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InfiniteNumber -- the class of all infinite numbers

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Methods that use an infinite number:

  • CC + InfiniteNumber -- see + -- a unary or binary operator, usually used for addition
  • InfiniteNumber + CC -- see + -- a unary or binary operator, usually used for addition
  • InfiniteNumber + InfiniteNumber -- see + -- a unary or binary operator, usually used for addition
  • InfiniteNumber + Number -- see + -- a unary or binary operator, usually used for addition
  • Number + InfiniteNumber -- see + -- a unary or binary operator, usually used for addition
  • - InfiniteNumber -- see - -- a unary or binary operator, usually used for negation or subtraction
  • CC - InfiniteNumber -- see - -- a unary or binary operator, usually used for negation or subtraction
  • InfiniteNumber - CC -- see - -- a unary or binary operator, usually used for negation or subtraction
  • InfiniteNumber - InfiniteNumber -- see - -- a unary or binary operator, usually used for negation or subtraction
  • InfiniteNumber - Number -- see - -- a unary or binary operator, usually used for negation or subtraction
  • Number - InfiniteNumber -- see - -- a unary or binary operator, usually used for negation or subtraction
  • Number // InfiniteNumber -- see // -- a binary operator, usually used for quotient
  • > InfiniteNumber
  • >= InfiniteNumber
  • basis(InfiniteNumber,InfiniteNumber,Ideal) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(InfiniteNumber,InfiniteNumber,Matrix) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(InfiniteNumber,InfiniteNumber,Module) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(InfiniteNumber,InfiniteNumber,Ring) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(InfiniteNumber,List,Ideal) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(InfiniteNumber,List,Matrix) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(InfiniteNumber,List,Module) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(InfiniteNumber,List,Ring) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(InfiniteNumber,ZZ,Ideal) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(InfiniteNumber,ZZ,Matrix) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(InfiniteNumber,ZZ,Module) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(InfiniteNumber,ZZ,Ring) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(List,InfiniteNumber,Ideal) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(List,InfiniteNumber,Matrix) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(List,InfiniteNumber,Module) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(List,InfiniteNumber,Ring) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(ZZ,InfiniteNumber,Ideal) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(ZZ,InfiniteNumber,Matrix) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(ZZ,InfiniteNumber,Module) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • basis(ZZ,InfiniteNumber,Ring) -- see basis -- basis or generating set of all or part of a ring, ideal or module
  • integrate(Function,InfiniteNumber,InfiniteNumber) -- see integrate -- numerical integration
  • integrate(Function,InfiniteNumber,Number) -- see integrate -- numerical integration
  • integrate(Function,Number,InfiniteNumber) -- see integrate -- numerical integration
  • isFinite(InfiniteNumber) -- see isFinite -- whether a number is finite
  • isInfinite(InfiniteNumber) -- see isInfinite -- whether a number is infinite
  • isReal(InfiniteNumber) -- see isReal -- whether a number is real
  • numeric(InfiniteNumber) -- see numeric -- convert to floating point
  • numeric(InfiniteNumber,Constant) -- see numeric -- convert to floating point
  • numeric(ZZ,InfiniteNumber) -- see numeric -- convert to floating point
  • part(InfiniteNumber,InfiniteNumber,Number) -- see part -- select terms of a polynomial by degree(s) or weight(s)
  • part(InfiniteNumber,InfiniteNumber,RingElement) -- see part -- select terms of a polynomial by degree(s) or weight(s)
  • part(InfiniteNumber,InfiniteNumber,VisibleList,RingElement) -- see part -- select terms of a polynomial by degree(s) or weight(s)
  • part(InfiniteNumber,ZZ,Number) -- see part -- select terms of a polynomial by degree(s) or weight(s)
  • part(InfiniteNumber,ZZ,RingElement) -- see part -- select terms of a polynomial by degree(s) or weight(s)
  • part(InfiniteNumber,ZZ,VisibleList,RingElement) -- see part -- select terms of a polynomial by degree(s) or weight(s)
  • part(ZZ,InfiniteNumber,Number) -- see part -- select terms of a polynomial by degree(s) or weight(s)
  • part(ZZ,InfiniteNumber,RingElement) -- see part -- select terms of a polynomial by degree(s) or weight(s)
  • part(ZZ,InfiniteNumber,VisibleList,RingElement) -- see part -- select terms of a polynomial by degree(s) or weight(s)
  • truncate(BettiTally,InfiniteNumber,InfiniteNumber) (missing documentation)
  • truncate(BettiTally,InfiniteNumber,ZZ) (missing documentation)
  • truncate(BettiTally,ZZ,InfiniteNumber) (missing documentation)
  • truncate(InfiniteNumber,InfiniteNumber,Matrix) (missing documentation)
  • truncate(InfiniteNumber,Thing) (missing documentation)
  • truncate(Nothing,InfiniteNumber,Matrix) (missing documentation)
  • truncateOutput(InfiniteNumber) -- see truncateOutput

Protected objects of class InfiniteNumber:

For the programmer

The object InfiniteNumber is a type, with ancestor classes Number < Thing.

The source of this document is in /__w/M2/M2/macaulay2-1.26.05+ds/M2/Macaulay2/packages/Macaulay2Doc/ov_rings.m2:129:0.