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# BoijSoederberg : 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

- BettiEliminationTally -- Betti elimination table
- BoijSoederberg -- Betti diagram routines
- bott -- cohomology of Schur functors of tautological bundle on P^n
- bott(List,ZZ) -- cohomology of Schur functor of tautological bundle on P^n
- bott(List,ZZ,ZZ) -- cohomology table of Schur functor of tautological bundle on P^n
- CohomologyTally -- cohomology table
- decompose(BettiTally) -- write a Betti diagram as a positive combination of pure integral diagrams
- decomposeBetti -- write a Betti diagram as a positive combination of pure integral diagrams
- decomposeBetti(...,TableEntries=>...) -- write a Betti diagram as a positive combination of pure integral diagrams
- decomposeDegrees -- Find the degree sequences of pure diagrams occurring in a Boij-Soederberg decomposition of B
- dotProduct -- entry by entry dot product of two Betti diagrams
- dotProduct(BettiTally,BettiTally) -- entry by entry dot product of two Betti diagrams
- dotProduct(Matrix,BettiTally) -- entry by entry dot product of two Betti diagrams
- dotProduct(Matrix,Matrix) -- entry by entry dot product of two Betti diagrams
- dotProduct(Matrix,ZZ,BettiTally) -- entry by entry dot product of two Betti diagrams
- eliminateBetti -- elimination table for a Betti diagram
- eliminateBetti(BettiTally) -- elimination table for a Betti diagram
- eliminateBetti(Ideal) -- elimination table for a Betti diagram
- EliminationSequence -- option for eliminateBetti
- facetEquation -- The upper facet equation corresponding to (L,i)
- facetEquation(List,ZZ,ZZ,ZZ) -- The upper facet equation corresponding to (L,i)
- HerzogKuhl -- An argument for the option TableEntries
- highestDegrees -- list of highest degree shifts
- highestDegrees(BettiTally) -- list of highest degree shifts
- isMassEliminate -- determines whether the Boij-Soederberg decomposition algorithm eliminates multiple Betti numbers at the same time
- isMassEliminate(BettiTally) -- determines whether the Boij-Soederberg decomposition algorithm eliminates multiple Betti numbers at the same time
- isPure -- is a Betti diagram pure?
- isPure(BettiTally) -- is a Betti diagram pure?
- LeastIntegerEntries -- An argument for the option TableEntries
- lowestDegrees -- list of lowest degree shifts
- lowestDegrees(BettiTally) -- list of lowest degree shifts
- makeCI -- Make the Betti diagram of a complete intersection ideal
- makePureBetti -- list of Betti numbers corresponding to a degree sequence
- makePureBetti(...,TableEntries=>...) -- list of Betti numbers corresponding to a degree sequence
- makePureBetti(List) -- list of Betti numbers corresponding to a degree sequence
- makePureBettiDiagram -- makes a pure Betti diagram given a list of degrees
- makePureBettiDiagram(...,TableEntries=>...) -- makes a pure Betti diagram given a list of degrees
- makePureBettiDiagram(List) -- makes a pure Betti diagram given a list of degrees
- mat2betti -- matrix to Betti diagram
- mat2betti(Matrix) -- matrix to Betti diagram
- mat2betti(Matrix,ZZ) -- matrix to Betti diagram
- mat2cohom (missing documentation)
- matrix(BettiTally) -- Betti diagram to matrix
- matrix(BettiTally,ZZ) -- Betti diagram to matrix
- matrix(BettiTally,ZZ,ZZ) -- Betti diagram to matrix
- pureAll -- Vector of first Betti number of our three specific exact complexes
- pureAll(List) -- Vector of first Betti number of our three specific exact complexes
- pureBetti -- list of smallest integral Betti numbers corresponding to a degree sequence
- pureBetti(List) -- list of smallest integral Betti numbers corresponding to a degree sequence
- pureBettiDiagram -- pure Betti diagram given a list of degrees
- pureBettiDiagram(List) -- pure Betti diagram given a list of degrees
- pureCharFree -- first Betti number of specific exact complex
- pureCharFree(List) -- first Betti number of specific exact complex
- pureCohomologyTable -- pure cohomology table given zeros of Hilbert polynomial
- pureCohomologyTable(List,ZZ,ZZ) -- pure cohomology table given zeros of Hilbert polynomial
- pureTwoInvariant -- first Betti number of specific exact complex
- pureTwoInvariant(List) -- first Betti number of specific exact complex
- pureWeyman -- first Betti number of specific exact complex
- pureWeyman(List) -- first Betti number of specific exact complex
- randomModule -- module with random relations in prescribed degrees
- randomModule(List,ZZ) -- module with random relations in prescribed degrees
- randomSocleModule -- random finite length module with prescribed number of socle elements in single degree
- randomSocleModule(List,ZZ) -- random finite length module with prescribed number of socle elements in single degree
- RealizationModules -- An argument for the option TableEntries
- supportFunctional (missing documentation)
- TableEntries -- Set the convention for what kind of pure Betti diagrams to use in a decomposition.