1RegQuivIntAct
5.2-4 1RegQuivIntActionFunction
5.2-5 2RegAugmentationOfQuiver
5.3-2 ARInverseTranslateOfStrip
4.5-11 ArrowsOfQuiverAlgebra
5.4-2 ARTranslateOfStrip
4.5-10 CollectedFiltered
6.1-12 CollectedLength
6.1-8 CollectedListElementwiseFunction
6.1-10 CollectedListElementwiseListValuedFunction
6.1-11 CollectedNthSyzygyOfStrip
, for strips 4.5-4 CollectedSyzygyOfStrip
, for strips 4.5-3 DefiningQuiverOfQuiverAlgebra
5.4-5 DeloopingLevelOfSBAlgIfAtMostN
4.6-2 DeloopingLevelOfStripIfAtMostN
4.5-15 DirectSumModuleOfListOfStrips
, for a (flat) list of strips 4.5-6 DOfStrip
4.5-8 DTrOfStrip
4.5-10 ElementsOfCollectedList
6.1-4 FieldOfQuiverAlgebra
5.4-4 IndecInjectiveStripsOfSBAlg
4.3-5 IndecProjectiveStripsOfSBAlg
4.3-4 InfoSBStrips
1.5-1 Is1RegQuiver
5.2-1 Is2RegAugmentationOfQuiver
5.3-3 Is2RegQuiver
5.3-1 IsCollectedDuplicateFreeList
6.1-2 IsCollectedHomogeneousList
6.1-3 IsCollectedList
6.1-1 IsCollectedSublist
6.1-9 IsFiniteSyzygyTypeStripByNthSyzygy
4.5-13 IsIndecInjectiveStrip
4.4-4 IsIndecProjectiveStrip
4.4-3 IsStripDirectSummand
4.5-7 IsWeaklyPeriodicStripByNthSyzygy
4.5-14 IsZeroStrip
4.4-2 ModuleOfStrip
4.5-5 MultiplicityOfElementInCollectedList
6.1-5 NthSyzygyOfStrip
, for strips 4.5-2 OppositeStrip
4.5-8 OriginalSBQuiverOf2RegAugmentation
5.3-4 PathBySourceAndLength
5.2-2 PathByTargetAndLength
5.2-3 PathOneArrowLongerAtSource
5.4-6 PathOneArrowLongerAtTarget
5.4-6 PathOneArrowShorterAtSource
5.4-6 PathOneArrowShorterAtTarget
5.4-6 Recollected
6.1-6 RetractionOf2RegAugmentation
5.3-5 SBStripsExampleAlgebra
A.1-1 SimpleStripsOfSBAlg
4.3-1 String
, for paths of length at least 2 5.4-1 Stripify
, for a path of a special biserial algebra 4.2-1 SuspensionOfStrip
4.5-12 SyzygyOfStrip
, for strips 4.5-1 TestInjectiveStripsUpToNthSyzygy
4.6-1 TransposeOfStrip
4.5-9 TrDOfStrip
4.5-11 TrOfStrip
4.5-9 Uncollected
6.1-7 UniserialStripsOfSBAlg
4.3-2 VectorSpaceDualOfStrip
4.5-8 VerticesOfQuiverAlgebra
5.4-3 WidthNStripsOfSBAlg
4.3-3 WidthOfStrip
4.4-1 WithoutProjectiveStrips
4.5-16
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