000005b0:·0070·3296·04b9·963a·3d93·3693·2a93·7831··.p2....:=.6.*.x1000005b0:·04b9·963a·3d93·3693·2a93·7831·932d·9378··...:=.6.*.x1.-.x
000005c0:·932d·9378·3193·5e93·3293·2a93·7832·932b··.-.x1.^.2.*.x2.+000005c0:·3193·5e93·3293·2a93·7832·932b·9331·3093··1.^.2.*.x2.+.10.
000005d0:·9331·3093·2a93·7493·2a93·2878·3493·2d93··.10.*.t.*.(x4.-. 
000005e0:·7832·2993·3b8e·a18d·913e·0000·7033·9604··x2).;....>..p3.. 
000005f0:·b996·3a3d·9332·932d·9337·932a·9378·3393··..:=.2.-.7.*.x3. 
00000600:·2b93·7833·935e·9332·932a·9378·3493·2b93··+.x3.^.2.*.x4.+. 
00000610:·7493·2a93·2878·3193·2d93·7833·2993·3b8e··t.*.(x1.-.x3).;.000005d0:·2a93·7493·2a93·2878·3493·2d93·7832·2993··*.t.*.(x4.-.x2).
00000620:·a18d·913e·0000·7034·9604·b996·3a3d·9336··...>..p4....:=.6000005e0:·3b8e·a18d·913e·0000·7033·9604·b996·3a3d··;....>..p3....:=
00000630:·932a·9378·3393·2d93·7833·935e·3293·2a93··.*.x3.-.x3.^2.*. 
00000640:·7834·9109·732c·2b93·3193·2d93·7493·2a93··x4..s,+.1.-.t.*.000005f0:·9332·932d·9337·932a·9378·3393·2b93·7833··.2.-.7.*.x3.+.x3
 00000600:·935e·9332·932a·9378·3493·2b93·7493·2a93··.^.2.*.x4.+.t.*.
00000650:·2878·3293·2d93·7834·2993·3b8e·a1a1·8d91··(x2.-.x4).;.....00000610:·2878·3193·2d93·7833·2993·3b8e·a18d·913e··(x1.-.x3).;....>
 00000620:·0000·7034·9604·b996·3a3d·9336·932a·9378··..p4....:=.6.*.x
 00000630:·3393·2d93·7833·935e·3293·2a93·7834·9109··3.-.x3.^2.*.x4..
 00000640:·732c·2b93·3193·2d93·7493·2a93·2878·3293··s,+.1.-.t.*.(x2.
 00000650:·2d93·7834·2993·3b8e·a1a1·8d91·3e00·006c··-.x4).;.....>..l
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Offset 12, 183 lines modifiedOffset 12, 182 lines modified
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000000d0:·7075·7491·0537·7474·7570·6c65·6275·672e··put..7ttuplebug.000000d0:·7075·7491·0537·7474·7570·6c65·6275·672e··put..7ttuplebug.
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00000110:·90ac·7279·9103·eaa8·4461·6c79·8e8e·8e8e··..ry....Daly....00000110:·90ac·7279·9103·eaa8·4461·6c79·8e8e·8e8e··..ry....Daly....
00000120:·8e9f·1788·8b8d·9200·d863·8044·6563·656d··.........c.Decem 
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 00000130:·7275·6172·7996·03ea·a835·2c93·3230·3236··ruary....5,.2026
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000001f0:·0663·6d62·7831·32de·436f·6e95·8ccc·7465··.cmbx12.Con...te000001f0:·7831·32de·436f·6e95·8ccc·7465·6e93·7473··x12.Con...ten.ts
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00000280:·7570·6c65·6275·672e·7370·6164·937c·8e9f··uplebug.spad.|..00000280:·6275·672e·7370·6164·937c·8e9f·1155·558d··bug.spad.|...UU.
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00000310:·8ea1·8d91·42b9·963d·3d91·04b9·9661·6464··....B..==....add00000310:·42b9·963d·3d91·04b9·9661·6464·8ea1·8d91··B..==....add....
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 00000340:·5475·706c·6528·5229·933d·3d93·7093·2b2d··Tuple(R).==.p.+-
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000003a0:·6f6c·9104·b996·7475·706c·6562·7567·2e6f··ol....tuplebug.o000003a0:·b996·7475·706c·6562·7567·2e6f·7574·7075··..tuplebug.outpu
000003b0:·7574·7075·748e·a18d·913e·0000·2973·6574··utput....>..)set 
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000003d0:·936f·6e8e·a18d·913e·0000·2973·6574·9604··.on....>..)set..000003b0:·748e·a18d·913e·0000·2973·6574·9604·b996··t....>..)set....
 000003c0:·6d65·7373·6167·6593·7465·7374·936f·6e8e··message.test.on.
 000003d0:·a18d·913e·0000·2973·6574·9604·b996·6d65··...>..)set....me
000003e0:·b996·6d65·7373·6167·6593·6175·746f·936f··..message.auto.o000003e0:·7373·6167·6593·6175·746f·936f·6666·8ea1··ssage.auto.off..
000003f0:·6666·8ea1·8d91·3e00·0029·636c·6561·7291··ff....>..)clear.000003f0:·8d91·3e00·0029·636c·6561·7291·04b9·9661··..>..)clear....a
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00000410:·7396·04b9·9663·7093·2441·5849·4f4d·2f2e··s....cp.$AXIOM/.00000410:·9663·7093·2441·5849·4f4d·2f2e·2e2f·2e2e··.cp.$AXIOM/../..
00000420:·2e2f·2e2e·2f73·7263·2f69·6e70·7574·2f74··./../src/input/t00000420:·2f73·7263·2f69·6e70·7574·2f74·7570·6c65··/src/input/tuple
 00000430:·6275·672e·696e·7075·742e·7061·6d70·686c··bug.input.pamphl
 00000440:·6574·932e·8ea1·8d91·3e00·0029·6c69·7370··et......>..)lisp
 00000450:·9604·b996·2874·616e·676c·6593·2274·7570··....(tangle."tup
00000430:·7570·6c65·6275·672e·696e·7075·742e·7061··uplebug.input.pa00000460:·6c65·6275·672e·696e·7075·742e·7061·6d70··lebug.input.pamp
00000440:·6d70·686c·6574·932e·8ea1·8d91·3e00·0029··mphlet......>..) 
00000450:·6c69·7370·9604·b996·2874·616e·676c·6593··lisp....(tangle. 
00000460:·2274·7570·6c65·6275·672e·696e·7075·742e··"tuplebug.input. 
00000470:·7061·6d70·686c·6574·2293·2274·7570·6c65··pamphlet"."tuple00000470:·686c·6574·2293·2274·7570·6c65·6275·672e··hlet"."tuplebug.
00000480:·6275·672e·7370·6164·2293·2274·7570·6c65··bug.spad"."tuple00000480:·7370·6164·2293·2274·7570·6c65·6275·672e··spad"."tuplebug.
00000490:·6275·672e·7370·6164·2229·8ea1·a18d·913e··bug.spad").....>00000490:·7370·6164·2229·8ea1·a18d·913e·0000·2d2d··spad").....>..--
000004a0:·0000·2d2d·5396·04b9·9631·936f·6693·318e··..--S....1.of.1.000004a0:·5396·04b9·9631·936f·6693·318e·a18d·913e··S....1.of.1....>
000004b0:·a18d·913e·0000·2963·6f91·04b9·9674·7570··...>..)co....tup000004b0:·0000·2963·6f91·04b9·9674·7570·6c65·6275··..)co....tuplebu
000004c0:·6c65·6275·678e·a18d·913e·0000·2d2d·528e··lebug....>..--R.000004c0:·678e·a18d·913e·0000·2d2d·528e·a18d·913e··g....>..--R....>
000004d0:·a18d·913e·0000·2d2d·4991·0e2c·c243·6f6d··...>..--I..,.Com000004d0:·0000·2d2d·4991·0e2c·c243·6f6d·7069·6c69··..--I..,.Compili
000004e0:·7069·6c69·6e67·9604·b996·4158·494f·4d93··piling....AXIOM.000004e0:·6e67·9604·b996·4158·494f·4d93·736f·7572··ng....AXIOM.sour
000004f0:·736f·7572·6365·9363·6f64·6593·6672·6f6d··source.code.from000004f0:·6365·9363·6f64·6593·6672·6f6d·932f·7265··ce.code.from./re
00000500:·932f·7265·7365·6172·6368·2f74·6573·742f··./research/test/00000500:·7365·6172·6368·2f74·6573·742f·696e·742f··search/test/int/
00000510:·696e·742f·696e·7075·742f·7475·706c·6562··int/input/tupleb00000510:·696e·7075·742f·7475·706c·6562·7567·2e73··input/tuplebug.s
00000520:·7567·2e73·7061·648e·a18d·913e·0000·2d2d··ug.spad....>..--00000520:·7061·648e·a18d·913e·0000·2d2d·5291·0e2c··pad....>..--R..,
00000530:·5291·0e2c·c242·5547·9604·b996·6162·6272··R..,.BUG....abbr00000530:·c242·5547·9604·b996·6162·6272·6576·6961··.BUG....abbrevia
00000540:·6576·6961·7465·7393·7061·636b·6167·6593··eviates.package.00000540:·7465·7393·7061·636b·6167·6593·4275·678e··tes.package.Bug.
00000550:·4275·678e·a18d·913e·0000·2d2d·522d·2d2d··Bug....>..--R---00000550:·a18d·913e·0000·2d2d·522d·2d2d·2d2d·2d2d··...>..--R-------
00000560:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000560:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000570:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000570:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000580:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000580:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
00000590:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------00000590:·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d·2d2d··----------------
000005a0:·2d2d·2d2d·2d8e·a18d·913e·0000·2d2d·5291··-----....>..--R.000005a0:·2d8e·a18d·913e·0000·2d2d·5291·0e2c·c269··-....>..--R..,.i
000005b0:·0e2c·c269·6e69·7469·616c·697a·696e·6796··.,.initializing.000005b0:·6e69·7469·616c·697a·696e·6796·04b9·966e··nitializing....n
000005c0:·04b9·966e·726c·6962·9342·5547·9366·6f72··...nrlib.BUG.for000005c0:·726c·6962·9342·5547·9366·6f72·9342·7567··rlib.BUG.for.Bug
000005d0:·9342·7567·8ea1·8d91·3e00·002d·2d52·910e··.Bug....>..--R..000005d0:·8ea1·8d91·3e00·002d·2d52·910e·2cc2·636f··....>..--R..,.co
000005e0:·2cc2·636f·6d70·696c·696e·6796·04b9·9669··,.compiling....i000005e0:·6d70·696c·696e·6796·04b9·9669·6e74·6f93··mpiling....into.
000005f0:·6e74·6f93·6e72·6c69·6293·4255·478e·a18d··nto.nrlib.BUG...000005f0:·6e72·6c69·6293·4255·478e·a18d·913e·0000··nrlib.BUG....>..
00000600:·913e·0000·2d2d·5291·0e2c·c263·6f6d·7069··.>..--R..,.compi00000600:·2d2d·5291·0e2c·c263·6f6d·7069·6c69·6e67··--R..,.compiling
00000610:·6c69·6e67·9604·b996·6578·706f·7274·6564··ling....exported00000610:·9604·b996·6578·706f·7274·6564·9362·7567··....exported.bug
00000620:·9362·7567·933a·9352·932d·3e93·5475·706c··.bug.:.R.->.Tupl00000620:·933a·9352·932d·3e93·5475·706c·6593·5293··.:.R.->.Tuple.R.
00000630:·6593·5293·2d3e·9354·7570·6c65·9352·8ea1··e.R.->.Tuple.R..00000630:·2d3e·9354·7570·6c65·9352·8ea1·8d91·3e00··->.Tuple.R....>.
00000640:·8d91·3e00·002d·2d49·5469·6d65·3a96·04b9··..>..--ITime:...00000640:·002d·2d49·5469·6d65·3a96·04b9·9630·2e30··.--ITime:....0.0
00000650:·9630·2e30·3193·5345·432e·8ea1·8d91·3e00··.0.01.SEC.....>.00000650:·3193·5345·432e·8ea1·8d91·3e00·002d·2d52··1.SEC.....>..--R
00000660:·002d·2d52·8ea1·8d91·3e00·002d·2d49·2874··.--R....>..--I(t00000660:·8ea1·8d91·3e00·002d·2d49·2874·696d·6596··....>..--I(time.
00000670:·696d·6596·04b9·9674·616b·656e·9369·6e93··ime....taken.in.00000670:·04b9·9674·616b·656e·9369·6e93·6275·696c··...taken.in.buil
00000680:·6275·696c·6446·756e·6374·6f72·3a91·0973··buildFunctor:..s00000680:·6446·756e·6374·6f72·3a91·0973·2c30·932e··dFunctor:..s,0..
00000690:·2c30·932e·934e·494c·298e·a18d·913e·0000··,0...NIL)....>..00000690:·934e·494c·298e·a18d·913e·0000·2d2d·528e··.NIL)....>..--R.
 000006a0:·a18d·913e·0000·2d2d·523b·3b3b·9117·9fee··...>..--R;;;....
 000006b0:·2a2a·2a91·2113·1a7c·4275·677c·9104·b996··***.!..|Bug|....
 000006c0:·5245·4445·4649·4e45·448e·a18d·913e·0000··REDEFINED....>..
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00000610:·8d91·3e00·0078·7396·04b9·963a·3d93·6d61··..>..xs....:=.ma 
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00000650:·7873·2e32·8ea1·8d91·3e00·0073·6f6c·7665··xs.2....>..solve 
00000660:·9604·b996·5b78·932b·9332·2a79·932b·937a··....[x.+.2*y.+.z 
00000670:·933d·9335·2c93·322a·7893·2d93·7993·2d93··.=.5,.2*x.-.y.-. 
00000680:·7a93·3d93·362c·9378·932b·9379·932b·9332··z.=.6,.x.+.y.+.2 
00000690:·2a7a·933d·9330·5d8e·a18d·913e·0000·736f··*z.=.0]....>..so 
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000006b0:·2b93·312c·9378·932b·9379·5e32·932d·9331··+.1,.x.+.y^2.-.1 
000006c0:·5d8e·a18d·913e·0000·736f·6c76·6528·5b78··]....>..solve([x 
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00000710:·962b·9379·932b·9331·2c93·7893·2b93·795e··.+.y.+.1,.x.+.y^ 
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00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·9058··..?............X00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·9058··..?............X
00000090:·8cf3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..00000090:·8cf3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..
Offset 12, 103 lines modifiedOffset 12, 103 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7474·7574·4368·6170·342e··put..7ttutChap4.000000d0:·7075·7491·0537·7474·7574·4368·6170·342e··put..7ttutChap4.
000000e0:·696e·7075·748e·9f22·faff·8d8d·8d8d·8d92··input.."........000000e0:·696e·7075·748e·9f22·faff·8d8d·8d8d·8d92··input.."........
000000f0:·00d8·cc36·f327·58ab·510b·000c·0000·000c··...6.'X.Q.......000000f0:·00d8·cc36·f327·58ab·510b·000c·0000·000c··...6.'X.Q.......
00000100:·0000·0005·636d·7231·32d2·5468·6596·03ea··....cmr12.The...00000100:·0000·0005·636d·7231·32d2·5468·6596·03ea··....cmr12.The...
00000110:·a841·7869·6f6d·9354·91ff·0556·6561·6d8e··.Axiom.T...Veam.00000110:·a841·7869·6f6d·9354·91ff·0556·6561·6d8e··.Axiom.T...Veam.
00000120:·8e8e·8e8e·9f17·888b·8d92·00d8·6380·4465··............c.De00000120:·8e8e·8e8e·9f17·666a·8d92·00dd·1f0b·4a61··......fj......Ja
00000130:·6365·6d90·ac72·6290·538e·6572·9603·eaa8··cem..rb.S.er....00000130:·6e90·ac72·7561·7279·9603·eaa8·352c·9332··n..ruary....5,.2
00000140:·322c·9332·3032·348e·9f24·0001·8d92·00f1··2,.2024..$......00000140:·3032·368e·9f24·0001·8d92·00f1·a14b·f331··026..$.......K.1
00000150:·a14b·f331·740c·893a·0009·0000·0009·0000··.K.1t..:........00000150:·740c·893a·0009·0000·0009·0000·0005·636d··t..:..........cm
00000160:·0005·636d·6278·39dc·4162·7374·7261·6374··..cmbx9.Abstract00000160:·6278·39dc·4162·7374·7261·6374·8e9f·0fac··bx9.Abstract....
00000170:·8e9f·0fac·d18e·9f1e·0000·8d8d·9201·0380··................00000170:·d18e·9f1e·0000·8d8d·9201·0380·00f3·1b4b··...............K
00000180:·00f3·1b4b·f160·7900·0a00·0000·0a00·0000··...K.`y.........00000180:·f160·7900·0a00·0000·0a00·0000·0563·6d72··.`y..........cmr
00000190:·0563·6d72·3130·c631·8e8e·8e8c·8b00·0000··.cmr10.1........00000190:·3130·c631·8e8e·8e8c·8b00·0000·0200·0000··10.1............
000001a0:·0200·0000·0000·0000·0000·0000·0000·0000··................000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001c0:·0000·0000·0000·0000·2aa0·0279·0000·8da0··........*..y....000001c0:·0000·0000·2aa0·0279·0000·8da0·fda3·0000··....*..y........
000001d0:·fda3·0000·a002·3f00·008d·a0fd·e400·008d··......?.........000001d0:·a002·3f00·008d·a0fd·e400·008d·913e·0000··..?..........>..
000001e0:·913e·0000·f333·c2d6·4ea0·000e·6666·000c··.>...3..N...ff..000001e0:·f333·c2d6·4ea0·000e·6666·000c·0000·0006··.3..N...ff......
000001f0:·0000·0006·636d·6278·3132·de43·6f6e·958c··....cmbx12.Con..000001f0:·636d·6278·3132·de43·6f6e·958c·cc74·656e··cmbx12.Con...ten
00000200:·cc74·656e·9374·738e·8e9f·1e00·008d·8d92··.ten.ts.........00000200:·9374·738e·8e9f·1e00·008d·8d92·0103·8000··.ts.............
00000210:·0103·8000·c632·8e8e·8e8c·8b00·0000·0300··.....2..........00000210:·c632·8e8e·8e8c·8b00·0000·0300·0000·0000··.2..............
00000220:·0000·0000·0000·0000·0000·0000·0000·0000··................00000220:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000230:·0000·0000·0000·0000·0000·0000·0000·0000··................00000230:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000240:·0000·0000·0001·9ca0·0279·0000·8da0·fda3··.........y......00000240:·0001·98a0·0279·0000·8da0·fda3·0000·a002··.....y..........
00000250:·0000·a002·3f00·008d·a0fd·e400·008d·8d91··....?...........00000250:·3f00·008d·a0fd·e400·008d·8d91·3e00·00de··?...........>...
00000260:·3e00·00de·318e·9156·4ccb·4c69·6365·6e73··>...1..VL.Licens00000260:·318e·9156·4ccb·4c69·6365·6e73·658e·9f15··1..VL.License...
00000270:·658e·9f15·e71b·a40c·0000·8d91·76e7·cff3··e...........v...00000270:·e71b·a40c·0000·8d91·76e7·cff3·341a·f222··........v...4.."
00000280:·341a·f222·5600·0a00·0000·0a00·0000·0663··4.."V..........c00000280:·5600·0a00·0000·0a00·0000·0663·6d62·7831··V..........cmbx1
00000290:·6d62·7831·30df·7c96·03d5·546c·6963·656e··mbx10.|...Tlicen00000290:·30df·7c96·03d5·546c·6963·656e·7365·937c··0.|...Tlicense.|
000002a0:·7365·937c·8ea9·1300·008d·913e·0000·f335··se.|.......>...5000002a0:·8ea9·1300·008d·913e·0000·f335·dfa4·4e00··.......>...5..N.
000002b0:·dfa4·4e00·0009·0000·0009·0000·0005·636d··..N...........cm000002b0:·0009·0000·0009·0000·0005·636d·7474·39e0··..........cmtt9.
000002c0:·7474·39e0·2d2d·436f·7079·7269·6768·7496··tt9.--Copyright.000002c0:·2d2d·436f·7079·7269·6768·7496·04b9·9654··--Copyright....T
000002d0:·04b9·9654·6865·934e·756d·6572·6963·616c··...The.Numerical000002d0:·6865·934e·756d·6572·6963·616c·9341·6c67··he.Numerical.Alg
000002e0:·9341·6c67·6f72·6974·686d·7393·4772·6f75··.Algorithms.Grou000002e0:·6f72·6974·686d·7393·4772·6f75·7093·4c69··orithms.Group.Li
000002f0:·7093·4c69·6d69·7465·6493·3139·3936·2e8e··p.Limited.1996..000002f0:·6d69·7465·6493·3139·3936·2e8e·9f14·0000··mited.1996......
00000300:·9f14·0000·8d91·76e7·cfdf·7c7c·7c2d·8ea1··......v...|||-..00000300:·8d91·76e7·cfdf·7c7c·7c2d·8ea1·a18d·9176··..v...|||-.....v
00000310:·a18d·9176·e7cf·7c96·03d5·542a·937c·8ea6··...v..|...T*.|..00000310:·e7cf·7c96·03d5·542a·937c·8ea6·8d91·3e00··..|...T*.|....>.
00000320:·8d91·3e00·00e0·5c67·6574·6368·756e·6b7b··..>...\getchunk{00000320:·00e0·5c67·6574·6368·756e·6b7b·6c69·6365··..\getchunk{lice
00000330:·6c69·6365·6e73·657d·8ea4·0b00·008d·913e··license}.......>00000330:·6e73·657d·8ea4·0b00·008d·913e·0000·7396··nse}.......>..s.
00000340:·0000·7396·04b9·963a·3d93·6f70·6572·6174··..s....:=.operat00000340:·04b9·963a·3d93·6f70·6572·6174·6f72·9327··...:=.operator.'
00000350:·6f72·9327·738e·a18d·913e·0000·736f·6c76··or.'s....>..solv 
00000360:·6528·4428·7328·7429·2c74·2c32·2996·04b9··e(D(s(t),t,2)... 
00000370:·963d·932d·6b5e·322a·7328·7429·2c93·732c··.=.-k^2*s(t),.s, 
00000380:·9374·298e·a18d·913e·0000·736f·6c76·6528··.t)....>..solve(00000350:·738e·a18d·913e·0000·736f·6c76·6528·4428··s....>..solve(D(
00000390:·4428·7328·7429·2c74·2c32·2996·04b9·963d··D(s(t),t,2)....=00000360:·7328·7429·2c74·2c32·2996·04b9·963d·932d··s(t),t,2)....=.-
000003a0:·932d·6b5e·322a·7328·7429·2c93·732c·9374··.-k^2*s(t),.s,.t00000370:·6b5e·322a·7328·7429·2c93·732c·9374·298e··k^2*s(t),.s,.t).
 00000380:·a18d·913e·0000·736f·6c76·6528·4428·7328··...>..solve(D(s(
 00000390:·7429·2c74·2c32·2996·04b9·963d·932d·6b5e··t),t,2)....=.-k^
 000003a0:·322a·7328·7429·2c93·732c·9374·3d30·2c93··2*s(t),.s,.t=0,.
000003b0:·3d30·2c93·5b41·2c93·305d·298e·a18d·913e··=0,.[A,.0])....>000003b0:·5b41·2c93·305d·298e·a18d·913e·0000·4445··[A,.0])....>..DE
000003c0:·0000·4445·9604·b996·3a3d·9344·2873·2874··..DE....:=.D(s(t000003c0:·9604·b996·3a3d·9344·2873·2874·292c·742c··....:=.D(s(t),t,
000003d0:·292c·742c·3229·933d·932d·6b5e·322a·7328··),t,2).=.-k^2*s(000003d0:·3229·933d·932d·6b5e·322a·7328·7429·932d··2).=.-k^2*s(t).-
000003e0:·7429·932d·9363·2a44·2873·2874·292c·7429··t).-.c*D(s(t),t)000003e0:·9363·2a44·2873·2874·292c·7429·8ea1·8d91··.c*D(s(t),t)....
000003f0:·8ea1·8d91·3e00·0053·9604·b996·3a3d·9373··....>..S....:=.s000003f0:·3e00·0053·9604·b996·3a3d·9373·6f6c·7665··>..S....:=.solve
00000400:·6f6c·7665·2844·452c·9373·2c93·743d·302c··olve(DE,.s,.t=0,00000400:·2844·452c·9373·2c93·743d·302c·935b·412c··(DE,.s,.t=0,.[A,
00000410:·935b·412c·9330·5d29·8ea1·8d91·3e00·0053··.[A,.0])....>..S00000410:·9330·5d29·8ea1·8d91·3e00·0053·3196·04b9··.0])....>..S1...
00000420:·3196·04b9·963d·3d93·6576·616c·2853·2c5b··1....==.eval(S,[00000420:·963d·3d93·6576·616c·2853·2c5b·413d·312c··.==.eval(S,[A=1,
00000430:·413d·312c·6b3d·312c·633d·335d·298e·a18d··A=1,k=1,c=3])...00000430:·6b3d·312c·633d·335d·298e·a18d·913e·0000··k=1,c=3])....>..
00000440:·913e·0000·6472·6177·2853·312c·9104·b996··.>..draw(S1,....00000440:·6472·6177·2853·312c·9104·b996·743d·302e··draw(S1,....t=0.
00000450:·743d·302e·2e31·3030·298e·a18d·913e·0000··t=0..100)....>..00000450:·2e31·3030·298e·a18d·913e·0000·538e·a18d··.100)....>..S...
00000460:·538e·a18d·913e·0000·6b65·726e·656c·7391··S....>..kernels.00000460:·913e·0000·6b65·726e·656c·7391·04b9·9653··.>..kernels....S
00000470:·04b9·9653·8ea1·8d91·3e00·006b·3396·04b9··...S....>..k3... 
00000480:·963a·3d93·252e·338e·a18d·913e·0000·6576··.:=.%.3....>..ev 
00000490:·616c·2853·2c6b·332c·2569·2a73·7172·7428··al(S,k3,%i*sqrt( 
000004a0:·342a·6b5e·3296·04b9·962d·9363·5e32·2929··4*k^2....-.c^2)) 
000004b0:·8ea1·8d91·3e00·0053·5496·04b9·963a·3d93··....>..ST....:=.00000470:·8ea1·8d91·3e00·006b·3396·04b9·963a·3d93··....>..k3....:=.
 00000480:·252e·338e·a18d·913e·0000·6576·616c·2853··%.3....>..eval(S
 00000490:·2c6b·332c·2569·2a73·7172·7428·342a·6b5e··,k3,%i*sqrt(4*k^
 000004a0:·3296·04b9·962d·9363·5e32·2929·8ea1·8d91··2....-.c^2))....
 000004b0:·3e00·0053·5496·04b9·963a·3d93·7472·6967··>..ST....:=.trig
000004c0:·7472·6967·7393·258e·a18d·913e·0000·5332··trigs.%....>..S2000004c0:·7393·258e·a18d·913e·0000·5332·9604·b996··s.%....>..S2....
000004d0:·9604·b996·3d3d·9365·7661·6c28·5354·2c5b··....==.eval(ST,[000004d0:·3d3d·9365·7661·6c28·5354·2c5b·413d·312c··==.eval(ST,[A=1,
000004e0:·413d·312c·6b3d·312c·633d·302e·315d·298e··A=1,k=1,c=0.1]).000004e0:·6b3d·312c·633d·302e·315d·298e·a18d·913e··k=1,c=0.1])....>
000004f0:·a18d·913e·0000·6472·6177·2853·323a·3a45··...>..draw(S2::E000004f0:·0000·6472·6177·2853·323a·3a45·5850·5291··..draw(S2::EXPR.
00000500:·5850·5291·04b9·9646·4c4f·4154·2c74·3d30··XPR....FLOAT,t=000000500:·04b9·9646·4c4f·4154·2c74·3d30·2e2e·3130··...FLOAT,t=0..10
00000510:·2e2e·3130·3029·8ea1·8d91·3e00·0053·333d··..100)....>..S3=00000510:·3029·8ea1·8d91·3e00·0053·333d·3d65·7661··0)....>..S3==eva
00000520:·3d65·7661·6c28·532c·5b41·3d31·2c6b·3d31··=eval(S,[A=1,k=100000520:·6c28·532c·5b41·3d31·2c6b·3d31·2c63·3d30··l(S,[A=1,k=1,c=0
00000530:·2c63·3d30·2e31·5d29·8ea1·8d91·3e00·0064··,c=0.1])....>..d00000530:·2e31·5d29·8ea1·8d91·3e00·0064·7261·7728··.1])....>..draw(
00000540:·7261·7728·5333·2c74·3d30·2e2e·3130·3029··raw(S3,t=0..100)00000540:·5333·2c74·3d30·2e2e·3130·3029·8ea1·8d91··S3,t=0..100)....
 00000550:·3e00·0066·756e·6374·696f·6e28·5331·2c27··>..function(S1,'
 00000560:·7331·2c27·7429·8ea1·8d91·3e00·0073·3128··s1,'t)....>..s1(
00000550:·8ea1·8d91·3e00·0066·756e·6374·696f·6e28··....>..function(00000570:·3129·8ea1·8d91·3e00·0066·756e·6374·696f··1)....>..functio
00000560:·5331·2c27·7331·2c27·7429·8ea1·8d91·3e00··S1,'s1,'t)....>.00000580:·6e28·5332·2c27·7332·2c27·7429·8ea1·8d91··n(S2,'s2,'t)....
00000570:·0073·3128·3129·8ea1·8d91·3e00·0066·756e··.s1(1)....>..fun 
00000580:·6374·696f·6e28·5332·2c27·7332·2c27·7429··ction(S2,'s2,'t) 
00000590:·8ea1·8d91·3e00·0073·3228·302e·3129·8e9f··....>..s2(0.1)..00000590:·3e00·0073·3228·302e·3129·8e9f·1400·008d··>..s2(0.1)......
000005a0:·1400·008d·9176·e7cf·df7c·7c7c·2d8e·8e9f··.....v...|||-...000005a0:·9176·e7cf·df7c·7c7c·2d8e·8e9f·1e00·008d··.v...|||-.......
000005b0:·1e00·008d·8d92·0103·8000·c633·8e8e·8e8c··...........3....000005b0:·8d92·0103·8000·c633·8e8e·8e8c·8b00·0000··.......3........
000005c0:·8b00·0000·0400·0000·0000·0000·0000·0000··................000005c0:·0400·0000·0000·0000·0000·0000·0000·0000··................
000005d0:·0000·0000·0000·0000·0000·0000·0000·0000··................000005d0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000005e0:·0000·0000·0000·0000·0000·0002·1aa0·0279··...............y000005e0:·0000·0000·0000·0002·16a0·0279·0000·8da0··...........y....
000005f0:·0000·8da0·fda3·0000·a002·3f00·008d·a0fd··..........?.....000005f0:·fda3·0000·a002·3f00·008d·a0fd·e400·008d··......?.........
00000600:·e400·008d·913e·0000·de52·6566·6572·656e··.....>...Referen00000600:·913e·0000·de52·6566·6572·656e·6365·738e··.>...References.
00000610:·6365·738e·9f15·e71b·8d8d·8d91·4300·01c6··ces.........C...00000610:·9f15·e71b·8d8d·8d91·4300·01c6·5b31·5d8e··........C...[1].
00000620:·5b31·5d8e·8e91·528e·3c6e·6f74·6869·6e67··[1]...R.<nothing00000620:·8e91·528e·3c6e·6f74·6869·6e67·8e8e·9f1e··..R.<nothing....
00000630:·8e8e·9f1e·0000·8d8d·9201·0380·0034·8e8e··.............4..00000630:·0000·8d8d·9201·0380·0034·8e8e·8e8c·f800··.........4......
00000640:·8e8c·f800·0005·c001·8392·c01c·3b00·0000··............;...00000640:·0005·bc01·8392·c01c·3b00·0000·0003·e802··........;.......
00000650:·0003·e802·7900·0001·ce00·0000·0700·04f3··....y...........00000650:·7900·0001·ce00·0000·0700·04f3·35df·a44e··y...........5..N
00000660:·35df·a44e·0000·0900·0000·0900·0000·0563··5..N...........c00000660:·0000·0900·0000·0900·0000·0563·6d74·7439··...........cmtt9
00000670:·6d74·7439·f334·1af2·2256·000a·0000·000a··mtt9.4.."V......00000670:·f334·1af2·2256·000a·0000·000a·0000·0006··.4.."V..........
00000680:·0000·0006·636d·6278·3130·f333·c2d6·4ea0··....cmbx10.3..N.00000680:·636d·6278·3130·f333·c2d6·4ea0·000e·6666··cmbx10.3..N...ff
00000690:·000e·6666·000c·0000·0006·636d·6278·3132··..ff......cmbx1200000690:·000c·0000·0006·636d·6278·3132·f331·740c··......cmbx12.1t.
000006a0:·f331·740c·893a·0009·0000·0009·0000·0005··.1t..:..........000006a0:·893a·0009·0000·0009·0000·0005·636d·6278··.:..........cmbx
000006b0:·636d·6278·39f3·2758·ab51·0b00·0c00·0000··cmbx9.'X.Q......000006b0:·39f3·2758·ab51·0b00·0c00·0000·0c00·0000··9.'X.Q..........
000006c0:·0c00·0000·0563·6d72·3132·f326·de91·19c6··.....cmr12.&....000006c0:·0563·6d72·3132·f326·de91·19c6·0011·47ae··.cmr12.&......G.
000006d0:·0011·47ae·0011·47ae·0008·7463·726d·3137··..G...G...tcrm17000006d0:·0011·47ae·0008·7463·726d·3137·3238·f325··..G...tcrm1728.%
000006e0:·3238·f325·44d3·ed74·0011·47ae·0011·47ae··28.%D..t..G...G.000006e0:·44d3·ed74·0011·47ae·0011·47ae·0005·636d··D..t..G...G...cm
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tutchap67.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/tutorium.input.dvi.gz
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tutorium.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 3668 lines modifiedOffset 12, 3668 lines modified
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typetower.input.dvi
    
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unittest1.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/unittest2.input.dvi.gz
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unittest2.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/unittest3.input.dvi.gz
97.0 KB
unittest3.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 730 lines modifiedOffset 12, 730 lines modified
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 00000390:·04b9·9628·6964·656e·7469·7479·937c·2469··...(identity.|$i
 000003a0:·6e70·7574·5072·6f6d·7074·5479·7065·7c29··nputPromptType|)
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00000500:·5072·6f6d·7074·5479·7065·7c93·277c·706c··PromptType|.'|pl 
00000510:·6169·6e7c·298e·a18d·913e·0000·2d2d·5256··ain|)....>..--RV 
00000520:·616c·7565·9604·b996·3d93·7c70·6c61·696e··alue....=.|plain 
00000530:·7c8e·a18d·913e·0000·2d2d·4591·04b9·9634··|....>..--E....4 
00000540:·8ea1·a18d·913e·0000·2d2d·5396·04b9·9635··.....>..--S....5 
00000550:·936f·6693·3735·8ea1·8d91·3e00·0032·8ea1··.of.75....>..2.. 
00000560:·8d91·3e00·002d·2d52·8ea1·8d91·3e00·002d··..>..--R....>..-000003b0:·8ea1·8d91·3e00·002d·2d52·8ea1·8d91·3e00··....>..--R....>.
 000003c0:·002d·2d52·5661·6c75·6596·04b9·963d·937c··.--RValue....=.|
00000570:·2d52·910e·2cc2·2832·2991·0973·2c32·8ea1··-R..,.(2)..s,2.. 
00000580:·8d91·3e00·002d·2d52·9201·0898·d054·7970··..>..--R.....Typ 
00000590:·653a·9104·b996·506f·7369·7469·7665·496e··e:....PositiveIn 
000005a0:·7465·6765·728e·a18d·913e·0000·2d2d·4591··teger....>..--E.000003d0:·7374·6570·7c8e·a18d·913e·0000·2d2d·4591··step|....>..--E.
000005b0:·04b9·9635·8ea1·a18d·913e·0000·2d2d·5396··...5.....>..--S.000003e0:·04b9·9631·8ea1·a18d·913e·0000·2d2d·5396··...1.....>..--S.
000005c0:·04b9·9636·936f·6693·3735·8ea1·8d91·3e00··...6.of.75....>.000003f0:·04b9·9632·936f·6693·3735·8ea1·8d91·3e00··...2.of.75....>.
000005d0:·0029·6c69·7370·9604·b996·2873·6574·7193··.)lisp....(setq.00000400:·0029·6c69·7370·9604·b996·2873·6574·7193··.)lisp....(setq.
000005e0:·7c24·696e·7075·7450·726f·6d70·7454·7970··|$inputPromptTyp00000410:·7c24·696e·7075·7450·726f·6d70·7454·7970··|$inputPromptTyp
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00000600:·0000·2d2d·528e·a18d·913e·0000·2d2d·5256··..--R....>..--RV00000430:·0000·2d2d·528e·a18d·913e·0000·2d2d·5256··..--R....>..--RV
00000610:·616c·7565·9604·b996·3d93·7c73·7465·707c··alue....=.|step|00000440:·616c·7565·9604·b996·3d93·7c6e·6f6e·657c··alue....=.|none|
00000620:·8ea1·8d91·3e00·002d·2d45·9104·b996·368e··....>..--E....6.00000450:·8ea1·8d91·3e00·002d·2d45·9104·b996·328e··....>..--E....2.
00000630:·a1a1·8d91·3e00·002d·2d53·9604·b996·3793··....>..--S....7.00000460:·a1a1·8d91·3e00·002d·2d53·9604·b996·3393··....>..--S....3.
00000640:·6f66·9337·358e·a18d·913e·0000·328e·a18d··of.75....>..2...00000470:·6f66·9337·358e·a18d·913e·0000·318e·a18d··of.75....>..1...
 00000480:·913e·0000·2d2d·5291·0e2c·c228·3129·9109··.>..--R..,.(1)..
 00000490:·732c·318e·a18d·913e·0000·2d2d·5292·0108··s,1....>..--R...
 000004a0:·98d0·5479·7065·3a91·04b9·9650·6f73·6974··..Type:....Posit
 000004b0:·6976·6549·6e74·6567·6572·8ea1·8d91·3e00··iveInteger....>.
 000004c0:·002d·2d45·9104·b996·338e·a1a1·8d91·3e00··.--E....3.....>.
 000004d0:·002d·2d53·9604·b996·3493·6f66·9337·358e··.--S....4.of.75.
 000004e0:·a18d·913e·0000·296c·6973·7096·04b9·9628··...>..)lisp....(
 000004f0:·7365·7471·937c·2469·6e70·7574·5072·6f6d··setq.|$inputProm
 00000500:·7074·5479·7065·7c93·277c·706c·6169·6e7c··ptType|.'|plain|
 00000510:·298e·a18d·913e·0000·2d2d·5256·616c·7565··)....>..--RValue
 00000520:·9604·b996·3d93·7c70·6c61·696e·7c8e·a18d··....=.|plain|...
 00000530:·913e·0000·2d2d·4591·04b9·9634·8ea1·a18d··.>..--E....4....
 00000540:·913e·0000·2d2d·5396·04b9·9635·936f·6693··.>..--S....5.of.
 00000550:·3735·8ea1·8d91·3e00·0032·8ea1·8d91·3e00··75....>..2....>.
 00000560:·002d·2d52·8ea1·8d91·3e00·002d·2d52·910e··.--R....>..--R..
 00000570:·2cc2·2832·2991·0973·2c32·8ea1·8d91·3e00··,.(2)..s,2....>.
 00000580:·002d·2d52·9201·0898·d054·7970·653a·9104··.--R.....Type:..
 00000590:·b996·506f·7369·7469·7665·496e·7465·6765··..PositiveIntege
 000005a0:·728e·a18d·913e·0000·2d2d·4591·04b9·9635··r....>..--E....5
 000005b0:·8ea1·a18d·913e·0000·2d2d·5396·04b9·9636··.....>..--S....6
 000005c0:·936f·6693·3735·8ea1·8d91·3e00·0029·6c69··.of.75....>..)li
 000005d0:·7370·9604·b996·2873·6574·7193·7c24·696e··sp....(setq.|$in
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23.0 KB
./usr/share/doc/axiom-doc/src/input/unittest4.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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00000010:·5465·5820·6f75·7470·7574·2032·3032·342e··TeX·output·2024.00000010:·5465·5820·6f75·7470·7574·2032·3032·362e··TeX·output·2026.
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00000030:·0000·0000·0000·0000·0000·0000·0000·0000··................00000030:·0000·0000·0000·0000·0000·0000·0000·0000··................
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00000070:·2e70·726f·8ea0·0279·0000·8da0·fda3·0000··.pro...y........00000070:·2e70·726f·8ea0·0279·0000·8da0·fda3·0000··.pro...y........
00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·92a8··..?.............00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·92a8··..?.............
00000090:·5ef3·26de·9119·c600·1147·ae00·1147·ae00··^.&......G...G..00000090:·5ef3·26de·9119·c600·1147·ae00·1147·ae00··^.&......G...G..
Offset 12, 169 lines modifiedOffset 12, 169 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7475·6e69·7474·6573·7434··put..7tunittest4000000d0:·7075·7491·0537·7475·6e69·7474·6573·7434··put..7tunittest4
000000e0:·2e69·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d··.input..".......000000e0:·2e69·6e70·7574·8e9f·22fa·ff8d·8d8d·8d8d··.input..".......
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00000100:·0c00·0000·0563·6d72·3132·d254·696d·6f74··.....cmr12.Timot00000100:·0c00·0000·0563·6d72·3132·d254·696d·6f74··.....cmr12.Timot
00000110:·6890·ac72·7991·03ea·a844·616c·798e·8e8e··h..ry....Daly...00000110:·6890·ac72·7991·03ea·a844·616c·798e·8e8e··h..ry....Daly...
00000120:·8e8e·9f17·888b·8d92·00d8·6380·4465·6365··..........c.Dece 
00000130:·6d90·ac72·6290·538e·6572·9603·eaa8·322c··m..rb.S.er....2,00000120:·8e8e·9f17·666a·8d92·00dd·1f0b·4a61·6e90··....fj......Jan.
 00000130:·ac72·7561·7279·9603·eaa8·352c·9332·3032··.ruary....5,.202
00000140:·9332·3032·348e·9f24·0001·8d92·00f1·a14b··.2024..$.......K00000140:·368e·9f24·0001·8d92·00f1·a14b·f331·740c··6..$.......K.1t.
00000150:·f331·740c·893a·0009·0000·0009·0000·0005··.1t..:.......... 
00000160:·636d·6278·39dc·4162·7374·7261·6374·8e9f··cmbx9.Abstract.. 
00000170:·0fac·d18d·9164·dffc·f330·6fb4·8bc7·0009··.....d...0o..... 
00000180:·0000·0009·0000·0004·636d·7239·db55·6e69··........cmr9.Uni 
00000190:·7496·0315·5474·6573·7493·7468·6593·2bf3··t...Ttest.the.+. 
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000001c0:·0009·0000·0009·0000·0005·636d·6d69·39dd··..........cmmi9.00000150:·893a·0009·0000·0009·0000·0005·636d·6278··.:..........cmbx
 00000160:·39dc·4162·7374·7261·6374·8e9f·0fac·d18d··9.Abstract......
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 00000180:·0000·0004·636d·7239·db55·6e69·7496·0315··....cmr9.Unit...
 00000190:·5474·6573·7493·7468·6593·2bf3·33a9·b190··Ttest.the.+.3...
 000001a0:·ca00·0900·0000·0900·0000·0563·6d73·7939··...........cmsy9
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000001d0:·3e93·db73·796e·9abe·3974·6178·9363·9868··>..syn..9tax.c.h000001d0:·796e·9abe·3974·6178·9363·9868·616e·6765··yn..9tax.c.hange
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00000230:·0000·0000·0000·0000·002a·a002·7900·008d··.........*..y...00000230:·0000·0000·002a·a002·7900·008d·a0fd·a300··.....*..y.......
00000240:·a0fd·a300·00a0·023f·0000·8da0·fde4·0000··.......?........00000240:·00a0·023f·0000·8da0·fde4·0000·8d91·3e00··...?..........>.
00000250:·8d91·3e00·00f3·35c2·d64e·a000·0e66·6600··..>...5..N...ff.00000250:·00f3·35c2·d64e·a000·0e66·6600·0c00·0000··..5..N...ff.....
00000260:·0c00·0000·0663·6d62·7831·32e0·436f·6e95··.....cmbx12.Con.00000260:·0663·6d62·7831·32e0·436f·6e95·8ccc·7465··.cmbx12.Con...te
00000270:·8ccc·7465·6e93·7473·8e8e·9f1e·0000·8d8d··..ten.ts........00000270:·6e93·7473·8e8e·9f1e·0000·8d8d·9201·0380··n.ts............
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000002c0:·a300·00a0·023f·0000·8da0·fde4·0000·a90c··.....?..........000002c0:·023f·0000·8da0·fde4·0000·a90c·0000·8d91··.?..............
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000002f0:·03d5·542a·937c·8e9f·0f80·008d·913e·0000··..T*.|.......>..000002f0:·937c·8e9f·0f80·008d·913e·0000·f337·dfa4··.|.......>...7..
00000300:·f337·dfa4·4e00·0009·0000·0009·0000·0005··.7..N...........00000300:·4e00·0009·0000·0009·0000·0005·636d·7474··N...........cmtt
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00000320:·6561·6b93·7265·7375·6d65·8ea4·0b00·008d··eak.resume......00000320:·7265·7375·6d65·8ea4·0b00·008d·913e·0000··resume.......>..
00000330:·913e·0000·2973·7973·9604·b996·726d·932d··.>..)sys....rm.-00000330:·2973·7973·9604·b996·726d·932d·6693·756e··)sys....rm.-f.un
00000340:·6693·756e·6974·7465·7374·342e·6f75·7470··f.unittest4.outp00000340:·6974·7465·7374·342e·6f75·7470·7574·8ea1··ittest4.output..
00000350:·7574·8ea1·8d91·3e00·0029·7370·6f6f·6c91··ut....>..)spool.00000350:·8d91·3e00·0029·7370·6f6f·6c91·04b9·9675··..>..)spool....u
00000360:·04b9·9675·6e69·7474·6573·7434·2e6f·7574··...unittest4.out00000360:·6e69·7474·6573·7434·2e6f·7574·7075·748e··nittest4.output.
00000370:·7075·748e·a18d·913e·0000·2973·6574·9604··put....>..)set..00000370:·a18d·913e·0000·2973·6574·9604·b996·6d65··...>..)set....me
00000380:·b996·6d65·7393·6175·746f·936f·6666·8ea1··..mes.auto.off..00000380:·7393·6175·746f·936f·6666·8ea1·8d91·3e00··s.auto.off....>.
00000390:·8d91·3e00·0029·636c·6561·7291·04b9·9661··..>..)clear....a00000390:·0029·636c·6561·7291·04b9·9661·6c6c·8ea1··.)clear....all..
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000003b0:·7c2d·8ea6·8d91·3e00·00c6·556e·6974·9603··|-....>...Unit..000003b0:·8d91·3e00·00c6·556e·6974·9603·5555·7465··..>...Unit..UUte
000003c0:·5555·7465·7374·7393·6f66·932b·f321·2122··UUtests.of.+.!!"000003c0:·7374·7393·6f66·932b·f321·2122·2c9a·000a··sts.of.+.!!",...
000003d0:·2c9a·000a·0000·000a·0000·0006·636d·7379··,...........cmsy 
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000003f0:·0000·000a·0000·0006·636d·6d69·3130·c93e··........cmmi10.>000003d0:·0000·000a·0000·0006·636d·7379·3130·cc00··........cmsy10..
 000003e0:·9102·c718·f31e·0ba0·623e·000a·0000·000a··........b>......
 000003f0:·0000·0006·636d·6d69·3130·c93e·93c6·7379··....cmmi10.>..sy
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00000410:·6e67·6593·746f·9367·6364·5098·6f6c·796e··nge.to.gcdP.olyn00000410:·746f·9367·6364·5098·6f6c·796e·6f6d·6961··to.gcdP.olynomia
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./usr/share/doc/axiom-doc/src/input/void.input.dvi
    
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Offset 12, 116 lines modifiedOffset 12, 116 lines modified
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 00000440:·3a93·4672·6163·7469·6f6e·9349·6e74·6567··:.Fraction.Integ
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000004f0:·648e·a18d·913e·0000·2d2d·528e·a18d·913e··d....>..--R....>000004f0:·913e·0000·2d2d·528e·a18d·913e·0000·2d2d··.>..--R....>..--
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00000560:·2d2d·528e·a18d·913e·0000·2d2d·528e·a18d··--R....>..--R... 
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00000590:·4361·6e6e·6f74·9604·b996·636f·6e76·6572··Cannot....conver 
000005a0:·7493·6672·6f6d·9374·7970·6593·566f·6964··t.from.type.Void 
000005b0:·9374·6f93·506f·7369·7469·7665·496e·7465··.to.PositiveInte 
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00000700:·04b9·9634·936f·6693·3131·8ea4·0b00·008d··...4.of.11...... 
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7.88 KB
./usr/share/doc/axiom-doc/src/input/wiggle.input.dvi
    
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Offset 12, 58 lines modifiedOffset 12, 57 lines modified
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000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00d8··put.."..........000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00d8··put.."..........
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00000110:·7869·6f6d·9354·91ff·0556·6561·6d8e·8e8e··xiom.T...Veam...00000110:·7869·6f6d·9354·91ff·0556·6561·6d8e·8e8e··xiom.T...Veam...
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00000150:·f331·740c·893a·0009·0000·0009·0000·0005··.1t..:..........00000150:·893a·0009·0000·0009·0000·0005·636d·6278··.:..........cmbx
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000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................
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 000003b0:·30f3·33c2·d64e·a000·0e66·6600·0c00·0000··0.3..N...ff.....
 000003c0:·0663·6d62·7831·32f3·3174·0c89·3a00·0900··.cmbx12.1t..:...
 000003d0:·0000·0900·0000·0563·6d62·7839·f327·58ab··.......cmbx9.'X.
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00000440:·dfdf·dfdf································.... 
11.9 KB
./usr/share/doc/axiom-doc/src/input/wutset.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·8dc8··..?.............00000080:·a002·3f00·008d·a0fe·0e00·028d·9200·8dc8··..?.............
00000090:·e5f3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..00000090:·e5f3·26de·9119·c600·1147·ae00·1147·ae00··..&......G...G..
Offset 12, 87 lines modifiedOffset 12, 87 lines modified
000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17000000b0:·7400·1147·ae00·1147·ae00·0563·6d72·3137··t..G...G...cmr17
000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7457·5554·5345·542e·696e··put..7tWUTSET.in000000d0:·7075·7491·0537·7457·5554·5345·542e·696e··put..7tWUTSET.in
000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00d8··put.."..........000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00d8··put.."..........
000000f0:·cc36·f327·58ab·510b·000c·0000·000c·0000··.6.'X.Q.........000000f0:·cc36·f327·58ab·510b·000c·0000·000c·0000··.6.'X.Q.........
00000100:·0005·636d·7231·32d2·5468·6596·03ea·a841··..cmr12.The....A00000100:·0005·636d·7231·32d2·5468·6596·03ea·a841··..cmr12.The....A
00000110:·7869·6f6d·9354·91ff·0556·6561·6d8e·8e8e··xiom.T...Veam...00000110:·7869·6f6d·9354·91ff·0556·6561·6d8e·8e8e··xiom.T...Veam...
00000120:·8e8e·9f17·888b·8d92·00d8·6380·4465·6365··..........c.Dece 
00000130:·6d90·ac72·6290·538e·6572·9603·eaa8·322c··m..rb.S.er....2,00000120:·8e8e·9f17·666a·8d92·00dd·1f0b·4a61·6e90··....fj......Jan.
 00000130:·ac72·7561·7279·9603·eaa8·352c·9332·3032··.ruary....5,.202
00000140:·9332·3032·348e·9f24·0001·8d92·00f1·a14b··.2024..$.......K00000140:·368e·9f24·0001·8d92·00f1·a14b·f331·740c··6..$.......K.1t.
00000150:·f331·740c·893a·0009·0000·0009·0000·0005··.1t..:..........00000150:·893a·0009·0000·0009·0000·0005·636d·6278··.:..........cmbx
00000160:·636d·6278·39dc·4162·7374·7261·6374·8e9f··cmbx9.Abstract..00000160:·39dc·4162·7374·7261·6374·8e9f·0fac·d18e··9.Abstract......
00000170:·0fac·d18e·9f1e·0000·8d8d·9201·0380·00f3··................00000170:·9f1e·0000·8d8d·9201·0380·00f3·1b4b·f160··.............K.`
00000180:·1b4b·f160·7900·0a00·0000·0a00·0000·0563··.K.`y..........c00000180:·7900·0a00·0000·0a00·0000·0563·6d72·3130··y..........cmr10
00000190:·6d72·3130·c631·8e8e·8e8c·8b00·0000·0200··mr10.1..........00000190:·c631·8e8e·8e8c·8b00·0000·0200·0000·0000··.1..............
000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001a0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................000001b0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000001c0:·0000·0000·0000·2aa0·0279·0000·8da0·fda3··......*..y......000001c0:·0000·2aa0·0279·0000·8da0·fda3·0000·a002··..*..y..........
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000001e0:·0000·f333·c2d6·4ea0·000e·6666·000c·0000··...3..N...ff....000001e0:·c2d6·4ea0·000e·6666·000c·0000·0006·636d··..N...ff......cm
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000003a0:·04b9·9650·933a·3d93·2779·8ea1·8d91·3e00··...P.:=.'y....>. 
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000003c0:·8d91·3e00·0074·3a96·04b9·9650·933a·3d93··..>..t:....P.:=.00000380:·8d91·3e00·0078·3a96·04b9·9650·933a·3d93··..>..x:....P.:=.
 00000390:·2778·8ea1·8d91·3e00·0079·3a96·04b9·9650··'x....>..y:....P
 000003a0:·933a·3d93·2779·8ea1·8d91·3e00·007a·3a96··.:=.'y....>..z:.
 000003b0:·04b9·9650·933a·3d93·277a·8ea1·8d91·3e00··...P.:=.'z....>.
 000003c0:·0074·3a96·04b9·9650·933a·3d93·2774·8ea1··.t:....P.:=.'t..
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00000420:·04b9·963a·3d93·7893·5e93·3891·0973·2c2d··...:=.x.^.8..s,- 
00000430:·937a·8ea1·8d91·3e00·0070·3396·04b9·963a··.z....>..p3....:00000410:·9379·8ea1·8d91·3e00·0070·3296·04b9·963a··.y....>..p2....:
 00000420:·3d93·7893·5e93·3891·0973·2c2d·937a·8ea1··=.x.^.8..s,-.z..
 00000430:·8d91·3e00·0070·3396·04b9·963a·3d93·7893··..>..p3....:=.x.
00000440:·3d93·7893·5e93·3130·932d·9374·8ea1·8d91··=.x.^.10.-.t....00000440:·5e93·3130·932d·9374·8ea1·8d91·3e00·006c··^.10.-.t....>..l
00000450:·3e00·006c·7096·04b9·963a·3d93·5b70·312c··>..lp....:=.[p1,00000450:·7096·04b9·963a·3d93·5b70·312c·9370·322c··p....:=.[p1,.p2,
00000460:·9370·322c·9370·335d·8ea1·8d91·3e00·0063··.p2,.p3]....>..c00000460:·9370·335d·8ea1·8d91·3e00·0063·6861·7261··.p3]....>..chara
00000470:·6861·7261·6374·6572·6973·7469·6353·6574··haracteristicSet00000470:·6374·6572·6973·7469·6353·6574·286c·7029··cteristicSet(lp)
00000480:·286c·7029·2454·8ea1·8d91·3e00·007a·6572··(lp)$T....>..zer00000480:·2454·8ea1·8d91·3e00·007a·6572·6f53·6574··$T....>..zeroSet
00000490:·6f53·6574·5370·6c69·7428·6c70·2924·548e··oSetSplit(lp)$T.00000490:·5370·6c69·7428·6c70·2924·548e·9f14·0000··Split(lp)$T.....
000004a0:·9f14·0000·8d91·76e7·cfdf·7c7c·7c2d·8e8e··......v...|||-..000004a0:·8d91·76e7·cfdf·7c7c·7c2d·8e8e·9f1e·0000··..v...|||-......
000004b0:·9f1e·0000·8d8d·9201·0380·00c6·338e·8e8e··............3...000004b0:·8d8d·9201·0380·00c6·338e·8e8e·8c8b·0000··........3.......
000004c0:·8c8b·0000·0004·0000·0000·0000·0000·0000··................000004c0:·0004·0000·0000·0000·0000·0000·0000·0000··................
000004d0:·0000·0000·0000·0000·0000·0000·0000·0000··................000004d0:·0000·0000·0000·0000·0000·0000·0000·0000··................
000004e0:·0000·0000·0000·0000·0000·0000·0218·a002··................000004e0:·0000·0000·0000·0000·0214·a002·7900·008d··............y...
000004f0:·7900·008d·a0fd·a300·00a0·023f·0000·8da0··y..........?....000004f0:·a0fd·a300·00a0·023f·0000·8da0·fde4·0000··.......?........
00000500:·fde4·0000·8d91·3e00·00de·5265·6665·7265··......>...Refere00000500:·8d91·3e00·00de·5265·6665·7265·6e63·6573··..>...References
00000510:·6e63·6573·8e9f·15e7·1b8d·8d8d·9143·0001··nces.........C..00000510:·8e9f·15e7·1b8d·8d8d·9143·0001·c65b·315d··.........C...[1]
00000520:·c65b·315d·8e8e·9152·8e3c·6e6f·7468·696e··.[1]...R.<nothin00000520:·8e8e·9152·8e3c·6e6f·7468·696e·678e·8e9f··...R.<nothing...
00000530:·678e·8e9f·1e00·008d·8d92·0103·8000·348e··g.............4.00000530:·1e00·008d·8d92·0103·8000·348e·8e8e·8cf8··..........4.....
00000540:·8e8e·8cf8·0000·04c1·0183·92c0·1c3b·0000··.............;..00000540:·0000·04bd·0183·92c0·1c3b·0000·0000·03e8··.........;......
00000550:·0000·03e8·0279·0000·01ce·0000·0007·0004··.....y..........00000550:·0279·0000·01ce·0000·0007·0004·f335·dfa4··.y...........5..
00000560:·f335·dfa4·4e00·0009·0000·0009·0000·0005··.5..N...........00000560:·4e00·0009·0000·0009·0000·0005·636d·7474··N...........cmtt
00000570:·636d·7474·39f3·341a·f222·5600·0a00·0000··cmtt9.4.."V.....00000570:·39f3·341a·f222·5600·0a00·0000·0a00·0000··9.4.."V.........
00000580:·0a00·0000·0663·6d62·7831·30f3·33c2·d64e··.....cmbx10.3..N00000580:·0663·6d62·7831·30f3·33c2·d64e·a000·0e66··.cmbx10.3..N...f
00000590:·a000·0e66·6600·0c00·0000·0663·6d62·7831··...ff......cmbx100000590:·6600·0c00·0000·0663·6d62·7831·32f3·3174··f......cmbx12.1t
000005a0:·32f3·3174·0c89·3a00·0900·0000·0900·0000··2.1t..:.........000005a0:·0c89·3a00·0900·0000·0900·0000·0563·6d62··..:..........cmb
000005b0:·0563·6d62·7839·f327·58ab·510b·000c·0000··.cmbx9.'X.Q.....000005b0:·7839·f327·58ab·510b·000c·0000·000c·0000··x9.'X.Q.........
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000005d0:·c600·1147·ae00·1147·ae00·0874·6372·6d31··...G...G...tcrm1000005d0:·ae00·1147·ae00·0874·6372·6d31·3732·38f3··...G...tcrm1728.
000005e0:·3732·38f3·2544·d3ed·7400·1147·ae00·1147··728.%D..t..G...G000005e0:·2544·d3ed·7400·1147·ae00·1147·ae00·0563··%D..t..G...G...c
000005f0:·ae00·0563·6d72·3137·f31b·4bf1·6079·000a··...cmr17..K.`y..000005f0:·6d72·3137·f31b·4bf1·6079·000a·0000·000a··mr17..K.`y......
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00000610:·0543·02df·dfdf·dfdf······················.C......00000610:·dfdf·dfdf································....
10.8 KB
./usr/share/doc/axiom-doc/src/input/xpoly.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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Offset 12, 79 lines modifiedOffset 12, 79 lines modified
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000000d0:·7075·7491·0537·7458·504f·4c93·592e·696e··put..7tXPOL.Y.in000000d0:·7075·7491·0537·7458·504f·4c93·592e·696e··put..7tXPOL.Y.in
000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00d8··put.."..........000000e0:·7075·748e·9f22·faff·8d8d·8d8d·8d92·00d8··put.."..........
000000f0:·cc36·f327·58ab·510b·000c·0000·000c·0000··.6.'X.Q.........000000f0:·cc36·f327·58ab·510b·000c·0000·000c·0000··.6.'X.Q.........
00000100:·0005·636d·7231·32d2·5468·6596·03ea·a841··..cmr12.The....A00000100:·0005·636d·7231·32d2·5468·6596·03ea·a841··..cmr12.The....A
00000110:·7869·6f6d·9354·91ff·0556·6561·6d8e·8e8e··xiom.T...Veam...00000110:·7869·6f6d·9354·91ff·0556·6561·6d8e·8e8e··xiom.T...Veam...
00000120:·8e8e·9f17·888b·8d92·00d8·6380·4465·6365··..........c.Dece 
00000130:·6d90·ac72·6290·538e·6572·9603·eaa8·322c··m..rb.S.er....2,00000120:·8e8e·9f17·666a·8d92·00dd·1f0b·4a61·6e90··....fj......Jan.
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00000150:·f331·740c·893a·0009·0000·0009·0000·0005··.1t..:..........00000150:·893a·0009·0000·0009·0000·0005·636d·6278··.:..........cmbx
00000160:·636d·6278·39dc·4162·7374·7261·6374·8e9f··cmbx9.Abstract..00000160:·39dc·4162·7374·7261·6374·8e9f·0fac·d18e··9.Abstract......
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000001d0:·0000·a002·3f00·008d·a0fd·e400·008d·913e··....?..........>000001d0:·3f00·008d·a0fd·e400·008d·913e·0000·f333··?..........>...3
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00000250:·a002·3f00·008d·a0fd·e400·009f·0c00·008d··..?.............00000250:·008d·a0fd·e400·009f·0c00·008d·9176·e7cf··.............v..
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00000290:·a44e·0000·0900·0000·0900·0000·0563·6d74··.N...........cmt00000290:·0900·0000·0900·0000·0563·6d74·7439·e029··.........cmtt9.)
000002a0:·7439·e029·636c·9104·b996·616c·6c8e·a40b··t9.)cl....all...000002a0:·636c·9104·b996·616c·6c8e·a40b·0000·a18d··cl....all.......
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000002c0:·3a3d·9358·506f·6c79·6e6f·6d69·616c·2849··:=.XPolynomial(I000002c0:·506f·6c79·6e6f·6d69·616c·2849·6e74·6567··Polynomial(Integ
000002d0:·6e74·6567·6572·298e·a18d·913e·0000·7072··nteger)....>..pr000002d0:·6572·298e·a18d·913e·0000·7072·3a96·04b9··er)....>..pr:...
000002e0:·3a96·04b9·9670·6f6c·7993·3a3d·9332·2a78··:....poly.:=.2*x000002e0:·9670·6f6c·7993·3a3d·9332·2a78·932b·9333··.poly.:=.2*x.+.3
000002f0:·932b·9333·2a79·2d35·8ea1·8d91·3e00·0070··.+.3*y-5....>..p000002f0:·2a79·2d35·8ea1·8d91·3e00·0070·7232·3a96··*y-5....>..pr2:.
00000300:·7232·3a96·04b9·9670·6f6c·7993·3a3d·9370··r2:....poly.:=.p00000300:·04b9·9670·6f6c·7993·3a3d·9370·722a·7072··...poly.:=.pr*pr
00000310:·722a·7072·8ea1·8d91·3e00·0070·6491·0973··r*pr....>..pd..s00000310:·8ea1·8d91·3e00·0070·6491·0973·2c3a·3d96··....>..pd..s,:=.
00000320:·2c3a·3d96·04b9·9665·7870·616e·6493·7072··,:=....expand.pr00000320:·04b9·9665·7870·616e·6493·7072·8ea1·8d91··...expand.pr....
00000330:·8ea1·8d91·3e00·0070·6432·9604·b996·3a3d··....>..pd2....:=00000330:·3e00·0070·6432·9604·b996·3a3d·9370·642a··>..pd2....:=.pd*
00000340:·9370·642a·7064·8ea1·8d91·3e00·0065·7870··.pd*pd....>..exp00000340:·7064·8ea1·8d91·3e00·0065·7870·616e·6428··pd....>..expand(
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 00000360:·913e·0000·7172·9104·b996·3a3d·9109·732c··.>..qr....:=..s,
 00000370:·7072·5e33·8ea1·8d91·3e00·0071·6491·04b9··pr^3....>..qd...
 00000380:·963a·3d91·0973·2c70·645e·338e·a18d·9142··.:=..s,pd^3....B
 00000390:·b996·7472·756e·6328·7164·2c32·298e·a18d··..trunc(qd,2)...
 000003a0:·913e·0000·7472·756e·6328·7172·2c32·298e··.>..trunc(qr,2).
00000360:·328e·a18d·913e·0000·7172·9104·b996·3a3d··2....>..qr....:=000003b0:·a18d·913e·0000·576f·7264·9604·b996·3a3d··...>..Word....:=
00000370:·9109·732c·7072·5e33·8ea1·8d91·3e00·0071··..s,pr^3....>..q 
00000380:·6491·04b9·963a·3d91·0973·2c70·645e·338e··d....:=..s,pd^3. 
00000390:·a18d·9142·b996·7472·756e·6328·7164·2c32··...B..trunc(qd,2 
000003a0:·298e·a18d·913e·0000·7472·756e·6328·7172··)....>..trunc(qr 
000003b0:·2c32·298e·a18d·913e·0000·576f·7264·9604··,2)....>..Word.. 
000003c0:·b996·3a3d·934f·7264·6572·6564·4672·6565··..:=.OrderedFree000003c0:·934f·7264·6572·6564·4672·6565·4d6f·6e6f··.OrderedFreeMono
000003d0:·4d6f·6e6f·6964·9353·796d·626f·6c8e·a18d··Monoid.Symbol...000003d0:·6964·9353·796d·626f·6c8e·a18d·913e·0000··id.Symbol....>..
000003e0:·913e·0000·773a·9604·b996·576f·7264·933a··.>..w:....Word.:000003e0:·773a·9604·b996·576f·7264·933a·3d93·782a··w:....Word.:=.x*
000003f0:·3d93·782a·795e·328e·a18d·913e·0000·7271··=.x*y^2....>..rq000003f0:·795e·328e·a18d·913e·0000·7271·756f·2871··y^2....>..rquo(q
00000400:·756f·2871·722c·7729·8ea1·8d91·3e00·0073··uo(qr,w)....>..s00000400:·722c·7729·8ea1·8d91·3e00·0073·6828·7072··r,w)....>..sh(pr
00000410:·6828·7072·2c77·3a3a·706f·6c79·298e·9f14··h(pr,w::poly)...00000410:·2c77·3a3a·706f·6c79·298e·9f14·0000·8d91··,w::poly).......
00000420:·0000·8d91·76e7·cfdf·7c7c·7c2d·8e8e·9f1e··....v...|||-....00000420:·76e7·cfdf·7c7c·7c2d·8e8e·9f1e·0000·8d8d··v...|||-........
00000430:·0000·8d8d·9201·0380·00c6·338e·8e8e·8c8b··..........3.....00000430:·9201·0380·00c6·338e·8e8e·8c8b·0000·0004··......3.........
00000440:·0000·0004·0000·0000·0000·0000·0000·0000··................00000440:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000450:·0000·0000·0000·0000·0000·0000·0000·0000··................00000450:·0000·0000·0000·0000·0000·0000·0000·0000··................
00000460:·0000·0000·0000·0000·0000·0218·a002·7900··..............y.00000460:·0000·0000·0000·0214·a002·7900·008d·a0fd··..........y.....
00000470:·008d·a0fd·a300·00a0·023f·0000·8da0·fde4··.........?......00000470:·a300·00a0·023f·0000·8da0·fde4·0000·8d91··.....?..........
00000480:·0000·8d91·3e00·00de·5265·6665·7265·6e63··....>...Referenc00000480:·3e00·00de·5265·6665·7265·6e63·6573·8e9f··>...References..
00000490:·6573·8e9f·15e7·1b8d·8d8d·9143·0001·c65b··es.........C...[00000490:·15e7·1b8d·8d8d·9143·0001·c65b·315d·8e8e··.......C...[1]..
000004a0:·315d·8e8e·9152·8e3c·6e6f·7468·696e·678e··1]...R.<nothing.000004a0:·9152·8e3c·6e6f·7468·696e·678e·8e9f·1e00··.R.<nothing.....
000004b0:·8e9f·1e00·008d·8d92·0103·8000·348e·8e8e··............4...000004b0:·008d·8d92·0103·8000·348e·8e8e·8cf8·0000··........4.......
000004c0:·8cf8·0000·043f·0183·92c0·1c3b·0000·0000··.....?.....;....000004c0:·043b·0183·92c0·1c3b·0000·0000·03e8·0279··.;.....;.......y
000004d0:·03e8·0279·0000·01ce·0000·0007·0004·f335··...y...........5000004d0:·0000·01ce·0000·0007·0004·f335·dfa4·4e00··...........5..N.
000004e0:·dfa4·4e00·0009·0000·0009·0000·0005·636d··..N...........cm000004e0:·0009·0000·0009·0000·0005·636d·7474·39f3··..........cmtt9.
000004f0:·7474·39f3·341a·f222·5600·0a00·0000·0a00··tt9.4.."V.......000004f0:·341a·f222·5600·0a00·0000·0a00·0000·0663··4.."V..........c
00000500:·0000·0663·6d62·7831·30f3·33c2·d64e·a000··...cmbx10.3..N..00000500:·6d62·7831·30f3·33c2·d64e·a000·0e66·6600··mbx10.3..N...ff.
00000510:·0e66·6600·0c00·0000·0663·6d62·7831·32f3··.ff......cmbx12.00000510:·0c00·0000·0663·6d62·7831·32f3·3174·0c89··.....cmbx12.1t..
00000520:·3174·0c89·3a00·0900·0000·0900·0000·0563··1t..:..........c00000520:·3a00·0900·0000·0900·0000·0563·6d62·7839··:..........cmbx9
00000530:·6d62·7839·f327·58ab·510b·000c·0000·000c··mbx9.'X.Q.......00000530:·f327·58ab·510b·000c·0000·000c·0000·0005··.'X.Q...........
00000540:·0000·0005·636d·7231·32f3·26de·9119·c600··....cmr12.&.....00000540:·636d·7231·32f3·26de·9119·c600·1147·ae00··cmr12.&......G..
00000550:·1147·ae00·1147·ae00·0874·6372·6d31·3732··.G...G...tcrm17200000550:·1147·ae00·0874·6372·6d31·3732·38f3·2544··.G...tcrm1728.%D
00000560:·38f3·2544·d3ed·7400·1147·ae00·1147·ae00··8.%D..t..G...G..00000560:·d3ed·7400·1147·ae00·1147·ae00·0563·6d72··..t..G...G...cmr
00000570:·0563·6d72·3137·f31b·4bf1·6079·000a·0000··.cmr17..K.`y....00000570:·3137·f31b·4bf1·6079·000a·0000·000a·0000··17..K.`y........
00000580:·000a·0000·0005·636d·7231·30f9·0000·04c1··......cmr10.....00000580:·0005·636d·7231·30f9·0000·04bd·02df·dfdf··..cmr10.........
00000590:·02df·dfdf·dfdf·dfdf······················........00000590:·dfdf·dfdf································....
11.2 KB
./usr/share/doc/axiom-doc/src/input/xpr.input.dvi
    
Offset 1, 10 lines modifiedOffset 1, 10 lines modified
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00000090:·46f3·26de·9119·c600·1147·ae00·1147·ae00··F.&......G...G..00000090:·46f3·26de·9119·c600·1147·ae00·1147·ae00··F.&......G...G..
Offset 12, 81 lines modifiedOffset 12, 81 lines modified
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000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in000000c0:·d053·5091·fea5·5641·442f·7372·632f·696e··.SP...VAD/src/in
000000d0:·7075·7491·0537·7458·5052·2e69·6e70·7574··put..7tXPR.input000000d0:·7075·7491·0537·7458·5052·2e69·6e70·7574··put..7tXPR.input
000000e0:·8e9f·22fa·ff8d·8d8d·8d8d·9200·d8cc·36f3··.."...........6.000000e0:·8e9f·22fa·ff8d·8d8d·8d8d·9200·d8cc·36f3··.."...........6.
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00000100:·6d72·3132·d254·6865·9603·eaa8·4178·696f··mr12.The....Axio00000100:·6d72·3132·d254·6865·9603·eaa8·4178·696f··mr12.The....Axio
00000110:·6d93·5491·ff05·5665·616d·8e8e·8e8e·8e9f··m.T...Veam......00000110:·6d93·5491·ff05·5665·616d·8e8e·8e8e·8e9f··m.T...Veam......
00000120:·1788·8b8d·9200·d863·8044·6563·656d·90ac··.......c.Decem.. 
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 00000130:·6172·7996·03ea·a835·2c93·3230·3236·8e9f··ary....5,.2026..
00000140:·3234·8e9f·2400·018d·9200·f1a1·4bf3·3174··24..$.......K.1t00000140:·2400·018d·9200·f1a1·4bf3·3174·0c89·3a00··$.......K.1t..:.
00000150:·0c89·3a00·0900·0000·0900·0000·0563·6d62··..:..........cmb00000150:·0900·0000·0900·0000·0563·6d62·7839·dc41··.........cmbx9.A
00000160:·7839·dc41·6273·7472·6163·748e·9f0f·acd1··x9.Abstract.....00000160:·6273·7472·6163·748e·9f0f·acd1·8e9f·1e00··bstract.........
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000001d0:·023f·0000·8da0·fde4·0000·8d91·3e00·00f3··.?..........>...000001d0:·8da0·fde4·0000·8d91·3e00·00f3·33c2·d64e··........>...3..N
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000001f0:·6d62·7831·32de·436f·6e95·8ccc·7465·6e93··mbx12.Con...ten.000001f0:·32de·436f·6e95·8ccc·7465·6e93·7473·8e9f··2.Con...ten.ts..
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00000240:·0900·0000·0900·0000·0563·6d74·7439·e029··.........cmtt9.)00000240:·0900·0000·0563·6d74·7439·e029·636c·9104··.....cmtt9.)cl..
00000250:·636c·9104·b996·616c·6c8e·a40b·0000·a18d··cl....all.......00000250:·b996·616c·6c8e·a40b·0000·a18d·913e·0000··..all........>..
00000260:·913e·0000·576f·7264·9604·b996·3a3d·934f··.>..Word....:=.O00000260:·576f·7264·9604·b996·3a3d·934f·7264·6572··Word....:=.Order
00000270:·7264·6572·6564·4672·6565·4d6f·6e6f·6964··rderedFreeMonoid00000270:·6564·4672·6565·4d6f·6e6f·6964·2853·796d··edFreeMonoid(Sym
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 00000290:·3d91·04b9·9658·5052·2849·6e74·6567·6572··=....XPR(Integer
 000002a0:·2c57·6f72·6429·8ea1·8d91·3e00·0070·3a70··,Word)....>..p:p
 000002b0:·6f6c·7996·04b9·963a·3d93·3293·2a93·7893··oly....:=.2.*.x.
 000002c0:·2d93·3393·2a93·7993·2b93·318e·a18d·913e··-.3.*.y.+.1....>
 000002d0:·0000·713a·706f·6c79·9604·b996·3a3d·9332··..q:poly....:=.2
 000002e0:·932a·9378·932b·9331·8ea1·8d91·3e00·0070··.*.x.+.1....>..p
 000002f0:·9604·b996·2b93·718e·a18d·913e·0000·7096··....+.q....>..p.
 00000300:·04b9·962a·9371·8ea1·8d91·3e00·0028·7096··...*.q....>..(p.
 00000310:·04b9·962b·7129·5e32·932d·705e·3293·2d71··...+q)^2.-p^2.-q
 00000320:·5e32·932d·9332·2a70·2a71·8ea1·8d91·3e00··^2.-.2*p*q....>.
 00000330:·004d·9604·b996·3a3d·9353·7175·6172·654d··.M....:=.SquareM
 00000340:·6174·7269·7828·322c·4672·6163·7469·6f6e··atrix(2,Fraction
 00000350:·9349·6e74·6567·6572·298e·a18d·913e·0000··.Integer)....>..
00000290:·6f6c·793a·3d91·04b9·9658·5052·2849·6e74··oly:=....XPR(Int00000360:·706f·6c79·313a·3d91·04b9·9658·5052·284d··poly1:=....XPR(M
000002a0:·6567·6572·2c57·6f72·6429·8ea1·8d91·3e00··eger,Word)....>. 
000002b0:·0070·3a70·6f6c·7996·04b9·963a·3d93·3293··.p:poly....:=.2. 
000002c0:·2a93·7893·2d93·3393·2a93·7993·2b93·318e··*.x.-.3.*.y.+.1. 
000002d0:·a18d·913e·0000·713a·706f·6c79·9604·b996··...>..q:poly.... 
000002e0:·3a3d·9332·932a·9378·932b·9331·8ea1·8d91··:=.2.*.x.+.1.... 
000002f0:·3e00·0070·9604·b996·2b93·718e·a18d·913e··>..p....+.q....> 
00000300:·0000·7096·04b9·962a·9371·8ea1·8d91·3e00··..p....*.q....>. 
00000310:·0028·7096·04b9·962b·7129·5e32·932d·705e··.(p....+q)^2.-p^ 
00000320:·3293·2d71·5e32·932d·9332·2a70·2a71·8ea1··2.-q^2.-.2*p*q.. 
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16.0 KB
./usr/share/doc/axiom-doc/src/input/zdsolve.input.dvi
    
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Offset 12, 116 lines modifiedOffset 12, 116 lines modified
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 00000300:·2a79·5e32·2a7a·932b·9378·2a79·2a7a·5e32··*y^2*z.+.x*y*z^2
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./usr/share/doc/axiom-doc/src/input/zimmbron.input.dvi.gz
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zimmbron.input.dvi
    
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./usr/share/doc/axiom-doc/src/input/zimmer.input.dvi.gz
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zimmer.input.dvi
    
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10792 mainVariable10792 mainVariable
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10795 coefficients10795 coefficients
10796 coefficient10796 coefficient
10797 binomThmExpt10797 binomThmExpt
10798 SparseMultivariatePolynomial10798 SparseMultivariatePolynomial
10799 ,QCHARNZ10799 ,QEVALAB
10800 mainKernel10800 mainKernel
10801 reproducible-pathrR10801 reproducible-pathrR
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Offset 11117, 15 lines modifiedOffset 11117, 15 lines modified
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11120 .SETVVXK_EISU_TOGGLE11120 .SETVVXK_EISU_TOGGLE
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11122 XK_ZENKAKU11122 XK_ZENKAKU
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Offset 11174, 14 lines modifiedOffset 11174, 15 lines modified
11174 horizConcat11174 horizConcat
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11176 Evalable11176 Evalable
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11178 determinant11178 determinant
11179 columnSpace11179 columnSpace
11180 antisymmetric?11180 antisymmetric?
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11181 dataCoerce11182 dataCoerce
11182 coerceMatrix11183 coerceMatrix
11183 LinearlyExplicitRingOver11184 LinearlyExplicitRingOver
11184 LinearlyExplicitRingOver·11185 LinearlyExplicitRingOver·
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11186 pseudoQuotient11187 pseudoQuotient
11187 pseudoDivide11188 pseudoDivide
Offset 12786, 15 lines modifiedOffset 12787, 16 lines modified
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12793 ags·rfa)"codSOURCEFILEu12795 gs·rfa)"codSOURCEFILEu
12794 @0;(#0)->lfa.lfa_self[(#1)*(#0)->a.a_dims[1]+#2]@0;(#0)->sfa.sfa_self[(#1)*(#0)->a.a_dims[1]+#2]@0;(#0)->fixa.fixa_self[(#1)*(#0)->a.a_dims[1]+#2]*12796 @0;(#0)->lfa.lfa_self[(#1)*(#0)->a.a_dims[1]+#2]@0;(#0)->sfa.sfa_self[(#1)*(#0)->a.a_dims[1]+#2]@0;(#0)->fixa.fixa_self[(#1)*(#0)->a.a_dims[1]+#2]*
12795 @0;(#0)->ust.ust_self[(#1)*(#0)->a.a_dims[1]+#2]@0;(#0)->a.a_self[(#1)*(#0)->a.a_dims[1]+#2]LL-S(#0)->lfa.lfa_self[#1]12797 @0;(#0)->ust.ust_self[(#1)*(#0)->a.a_dims[1]+#2]@0;(#0)->a.a_self[(#1)*(#0)->a.a_dims[1]+#2]LL-S(#0)->lfa.lfa_self[#1]
12796 ,QUO(#0)->sfa.sfa_self[#1]12798 ,QUO(#0)->sfa.sfa_self[#1]
12797 Lsimple_string_p(#0)==Cnil12799 Lsimple_string_p(#0)==Cnil
12798 Lstringp`V12800 Lstringp`V
12799 vectorp(#0)12801 vectorp(#0)
12800 Lvectorp`V12802 Lvectorp`V
Offset 17935, 15 lines modifiedOffset 17937, 15 lines modified
17935 COMPILER17937 COMPILER
17936 (in-package·'compiler)(init-fn)~%(~s·'(17938 (in-package·'compiler)(init-fn)~%(~s·'(
17937 sys-package.lisp~2%17939 sys-package.lisp~2%
17938 COMPILER17940 COMPILER
17939 ~2%;;;·Definitions·for·package·~a·of·type·~a17941 ~2%;;;·Definitions·for·package·~a·of·type·~a
17940 ble-path/axiom-20170501/books/tangle1.lisp17942 ble-path/axiom-20170501/books/tangle1.lisp
17941 DEPENDENTS17943 DEPENDENTS
17942 /usr/share/zoneinfo/Etc/GMT+1217944 /usr/share/zoneinfo/Etc/GMT-14
17943 CONSTRUCTORMODEMAP017945 CONSTRUCTORMODEMAP0
17944 CONSTRUCTORKIND17946 CONSTRUCTORKIND
17945 (type_of(#0)==t_hashtable)17947 (type_of(#0)==t_hashtable)
17946 (type_of(#0)==t_random)17948 (type_of(#0)==t_random)
17947 (type_of(#0)==t_random)17949 (type_of(#0)==t_random)
17948 Lrandom_state_p17950 Lrandom_state_p
17949 (type_of(#0)==t_readtable)17951 (type_of(#0)==t_readtable)
Offset 19295, 15 lines modifiedOffset 19297, 14 lines modified
19295 argument19297 argument
19296 OpenMathDevice19298 OpenMathDevice
19297 RSETCAT-·19299 RSETCAT-·
19298 OpenMathDevice19300 OpenMathDevice
19299 parseGreaterEqual19301 parseGreaterEqual
19300 FUN·'SYS·>=·19302 FUN·'SYS·>=·
19301 parseLessEqual19303 parseLessEqual
19302 PENDTREE 
19303 E·FIXNUMComplex19304 E·FIXNUMComplex
19304 /usr/bin/gcc··-Wl,-z,relro·-no-pie·-Wl,-T,../unixport/gcl.script·-o·ld/reproduci019305 /usr/bin/gcc··-Wl,-z,relro·-no-pie·-Wl,-T,../unixport/gcl.script·-o·ld/reproduci0
19305 0170501/obj/linux/bin/lispT·NIL·remove19306 0170501/obj/linux/bin/lispT·NIL·remove
19306 optCatch19307 optCatch
19307 reproducible-path19308 reproducible-path
19308 axiom-2017050119309 axiom-20170501
19309 /build/reproducible-path/axiom-20170501/obj/linux/bin/::STRUCTUR/usr/bin/gcc··-c·-g·-Werror=implicit-function-declaration·-ffile-prefix-map=/build/reproducible-path/gcl-2.6.14=.·-fstack-protector-strong·-fstack-clash-protection·-Wformat·-Werror=format-security·-fcf-protection·-fsigned-char·-pipe·-fcommon·-fno-builtin-malloc·-fno-builtin-free·-fno-PIE·-fno-pie·-fno-PIC·-fno-pic·-Wall·-Wno-empty-body·-Wno-unused-but-set-variable·-I/usr/include/tirpc·-Wdate-time·-D_FORTIFY_SOURCE=219310 /build/reproducible-path/axiom-20170501/obj/linux/bin/::STRUCTUR/usr/bin/gcc··-c·-g·-Werror=implicit-function-declaration·-ffile-prefix-map=/build/reproducible-path/gcl-2.6.14=.·-fstack-protector-strong·-fstack-clash-protection·-Wformat·-Werror=format-security·-fcf-protection·-fsigned-char·-pipe·-fcommon·-fno-builtin-malloc·-fno-builtin-free·-fno-PIE·-fno-pie·-fno-PIC·-fno-pic·-Wall·-Wno-empty-body·-Wno-unused-but-set-variable·-I/usr/include/tirpc·-Wdate-time·-D_FORTIFY_SOURCE=2
Offset 32925, 15 lines modifiedOffset 32926, 15 lines modified
32925 Wednesday32926 Wednesday
32926 Thursday32927 Thursday
32927 Saturday32928 Saturday
32928 February32929 February
32929 September32930 September
32930 November32931 November
32931 December32932 December
32932 ~a·~a·~d,·~d·at·~2,'0d:~2,'0d:~2,'0d·UntaggedUniMonday·December·2,·2024·at·11:56:55·32933 ~a·~a·~d,·~d·at·~2,'0d:~2,'0d:~2,'0d·UntaggedUniMonday·January·5,·2026·at·21:34:31·
32933 ,QUOT*YEARWEEK*32934 ,QUOT*YEARWEEK*
32934 no·timestamp32935 no·timestamp
32935 VAR-NAME32936 VAR-NAME
32936 findString32937 findString
32937 /../../src/algebra/32938 /../../src/algebra/
32938 .nu.spad32939 .nu.spad
32939 /../../src/naglink/32940 /../../src/naglink/
Offset 32967, 18 lines modifiedOffset 32968, 18 lines modified
32967 CORRECTABLE?32968 CORRECTABLE?
32968 Operator32969 Operator
32969 CharacteristicZeroQUOTE32970 CharacteristicZeroQUOTE
32970 gTypeFroCharacteristicZero32971 gTypeFroCharacteristicZero
32971 evaluate32972 evaluate
32972 evaluateInverse32973 evaluateInverse
32973 FreeGroup32974 FreeGroup
32974 DHMATRIX32975 DHMATRIX0
32975 FreeGroup32976 FreeGroup
32976 /build/reproducible-path/axiom-20170501/mnt/linux/algebra/operation.daase32977 /build/reproducible-path/axiom-20170501/mnt/linux/algebra/operation.daase
32977 /usr/bin/objdump/nonexistent/first-build/ETVV32978 /usr/bin/objdump/nonexistent/second-build/TVV
32978 ot·find·Operator32979 ot·find·Operator
32979 CONTINUE-STRING32980 CONTINUE-STRING
32980 ERROR-STRING32981 ERROR-STRING
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