Glossary: Z
Definitions in this project whose names start with Z. The whole glossary has the other sections.
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- Z def
- The homogeneous, nonnegative profile, prior to normalizing its boundary slope. · OAI.Bernoulli.DeSilvaJerison.Z
- Z def
- The exact unweighted count, including the empty graph. · OAI.MatchingFPRAS.Z
- zero def
- The zero weight, not the weight of the zero ideal. · OAI.TraceConeClassification.ExtendedTrace.zero
- ZeroBalanced structure
- An auxiliary balanced component, without an exceptional white vertex. · OAI.KaplanskyCounterexample.Planar.ZeroBalanced
- zeroCell def
- An endpoint-zero cell, as a cell of the actual full fibre. · OAI.Thomason.Construction.StrictOmegaCategory.zeroCell
- zeroCoefficientMap def
- The coefficient at zero is the unique finite coordinate of the constant tip. · OAI.Nagata.Workers.W10.zeroCoefficientMap
- zeroColumnFiberEquiv def
- A degree-zero fiber contains exactly the retained K=0 column. · OAI.Nagata.Workers.W10.zeroColumnFiberEquiv
- zeroComplex def
- A graded vector space regarded as a complex with zero differential. · OAI.LittleFinitistic.VectorComplexFormality.zeroComplex
- zeroCornerRow def
- At stage zero the row is the corner unit. Every successor replaces it by
bfollowed by the old row multiplied on the left bya. · OAI.WeakPureInfiniteness.zeroCornerRow - zeroCount def
- Number of zero columns in an actual coefficient vector. · OAI.MaxCutGames.Soundness.RepeatedGameBounds.zeroCount
- zeroCount def
- Number of zero columns in an actual coefficient vector. · OAI.UniqueGamesTheorem.Soundness.RepeatedGameBounds.zeroCount
- zeroData def
- Empty and genuinely side-free marked domains have the source's zero potential. The dummy regular kernel is never evaluated by that potential. · OAI.KServer.AllocationSchedule.zeroData
- zeroDegreeBasisOfLaurentData def
- The actual normalized constant section is the degree-zero basis vector, once its actual coefficient and analytic Laurent uniqueness are established. · OAI.Nagata.Workers.W10.zeroDegreeBasisOfLaurentData
- zeroDegreeIndex def
- A support interval containing degree zero supplies the finite-total index; this is automatic for the ordinary resolution's interval [-length,0]. · OAI.LittleFinitistic.BimoduleTotal.zeroDegreeIndex
- ZeroEdge def
- Identify the endpoints of every constant side.
Quotincludes the reflexive, symmetric, and transitive closure automatically. · OAI.ArtinCAT0.TriangleMesh.SimplicialLabeling.ZeroEdge - zeroEquiv def
- The degree-zero part of the actual Rees algebra is the original ring. · OAI.ReesProj.zeroEquiv
- zeroEquiv def
- When the degree-zero coefficient piece consists of scalars, the Proj base is canonically the original scalar field. · OAI.SectionCompletion.zeroEquiv
- zeroEvaluation def
- Set the genuine fiber coordinate to zero. · OAI.SourcePullbackChart.zeroEvaluation
- zeroFaceSection def
- The product with the terminal standard simplex has a chosen section. · OAI.Thomason.Construction.zeroFaceSection
- zeroFactorMass def
- The exact self-loop mass when independent uniform binary factors include zero. The overlap of the two zero events is subtracted once. · OAI.MaxCutGames.Inverse.ShortcodeFromGrassmann.zeroFactorMass
- zeroFactorMass def
- The exact self-loop mass when independent uniform binary factors include zero. The overlap of the two zero events is subtracted once. · OAI.UniqueGamesTheorem.Inverse.ShortcodeFromGrassmann.zeroFactorMass
- zeroFiber def
- The left branch has weight zero exactly when the old branch does. · OAI.ExternalTensor.Binomial.zeroFiber
- zeroFiberComparison def
- The canonical map from the reflected original fibre to the reflected label's fibre. · OAI.Thomason.Construction.FiniteReflectionInput.zeroFiberComparison
- zeroFiberEquiv def
- The fiber at zero of the exact degree-five polynomial is affine three-space, expressed as an isomorphism of complex coordinate algebras. · OAI.StableCoordinate.zeroFiberEquiv
- zeroFiberEquivOfPresentation def
- Transport the already calculated zero fiber through a polynomial presentation that takes the distinguished parameter to the exact polynomial. This helper is instantiated by the explicit presentation construction. · OAI.StableCoordinate.ZeroFiber.zeroFiberEquivOfPresentation
- zeroFiberHomEquiv def
- The universal bijection of the reflected zero fibre. · OAI.Thomason.Construction.FiniteReflectionInput.zeroFiberHomEquiv
- zeroFiberInclusion def
- The old category is the actual full zero-fibre of the cone label. · OAI.Thomason.Construction.StrictOmegaCategory.TerminalCone.zeroFiberInclusion
- zeroFiberOverEquiv def
- Reflection descends maps to the terminal cone while retaining the label. · OAI.Thomason.Construction.FiniteReflectionInput.zeroFiberOverEquiv
- zeroFiberUnit def
- Restriction of the original reflection unit to its zero fibre. · OAI.Thomason.Construction.FiniteReflectionInput.zeroFiberUnit
- zeroField def
- The admissible zero covariance field. · OAI.InvariantIsing.zeroField
- zeroFixedEquiv def
- The free block is the entire product when the fixed block is zero. · OAI.MaxCutGames.Inverse.KMSFourthMoment.zeroFixedEquiv
- zeroFixedEquiv def
- The free block is the entire product when the fixed block is zero. · OAI.UniqueGamesTheorem.Inverse.KMSFourthMoment.zeroFixedEquiv
- zeroGradients def
- Closed gradient space used for Dirichlet harmonic replacement. · OAI.Bernoulli.HarmonicReplacement.zeroGradients
- zeroGuardInTime def
- The zero guard preserves all tapes, resets its temporary register, and enters the actual driver's output-reversal phase in one transition. · OAI.MaxCutGames.Foundations.PCP.AlphabetTable.Loop.zeroGuardInTime
- zeroGuardInTime def
- The zero guard preserves all tapes, resets its temporary register, and enters the actual driver's output-reversal phase in one transition. · OAI.UniqueGamesTheorem.Foundations.PCP.AlphabetTable.Loop.zeroGuardInTime
- zeroHomologyK def
- The bounded homology representative has the same finite support and finite terms. · OAI.LittleFinitistic.VectorComplexFormality.zeroHomologyK
- zeroIdeal def
- The zero ideal, as an actual closed two-sided ideal in the algebra. Its positive elements are characterized by
mem_zeroIdeal_iffbelow. · OAI.TraceConeClassification.ExtendedTrace.zeroIdeal - zeroJet def
- Remove the constant row and subtract evaluation at zero from every remaining complete jet. When b 0=0 these are an exact basis of ker(ev₀). · OAI.CriticalHoneycomb.FiniteFunctional.StripAsymptotic.zeroJet
- zeroLayerSubalgebra def
- The zeroth layer, with its actual subalgebra structure. · OAI.StableCoordinate.SourceFiltration.zeroLayerSubalgebra
- zeroLengthResolution def
- For l=0, the source resolution is the actual isomorphism e₀C ≅ W. · OAI.LittleFinitistic.OrdinarySimulation.ChainAlgebra.zeroLengthResolution
- ZeroMeanL2 abbrev
- The actual closed zero-mean subspace of
L². · OAI.PolycyclicRecognition.ZeroMeanL2 - zeroMeanL2Action def
- Restrict the pullback representation to the kernel of integration. · OAI.PolycyclicRecognition.zeroMeanL2Action
- zeroMultiplicityEquiv def
- The actual unitary identification of the base space with multiplicity zero. · OAI.KadisonSimilarity.zeroMultiplicityEquiv
- zeroMultiplicityInclusion def
- The canonical degree-zero inclusion of the base Hilbert space. · OAI.KadisonSimilarity.zeroMultiplicityInclusion
- zeroMultiplicityOperator def
- Transport the canonical degree-zero block to an operator on the base space. · OAI.KadisonSimilarity.zeroMultiplicityOperator
- zeroMultiplicityWord def
- The empty centered word is the scalar unit in tensor degree zero. · OAI.KadisonSimilarity.zeroMultiplicityWord
- zeroNet def
- The zero reflection's flag depends only on the length and the actual clean work coordinates, never on the unknown integer or its factorization. · OAI.ExactQuantumFactoring.PhysicalTree.zeroNet
- zeroNorm def
- Root-zero common-root norm. The new root coordinate is absent, not free. · OAI.DiamondDistortion.RecursiveModel.zeroNorm
- zeroOrderIntegrand def
- The derivative-free part of the manuscript's combined integrand. · OAI.PositiveEinsteinFour.Boundary.zeroOrderIntegrand
- zeroOutside def
- A linear-size clean-work flag, leaving every protected input bit alone. · OAI.ExactQuantumFactoring.zeroOutside
- zeroProbability def
- A uniformly sampled vector in a
d-dimensional binary space is zero with probability2^(-d). The counting justification is a separate obligation. · OAI.MaxCutGames.Soundness.RepetitionUpper.zeroProbability - zeroProbability def
- A uniformly sampled vector in a
d-dimensional binary space is zero with probability2^(-d). The counting justification is a separate obligation. · OAI.UniqueGamesTheorem.Soundness.RepetitionUpper.zeroProbability - zeroQuotientEquiv def
- The explicit presentation is also a quotient by finitely many polynomial zero relations, in the exact form used by Section 3 of the manuscript. · OAI.LittleFinitistic.GroupAlgebraPresentation.zeroQuotientEquiv
- zeroRelations def
- Polynomial zero relations for the same explicit presentation. · OAI.LittleFinitistic.GroupAlgebraPresentation.zeroRelations
- zeros def
- Constant-zero fresh blocks are explicit gates, rather than analytical initialization assumptions about the raw sampler layout. · OAI.ExactQuantumFactoring.Completion.zeros
- zeroSetup def
- A zero-target analysis wrapper reuses only group-domain facts. Its empty solution never enters the runtime definitions above. · OAI.LowSpaceSubsetSum.CompressionData.zeroSetup
- zeroSource def
- The source object of a cell whose source has label zero, in the zero fibre. · OAI.Thomason.Construction.StrictOmegaCategory.zeroSource
- zeroSourceThetaEquiv def
- The literal degree-zero tip is exactly the genuine constant section space. · OAI.Nagata.Workers.W10.zeroSourceThetaEquiv
- ZeroStep inductive
- These are exactly the absorbing-letter and incompatible-arrow equations, oriented toward the zero letter. · OAI.FiniteAlgebraicEnvelopes.Compiler.Path.ZeroStep
- zeroSumProjection def
- A continuous linear projection onto zero-sum mass variations. · OAI.Problem358.CellLaplacian.zeroSumProjection
- zeroSupported def
- The one-dimensional ideal spanned by the absorbing monoid zero. · OAI.FiniteAlgebraicEnvelopes.Contracted.zeroSupported
- ZeroTailParameters abbrev
- Coordinates are the real shift, real coupling, and complex spectral value. · OAI.DefocusingNLS.ZeroTailParameters
- zeroTest def
- A boundary test which inspects the first unary bit without consuming it. · OAI.MaxCutGames.Foundations.Complexity.MachineUnaryLessAt.zeroTest
- zeroTest def
- A boundary test which inspects the first unary bit without consuming it. · OAI.UniqueGamesTheorem.Foundations.Complexity.MachineUnaryLessAt.zeroTest
- zeroTraceEnergy def
- The actual Dirichlet physical energy on the exact zero-trace Hilbert space. · OAI.Elasticity.zeroTraceEnergy
- zeta def
- The first element of multiplicative order ell in the literal coefficient order. · OAI.KaplanskyCounterexample.Prescription.zeta
- zetaMultiplicity def
- An integer-valued version of the continued zeta order. · OAI.DukePrimeDegree.zetaMultiplicity
- zetaZeroOrder def
- The zero order of the continued Dedekind zeta function, using a fixed embedding ordering and no removed primes. · OAI.DukePrimeDegree.zetaZeroOrder
- ZF def
- Zermelo–Fraenkel set theory, without Choice. · OAI.PartitionConsistency.SetLanguage.ZF
- zG def
- The weight-zero invariant
zin the degeneration ring. · OAI.StableCoordinate.Obstruction.zG - zgen def
- Base-chart coordinate functions. · OAI.StableCoordinate.BundleCharts.zgen
- zigzag def
- The actual zigzag product: inner step, outer edge, inner step. · OAI.MaxCutGames.Foundations.PCP.ZigzagGraphs.zigzag
- zigzag def
- The actual zigzag product: inner step, outer edge, inner step. · OAI.UniqueGamesTheorem.Foundations.PCP.ZigzagGraphs.zigzag
- zinv def
- Inverse of
zon the second chart. · OAI.StableCoordinate.BundleCharts.zinv - zipLabels def
- Coordinates of the four paths in one layer are pairs of adjacent vertex labels. · OAI.Problem335.Pairings.zipLabels
- Zipped def
- Right stack includes current cell. · OAI.ExactDerandomization.Base.Zipped
- zLabel def
- Label a third-leg coordinate by its corresponding interval. · OAI.MatrixMultiplication.AuxiliarySeparation.Sector.zLabel
- Zodiac structure
- envelope information to certify a generator, shared l and q. · OAI.HadwigerCounterexample.StatusAnalysis.Zodiac
- zonotope def
- The Minkowski sum of the unit cube and the diagonal unit segment. · OAI.DiagonalZonotope.zonotope
- Zring def
- The polynomial lift is evaluated over the exact rational quotient. · OAI.RationalHitting.Generator.Zring
- Zsigned def
- Smooth signed extension near the free boundary away from the singular axis. · OAI.Bernoulli.DeSilvaJerison.Zsigned