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Text File | 1991-03-25 | 58.1 KB | 1,155 lines |
- MASABS : Absolute value.
- ADV2 : Advance 2.
- ADV3 : Advance 3.
- ADV4 : Advance 4.
- ADV : Advance.
- ALDPARSE : Aldes Parser Definition Module.
- AFDIF : Algebraic number field element difference.
- AFNEG : Algebraic number field element negation.
- AFPROD : Algebraic number field element product.
- AFSUM : Algebraic number field element sum.
- AFINV : Algebraic number field inverse.
- AFQ : Algebraic number field quotient.
- AFSIGN : Algebraic number field sign.
- ACOMP1 : Alphabetic comparison, 1.
- ACOMP1 : Alphabetic comparison, 1.
- ACOMP : Alphabetic comparison.
- ACOMP : Alphabetic comparison.
- APABS : Arbitrary precision floating point absolute value.
- APCMPR : Arbitrary precision floating point compare.
- APCOMP : Arbitrary precision floating point composition.
- APDIFF : Arbitrary precision floating point difference.
- APEXPT : Arbitrary precision floating point exponent.
- APEXP : Arbitrary precision floating point exponentiation.
- APFINT : Arbitrary precision floating point from integer.
- APFRN : Arbitrary precision floating point from rational number.
- APLG10 : Arbitrary precision floating point logarithm base 10.
- APMANT : Arbitrary precision floating point mantissa.
- APROOT : Arbitrary precision floating point n-th root.
- APNEG : Arbitrary precision floating point negative.
- APNELD : Arbitrary precision floating point number of equal leading digits.
- APPI : Arbitrary precision floating point pi.
- APPROD : Arbitrary precision floating point product.
- APQ : Arbitrary precision floating point quotient.
- APSPRE : Arbitrary precision floating point set precision.
- APSHFT : Arbitrary precision floating point shift.
- APSIGN : Arbitrary precision floating point sign.
- APSUM : Arbitrary precision floating point sum.
- APWRIT : Arbitrary precision floating point write.
- ARCTAN : Arcus tangens.
- AADV : Arithmetic advance.
- ASSPR : Assignment problem.
- ASSOCQ : Associate equal.
- ASSOCQ : Associate equal.
- ASSOC : Associate.
- ASSOC : Associate.
- AREAD : Atom read.
- AWRITE : Atom write.
- ATOM : Atom.
- ATTRIB : Attribute.
- ATTRIB : Attribute.
- BACKUB : Backspace until blank.
- BKSP : Backspace.
- BITRAN : Bit, random.
- BLINES : Blank lines.
- CallCompiled : Call compiled function or procedure.
- DOS : Call DOS program.
- CPLEXN : Cartesian product, lexicographically next.
- CELLS : Cells.
- CLIN : Character list in.
- CLOUT : Character list out.
- CLTIS : Character list to input stream.
- CREADB : Character read, skipping blanks.
- CREAD : Character read.
- CWRIT2 : Character write, 2 characters.
- CWRIT3 : Character write, 3 characters.
- CWRIT4 : Character write, 4 characters.
- CWRIT5 : Character write, 5 characters.
- CWRIT6 : Character write, 6 characters.
- CWRITE : Character write.
- CSFPAR : Characteristic set from partition.
- CSINT : Characteristic set intersection.
- CSSUB : Characteristic set subset.
- CSUN : Characteristic set union.
- CLOCK : Clock.
- CloseBIOS : Close BIOS.
- CUNIT : Close unit.
- CompSummary : Compiled function and procedure summary.
- Compiledf0 : Compiled function declaration f0.
- Compiledf1 : Compiled function declaration f1.
- Compiledf2 : Compiled function declaration f2.
- Compiledf3 : Compiled function declaration f3.
- Compiledf4 : Compiled function declaration f4.
- Compiledp0 : Compiled function declaration p0.
- Compiledp1 : Compiled function declaration p1.
- Compiledp1v2 : Compiled function declaration p1v2.
- Compiledp1v3 : Compiled function declaration p1v3.
- Compiledp2 : Compiled function declaration p2.
- Compiledp2v2 : Compiled function declaration p2v2.
- Compiledp2v3 : Compiled function declaration p2v3.
- Compiledp3 : Compiled function declaration p3.
- Compiledp3v2 : Compiled function declaration p3v2.
- Compiledp3v3 : Compiled function declaration p3v3.
- COMP2 : Composition 2.
- COMP3 : Composition 3.
- COMP4 : Composition 4.
- COMP : Composition.
- CONC : Concatenation.
- CCONC : Constructive concatenation.
- CINV : Constructive inverse.
- COPYOB : Copy object.
- CopyRep : Copy representation.
- COPYTOENV : Copy to environement.
- COS : Cosinus.
- Declare : Declare.
- DCENV : Decode environment.
- DEFE : Define expr function.
- DEFF : Define fexpr function.
- DEFMAP : Define generic map function.
- DEFPROC : Define generic proc function.
- DEFRULE : Define generic rule function.
- DEFM : Define macro function.
- DMIA : Define model, implementation or axioms.
- DSPEC : Define specification.
- DMEVAD : Degree matrix exponent vector add.
- DMPPRD : Dense modular polynomial product.
- DMPSUM : Dense modular polynomial sum.
- DMUPNR : Dense modular univariate polynomial natural remainder.
- DPFP : Dense polynomial from polynomial.
- DEQUE : Dequeue.
- DECOFTAG : Descriptor of tagged object.
- DAND : Digit and.
- DEGCD : Digit extended greatest common divisor.
- DGCD : Digit greatest common divisor.
- DLOG2 : Digit logarithm, base 2.
- DNIMP : Digit non-implication.
- DNOT : Digit not.
- DOR : Digit or.
- DPCC : Digit partial cosequence calculation.
- DPGEN : Digit prime generator.
- DPR : Digit product.
- DQR : Digit quotient and remainder.
- DSQRTF : Digit square root function.
- DRANN : Digit, random non-negative.
- DRAN : Digit, random.
- DIGIT : Digit.
- DIBUFF : Display input buffer.
- DIIPAB : Distributive integral polynomial absolute value.
- DIIPCP : Distributive integral polynomial content and primitive part.
- DIIPDM : Distributive integral polynomial derivation main variable.
- DIIPDR : Distributive integral polynomial derivation.
- DIIPDF : Distributive integral polynomial difference.
- DIIPEM : Distributive integral polynomial evaluation of main variable.
- DIIPEV : Distributive integral polynomial evaluation of the i-th variable.
- DIIPEX : Distributive integral polynomial exponentiation.
- DIIFRP : Distributive integral polynomial from rational polynomial.
- DIIPHD : Distributive integral polynomial higher derivation.
- DIIPIP : Distributive integral polynomial integer product.
- DIIPIQ : Distributive integral polynomial integer quotient.
- DIILFR : Distributive integral polynomial list from rational polynomial list.
- DIILRD : Distributive integral polynomial list read.
- DIIPLS : Distributive integral polynomial list sum.
- DIILWR : Distributive integral polynomial list write.
- DIIPMN : Distributive integral polynomial maximum norm.
- DIIPNG : Distributive integral polynomial negative.
- DIIPON : Distributive integral polynomial one.
- DIIPPR : Distributive integral polynomial product.
- DIIPPS : Distributive integral polynomial pseudo-remainder.
- DIIPQR : Distributive integral polynomial quotient and remainder.
- DIIPQ : Distributive integral polynomial quotient.
- DIIRAS : Distributive integral polynomial random sparse exponent vector.
- DIIPRA : Distributive integral polynomial random.
- DIIPRD : Distributive integral polynomial read.
- DIIPSG : Distributive integral polynomial sign.
- DIIPSO : Distributive integral polynomial sort.
- DIIPSV : Distributive integral polynomial substitution for main variable.
- DIIPSU : Distributive integral polynomial substitution.
- DIIPSN : Distributive integral polynomial sum norm.
- DIIPSM : Distributive integral polynomial sum.
- DIIPTM : Distributive integral polynomial translation main variable.
- DIIPTR : Distributive integral polynomial translation.
- DIIPWV : Distributive integral polynomial write with standard variable list.
- DIIPWR : Distributive integral polynomial write.
- DIGBMI : Distributive minimal ordered groebner basis.
- DINLMPG : Distributive non-commutative left rational minimal polynomial for a G basis.
- DINLMPL : Distributive non-commutative left rational minimal polynomial list for a G basis.
- DINLGM : Distributive non-commutative minimal ordered left Groebner base.
- DINPEX : Distributive non-commutative polynomial exponentiation.
- DINLNF : Distributive non-commutative polynomial left normal form.
- DINLSP : Distributive non-commutative polynomial left S-polynomial.
- DINLIS : Distributive non-commutative polynomial list left irreducible set.
- DINLRD : Distributive non-commutative polynomial list read.
- DINPRD : Distributive non-commutative polynomial read.
- DIN1GB : Distributive non-commutative polynomials Groebner base.
- DINCGB : Distributive non-commutative polynomials Groebner base.
- DINLGB : Distributive non-commutative polynomials left Groebner base.
- DIPADS : Distributive polynomial advance and substitute.
- DIPADM : Distributive polynomial advance main variable.
- DIPADV : Distributive polynomial advance.
- DIPBSO : Distributive polynomial bubble sort.
- DIPCMP : Distributive polynomial composition.
- DIPDEM : Distributive polynomial degree matrix.
- DIPDEV : Distributive polynomial degree vector.
- DIPDEG : Distributive polynomial degree.
- DIDIMS : Distributive polynomial dimension maximal independent set.
- DIPDPV : Distributive polynomial division by power of variable.
- DIPEXC : Distributive polynomial exchange variables.
- DIPEVL : Distributive polynomial exponent vector leading monomial.
- DIPEVP : Distributive polynomial exponent vector product.
- DIPFMO : Distributive polynomial from monomial.
- DIPFP : Distributive polynomial from polynomial.
- DIGBZT : Distributive polynomial groebner base common zero test.
- DIGBC3 : Distributive polynomial groebner basis criterion 3.
- DIGBC4 : Distributive polynomial groebner basis criterion 4.
- DIPINV : Distributive polynomial introduction of new variables.
- DIPLBC : Distributive polynomial leading base coefficient.
- DIPLDC : Distributive polynomial leading coefficient.
- DILBSO : Distributive polynomial list bubble sort.
- DILCPL : Distributive polynomial list construct pair list.
- DIPLDM : Distributive polynomial list degree matrix.
- DIPLDV : Distributive polynomial list dependency on variables.
- DILDIM : Distributive polynomial list dimension.
- DILFEL : Distributive polynomial list from exponent vector list.
- DILFPL : Distributive polynomial list from polynom list.
- DIPLM : Distributive polynomial list merge.
- DIPLPM : Distributive polynomial list pair-merge sort.
- DIPLRS : Distributive polynomial list re-sort.
- DILUPL : Distributive polynomial list update pair list.
- DIPMAD : Distributive polynomial monomial advance.
- DIPMCP : Distributive polynomial monomial composition.
- DIPMRD : Distributive polynomial monomial reductum.
- DIPMST : Distributive polynomial monomial set.
- DIPMPM : Distributive polynomial multiplication by power of main variable.
- DIPMPV : Distributive polynomial multiplication by power of variable.
- DINPTL : Distributive polynomial non-commutative product table lookup.
- DINPTslT : Distributive polynomial non-commutative product table strict lex test.
- DINPTU : Distributive polynomial non-commutative product table update.
- DINPPR : Distributive polynomial non-commutative product.
- DIPNBC : Distributive polynomial number of base coefficients.
- DIPNOV : Distributive polynomial number of variables.
- DIPERM : Distributive polynomial permutation of variables.
- DIPRED : Distributive polynomial reductum.
- DIGBSI : Distributive polynomial system algebraic number G basis sign.
- DIITNT : Distributive polynomial system intervall tupel from norm tupel.
- DIITWR : Distributive polynomial system intervall tupels write.
- DINTWR : Distributive polynomial system normalized tupels write.
- DIROWR : Distributive polynomial system real root write.
- DIPTRM : Distributive polynomial terms.
- DIP2SYM : Distributive polynomial to symbol term.
- DIPTDG : Distributive polynomial total degree.
- DIPTBC : Distributive polynomial trailing base coefficient.
- DIPTCS : Distributive polynomial trailing coefficient specified variable.
- DIPTCF : Distributive polynomial trailing coefficient.
- DIPTYP : Distributive polynomial typ.
- DIPUNT : Distributive polynomial univariate test.
- DIPUV : Distributive polynomial univariate variable output.
- DIPVOP : Distributive polynomial variable ordering optimisation.
- DIRGZS : Distributive rational Groebner base zero set.
- DIRMPG : Distributive rational minimal polynomial for a groebner basis.
- DINCCPpre : Distributive rational non-commutative polynomial center polynomial preparation.
- DINCCP : Distributive rational non-commutative polynomial center polynomial.
- DINCCO : Distributive rational non-commutative polynomial commutator.
- DIRPAB : Distributive rational polynomial absolute value.
- DIRPDM : Distributive rational polynomial derivation main variable.
- DIRPDR : Distributive rational polynomial derivation.
- DIRPDF : Distributive rational polynomial difference.
- DIRPES : Distributive rational polynomial elementary symmetric functions.
- DIRPEM : Distributive rational polynomial evaluation of main variable.
- DIRPEV : Distributive rational polynomial evaluation of the i-th variable.
- DIRPEX : Distributive rational polynomial exponentiation.
- DIRFAC : Distributive rational polynomial factorisation.
- DIRFIP : Distributive rational polynomial from integral polynomial.
- DIRPFT : Distributive rational polynomial from term.
- DIRGBA : Distributive rational polynomial groebner basis augmentation.
- DIRGBR : Distributive rational polynomial groebner basis recursion.
- DIRPHD : Distributive rational polynomial higher derivation.
- DIRLCT : Distributive rational polynomial list ideal containement test.
- DIRLIP : Distributive rational polynomial list ideal product.
- DIRLIS : Distributive rational polynomial list irreducible set.
- DIRLPI : Distributive rational polynomial list primary ideal.
- DIRLRD : Distributive rational polynomial list read.
- DIRPLS : Distributive rational polynomial list sum.
- DIRLWR : Distributive rational polynomial list write.
- DIRPMN : Distributive rational polynomial maximum norm.
- DIRPMC : Distributive rational polynomial monic.
- DIRPNG : Distributive rational polynomial negative.
- DIRPNF : Distributive rational polynomial normal form.
- DIRPON : Distributive rational polynomial one.
- DIRPPR : Distributive rational polynomial product.
- DIRPQR : Distributive rational polynomial quotient and remainder.
- DIRPQ : Distributive rational polynomial quotient.
- DIRPRA : Distributive rational polynomial random.
- DIRPRP : Distributive rational polynomial rational number product.
- DIRPRQ : Distributive rational polynomial rational number quotient.
- DIRPRD : Distributive rational polynomial read.
- DIRPSG : Distributive rational polynomial sign.
- DIRPSO : Distributive rational polynomial sort.
- DIRPSV : Distributive rational polynomial substitution for main variable.
- DIRPSU : Distributive rational polynomial substitution.
- DIRPSN : Distributive rational polynomial sum norm.
- DIRPSM : Distributive rational polynomial sum.
- DIRPSE : Distributive rational polynomial symm.
- DIRPSR : Distributive rational polynomial symmetric function reduction.
- DIRPSP : Distributive rational polynomial S polynomial.
- DIRPTM : Distributive rational polynomial translation main variable.
- DIRPTR : Distributive rational polynomial translation.
- DIRPWV : Distributive rational polynomial write with standard variable
-
- DIRPWR : Distributive rational polynomial write.
- DIRRAS : Distributive rational polynomial, random sparse exponent vector.
- DIRPGB : Distributive rational polynomials groebner basis.
- DIPC : DIP Common Polynomial System Definition Module.
- DIPTODEF : DIP define distributive polynomial term order.
- DIPVDEF : DIP define distributive polynomial variable list.
- DIPDIM : DIP Dimension Definition Module.
- DIPE : DIP Exterior Algebra Definition Module.
- DIGISM : DIP G base index search for extension multiple univariats.
- DIGISR : DIP G base index search for extension reductas.
- DIGFET : DIP G base successful extension test.
- DIPGCD : DIP GCD Definition Module.
- DIPDEC0 : DIP Ideal Decomposition 0 System Definition Module.
- DIPROOT : DIP Ideal Real Root System Definition Module.
- DIPIDEAL : DIP Ideal System Definition Module.
- DIPIPOL : DIP Integer Polynomial Definition Module.
- DIPI : DIP Integral Definition Module.
- DINTZS : DIP nomalized tupels from system zero.
- DINTFE : DIP normalized tupel field extension.
- DINTSR : DIP normalized tupel separation refinement.
- DINTSS : DIP normalized tupel strong separation.
- DIRPDA : DIP rational polynomial ideal primary ideal decomposition over Q(alpha).
- DIRLPW : DIP rational polynomial ideal primary ideal decomposition write.
- DIRLPD : DIP rational polynomial ideal primary ideal decomposition.
- DIPRN : DIP Rational Definition Module.
- DIPRF : DIP Rational Function Definition Module.
- DIPRNGB : DIP Rational Groebner Bases Definition Module.
- DIPRNPOL : DIP Rational Number Polynomial Definition Module.
- DITFZS : DIP tupel from zero set.
- DIPTOO : DIP Termorder Optimization Definition Module.
- DITSPL : DIP zero set tupel split.
- DIPZ : DIP Zero Dimensional Ideal Definition Module.
- DoParse : Do parse.
- DoWrite : Do Write.
- DOS : DOS.
- EDIT : Edit file with name s.
- EDIT : Edit.
- ELEMP : Elementary Pointer.
- EMPTYQUE : Empty Queue.
- ECENV : Encode environment.
- ENQUE : Enqueue.
- ENTER : Enter into symbol table.
- ENTER : Enter into symbol table.
- EQUAL : Equal.
- ErrorHandler : Error handler.
- ERROR : Error.
- MASEVEN : Even.
- EXPLOD : Explode symbol.
- EXPLOD : Explode symbol.
- EPREAD : Exponent read.
- EVASC : Exponent vector ascending.
- EVCOMP : Exponent vector compare.
- EVCADD : Exponent vector component add.
- EVCSUB : Exponent vector component subtract.
- EVDEL : Exponent vector delete.
- EVDOV : Exponent vector dependency on variables.
- EVDER : Exponent vector derivation.
- EVDFSI : Exponent vector difference and sign.
- EVDIF : Exponent vector difference.
- EVEXC : Exponent vector exchange.
- EVGCD : Exponent vector greatest common divisor.
- EVGBIT : Exponent vector groebner base intersection test.
- EVINV : Exponent vector introduction of new variables.
- EVIGLC : Exponent vector inverse graded lexicographical compare.
- EVILCI : Exponent vector inverse lexicographical compare inverse exponent vector.
- EVILCP : Exponent vector inverse lexicographical compare.
- EVITDC : Exponent vector inverse total degree compare.
- EVLCM : Exponent vector least common multiple.
- EVLFCP : Exponent vector linear form compare.
- EVLGIL : Exponent vector list generate for inverse lexicographical sequence.
- EVLGTD : Exponent vector list generate for total degree.
- EVLINV : Exponent vector list introduction of new variables.
- EVMT : Exponent vector multiple test.
- EVNNZE : Exponent vector number of non zero exponents.
- EVPLM : Exponent vector pair-list merge.
- EVPLSO : Exponent vector pair-list sort.
- EVRAND : Exponent vector random.
- EVRASP : Exponent vector random.
- EVSIGN : Exponent vector signum.
- EVSU : Exponent vector substitution.
- EVSUM : Exponent vector sum.
- EVTSZ : Exponent vector test if starting with i zero exponents.
- EVTDEG : Exponent vector total degree.
- EVZERO : Exponent vector zero.
- MASEXP : Exponential function.
- EXPF : Exponential.
- EXTENDENV : Extend environement.
- EXTENT : Extent.
- EXIDT2 : Exterior integral matrix determinant 2.
- EXIDET : Exterior integral matrix determinant.
- EIMWRT : Exterior integral matrix write.
- EIVAPP : Exterior integral vector absolute primitive part.
- EIVABS : Exterior integral vector absolute value.
- EIVCPP : Exterior integral vector content and primitive part.
- EIVEPR : Exterior integral vector exterior product.
- EIVFUP : Exterior integral vector from univariate integral polynomial
-
- EIVILP : Exterior integral vector inner left product.
- EIVIRP : Exterior integral vector inner right product.
- EIVIP : Exterior integral vector integer product.
- EIVIQ : Exterior integral vector integer quotient.
- EIVNEG : Exterior integral vector negative.
- EIVPP : Exterior integral vector primitive part.
- EIVSIG : Exterior integral vector sign.
- EIVSUM : Exterior integral vector sum.
- EIVWRT : Exterior integral vector write.
- EXMHOM : Exterior matrix homomorphism.
- EXVHOM : Exterior vector homomorphism.
- FRLSM : Fermat residue list, single modulus.
- FRESL : Fermat residue list.
- FIRST2 : First 2.
- FIRST3 : First 3.
- FIRST4 : First 4.
- FIRST : First.
- FEXP : Floating point exponentiation.
- FFGI : Floating point from gamma integer.
- FFINT : Floating point from integer.
- FFRN : Floating point from rational number.
- FLOG10 : Floating point logarithm base 10.
- ForEachinList : For each element e in r apply function f.
- ForEachinRep : For each pair (n,e) in r apply function f.
- FOURTH : Fourth.
- FullRep : Full representation.
- GREAD : Gamma-integer read.
- GWRITE : Gamma-integer write.
- GDPGEN : Gaussian digit prime generator.
- GENPROCESS : Generate a new process.
- ARRAYDEC : Generate array name declarations.
- GENARRAY : Generate array reference symbol.
- GENINDEX : Generate index set.
- GENPL : Generate parameter list.
- GENSYM : Generate symbol.
- GENSYM : Generate symbol.
- GENTE : Generate typed expression.
- GET : Get property.
- GET : Get property.
- GetRep : Get representation.
- GBZSET : Groebner base real zero set of zero dimensional ideal.
- HDIFDI : Homogeneous distributive polynomial from distributive polynomial.
- HIPRAN : Homogeneous integral polynomial random.
- DIPC : Import lists and declarations.
- MASLISP : Import lists and declarations.
- MASLISPU : Import lists and declarations.
- MASSPEC : Import lists and declarations.
- MASSYM : Import lists and declarations.
- MASSYM2 : Import lists and declarations.
- MASYMDIP : Import lists and declarations.
- SACDPOL : Import lists and declarations.
- SACSYM : Import lists and declarations.
- ILADDC : Index list addition of constant.
- ILEXPR : Index list exterior product.
- ILILPR : Index list inner left product.
- ILINPR : Index list inner product.
- ILIRPR : Index list inner right product.
- ILSCMP : Index list strong compare.
- ILWCMP : Index list week compare.
- INLWRT : Index list write.
- INDLST : Index list.
- IXSUBS : Indexed subset.
- InitExternalsA : Initialize external compiled arithmetic procedures.
- InitExternalsD : Initialize external compiled ideal decomposition and root procedures.
- InitExternalsI : Initialize external compiled interface procedures.
- InitExternalsL : Initialize external compiled linear algebra procedures.
- InitExternalsC : Initialize external compiled non-commutative polynomial procedures.
- InitExternalsB : Initialize external compiled polynomial procedures.
- InitExternals : Initialize external compiled procedures.
- InitExternalsU : Initialize external compiled utility procedures.
- INP : Input.
- IABSF : Integer absolute value function.
- IBCIND : Integer binomial coefficient induction.
- IBCPS : Integer binomial coefficient partial sum.
- IBCOEF : Integer binomial coefficient.
- ICOMP : Integer comparison.
- IDIF : Integer difference.
- IDIPR2 : Integer digit inner product, length 2.
- IDP2 : Integer division by power of 2.
- IDEGCD : Integer doubly extended greatest common divisor algorithm.
- IEVEN : Integer even.
- IEXP : Integer exponentiation.
- IEGCD : Integer extended greatest common divisor algorithm.
- IFACTL : Integer factorial.
- IFACT : Integer factorization.
- IFF : Integer from floating point.
- IGCDCF : Integer greatest common divisor and cofactors.
- IGCD : Integer greatest common divisor.
- IHEGCD : Integer half-extended greatest common divisor.
- IJACS : Integer Jacobi symbol algorithm.
- ILPDS : Integer large prime divisor search.
- ILCM : Integer least common multiple.
- ILCOMB : Integer linear combination.
- ILWRIT : Integer list write.
- ILOG10 : Integer logarithm base 10.
- ILOG2 : Integer logarithm, base 2.
- IMLT : Integer lower triangular matrix transformation.
- IMDET : Integer matrix determinant, using Gaussian elimination.
- IMDETL : Integer matrix determinant, using Laplace expansion.
- IMDIF : Integer matrix difference.
- IMFRNM : Integer matrix from rational number matrix.
- IMFRNM1 : Integer matrix from rational number matrix.
- IMGELUD : Integer matrix Gaussian elimination LU-decomposition.
- IMGE : Integer matrix Gaussian elimination.
- IMMAX : Integer matrix maximum norm.
- IMPROD : Integer matrix product.
- IMSDS : Integer matrix solve decomposed system.
- IMSUM : Integer matrix sum.
- IMUNS : Integer matrix upper triangular matrix solution null space.
- IMWRITE : Integer matrix write.
- IMAX : Integer maximum.
- IMPDS : Integer medium prime divisor search.
- IMIN : Integer minimum.
- IMP2 : Integer multiplication by power of 2.
- INEG : Integer negation.
- IODD : Integer odd.
- IPOWER : Integer power.
- IPRODK : Integer product, Karatsuba algorithm.
- IPROD : Integer product.
- IPROD : Integer product.
- IQR : Integer quotient and remainder.
- IQ : Integer quotient.
- IREAD : Integer read.
- IREM : Integer remainder.
- IROOT : Integer root.
- ISMPROD : Integer scalar and matrix product.
- ISEG : Integer segmentation.
- ISPT : Integer selfridge primality test.
- ISSUM : Integer shifted sum.
- ISIGNF : Integer sign function.
- ISPD : Integer small prime divisors.
- ISQRT : Integer square root.
- ISUM : Integer sum.
- ITD : Integer trailing digit.
- ITRUNC : Integer truncation.
- IUM : Integer unit matrix.
- IMUT : Integer upper triangular matrix transformation.
- IKM : Integer vector component product.
- IVVDIF : Integer vector difference.
- IVFRNV : Integer vector from rational number vector.
- IVFRNV1 : Integer vector from rational number vector.
- IVHOM : Integer vector homomorphism.
- IVLC : Integer vector linear combination.
- IVMAX : Integer vector maximum norm.
- IVRAND : Integer vector random.
- IVSVPROD : Integer vector scalar and vector product.
- IVSVSUM : Integer vector scalar and vector sum.
- IVSPROD : Integer vector scalar product.
- IVSQ : Integer vector scalar quotient.
- IVSSUM : Integer vector scalar sum.
- IVVSUM : Integer vector vector sum.
- IVVPROD : Integer vector vectors product.
- IVWRITE : Integer vector write.
- IWRITE : Integer write.
- IFCL2 : Integer, floor and ceiling, logarithm, base 2.
- IORD2 : Integer, order of 2.
- IRAND : Integer, random.
- IDPR : Integer-digit product.
- IDQR : Integer-digit quotient and remainder.
- IDQ : Integer-digit quotient.
- IDREM : Integer-digit remainder.
- IFWRIT : Integral function write.
- IPABS : Integral polynomial absolute value.
- IPCRA : Integral polynomial chinese remainder algorithm.
- IPCSFB : Integral polynomial coarsest squarefree basis.
- IPCPP : Integral polynomial content and primitive part.
- IPC : Integral polynomial content.
- IPDMV : Integral polynomial derivative, main variable.
- IPDER : Integral polynomial derivative.
- IPDIF : Integral polynomial difference.
- IPDSCR : Integral polynomial discriminant.
- IPEMV : Integral polynomial evaluation of main variable.
- IPEVAL : Integral polynomial evaluation.
- IPEXP : Integral polynomial exponentiation.
- IPFCB : Integral polynomial factor coefficient bound.
- IPFLC : Integral polynomial factor list combine.
- IPFSD : Integral polynomial factorization, second derivative.
- IPFAC : Integral polynomial factorization.
- IPFSFB : Integral polynomial finest squarefree basis.
- IPFRP : Integral polynomial from rational polynomial.
- IPGSUB : Integral polynomial general substitution.
- IPGCDC : Integral polynomial greatest common divisor and cofactors.
- IPGFCB : Integral polynomial Gelfond factor coefficient bound.
- IPHDMV : Integral polynomial higher derivative, main variable.
- IPICPP : Integral polynomial integer content and primitive part.
- IPICS : Integral polynomial integer content subroutine.
- IPIC : Integral polynomial integer content.
- IPIPP : Integral polynomial integer primitive part.
- IPIP : Integral polynomial integer product.
- IPIQ : Integral polynomial integer quotient.
- IPINT : Integral polynomial integration.
- IPLCM : Integral polynomial least common multiple.
- IPLCPP : Integral polynomial list of contents and primitive parts.
- IPLRRI : Integral polynomial list real root isolation.
- IPMAXN : Integral polynomial maximum norm.
- IPIHOM : Integral polynomial mod ideal homomorphism.
- IPIPR : Integral polynomial mod ideal product.
- IPIQH : Integral polynomial mod ideal quadratic Hensel lemma.
- IPNEG : Integral polynomial negative.
- IPONE : Integral polynomial one.
- IPPGSD : Integral polynomial primitive greatest squarefree divisor.
- IPPP : Integral polynomial primitive part.
- IPPSC : Integral polynomial principal subresultant coefficients.
- IPPROD : Integral polynomial product.
- IPPSR : Integral polynomial pseudo-remainder.
- IPQR : Integral polynomial quotient and remainder.
- IPQ : Integral polynomial quotient.
- IPRAN : Integral polynomial random.
- IPREAD : Integral polynomial read.
- IPRCN1 : Integral polynomial real root calcuation, 1 root.
- IPRCH : Integral polynomial real root calculation, high precision.
- IPRCHS : Integral polynomial real root calculation, high-precision special.
- IPRCNP : Integral polynomial real root calculation, newton method preparation.
- IPRRII : Integral polynomial real root isolation induction.
- IPRICL : Integral polynomial real root isolation, Collins-Loos algorithm.
- IPRIMO : Integral polynomial real root isolation, modified Uspensky method, open interval.
- IPRIMS : Integral polynomial real root isolation, modified Uspensky method, standard interval.
- IPRIMU : Integral polynomial real root isolation, modified Uspensky method, unit interval.
- IPRIM : Integral polynomial real root isolation, modified Uspensky method.
- IPRIUP : Integral polynomial real root isolation, Uspensky method, positive roots.
- IPRIU : Integral polynomial real root isolation, Uspensky method.
- IPRRLS : Integral polynomial real root list separation.
- IPRRS : Integral polynomial real root separation.
- IPRPRS : Integral polynomial reduced polynomial remainder sequence.
- IPRRRI : Integral polynomial relative real root isolation.
- IPRES : Integral polynomial resultant.
- IPSCPP : Integral polynomial sign, content, and primitive part.
- IPSIGN : Integral polynomial sign.
- IPSRP : Integral polynomial similiar to rational polynomial.
- IPSR : Integral polynomial specified roots.
- IPSFBA : Integral polynomial squarefree basis augmentation.
- IPSF : Integral polynomial squarefree factorization.
- IPSIFI : Integral polynomial standard isolating interval from isolating interval.
- IPSRMS : Integral polynomial strong real root isolation, modified Uspensky method, standard interval.
- IPSRM : Integral polynomial strong real root isolation, modified Uspensky method.
- IPSPRS : Integral polynomial subresultant polynomial remainder sequence.
- IPSMV : Integral polynomial substitution for main variable.
- IPSUB : Integral polynomial substitution.
- IPSUMN : Integral polynomial sum norm.
- IPSUM : Integral polynomial sum.
- IPTRMV : Integral polynomial translation, main variable.
- IPTRAN : Integral polynomial translation.
- IPTPR : Integral polynomial truncated product.
- IPTRUN : Integral polynomial truncation.
- IPVCHT : Integral polynomial variations after circle to half-plane transformation.
- IPWRIT : Integral polynomial write.
- IPCEVP : Integral polynomial, choice of evaluation points.
- IPRAN : Integral polynomial, random.
- IPSFSD : Integral squarefree factorization, second derivative.
- ISFPF : Integral squarefree polynomial factorization.
- ISFPIR : Integral squarefree polynomial isolating interval refinement.
- ISPSFB : Integral squarefree polynomial squarefree basis.
- IUPBHT : Integral univariate polynomial binary homothetic transformation.
- IUPBES : Integral univariate polynomial binary rational evaluation of sign.
- IUPBEI : Integral univariate polynomial binary rational evaluation, integer output.
- IUPBRE : Integral univariate polynomial binary rational evaluation.
- IUPCHT : Integral univariate polynomial circle to half-plane transformation.
- IUPFDS : Integral univariate polynomial factor degree set.
- IUPFAC : Integral univariate polynomial factorization.
- IUPIHT : Integral univariate polynomial integer homothetic transformation.
- IUPNT : Integral univariate polynomial negative transformation.
- IUPQHL : Integral univariate polynomial quadratic Hensel lemma, list.
- IUPQH : Integral univariate polynomial quadratic Hensel lemma.
- IUPRC : Integral univariate polynomial resultant and cofactor.
- IUPRB : Integral univariate polynomial root bound.
- IUPTR1 : Integral univariate polynomial translation by 1.
- IUPTR : Integral univariate polynomial translation.
- IUPTPR : Integral univariate polynomial truncated product.
- IUPVAR : Integral univariate polynomial variations.
- IUPRLP : Integral univariate polynomial, root of a linear polynomial.
- IUPVOI : Integral univariate polynomial, variations for open interval.
- IUPVSI : Integral univariate polynomial, variations for standard interval.
- IUSFPF : Integral univariate squarefree polynomial factorization.
- INV : Inverse.
- IIC : Isolating interval conversion.
- KREISP : Kreisteilungs polynom.
- LAST : Last.
- LENGTH : Length.
- LETTER : Letter.
- LEXNEX : Lexicographically next.
- LDSSBR : Linear diophantine system solution, based on Rosser ideas.
- LDSMKB : Linear diophantine system solution, modified Kannan and Bachem algorithm.
- EVALUATE : Lisp evaluator.
- LCONC : List concatenation.
- LEINST : List element insertion.
- LEROT : List element rotation.
- LELT : List element.
- LEQUAL : List equality.
- LISTS : List from string.
- LINS : List insertion.
- LINSRT : List insertion.
- LMERGE : List merge.
- LBLXCO : List of beta integers lexicographical compare.
- LBIBS : List of beta-integers bubble sort.
- LBIBMS : List of beta-integers bubble-merge sort.
- LBIM : List of beta-integers merge.
- LPERM : List permute.
- LPERM : List permute.
- LREAD : List read.
- LSRCH : List search.
- LISTVAR : List variable.
- LWRITE : List write.
- LIST1 : List, 1 element.
- LIST10 : List, 10 elements.
- LIST2 : List, 2 elements.
- LIST3 : List, 3 elements.
- LIST4 : List, 4 elements.
- LIST5 : List, 5 elements.
- LN : Ln.
- LOG : Log.
- MDELCOL : Matrix delete column.
- MDIM : Matrix dimension.
- MFILL : Matrix fill.
- MGET : Matrix get.
- MMINOR : Matrix minor.
- MCPMV : Matrix of coefficients of polynomials, with respect to main variable.
- MICINS : Matrix of integers column insertion.
- MICS : Matrix of integers column sort.
- MIAIM : Matrix of integers, adjoin identity matrix, A is an m by n matrix
-
- MINNCT : Matrix of integers, non-negative column transformation.
- MAIPDE : Matrix of integral polynomials determinant, exact division algorithm.
- MAIPDM : Matrix of integral polynomials determinant, modular algorithm.
- MAIPHM : Matrix of integral polynomials homomorphism.
- MAIPP : Matrix of integral polynomials product.
- MMDDET : Matrix of modular digits determinant.
- MMDNSB : Matrix of modular digits null space basis.
- MMPDMA : Matrix of modular polynomials determinant, modular algorithm.
- MMPEV : Matrix of modular polynomials evaluation.
- MIRAND : Matrix random.
- MRANG : Matrix rang.
- MSET : Matrix set.
- MTRANS : Matrix transpose.
- MASMAX : Maximum.
- MASAPF : MAS Arbitrary Precision Floating Point Definition Module.
- MASBIOS : MAS Basic I/O System Definition Module.
- MASBIOSU : MAS BIOS Utility Definition Module.
- MASCHR : MAS character.
- MASCONF : MAS Configuration Definition Module.
- MASELEM : MAS Elementary Functions Definition Module.
- MASF : MAS Floating Point Definition Module.
- MASGEM : MAS GEM Definition Module.
- MASI : MAS Integer Definition Module.
- LinAlgI : MAS Linear Algebra Integer Definition Module.
- LinAlgRN : MAS Linear Algebra Rational Number Definition Module.
- MASLISP : MAS Lisp Definition Module.
- MASLISPU : MAS Lisp Utility Definition Module.
- MASLOADA : MAS Load Definition Module A.
- MASLOADB : MAS Load Definition Module B.
- MASLOADC : MAS Load Definition Module C.
- MASLOADD : MAS Load Definition Module D.
- MASLOADL : MAS Load Definition Module L.
- MASLOAD : MAS Load Definition Module.
- MASNCC : MAS Non-commutative Center Definition Module.
- MASNC : MAS Non-commutative Definition Module.
- MASNCGB : MAS Non-commutative Groebner Bases Definition Module.
- MASORDI : MAS order integer.
- MASORD : MAS order.
- MASPARSE : MAS Parser Definition Module.
- MASRN : MAS Rational Number Definition Module.
- MASREP : MAS Representation Definition Module.
- MASSPEC : MAS Sepcification Definition Module.
- MASSTOR : MAS Storage Definition Module.
- MASSYM : MAS Symbol Definition Module.
- MASYMDIP : MAS Symbol to DIP Definition Module.
- MASU : MAS Utility Definition Module.
- MASSYM2 : MAS/SAC Symbol System Definition Module 2.
- StorSummary : MASSTOR Summary.
- MEMQ : Membership test equal pointers.
- MEMBER : Membership test.
- MASMIN : Minimum.
- MDCRA : Modular digit chinese remainder algorithm.
- MDDIF : Modular digit difference.
- MDEXP : Modular digit exponentiation.
- MDHOM : Modular digit homomorphism.
- MDINV : Modular digit inverse.
- MDLCRA : Modular digit list chinese remainder algorithm.
- MDNEG : Modular digit negative.
- MDPROD : Modular digit product.
- MDQ : Modular digit quotient.
- MDSUM : Modular digit sum.
- MDRAN : Modular digit, random.
- MIDIF : Modular integer difference.
- MIDCRA : Modular integer digit chinese remainder algorithm.
- MIEXP : Modular integer exponentiation.
- MIHOM : Modular integer homomorphism.
- MIINV : Modular integer inverse.
- MINEG : Modular integer negation.
- MIPROD : Modular integer product.
- MIQ : Modular integer quotient.
- MISUM : Modular integer sum.
- MIRAN : Modular integer, random.
- MIPDIF : Modular integral polynomial difference.
- MIPFSM : Modular integral polynomial from symmetric modular.
- MIPHOM : Modular integral polynomial homomorphism.
- MIPIPR : Modular integral polynomial mod ideal product.
- MIPISE : Modular integral polynomial mod ideal, solution of equation.
- MIPNEG : Modular integral polynomial negation.
- MIPPR : Modular integral polynomial product.
- MIPSUM : Modular integral polynomial sum.
- MIPRAN : Modular integral polynomial, random.
- MIUPQR : Modular integral univariate polynomial quotient and remainder.
- MIUPSE : Modular integral univariate polynomial, solution of equation.
- MMPIQR : Modular monic polynomial mod ideal quotient and remainder.
- MPDIF : Modular polynomial difference.
- MPEMV : Modular polynomial evaluation of main variable.
- MPEVAL : Modular polynomial evaluation.
- MPEXP : Modular polynomial exponentiation.
- MPGCDC : Modular polynomial greatest common divisor and cofactors.
- MPHOM : Modular polynomial homomorphism.
- MPINT : Modular polynomial interpolation.
- MPIQHL : Modular polynomial mod ideal quadratic Hensel lemma, list.
- MPIQHS : Modular polynomial mod ideal, quadratic Hensel lemma on a single variable.
- MPIQH : Modular polynomial mod ideal, quadratic Hensel lemma.
- MPMDP : Modular polynomial modular digit product.
- MPMON : Modular polynomial monic.
- MPNEG : Modular polynomial negative.
- MPPROD : Modular polynomial product.
- MPPSR : Modular polynomial pseudo-remainder.
- MPQR : Modular polynomial quotient and remainder.
- MPQ : Modular polynomial quotient.
- MPRES : Modular polynomial resultant.
- MPSPRS : Modular polynomial subresultant polynomial remainder sequence.
- MPSUM : Modular polynomial sum.
- MPUCPP : Modular polynomial univariate content and primitive part.
- MPUCS : Modular polynomial univariate content subroutine.
- MPUC : Modular polynomial univariate content.
- MPUPP : Modular polynomial univariate primitive part.
- MPUP : Modular polynomial univariate product.
- MPUQ : Modular polynomial univariate quotient.
- MPRAN : Modular polynomial, random.
- MUPBQP : Modular univariate polynomial Berlekamp q polynomials construction.
- MUPDER : Modular univariate polynomial derivative.
- MUPDDF : Modular univariate polynomial distinct degree factorization.
- MUPEGC : Modular univariate polynomial extended greatest common divisor.
- MUPFS : Modular univariate polynomial factorization, special.
- MUPFBL : Modular univariate polynomial factorization-Berlekamp algorithm.
- MUPGCD : Modular univariate polynomial greatest common divisor.
- MUPHEG : Modular univariate polynomial half-extended greatest common divisor.
- MUPRC : Modular univariate polynomial resultant and cofactor.
- MUPRES : Modular univariate polynomial resultant.
- MUPSFF : Modular univariate polynomial squarefree factorization.
- MUPRAN : Modular univariate polynomial, random.
- MDVHOM : Modular vector homomorphism.
- NAME : Name.
- NAME : Name.
- NEWQUE : New Queue.
- NewRep : New representation.
- NextParm : Next Parameter.
- OREAD : Object read.
- OWRITE : Object write.
- OCCURQ : Occurs test equal pointers.
- MASODD : Odd.
- ORDER : Order.
- MWRIT1 : Output in modula like syntax.
- MWRITE : Output in modula like syntax.
- OUT : Output.
- PACK : Pack character list.
- PACK : Pack character list.
- PAIR : Pair.
- Aparse : Parse a set of ALDES-2 declarations and algorithms.
- Parse : Parse program and generate code.
- PARTSS : Partition sumset.
- PARTN : Partition, next.
- PARTR : Partition, random.
- PVDEMA : Permutation vector for degree matrix.
- PERMCY : Permutation, cyclic.
- PERMR : Permutation, random.
- PBCLI : Polynomial base coefficients list.
- PBIN : Polynomial binomial.
- PCL : Polynomial coefficient list.
- PCONST : Polynomial constant.
- PDEGV : Polynomial degree vector.
- PDEGSV : Polynomial degree, specified variable.
- PDEG : Polynomial degree.
- PDBORD : Polynomial divided by order.
- PDPV : Polynomial division by power of variable.
- PFDP : Polynomial from dense polynomial.
- PFDIP : Polynomial from distributive polynomial.
- PINV : Polynomial introduction of new variables.
- PLBCF : Polynomial leading base coefficient.
- PLDCF : Polynomial leading coefficient.
- PLFDIL : Polynomial list from distributive polynom list.
- PMDEG : Polynomial modified degree.
- PMON : Polynomial monomial.
- PMPMV : Polynomial multiplication by power of main variable.
- PMPV : Polynomial multiplication by power of variable.
- PORD : Polynomial order.
- PPERMV : Polynomial permutation of variables.
- PRT : Polynomial reciprocal transformation.
- PRED : Polynomial reductum.
- PSDSV : Polynomial special decomposition, specified variable.
- PTERM : Polynomial terms.
- PTBCF : Polynomial trailing base coefficient.
- PTYP : Polynomial typ.
- PUNT : Polynomial univariate test.
- PUFP : Polynomial, univariate, from polynomial.
- POWSEV : Power of variable symmetric product with exterior vector.
- MASLISPU : Procedure declarations.
- MASSYM : Procedure declarations.
- MASYMDIP : Procedure declarations.
- PROCP : Procedure Pointer.
- PUT : Put.
- PUT : Put.
- MASQREM : Quotient and remainder.
- RFDEN : Rational function denominator.
- RFDIF : Rational function difference.
- RFEXP : Rational function exponentiation.
- RFFIP : Rational function from integral polynomial.
- RFINV : Rational function inverse.
- RFNEG : Rational function negative.
- RFNOV : Rational function number of variables.
- RFNUM : Rational function numerator.
- RFONE : Rational function one.
- RFPROD : Rational function product.
- RFQ : Rational function quotient.
- RFREAD : Rational function read.
- RFRED : Rational function reduction to lowest terms.
- RFSIGN : Rational function sign.
- RFSUM : Rational function sum.
- RFWRIT : Rational function write.
- RIB : Rational interval bisection.
- RILC : Rational interval length comparison.
- RINT : Rational interval normalizing transformation.
- RIRNP : Rational interval rational number product.
- RIRWRT : Rational intervall refinement write.
- RNMLT : Rational matrix lower triangular matrix transformation.
- RNMUT : Rational matrix upper triangular matrix transformation.
- RNABS : Rational number absolute value.
- RNBCR : Rational number binary common representation.
- RNCOMP : Rational number comparison.
- RNDRD : Rational number decimal read.
- RNDRD : Rational number decimal read.
- RNDWRS : Rational number decimal write special.
- RNDWR : Rational number decimal write.
- RNDWR : Rational number decimal write.
- RNDEN : Rational number denominator.
- RNDIF : Rational number difference.
- RNEXP : Rational number exponentiation.
- RNFCL2 : Rational number floor and ceiling of logarithm, base 2.
- RNFAP : Rational number from arbitrary precision floating point.
- RNFF : Rational number from floating point.
- RNINT : Rational number from integer.
- RNINV : Rational number inverse.
- RNMDET : Rational number matrix determinant, using Gaussian elimination.
- RNMDETL : Rational number matrix determinant, using Laplace expansion.
- RNMDIF : Rational number matrix difference.
- RNMFIM : Rational number matrix from integer matrix.
- RNMGELUD : Rational number matrix Gaussian elimination LU-decomposition.
- RNMGE : Rational number matrix Gaussian elimination.
- RNMHILBERT : Rational number matrix Hilbert.
- RNMINVI : Rational number matrix inversion, integer algorithm.
- RNMINV : Rational number matrix inversion.
- RNMMAX : Rational number matrix maximum norm.
- RNMPROD : Rational number matrix product.
- RNMREAD : Rational number matrix read.
- RNMSDS : Rational number matrix solve decomposed system.
- RNMSUM : Rational number matrix sum.
- RNMUNS : Rational number matrix upper triangular matrix solution null space.
- RNMWRITE : Rational number matrix write.
- RNMAX : Rational number maximum.
- RNNEG : Rational number negative.
- RNNUM : Rational number numerator.
- RNONE : Rational number one.
- RNP2 : Rational number power of 2.
- RNPROD : Rational number product.
- RNQ : Rational number quotient.
- RNREAD : Rational number read.
- RNRED : Rational number reduction to lowest terms.
- RNSMPROD : Rational number scalar and matrix product.
- RNSIGN : Rational number sign.
- RNSUM : Rational number sum.
- RNUM : Rational number unit matrix.
- RNVDIF : Rational number vector difference.
- RNVFIV : Rational number vector from integer vector.
- RNVLC : Rational number vector linear combination.
- RNVMAX : Rational number vector maximum norm.
- RNSVPROD : Rational number vector product with scalar.
- RNVQ : Rational number vector quotient.
- RNVQF : Rational number vector quotient.
- RNVREAD : Rational number vector read.
- RNVSPROD : Rational number vector scalar product.
- RNVSSUM : Rational number vector scalar sum.
- RNVSVSUM : Rational number vector scalar sum.
- RNVSVPROD : Rational number vector scalar vector product.
- RNVVPROD : Rational number vector vector product.
- RNVVSUM : Rational number vector vector sum.
- RNVWRITE : Rational number vector write.
- RNWRIT : Rational number write.
- RNCEIL : Rational number, ceiling of.
- RNFLOR : Rational number, floor of.
- RNRAND : Rational number, random.
- RPBLGS : Rational polynomial base coefficients least common multiple, greatest common divisor, and sign.
- RPDMV : Rational polynomial derivative, main variable.
- RPDIF : Rational polynomial difference.
- RPEMV : Rational polynomial evaluation, main variable.
- RPFIP : Rational polynomial from integral polynomial.
- RPIMV : Rational polynomial integration, main variable.
- RPLWRS : Rational polynomial list write.
- RPMAIP : Rational polynomial monic associate of integral polynomial.
- RPNEG : Rational polynomial negative.
- RPONE : Rational polynomial one.
- RPPROD : Rational polynomial product.
- RPQR : Rational polynomial quotient and remainder.
- RPRNP : Rational polynomial rational number product.
- RPREAD : Rational polynomial read.
- RPSUM : Rational polynomial sum.
- RPWRIT : Rational polynomial write.
- RPWRTS : Rational polynomial write.
- RUPMRN : Rational univariate polynomial minimal polynomial of a rational number.
- RED2 : Reductum 2.
- RED3 : Reductum 3.
- RED4 : Reductum 4.
- RED : Reductum.
- REDUCT : Reductum.
- MASREM : Remainder.
- REMPRP : Remove property.
- REMPRP : Remove property.
- SAVEPROCESS : Save current process.
- SACANF : SAC Algebraic Number Field Definition Module.
- SACBIOS : SAC Basic I/O System Definition Module.
- SACCOMB : SAC Combinatorical System Definition Module.
- SACDPOL : SAC Dense Polynomial Definition Module.
- SACD : SAC Digit Definition Module.
- SACEXT1 : SAC Extensions 1 Definition Module.
- SACEXT2 : SAC Extensions 2 Definition Module.
- SACEXT3 : SAC Extensions 3 Definition Module.
- SACEXT4 : SAC Extensions 4 Definition Module.
- SACEXT5 : SAC Extensions 5 Definition Module.
- SACEXT6 : SAC Extensions 6 Definition Module.
- SACEXT7 : SAC Extensions 7 Definition Module.
- SACPRIM : SAC Factorization and Prime Number Definition Module.
- SACI : SAC Integer Definition Module.
- SACIPOL : SAC Integer Polynomial System Definition Module.
- SACLDIO : SAC Linear Diophantine Equation System Definition Module.
- SACLIST : SAC List Processing Definition Module.
- SACM : SAC Modular Digit and Integer Definition Module.
- SACMPOL : SAC Modular Polynomial Definition Module.
- SACMUFAC : SAC Modular Univariate Polynomial Factorization Definition Module.
- SACPFAC : SAC Polynomial Factorization Definition Module.
- SACPGCD : SAC Polynomial GCD and RES System Definition Module.
- SACROOT : SAC Polynomial Real Root Definition Module.
- SACPOL : SAC Polynomial System Definition Module.
- SACRN : SAC Rational Number Definition Module.
- SACRPOL : SAC Rational Polynomial Definition Module.
- SACSET : SAC Set Definition Module.
- SACSYM2 : SAC Symbol 2 Definition Module.
- SACSYM : SAC Symbol System Definition Module.
- SACUPFAC : SAC Univariate Polynomial Factorization Definition Module.
- SECOND : Second.
- SCOMP : Set composition.
- SDIFF : Set difference.
- SFIRST : Set first.
- SFCS : Set from characteristic set.
- SILINE : Set input line.
- SIUNIT : Set input unit.
- SINTER : Set intersection.
- SLELT : Set list element.
- SOLINE : Set output line.
- SOUNIT : Set output unit.
- SRED : Set reductum.
- SetRep : Set representation.
- SUNION : Set union.
- SETV : Set variable.
- SHUT : Shut.
- MASSIGN : Sign.
- Signature : Signature of a compiled function or procedure.
- SIN : Sinus.
- SQRT : Sqrt.
- STVL : Standard variable list.
- StepRep : Step through representation.
- SLIST : String from list.
- SWRITE : String write.
- SUBLIS : Substitution with list.
- SUBLIS : Substitution with list.
- SUFFIX : Suffix.
- Summary : Summary of stream IO.
- SymSummary : Summary of symbol system.
- SymSummary : Summary of symbol system.
- SwitchParse : Switch parsing between generic / non-generic parse.
- SMEMB : Symbol membership.
- SMEMB : Symbol membership.
- SREAD1 : Symbol read, 1.
- SREAD1 : Symbol read, 1.
- SREAD : Symbol read.
- SREAD : Symbol read.
- STCNT : Symbol table tree count.
- STCNT : Symbol table tree count.
- SYM2DIP : Symbol term to distributive polynomial.
- STBALS : Symbol tree balance subroutine.
- STBAL : Symbol tree balance.
- STINS : Symbol tree insertion.
- STINS : Symbol tree insertion.
- STLSTI : Symbol tree list, in-order.
- STLSTI : Symbol tree list, in-order.
- STLST : Symbol tree list.
- STLST : Symbol tree list.
- STNLST : Symbol tree nodes list.
- STSRCH : Symbol tree search.
- STSRCH : Symbol tree search.
- STWRT : Symbol tree write.
- STWRT : Symbol tree write.
- SYWRIT : Symbol write.
- SYWRIT : Symbol write.
- SYMBOL : Symbol.
- SYMBOL : Symbol.
- SYMMFU : Symmetric functions definition module.
- SMFMI : Symmetric modular from modular integer.
- SMFMIP : Symmetric modular from modular integral polynomial.
- SDR : System of distinct representatives.
- SSYTBAL : System symbol tree balance.
- TAB : Tabulate.
- TAG : Tag object.
- TAN : Tangens.
- TFDIRP : Term from distributive rational polynomial.
- TVARS : Term variables.
- LAMBDAP : Test if expression S is a lambda form.
- SPECIALFORM : Test if expression S is a special form.
- SEXPRP : Test if X is a S-expression function.
- THIRD : Third.
- TIME : Time.
- TYPEOF : Type of S-expression.
- TYPOFTAG : Type of tagged object.
- MASLISPU : Types, S-Expresion Types and Indicators.
- UNIFY : Unification.
- UIPSIL : Univariate integral polynomial symmetric product with exterior index list.
- UIPSIV : Univariate integral polynomial symmetric product with exterior integral vector.
- UIPRS1 : Univariate integral polynomials resultant 1.
- UIPRES : Univariate integral polynomials resultant.
- UREAD : Universal read.
- UREAD : Universal read.
- UREAD : Universal read.
- UWRIT1 : Universal write, 1.
- UWRIT1 : Universal write, 1.
- UWRIT1 : Universal write, 1.
- UWRITE : Universal write.
- UWRITE : Universal write.
- UWRITE : Universal write.
- USCOMP : Unordered set composition.
- USETCT : Unordered set containment test.
- USDIFF : Unordered set difference.
- USINT : Unordered set intersection.
- USUN : Unordered set union.
- VALOFTAG : Value of tagged object.
- VLREAD : Variable list read.
- VLSRCH : Variable list search.
- VLWRIT : Variable list write.
- VREAD : Variable read.
- VCOMP : Vector comparison.
- VDELEL : Vector delete element.
- VEL : Vector elements.
- VMAX : Vector maximum.
- VMIN : Vector maximum.
- VIDIF : Vector of integers difference.
- VILCOM : Vector of integers linear combination.
- VINEG : Vector of integers negation.
- VISPR : Vector of integers scalar product.
- VISUM : Vector of integers sum.
- VIAZ : Vector of integers, adjoin zeros.
- VIERED : Vector of integers, element reduction.
- VIUT : Vector of integers, unimodular transformation.
- VIPIIP : Vector of integral polynomials with vector of integers inner product.
- VMPIP : Vector of modular polynomial inner product.
-