Math 2.0

Inventory: other names

The rows of the inventory whose names start with a character that is not a letter of A to Z. 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 901–1000 of 29490.

NameIdKindOutcomeSources
*{Sec. 5.1BB0H4RXATMdefinitionrecord (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 2609.23341#ZGF2
*{Sec. 5.1CSS5K5G050definitionrecord (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 2609.23341#83HB
*{Sec. 5.3XT7X75NQ9Sdefinitionrecord (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 2609.23341#IN1E
*{Sec. 6.1}; *{Defs. 2.1--2.2 and 6.11HXHNBA1QDNdefinitionrecord (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 2609.23341#2DZ0
*{Sec. 6.4, Lemma 6.96ZP77R2RX4statementrecord (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 2609.23341#2QK0
*{Sec.\ 2.1}, *{Sec.\ 2.4}, *{Sec.\ 3.2P0H7MBVJ28definitionrecord (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 2610.20306#MM64
*{Secs. 1.1--1.2185V15V3Q1definitionrecord (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 2609.23341#0698
*{Secs. 4.1.1--4.1.2M1CEND3N7Fdefinitionrecord (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 2609.23341#6OWI
*{Theorem 1C8TJPZ44E5statementrecord (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 2610.21945#YGCQ
*{Theorem 1.1XBWVBMRX70statementrecord (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 2609.30575#32YW
*{Theorem 1.1XQEBWN9K3Estatementrecord (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 2610.21945#78ZX
*{Theorem 1.2DQKQP93WJMstatementrecord (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 2609.30575#GLYW
*{Theorem 1.2KE5PX06WCGstatementrecord (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 2609.30575#09RL
*{Theorem 1.20CKXZHBK113statementrecord (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#70IQ
*{Theorem 1.3GJ7ZXQZX74statementrecord (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 2609.30575#JWSL
*{Theorem 1.3SZGEA3ZY51statementrecord (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 2610.21945#9AU5
*{Theorem 1.3.19YZCM843NYstatementrecord (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 2609.27518#NUYX
*{Theorem 1.4Z9614WX6QQstatementrecord (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 2405.02275#A2CD
*{Theorem 1.6XFC5HRXQPZstatementrecord (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 2610.21945#VXD7
*{Theorem 11.4TWYETAAFQKstatementrecord (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 2610.21945#FILD
*{Theorem 2.1.1MTVDSY1Y5Ystatementrecord (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 2610.02669#MSWA
*{Theorem 2.3B63VFZQH8Pstatementrecord (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 2610.04876#N4D3
*{Theorem 3485ECBV14Nstatementrecord (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 2411.17227#M97A
*{Theorem 3.1CAZZH92HNMstatementrecord (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 2411.17227#N0XQ
*{Theorem 3.1RMQJ5PNW1Hstatementrecord (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 2610.03323#TV6P
*{Theorem 3.10XEH6QMX527statementrecord (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 2610.16362#27FB
*{Theorem 3}, *{Lemma 3.1.2PDPQG54ZMCstatementrecord (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 2610.06521#4ZKD
*{Theorem 4 (Variational characterisation of the informationR75KHVN85Gstatementrecord (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 2610.19076#5OHI
*{Theorem 4.1D30GV440SXstatementrecord (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 2610.21945#6ICR
*{Theorem 4.1WAKR1HG5NTstatementrecord (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 2411.17227#MT7Q
*{Theorem 4.10N6FZCSFBEWstatementrecord (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 2405.02275#ZPFE
*{Theorem 4.18}, *{Corollary 6.6(2N9TARN2QM3statementrecord (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 2609.27518#L9DB
*{Theorem 4.208TCB826M4Sstatementrecord (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 2609.23341#L4YA
*{Theorem 4.4}, *{Corollary 6.6(1)}, *{Theorem 5.8MKZC3Y3AH2statementrecord (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 2609.27518#IJX1
*{Theorem 4.6TX0MDQVDXAstatementrecord (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 2609.27518#OPVM
*{Theorem 5.155ZHHEA3YGRstatementrecord (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 2411.17227#UAOO
*{Theorem 5.412QDYC7A44Estatementrecord (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 2610.04876#Q8K8
*{Theorem 5.5TTST66DC7Ystatementrecord (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 2609.27518#Q7XX
*{Theorem 7.19W854MPM8Gstatementrecord (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 2609.27518#UYP1
*{Theorem 8.2KYFDBM1QDKstatementrecord (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 2610.02669#6S7D
*{Theorem AGGE672TDZWstatementrecord (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 2610.20153#UMKY
*{Theorem CM261ZMCX00statementrecord (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 2610.20153#8VFZ
*{Thm. 2.29W5N7BNSETstatementrecord (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 2609.21892#LSZN
*{Thm. 4.1F7NXD47C6Fstatementrecord (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 2609.21914#WZRL
+APS65X39G6definitionopenWikipedia Glossary of set theory#QZ0R
+AQPA9THBX9definitionopenWikipedia Glossary of mathematical symbols#W1R2
+ construction65KHBTXC9EunknownopenWikipedia Algebraic K-theory#VZ0J
+ h.c.422693G0JHdefinitionopenWikipedia + h.c., Wikidata Q55600322
,000 000 000 000 000 000 000 000 0011SHQVXE2NEunknownopenWikipedia Orders of magnitude (numbers)#Z3AR
,001GAHN32ZPTBunknownopenWikipedia Orders of magnitude (numbers)#PMSL
,1K7R49J9SN3unknownopenWikipedia Orders of magnitude (numbers)#M6EF
- (arithmetic)AQV68H0VC4unknownopenWikipedia Plus and minus signs#HHMY
-999QY805Q59CQunknownopenWikipedia 900 (number)#MSQA
-adic conjecturePHAK0RJPRQstatementopenWikipedia Lindemann–Weierstrass theorem#YT87
-adic Lindemann–Weierstrass Conjecture.D2G4QZ8001statementopenWikipedia Lindemann–Weierstrass theorem#OS2P
-adic numbersKZCEXCFPB3definitionopenWikipedia List of types of numbers#8ZWA
-anJCWSAXXSB2definitionopenWikipedia Glossary of invariant theory#A20X
-ant3RZEMQVXHYdefinitionopenWikipedia Glossary of invariant theory#MSZC
-aryYS7DYGY9RBdefinitionopenWikipedia Glossary of invariant theory#P68X
-flapYEB29JQ1WGdefinitionopenWikipedia Glossary of graph theory#X2NY
-ic6MV51KWTB6definitionopenWikipedia Glossary of invariant theory#VBDC
-yllionHEA82EC38PdefinitionopenWikipedia -yllion, Wikidata Q4545033
.000000001TBRBG2ZRPXunknownopenWikipedia Orders of magnitude (numbers)#D95S
.exitP0FQVQBKH4unknownopenWikipedia .onion#VXNE
.ipynbB63QJDX783unknownopenWikipedia Project Jupyter#0TWG
.onion9KZTGNQ2RAdefinitionopenWikipedia .onion, Wikidata Q848715
/18Q5Y7XWMYdefinitionopenWikipedia Glossary of mathematical symbols#V5H6
/R3CQAHT08KdefinitionopenWikipedia Glossary of set theory#DN94
// what the fuck?JNQC5YQHG2unknownopenWikipedia Fast inverse square root#02JQ
/dev/crypto8YFA8KZZPWunknownopenWikipedia OpenBSD Cryptographic Framework#AB6T
/inRE0SWQ4H9DunknownopenWikipedia Element of a set#SULD
0TFREB5F53SdefinitionopenWikipedia List of real analysis topics#XXBZ
0!DVF87CG2YBunknownopenWikipedia Factorial#RMHH
0#1JXBF8B77NdefinitionopenWikipedia List of statements independent of ZFC#X125
0#2Q4RJYFRQXdefinitionopenWikipedia Glossary of set theory#8S8C
0,000 000 000 000 000 000 000 000 000 0019HX4527WG7unknownopenWikipedia Orders of magnitude (numbers)#94JX
0,000 000 000 000 000 000 000 001HDNXVCHTAMunknownopenWikipedia Orders of magnitude (numbers)#1H75
0,000 000 000 000 000 000 001EBZQKVMYB4unknownopenWikipedia Orders of magnitude (numbers)#04GL
0,000 000 000 000 000 001MYRB0FWMTCunknownopenWikipedia Orders of magnitude (numbers)#SAFQ
0,000 000 000 000 001GBNB7M4BQTunknownopenWikipedia Orders of magnitude (numbers)#NVV0
0,000 000 000 001CZGT8S9WV0unknownopenWikipedia Orders of magnitude (numbers)#1AWM
0,1-simple latticeK50ZWQNAXNconceptopenWikidata Q4545495, MathWorld 01-SimpleLattice, Wikipedia 0,1-simple lattice
0-1 Integer programmingQYD7EQCXVKunknownopenWikipedia Linear programming#IDKZ
0-1 Knapsack problemYMM4AJ9Q0KunknownopenWikipedia Knapsack problem#CU1X
0-1 lossR41XV4WBP0unknownopenWikipedia Loss function#0ZH1
0-ary function8JNV5Z9HXHunknownopenWikipedia Arity#XGG9
0-ConnectedMTWZVFYTXDunknownopenWikipedia Connected space#7RQK
0-coskeletonNCH6T5AN5KunknownopenWikipedia N-skeleton#TRI0
0-cubeMPMK2RSHVEunknownopenWikipedia Hypercube#7ZE5
0-manifolds are discrete spacesB7R38SM8ZPunknownopenmathlib_overview Geometry > Differentiable manifolds > 0-manifolds are discrete spaces, Mathlib ChartedSpace.discreteTopology
0-RTT7BEPEYC2E5unknownopenWikipedia Transport Layer Security#C4X6
0-sphereF98JR8REC7unknownopenWikipedia N-sphere#DGEY
0.999...DGBZ49ZJX4definitionnode (a node has the same Wikidata item as the row)Wikidata Q713113, ProofWiki 0.999...=1, Wikipedia 0.999...
0.999...H4Z4GV98NNdefinitionopenWikipedia List of common misconceptions about science, technology, and mathematics#AVRX
0.999... ≠ 1XRSFKFJD7NunknownopenWikipedia 0.999...#375Z
0/0Z61G6DVFPXunknownopenWikipedia Indeterminate form#8XMW
0/1-polytopeFTMZJX4CSQobjectopenWikipedia 0/1-polytope, Wikidata Q116980226
00-xx1K9HDZ30SPunknownopenWikipedia Mathematics#GXQZ
0F1JGD968H0HEunknownopenWikipedia Generalized hypergeometric function#L5QH
0†V0Z38H27HRdefinitionopenWikipedia 0†, Wikidata Q8069582