Math 2.0

Inventory: T

The rows of the inventory whose names start with T. The name of a row with a node links to the page of the node. The other names and each id link to the card of the row, with its mentions in the sources.

Rows 3301–3400 of 11759.

NameIdKindOutcomeSources
The Burali-Forti paradoxYV0FEJH2NVstatementopenWikipedia Absolute infinite#9FFG
The Buridan formulaZA0ZBTQEM2statementopenWikipedia Buridan formula#VN3Y
The BV algebra determines $\pi_1$VRGMQ1H1DEstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.04164#FYCL
The Cabal6P0DT48BJRdefinitionopenWikipedia List of set theory topics#VV0N
The Calculating MachinesXHXMW1YNPCdefinitionopenWikipedia The Calculating Machines, Wikidata Q85806697
The calibrated framing signs1JEZ3YGJT5statementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.29839#1NZQ
The calibration constant27BJHMQJMCstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.05164#EHHS
The Canadian Journal of Statistics8RNG9XKXK3unknownopenWikipedia List of statistics journals#ZRNH
The cancellation lawR3R8ARV1CQstatementopenWikipedia Proofs of Fermat's little theorem#IWJN
The canonical bundle formulaT8J8H8NC5AstatementopenWikipedia Canonical bundle#QDIV
The canonical certificate can hide structureJKQB4AH1YVexamplerecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.40290#GK2B
The canonical circle actionVEZPQX4Z2Fstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.29839#1PQB
The canonical form on modular lattices9CSFKGF86Qstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.33469#QBQG
The canonical graphWVXF8P3WQBstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.12434#VFAE
The cap and the pair termZBJNB8TZWHstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.25120#WF3R
The capacity reduction from disconnected componentsRCWN95N4RYstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.38228#WAVH
The Caracciolo–Sportiello–Sokal identity for Manin matricesBSC21BJF3GstatementopenWikipedia Capelli's identity#VO46
The case $(a,b)=(3,4)$BVT1DFWNZ3examplerecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.20567#RPBO
The case $(a,b)=(4,5)$8BZYRG0V9Texamplerecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.20567#5RPY
The case $\ell=2$E6CPM1MNPVstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.40207#FRCK
The case $\mu=\nu=(1)$G2R6VSV6B3examplerecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.12326#LMCW
The case $b = -1$KFE3006GN4statementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.01924#FH80
The case $b = 0$AJ00AGKVXSstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.01924#K36X
The case $b = 1$PZFB3P05QVstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.01924#PC3K
The case $m = 2$PFX9BZX87Texamplerecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.25353#EAO2
The case $m= 3$RY3R54C441examplerecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.25353#8D7Y
The case \(b<0\92XY6CRH97examplerecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.39218#PHG4
The case \(b>0\R7ECFD60DFexamplerecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.39218#TA1H
The case \texorpdfstring{$q=1$}{q=1} and the branched Stieltjes recursion2XBN2JDFWWstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.26066#OVFW
The case when the lower threshold is active5Q9G2FQ54Eexamplerecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.18242#LNX6
The case when the upper threshold is activeVKH9B59T3Xexamplerecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.18242#Y827
The case without hysteresisF0BFJNPKKWexamplerecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.18242#YY5W
the category of algebras over a ringN4EVNEZE2Gunknownopenmathlib_overview General algebra > Algebras over a ring > the category of algebras over a ring, Mathlib AlgCat
The category of differentiable simulatorsG98GF8D2DTdefinitionrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.26270#6LA0
the category of measurable spaces9WJWCQ5CSSunknownopenmathlib_overview Analysis > Measures and integral calculus > the category of measurable spaces, Mathlib MeasCat
the category of modules over a ring9NYK3ZMEDKunknownopenmathlib_overview Linear algebra > Fundamentals > the category of modules over a ring, Mathlib ModuleCat
the category of ringsZ2QGJJGVCNunknownopenmathlib_overview General algebra > Rings > the category of rings, Mathlib RingCat
the category of topological spacesZS6QNM6G34unknownopenmathlib_overview Topology > General topology > the category of topological spaces, Mathlib TopCat
The Cauchy identityRHR3V2RKDKstatementopenWikipedia Schur polynomial#Q744
The Cauchy-Schwarz Inequality5AY2NHK57Qstatementopenmathlib_100 78, Mathlib inner_mul_inner_self_le, Mathlib norm_inner_le_norm, mathlib_overview Analysis > Hilbert spaces > Cauchy-Schwarz inequality, mathlib_undergrad Bilinear and Quadratic Forms Over a Vector Space > Euclidean and Hermitian spaces > Cauchy-Schwarz inequality
The Cauchy–Binet formulaKYNPF8JA13statementopenWikipedia Lindström–Gessel–Viennot lemma#1D9L
the ceiling43BFH6YRWSproblemrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.06909#QDIT
The ceilingBP5M0KXAW5statementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.27765#1UX1
The ceiling and the Stein exponent have one limit9YVKW1YS6Astatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.27765#QP7E
The ceiling binds the error4AMHB7R36Qstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.27765#GY94
The ceiling binds the error, not only the boundAADW0MSP55statementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.27765#I7VZ
The ceiling is not attained; i.i.d.\ modelHFPYDVVDSQstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.27765#ME0I
The ceiling is the compensator of the information spectrum28PVBFS5TTstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.27765#YI3G
The ceiling, matchedP2YYPNSPSRstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.27765#F4M8
The ceiling, matched; i.i.d.\ modelEM630G7WXCstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.27765#F363
The cell inside a ballX66GGYM5MDstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.25120#KL70
The centered identityT9N3DP8852statementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.12203#XINB
The centering lift7MCB6SMC4Sstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.05164#9LUC
The central familyJFHZN2Q0P1statementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.09912#YMM3
The central gerbe and finite traceJ942JVJY3Zstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.00490#4J4J
The central limit theorem8QW7RA4SB7statementopenWikipedia Central limit theorem for directional statistics#655S
The central symbol57Q9WVE6G0statementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.00490#WOD6
The Ceremony (cryptography)N277DM6RWKunknownopenWikipedia Zcash#N47G
The certificate as an integral quadratic constraintAKXHCW1ZNDstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.09912#3CO7
The certificate lemmaRGS6J8J0ZNstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.25120#274V
The certification scale under a supplied moment capJTBKS7FFQ2statementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.15202#PS1H
The certified constantNQXQDS3NF0statementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.05164#TPG1
The chain criterion rejects the false candidatesP68YXR04VHstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.27966#JJF0
The chain of equalitiesAFBVE45FP6statementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.14735#E3NY
The chain store paradox3A89R7KKRMstatementopenWikipedia Chainstore paradox#B4WH
The chamber volume polynomial17411DT6QNstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.21670#PLFF
The Chandrasekhar transformationY8QXXP0D81statementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.22513#OPTM
The change of image at exceptional parametersHMZ1Y9JSXAstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.25805#6I20
The Channel SetPG1F9DFZB0definitionrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.01932#G3CU
The characteristic-five example from the first level9ZVK910DRMstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.05652#629O
The characterization7E59867Y47statementopenWikipedia Left-right planarity test#3SVH
The ChaseTPH5KPB04JunknownopenWikipedia List of algorithms#HQ7J
The Cherlin–Zilber conjecture13QCPMHC1EstatementopenWikipedia Stable group#AXS4
The Chernoff--Stein exponent is the type-II exponent of an i.i.d.\ productYKFFFD6E3Rstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.27765#CHBG
The Chernoff--Stein exponent of an \evarFWYND6MPA1definitionrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.27765#IXV5
The chief-factor bound is not tightE5MRY6J06Astatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.18154#5JWO
The choiceless Solovay modelF6PBH8WKZEstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.14548#JLMN
the chord recovers the fractional amount of the next main summandVA8A9FYZ08statementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.03728#YTMZ
the chord recovers the limit profileJQ8MTRDGVJstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.03728#SX3U
the chordless four-cycle215AKA1N2Vexamplerecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.32733#BLW6
The Ciphers of the MonksWC7Z1K5VHHunknownopenWikipedia Cistercian numerals#686G
The circleAGJ7516KVFstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.31689#EBRG
The circleKVKNFDRMZKexampleopennapkin tex/riemann-surface/affine-projective.tex#example-3
The circleZ9271PXMZ7examplerecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.24777#J5HU
The clasp belt8XBPW4KX8Pdefinitionrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.29839#47K0
The class $n\equiv3\pmod6$FR2HAJ9E9Xstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.17100#2ATA
The class $n\equiv4\pmod6$QG1SBTQ9MNstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.17100#BRA4
The class $U_1$DTEPJ85T33statementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.01216#RGRM
The class $U_2$Q29WFX8EYBstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.01216#JKCM
The classical associated-group theorem in a homotopy four-sphere1XX82NR7HAstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2609.29839#OWE2
The Classical GroupsZ65ANEBNNRdefinitionopenWikipedia The Classical Groups, Wikidata Q7723308
The classical Poincaré inequalityZ7NCEDVHAYstatementopenWikipedia Poincaré inequality#ZABX
The classical strong maximum principle for linear elliptic PDEXG54TDV0QZstatementopenWikipedia Maximum principle#BW30
The classical weak maximum principle for linear elliptic PDEKX9YK10GQ5statementopenWikipedia Maximum principle#ZERM
The clean dichotomyM4QEY349BFstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.04099#XH05
The clock2XBHJ382QFstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.04271#27LC
The Closed Graph TheoremVRN82XFRBHstatementopenWikipedia Banach space#POQL
The closed testing principleRTR46DXANQstatementopenWikipedia Closed testing procedure#CE33
The closure quotientFV5J0PA5HSstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.01329#11HX
The coarse bridge trial8VP0Q997ZRstatementrecord (an item of a paper that no node asks for yet. The record keeps its edges in the record plane (corpus arxiv AX8.6))arXiv 2610.11330#4NZF