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 3001–3100 of 5819.

NameIdKindOutcomeSources
The weak essential norm7FZ2Y1Z93Pstatementrecord (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 2609.26984#JYSV
The wealth process is a supermartingaleNJE4FR0X1Estatementrecord (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#JWAP
The Whetstone of WitteVE43X8HQBXunknownout_of_scope (a book, not an item of mathematics)Wikidata Q9087188, ProofWiki Book:Robert_Recorde/The_Whetstone_of_Witte,_whiche_is_the_seconde_parte_of_Arithmeteke:_containing_the_extraction_of_rootes;_the_cossike_practise,_with_the_rule_of_equation;_and_the_workes_of_Surde_Nombers
The Whitehead modelFGH46YH8P9statementrecord (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#KTAN
the whole profileYJZDZ7XW9Pproblemrecord (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 2610.09298#2KOH
The whole signing law and a canonical referenceD1Z8EE5X45statementrecord (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#ZQ2P
The Wilson line of charge $c$ is the row of the second identity objectZ15QN81026statementrecord (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 2610.18512#ZPLX
The Wilson loop is a monomial in $1-x$KQN3CVYW08statementrecord (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 2610.18512#G2VS
The window functionalPKA153RXDPstatementrecord (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 2610.15543#QUNP
the witness curveQC84SF5BFWstatementrecord (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 2610.07508#JLRS
the Witt layers of the profileAJ5CHE6C0Vstatementrecord (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 2610.09298#62PX
The Yano torsion on the totally geodesic $S^5$QYQW0EQWSWexamplerecord (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 2610.00078#L6ZL
the Yin and Yang curves converge to the limit curves, $\mathrm{Yin}_{\infty}$ and $\mathrm{Yang}_{\infty}$TT6JM1MZF3statementrecord (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#C78A
The Yoneda lemmaRC0MSW13HRstatementopenhott_book categories.tex#ct:yoneda
The Zariski-redundant caseR403Q75FMGstatementrecord (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 2609.27204#3T41
The zero-energy profile branchTZPKPK1MYSstatementrecord (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 2610.00241#PILH
The {\it as if} rule7V4JEN6A6Astatementrecord (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 2602.19452#ZSIF
THEHV00TZXTHEHV00TZXstatementrecord (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 2305.13184#WI7P
Theodor KaluzaAWX0W331YNunknownout_of_scope (a person, not an item of mathematics)Wikidata Q65346, nLab Theodor Kaluza
Theodore FrankelSN690WDF1Wunknownout_of_scope (a person, not an item of mathematics)Wikidata Q7781782, nLab Theodore Frankel
Theodore James CourantNDHWYE4ARVunknownout_of_scope (a person, not an item of mathematics)Wikidata Q7781851, nLab Theodore Courant
Theodoros of Cyrene4GC5FA6DAPunknownout_of_scope (a person, not an item of mathematics)Wikidata Q712328, ProofWiki Mathematician:Theodorus_of_Cyrene
Theodosius of Bithynia48PJTNAWMEunknownout_of_scope (a person, not an item of mathematics)Wikidata Q1266186, ProofWiki Mathematician:Theodosius_of_Bithynia
Theon of AlexandriaYA6NB5W7MMunknownout_of_scope (a person, not an item of mathematics)Wikidata Q354384, ProofWiki Mathematician:Theon_of_Alexandria
Theon of Smyrna5W6F45ZF9Junknownout_of_scope (a person, not an item of mathematics)Wikidata Q705950, ProofWiki Mathematician:Theon_of_Smyrna
TheoremY75K3AJXSTunknownopenarXiv 2610.09206#KGJY
theoremZPA7K3HAR8definitionopenWikidata Q65943, MathWorld Theorem, ProofWiki Definition:Theorem
Theorem $1$CS8B8V4S6Wstatementrecord (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 2103.11107#0W59
Theorem 1 \normalfontQQKTSNJ85Tstatementrecord (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 2402.05875#FEMA
Theorem 1 in , or8QC88Z51GYstatementrecord (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 2610.21921#IIRM
Theorem 1(iiiJ22TADY1T7statementrecord (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 2609.39845#81GB
Theorem 1, Corollary 5.2XEWBCD0YZHstatementrecord (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 2609.25656#7Q71
Theorem 1.1.5GJKD3E1BYstatementrecord (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 2609.39675#9X1B
Theorem 1.3 in , informalEQ3RZQRVCNstatementrecord (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 2103.02468#RCW8
Theorem 1.5.5 and Lemma 12.1.13WWSTY339HCstatementrecord (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 2610.14839#2HE1
Theorem 2.1 ; Theorem 13W53S960DFstatementrecord (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 2609.32478#GOI2
Theorem 2.2(iFXQN7VP75Tstatementrecord (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 2610.07114#T3FS
Theorem 2.4, Theorem 4.3ZNQSD25YC8statementrecord (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 2503.22636#LZHO
Theorem 3.1 , Theorem 1PTPGCM319Qstatementrecord (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 2208.06310#N13V
Theorem 4 in GHRYFC810G1SXstatementrecord (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 2610.16657#OM5V
Theorem 4.1 in and Theorem 4.8MH1THDPR5Bstatementrecord (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 2405.05684#2JVR
Theorem 4.5, Corollary 5.1MRXGDHEJD1statementrecord (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 2610.11189#IFHZ
Theorem 5 of ; Theorem 2.1QZ76CNK9Y4statementrecord (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 2605.14343#RIIB
Theorem 5.8 in , Section 2.23GTGBVNGFVstatementrecord (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 1904.09810#HDSF
Theorem 6.1.3 of , Theorem 1.1 of and Theorem 3YPMBFY5TJMstatementrecord (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 2609.33442#SG3V
Theorem 7 in .WNVJB2HGT9statementrecord (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 2609.32478#TES5
Theorem 7.2 of *{Chapter IV580HJ4QWVJstatementrecord (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 2609.37739#1Q1J
Theorem 8 of the author's preprintZCYKA2HM4Gstatementrecord (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#VRK7
Theorem 8.3.C of Gromov , Theorem 60 of MineyevZFEBM1A0BQstatementrecord (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 2009.11127#XZYY
Theorem \refthm:GACJNPQ7SEXSFstatementrecord (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 2609.24553#69PH
Theorem B, parts \textup{(i)} and \textup{(iiiGZ0QN315XSstatementrecord (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 2609.30999#IX5I
Theorem B, parts \textup{(i)}--\textup{(iiX0KYHJ5MQYstatementrecord (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 2609.30999#CIWV
Theorem D, parts \textup{(i)}--\textup{(iiEBF9A0QSETstatementrecord (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 2609.30999#A74Y
theorem of BertiniHSVXM8CNXQstatementopenmathlib_1000 Q7782345, Wikidata Q7782345, thousand_plus Q7782345, Wikipedia Bertini's theorem, EoM Bertini_theorems
theorem of holomorphic functions under integral domainsCMH13P48Z5unknownopenmathlib_undergrad Single Variable Complex Analysis > Functions on one complex variable > theorem of holomorphic functions under integral domains
Theorem of the cube9D88EACZXHstatementopenmathlib_1000 Q7782346, Wikidata Q7782346, thousand_plus Q7782346, Wikipedia Theorem of the cube
Theorem of the gnomonHZCRBTXY5Vstatementopenmathlib_1000 Q61163749, Wikidata Q61163749, thousand_plus Q61163749, Wikipedia Theorem of the gnomon
theorem of the highest weightA3DDZCTJ2CstatementopenWikidata Q56276831, MathWorld HighestWeightTheorem
Theorem of three momentsCVS5094B1Qstatementopenmathlib_1000 Q7782348, Wikidata Q7782348, thousand_plus Q7782348, Wikipedia Theorem of three moments
theorem on friends and strangersDT1JY1VBS5statementnode (a node has the same Wikidata item as the row)mathlib_1000 Q837506, Wikidata Q837506, thousand_plus Q837506, Wikipedia Theorem on friends and strangers, ProofWiki Friendship_Theorem
theorem, Cantor's1A8CH4SGYHconceptopenhott_book index/C.2/theorem-cantor-s
theorem, Conway's 0D88GD4SS2Gconceptopenhott_book index/B.6/theorem-conway-s-0
theorem, Conway's simplicity8ZYTSEKZ59conceptopenhott_book index/B.6/theorem-conway-s-simplicity
theorem, Diaconescu'sRKDABRCWQ7conceptopenhott_book index/C.1.5/theorem-diaconescu-s
theorem, Feit--Thompson70AZZJWBAPconceptopenhott_book index/u1.u5/theorem-feit-thompson
theorem, four-colorF8W65RXAJFconceptopenhott_book index/u1.u6/theorem-four-color
theorem, Freudenthal suspensionB35NT2ZTFTconceptopenhott_book index/7.6/theorem-freudenthal-suspension
theorem, Hedberg'sEZN8J4KAC0conceptopenhott_book index/6.2/theorem-hedberg-s
theorem, Hedberg'sRZT1Y26RV0conceptopenhott_book index/9.11/theorem-hedberg-s
theorem, odd-orderNSBPGP4KRDconceptopenhott_book index/u1.u5/theorem-odd-order
theorem, Schroeder--BernsteinS72FWPCNEVconceptopenhott_book index/C.2/theorem-schroeder-bernstein
theorem, van KampenBNW03Q2XX3conceptopenhott_book index/7.7/theorem-van-kampen
theorem, van KampenS958Y2M84Tconceptopenhott_book index/2.9/theorem-van-kampen
theorem, Whitehead'sNJBSYQT1XFconceptopenhott_book index/7.8/theorem-whitehead-s
Theorema EgregiumK3V08B0QZEstatementopenmathlib_1000 Q1048874, Wikidata Q1048874, thousand_plus Q1048874, Wikipedia Gauss's Theorema Egregium, MathWorld GausssTheoremaEgregium, ProofWiki Theorema_Egregium
Theorems49DJTERX3Cdefinitionopenopen_logic content/first-order-logic/axiomatic-deduction/proof-theoretic-notions.tex#defn-2
Theorems4HKWXRJF0Xdefinitionopenopen_logic content/many-valued-logic/sequent-calculus/proof-theoretic-notions.tex#defn-1
Theorems5EVHVXX643definitionopenopen_logic content/first-order-logic/axiomatic-deduction/rules-and-proofs.tex#defn-4
Theorems8J4MSJ3QTBdefinitionopenopen_logic content/intuitionistic-logic/introduction/axiomatic-derivations.tex#defn-4
TheoremsGST6EW45H3definitionopenopen_logic content/many-valued-logic/sequent-calculus/rules-and-proofs.tex#defn-3
TheoremsN49DGMVXDFdefinitionopenopen_logic content/first-order-logic/natural-deduction/proof-theoretic-notions.tex#defn-1
TheoremsQG3S5ZH13Fdefinitionopenopen_logic content/first-order-logic/sequent-calculus/proof-theoretic-notions.tex#defn-1
TheoremsXPP96KWFSZdefinitionopenopen_logic content/first-order-logic/tableaux/proof-theoretic-notions.tex#defn-1
Theorems 1.19 and 1.26 , Theorems 1.4.7 and 1.4.8DKYZQNB00Xstatementrecord (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 2505.04593#A4E4
theoretical physics2E6ZQAVNKQdefinitionopenWikidata Q18362, ProofWiki Definition:Theoretical_Physics
Theory and Applications of CategoriesT8P687M2ZFunknownout_of_scope (a book or a journal, not an item of mathematics)Wikidata Q15755584, nLab Theory and Applications of Categories
theory of algebraic curves9JBPN5ZRTMtopicopenWikidata Q114682712
theory of algebraic field extensionsBRHRY56MVYtopicopenWikidata Q114682716
theory of algebraic numbersW3XZXGFBYStopicopenWikidata Q114498250
theory of commutative ringsFM1METZMHCtopicopenWikidata Q114705197
theory of computation9N21CWKEZCunknownopenWikidata Q844718, EoM Algorithms,_theory_of, EoM Mathematical_theory_of_computation
theory of differentiable manifoldsH7SEF5GQ5GtopicopenWikidata Q114702107
theory of differentiable maps between manifoldsJY9N760ZBDtopicopenWikidata Q114702083
theory of eigenspaces4JGPKM8GQ5topicopenWikidata Q114702204
theory of entire functionsVFGDCTN2WMtopicopenWikidata Q114703799
theory of everythingWK14PBEZHRunknownopenWikidata Q18359, nLab theory of everything
theory of finite fieldsT879B76GAZtopicopenWikidata Q114703089
theory of graded commutative ringsYHDPF086BRtopicopenWikidata Q114704266
theory of integral domains8VC36T6HDXtopicopenWikidata Q114705004
theory of Krull dimensionJ9KTDF9SMMtopicopenWikidata Q114705590