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# CoincidentRootLoci : Index

A B C D E F G H I J K L M N O P Q R S T U V W X Y Z

- apolar -- the apolar map
- apolar(...,Variable=>...) -- specify a name for a variable
- apolar(RingElement) -- the apolar ideal
- apolar(RingElement,ZZ) -- homogeneous components of the apolar ideal
- apolar(ZZ,ZZ) -- the apolar map
- apolar(ZZ,ZZ,Ring) -- the apolar map
- chowForm(CoincidentRootLocus) -- Chow form of a coincident root locus
- codim(CoincidentRootLocus) -- compute the codimension
- coefficientRing(CoincidentRootLocus) -- get the coefficient ring
- CoincidentRootLoci -- A package for computations with coincident root loci
- CoincidentRootLocus -- the class of all coincident root loci
- coincidentRootLocus -- makes a coincident root locus
- CoincidentRootLocus * CoincidentRootLocus -- projective join of coincident root loci
- coincidentRootLocus(...,Variable=>...) -- specify a name for a variable
- coincidentRootLocus(List) -- makes a coincident root locus
- coincidentRootLocus(VisibleList,Ring) -- makes a coincident root locus
- complexrank -- compute the complex rank
- complexrank(...,Limit=>...) -- set a bound for the rank
- complexrank(RingElement) -- compute the complex rank
- CRL (missing documentation)
- degree(CoincidentRootLocus) -- compute the degree
- dim(CoincidentRootLocus) -- compute the dimension
- dual(CoincidentRootLocus) -- the projectively dual to a coincident root locus
- generic -- get the generic element
- generic(...,Reduce=>...) -- reduce the number of variables
- generic(...,Variable=>...) -- specify a name for a variable
- generic(CoincidentRootLocus) -- get the generic element
- ideal(CoincidentRootLocus) -- the defining ideal of a coincident root locus
- isInCoisotropic(Ideal,CoincidentRootLocus) -- test membership in a coisotropic hypersurface
- isMember(RingElement,CoincidentRootLocus) -- test membership in a coincident root locus
- isSubset(CoincidentRootLocus,CoincidentRootLocus) -- whether one object is a subset of another
- map(CoincidentRootLocus) -- the map associated to a coincident root locus
- partition(CoincidentRootLocus) -- the partition associated to a coincident root locus
- polarDegrees -- polar degrees of a coincident root locus
- polarDegrees(CoincidentRootLocus) -- polar degrees of a coincident root locus
- projectiveJoin -- projective join of coincident root loci
- projectiveTangentSpace -- projective tangent space
- projectiveTangentSpace(CoincidentRootLocus,RingElement) -- projective tangent space
- QepcadOptions -- set the number of cells in the garbage collected space
- random(CoincidentRootLocus) -- get a random element
- randomBinaryForm -- random homogeneous polynomial in two variables
- randomBinaryForm(...,Variable=>...) -- specify a name for a variable
- randomBinaryForm(ZZ) -- random homogeneous polynomial in two variables
- randomBinaryForm(ZZ,Ring) -- random homogeneous polynomial in two variables
- randomBinaryForm(ZZ,Thing,Thing) -- random homogeneous polynomial in two variables
- randomBinaryForm(ZZ,Thing,Thing,Ring) -- random homogeneous polynomial in two variables
- randomInCoisotropic -- get a random element
- randomInCoisotropic(CoincidentRootLocus,ZZ) -- get a random element
- realrank -- compute the real rank
- realrank(...,Limit=>...) -- set a bound for the rank
- realrank(...,QepcadOptions=>...) -- set the number of cells in the garbage collected space
- realrank(...,Range=>...) -- can be assigned an interval
- realrank(...,Verbose=>...) -- request verbose feedback
- realrank(RingElement) -- compute the real rank
- realRankBoundary -- algebraic boundaries among typical ranks for real binary forms
- realRankBoundary(...,Variable=>...) -- specify a name for a variable
- realRankBoundary(ZZ,ZZ) -- algebraic boundaries among typical ranks for real binary forms
- realRankBoundary(ZZ,ZZ,Ring) -- algebraic boundaries among typical ranks for real binary forms
- realroots -- real roots of a binary form
- realroots(...,Verbose=>...) -- request verbose feedback
- realroots(RingElement) -- real roots of a binary form
- recover -- recover the binary form from its apolar ideal
- recover(Ideal) -- recover the binary form from its apolar ideal
- recover(RingElement,RingElement) -- recover the binary form from its apolar ideal
- ring(CoincidentRootLocus) -- get the ring of a coincident root locus
- singularLocus(CoincidentRootLocus) -- the singular locus of a coincident root locus
- subsets(CoincidentRootLocus) -- produce all the subloci
- supsets -- produce all the suploci
- supsets(CoincidentRootLocus) -- produce all the suploci
- switch(Ideal)
- switch(List)
- switch(RingElement)