Difference between revisions of "User:Maximilian Janisch/latexlist/latex/NoNroff/22"
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42. https://www.encyclopediaofmath.org/legacyimages/h/h120/h120120/h120120119.png ; $\partial _ { \infty }$ ; confidence 0.977 | 42. https://www.encyclopediaofmath.org/legacyimages/h/h120/h120120/h120120119.png ; $\partial _ { \infty }$ ; confidence 0.977 | ||
− | 43. https://www.encyclopediaofmath.org/legacyimages/f/f120/f120230/f12023087.png ; $ | + | 43. https://www.encyclopediaofmath.org/legacyimages/f/f120/f120230/f12023087.png ; $D = L _ { K } + i _ { \cal L }$ ; confidence 1.000 |
44. https://www.encyclopediaofmath.org/legacyimages/k/k130/k130020/k13002041.png ; $= \operatorname { corr } [ \operatorname { sign } ( X _ { 1 } - X _ { 2 } ) , \operatorname { sign } ( Y _ { 1 } - Y _ { 2 } ) ]$ ; confidence 0.977 | 44. https://www.encyclopediaofmath.org/legacyimages/k/k130/k130020/k13002041.png ; $= \operatorname { corr } [ \operatorname { sign } ( X _ { 1 } - X _ { 2 } ) , \operatorname { sign } ( Y _ { 1 } - Y _ { 2 } ) ]$ ; confidence 0.977 | ||
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70. https://www.encyclopediaofmath.org/legacyimages/a/a011/a011300/a01130054.png ; $M ( k )$ ; confidence 0.977 | 70. https://www.encyclopediaofmath.org/legacyimages/a/a011/a011300/a01130054.png ; $M ( k )$ ; confidence 0.977 | ||
− | 71. https://www.encyclopediaofmath.org/legacyimages/k/k055/k055840/k055840262.png ; $\Delta \in \ | + | 71. https://www.encyclopediaofmath.org/legacyimages/k/k055/k055840/k055840262.png ; $\Delta \in \mathbf{R} _ { A }$ ; confidence 1.000 |
72. https://www.encyclopediaofmath.org/legacyimages/q/q130/q130050/q13005029.png ; $\mu ( r )$ ; confidence 0.977 | 72. https://www.encyclopediaofmath.org/legacyimages/q/q130/q130050/q13005029.png ; $\mu ( r )$ ; confidence 0.977 | ||
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73. https://www.encyclopediaofmath.org/legacyimages/a/a130/a130180/a13018012.png ; $\vdash$ ; confidence 1.000 | 73. https://www.encyclopediaofmath.org/legacyimages/a/a130/a130180/a13018012.png ; $\vdash$ ; confidence 1.000 | ||
− | 74. https://www.encyclopediaofmath.org/legacyimages/b/b120/b120090/b12009013.png ; $p ( u , t ) = 1 + \alpha _ { 1 } ( t ) u + \alpha _ { 2 } ( t ) u ^ { 2 } +$ ; confidence | + | 74. https://www.encyclopediaofmath.org/legacyimages/b/b120/b120090/b12009013.png ; $p ( u , t ) = 1 + \alpha _ { 1 } ( t ) u + \alpha _ { 2 } ( t ) u ^ { 2 } +\dots$ ; confidence 1.000 |
− | 75. https://www.encyclopediaofmath.org/legacyimages/a/a012/a012510/a0125102.png ; $D = \{ z \in \ | + | 75. https://www.encyclopediaofmath.org/legacyimages/a/a012/a012510/a0125102.png ; $D = \{ z \in \mathbf{C} : | z | < 1 \}$ ; confidence 1.000 |
76. https://www.encyclopediaofmath.org/legacyimages/c/c120/c120040/c12004040.png ; $w = w ( z , \zeta )$ ; confidence 0.976 | 76. https://www.encyclopediaofmath.org/legacyimages/c/c120/c120040/c12004040.png ; $w = w ( z , \zeta )$ ; confidence 0.976 | ||
Line 185: | Line 185: | ||
92. https://www.encyclopediaofmath.org/legacyimages/x/x120/x120010/x120010115.png ; $\operatorname{Inn} ( R )$ ; confidence 1.000 | 92. https://www.encyclopediaofmath.org/legacyimages/x/x120/x120010/x120010115.png ; $\operatorname{Inn} ( R )$ ; confidence 1.000 | ||
− | 93. https://www.encyclopediaofmath.org/legacyimages/n/n120/n120120/n12012080.png ; $\Sigma = \ | + | 93. https://www.encyclopediaofmath.org/legacyimages/n/n120/n120120/n12012080.png ; $\Sigma = \mathbf{R}$ ; confidence 1.000 |
94. https://www.encyclopediaofmath.org/legacyimages/f/f110/f110160/f11016034.png ; $L ( n + t )$ ; confidence 0.976 | 94. https://www.encyclopediaofmath.org/legacyimages/f/f110/f110160/f11016034.png ; $L ( n + t )$ ; confidence 0.976 | ||
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115. https://www.encyclopediaofmath.org/legacyimages/m/m130/m130180/m130180116.png ; $\gamma ( x ) \vee x$ ; confidence 0.976 | 115. https://www.encyclopediaofmath.org/legacyimages/m/m130/m130180/m130180116.png ; $\gamma ( x ) \vee x$ ; confidence 0.976 | ||
− | 116. https://www.encyclopediaofmath.org/legacyimages/d/d032/d032450/d032450249.png ; $\epsilon \in \ | + | 116. https://www.encyclopediaofmath.org/legacyimages/d/d032/d032450/d032450249.png ; $\epsilon \in \mathbf{R}$ ; confidence 1.000 |
117. https://www.encyclopediaofmath.org/legacyimages/a/a110/a110300/a11030030.png ; $\operatorname { deg } v _ { \alpha } = n ^ { \alpha }$ ; confidence 0.976 | 117. https://www.encyclopediaofmath.org/legacyimages/a/a110/a110300/a11030030.png ; $\operatorname { deg } v _ { \alpha } = n ^ { \alpha }$ ; confidence 0.976 | ||
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158. https://www.encyclopediaofmath.org/legacyimages/b/b110/b110020/b11002018.png ; $| b ( u , u ) | \geq \gamma \| u \| ^ { 2 }$ ; confidence 0.976 | 158. https://www.encyclopediaofmath.org/legacyimages/b/b110/b110020/b11002018.png ; $| b ( u , u ) | \geq \gamma \| u \| ^ { 2 }$ ; confidence 0.976 | ||
− | 159. https://www.encyclopediaofmath.org/legacyimages/d/d130/d130130/d1301303.png ; $\ | + | 159. https://www.encyclopediaofmath.org/legacyimages/d/d130/d130130/d1301303.png ; $\mathbf{r} = ( x , y , z )$ ; confidence 1.000 |
160. https://www.encyclopediaofmath.org/legacyimages/k/k110/k110010/k11001031.png ; $J Z = 0$ ; confidence 0.976 | 160. https://www.encyclopediaofmath.org/legacyimages/k/k110/k110010/k11001031.png ; $J Z = 0$ ; confidence 0.976 | ||
− | 161. https://www.encyclopediaofmath.org/legacyimages/g/g120/g120050/g12005015.png ; $\mu _ { 0 } ( k , R ) \in \ | + | 161. https://www.encyclopediaofmath.org/legacyimages/g/g120/g120050/g12005015.png ; $\mu _ { 0 } ( k , R ) \in \mathbf{C}$ ; confidence 1.000 |
− | 162. https://www.encyclopediaofmath.org/legacyimages/l/l120/l120120/l12012021.png ; $\ | + | 162. https://www.encyclopediaofmath.org/legacyimages/l/l120/l120120/l12012021.png ; $\mathbf{F} _ { p } ( ( t ) )$ ; confidence 1.000 |
− | 163. https://www.encyclopediaofmath.org/legacyimages/s/s120/s120340/s12034034.png ; $H ^ { * } ( L ; \ | + | 163. https://www.encyclopediaofmath.org/legacyimages/s/s120/s120340/s12034034.png ; $H ^ { * } ( L ; \mathbf{Z} )$ ; confidence 1.000 |
164. https://www.encyclopediaofmath.org/legacyimages/t/t130/t130050/t130050132.png ; $\partial \sigma _ { T } ( A , \mathcal{H} ) \subseteq \partial \sigma _ { H } ( A , \mathcal{H} )$ ; confidence 1.000 | 164. https://www.encyclopediaofmath.org/legacyimages/t/t130/t130050/t130050132.png ; $\partial \sigma _ { T } ( A , \mathcal{H} ) \subseteq \partial \sigma _ { H } ( A , \mathcal{H} )$ ; confidence 1.000 | ||
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173. https://www.encyclopediaofmath.org/legacyimages/c/c130/c130080/c13008010.png ; $\sigma _ { \mathfrak { P } } = [ \frac { L / K } { \mathfrak { P } } ]$ ; confidence 0.975 | 173. https://www.encyclopediaofmath.org/legacyimages/c/c130/c130080/c13008010.png ; $\sigma _ { \mathfrak { P } } = [ \frac { L / K } { \mathfrak { P } } ]$ ; confidence 0.975 | ||
− | 174. https://www.encyclopediaofmath.org/legacyimages/s/s130/s130540/s13054091.png ; $K _ { 2 } \ | + | 174. https://www.encyclopediaofmath.org/legacyimages/s/s130/s130540/s13054091.png ; $K _ { 2 } \mathbf{R}$ ; confidence 1.000 |
− | 175. https://www.encyclopediaofmath.org/legacyimages/b/b120/b120150/b120150133.png ; $d : \Omega \rightarrow \ | + | 175. https://www.encyclopediaofmath.org/legacyimages/b/b120/b120150/b120150133.png ; $d : \Omega \rightarrow \mathbf{R}$ ; confidence 1.000 |
176. https://www.encyclopediaofmath.org/legacyimages/t/t120/t120050/t12005028.png ; $\Sigma ^ { i , j } ( f )$ ; confidence 0.975 | 176. https://www.encyclopediaofmath.org/legacyimages/t/t120/t120050/t12005028.png ; $\Sigma ^ { i , j } ( f )$ ; confidence 0.975 | ||
− | 177. https://www.encyclopediaofmath.org/legacyimages/o/o130/o130080/o13008012.png ; $h ( x ) \in L ^ { 2 } ( \ | + | 177. https://www.encyclopediaofmath.org/legacyimages/o/o130/o130080/o13008012.png ; $h ( x ) \in L ^ { 2 } ( \mathbf{R} _ { + } )$ ; confidence 1.000 |
− | 178. https://www.encyclopediaofmath.org/legacyimages/a/a130/a130290/a13029013.png ; $P _ { Y } \times \ | + | 178. https://www.encyclopediaofmath.org/legacyimages/a/a130/a130290/a13029013.png ; $P _ { Y } \times \mathbf{R} \rightarrow Y \times \mathbf{R}$ ; confidence 1.000 |
179. https://www.encyclopediaofmath.org/legacyimages/f/f120/f120240/f12024068.png ; $J _ { t } = [ - h ( t ) , - g ( t ) ] \subset ( - \infty , 0 ]$ ; confidence 0.975 | 179. https://www.encyclopediaofmath.org/legacyimages/f/f120/f120240/f12024068.png ; $J _ { t } = [ - h ( t ) , - g ( t ) ] \subset ( - \infty , 0 ]$ ; confidence 0.975 | ||
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189. https://www.encyclopediaofmath.org/legacyimages/a/a130/a130290/a13029042.png ; $\mathcal{L} _ { 0 } \subset \mathcal{M} ( P )$ ; confidence 1.000 | 189. https://www.encyclopediaofmath.org/legacyimages/a/a130/a130290/a13029042.png ; $\mathcal{L} _ { 0 } \subset \mathcal{M} ( P )$ ; confidence 1.000 | ||
− | 190. https://www.encyclopediaofmath.org/legacyimages/m/m130/m130250/m13025010.png ; $( A , \partial , \circ )$ ; confidence | + | 190. https://www.encyclopediaofmath.org/legacyimages/m/m130/m130250/m13025010.png ; $( \mathcal{A} , \partial , \circ )$ ; confidence 1.000 |
191. https://www.encyclopediaofmath.org/legacyimages/a/a120/a120270/a12027020.png ; $W _ { P } ( \rho ) = 1$ ; confidence 0.975 | 191. https://www.encyclopediaofmath.org/legacyimages/a/a120/a120270/a12027020.png ; $W _ { P } ( \rho ) = 1$ ; confidence 0.975 | ||
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197. https://www.encyclopediaofmath.org/legacyimages/a/a130/a130240/a130240167.png ; $\sum \alpha _ { i } = 0$ ; confidence 0.975 | 197. https://www.encyclopediaofmath.org/legacyimages/a/a130/a130240/a130240167.png ; $\sum \alpha _ { i } = 0$ ; confidence 0.975 | ||
− | 198. https://www.encyclopediaofmath.org/legacyimages/b/b120/b120320/b12032084.png ; $i \in \ | + | 198. https://www.encyclopediaofmath.org/legacyimages/b/b120/b120320/b12032084.png ; $i \in \mathbf{N}$ ; confidence 1.000 |
− | 199. https://www.encyclopediaofmath.org/legacyimages/k/k055/k055170/k0551702.png ; $\{ z \in \ | + | 199. https://www.encyclopediaofmath.org/legacyimages/k/k055/k055170/k0551702.png ; $\{ z \in \mathbf{C} : | z | < 1 \}$ ; confidence 1.000 |
200. https://www.encyclopediaofmath.org/legacyimages/p/p130/p130100/p13010041.png ; $\Omega _ { \infty }$ ; confidence 0.975 | 200. https://www.encyclopediaofmath.org/legacyimages/p/p130/p130100/p13010041.png ; $\Omega _ { \infty }$ ; confidence 0.975 | ||
− | 201. https://www.encyclopediaofmath.org/legacyimages/l/l120/l120140/l12014025.png ; $p ( t ) , q ( t ) \in \ | + | 201. https://www.encyclopediaofmath.org/legacyimages/l/l120/l120140/l12014025.png ; $p ( t ) , q ( t ) \in \mathbf{F} [ t ]$ ; confidence 0.975 |
202. https://www.encyclopediaofmath.org/legacyimages/l/l120/l120030/l12003095.png ; $H ^ { * } E X$ ; confidence 0.975 | 202. https://www.encyclopediaofmath.org/legacyimages/l/l120/l120030/l12003095.png ; $H ^ { * } E X$ ; confidence 0.975 | ||
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206. https://www.encyclopediaofmath.org/legacyimages/a/a120/a120050/a12005028.png ; $f \in C ( [ 0 , T ] ; D ( A ( 0 ) )$ ; confidence 0.975 | 206. https://www.encyclopediaofmath.org/legacyimages/a/a120/a120050/a12005028.png ; $f \in C ( [ 0 , T ] ; D ( A ( 0 ) )$ ; confidence 0.975 | ||
− | 207. https://www.encyclopediaofmath.org/legacyimages/s/s120/s120340/s12034067.png ; $H : S ^ { 1 } \times M \rightarrow \ | + | 207. https://www.encyclopediaofmath.org/legacyimages/s/s120/s120340/s12034067.png ; $H : S ^ { 1 } \times M \rightarrow \mathbf{R}$ ; confidence 1.000 |
208. https://www.encyclopediaofmath.org/legacyimages/m/m130/m130140/m130140148.png ; $( z , \zeta ) = z _ { 1 } + z _ { 2 } \zeta _ { 2 } + \ldots + z _ { n } \zeta _ { n }$ ; confidence 0.975 | 208. https://www.encyclopediaofmath.org/legacyimages/m/m130/m130140/m130140148.png ; $( z , \zeta ) = z _ { 1 } + z _ { 2 } \zeta _ { 2 } + \ldots + z _ { n } \zeta _ { n }$ ; confidence 0.975 | ||
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213. https://www.encyclopediaofmath.org/legacyimages/h/h130/h130060/h13006027.png ; $D \cap D ^ { \prime }$ ; confidence 0.975 | 213. https://www.encyclopediaofmath.org/legacyimages/h/h130/h130060/h13006027.png ; $D \cap D ^ { \prime }$ ; confidence 0.975 | ||
− | 214. https://www.encyclopediaofmath.org/legacyimages/s/s130/s130510/s130510140.png ; $L \neq \ | + | 214. https://www.encyclopediaofmath.org/legacyimages/s/s130/s130510/s130510140.png ; $L \neq \mathbf{Z} ^ { 0 }$ ; confidence 1.000 |
− | 215. https://www.encyclopediaofmath.org/legacyimages/c/c130/c130190/c13019046.png ; $X = \ | + | 215. https://www.encyclopediaofmath.org/legacyimages/c/c130/c130190/c13019046.png ; $X = \mathbf{R} ^ { n }$ ; confidence 1.000 |
216. https://www.encyclopediaofmath.org/legacyimages/q/q120/q120050/q12005015.png ; $D ^ { 2 } f ( x ^ { \color{blue}* } ) = D ( D ^ { T } f ( x ^ {\color{blue } * } ) )$ ; confidence 1.000 | 216. https://www.encyclopediaofmath.org/legacyimages/q/q120/q120050/q12005015.png ; $D ^ { 2 } f ( x ^ { \color{blue}* } ) = D ( D ^ { T } f ( x ^ {\color{blue } * } ) )$ ; confidence 1.000 | ||
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229. https://www.encyclopediaofmath.org/legacyimages/i/i130/i130070/i13007095.png ; $\operatorname { sup } _ { \alpha , \alpha ^ { \prime } \in S ^ { 2 } } | A _ { \delta } ( \alpha ^ { \prime } , \alpha ) - A ( \alpha ^ { \prime } , \alpha ) | < \delta$ ; confidence 1.000 | 229. https://www.encyclopediaofmath.org/legacyimages/i/i130/i130070/i13007095.png ; $\operatorname { sup } _ { \alpha , \alpha ^ { \prime } \in S ^ { 2 } } | A _ { \delta } ( \alpha ^ { \prime } , \alpha ) - A ( \alpha ^ { \prime } , \alpha ) | < \delta$ ; confidence 1.000 | ||
− | 230. https://www.encyclopediaofmath.org/legacyimages/e/e130/e130070/e1300708.png ; $g ( X ) , h ( X ) \in \ | + | 230. https://www.encyclopediaofmath.org/legacyimages/e/e130/e130070/e1300708.png ; $g ( X ) , h ( X ) \in \mathbf{Z} [ X ]$ ; confidence 1.000 |
231. https://www.encyclopediaofmath.org/legacyimages/m/m120/m120130/m1201305.png ; $d N / d t = f ( N )$ ; confidence 0.975 | 231. https://www.encyclopediaofmath.org/legacyimages/m/m120/m120130/m1201305.png ; $d N / d t = f ( N )$ ; confidence 0.975 | ||
− | 232. https://www.encyclopediaofmath.org/legacyimages/b/b110/b110850/b11085083.png ; $K = \ | + | 232. https://www.encyclopediaofmath.org/legacyimages/b/b110/b110850/b11085083.png ; $K = \mathbf{C}$ ; confidence 1.000 |
233. https://www.encyclopediaofmath.org/legacyimages/t/t120/t120130/t1201304.png ; $\Lambda = \Lambda _ { i , j } = \delta _ { i + 1 , j }$ ; confidence 0.975 | 233. https://www.encyclopediaofmath.org/legacyimages/t/t120/t120130/t1201304.png ; $\Lambda = \Lambda _ { i , j } = \delta _ { i + 1 , j }$ ; confidence 0.975 | ||
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255. https://www.encyclopediaofmath.org/legacyimages/b/b120/b120270/b12027095.png ; $\eta _ { i + 1 } \equiv \{ Z ( u ) : T _ { i } \leq u < T _ { i + 1 } , T _ { i + 1 } - T _ { i } \}$ ; confidence 0.974 | 255. https://www.encyclopediaofmath.org/legacyimages/b/b120/b120270/b12027095.png ; $\eta _ { i + 1 } \equiv \{ Z ( u ) : T _ { i } \leq u < T _ { i + 1 } , T _ { i + 1 } - T _ { i } \}$ ; confidence 0.974 | ||
− | 256. https://www.encyclopediaofmath.org/legacyimages/c/c130/c130150/c1301508.png ; $\mathcal{D} ( \Omega ) \rightarrow \ | + | 256. https://www.encyclopediaofmath.org/legacyimages/c/c130/c130150/c1301508.png ; $\mathcal{D} ( \Omega ) \rightarrow \mathbf{C}$ ; confidence 1.000 |
257. https://www.encyclopediaofmath.org/legacyimages/r/r082/r082320/r08232071.png ; $0 \leq a \leq b + c$ ; confidence 0.974 | 257. https://www.encyclopediaofmath.org/legacyimages/r/r082/r082320/r08232071.png ; $0 \leq a \leq b + c$ ; confidence 0.974 | ||
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296. https://www.encyclopediaofmath.org/legacyimages/s/s130/s130650/s13065037.png ; $| D _ { \mu } ( e ^ { i \theta } ) | ^ { 2 } = \mu ^ { \prime } ( \theta )$ ; confidence 0.974 | 296. https://www.encyclopediaofmath.org/legacyimages/s/s130/s130650/s13065037.png ; $| D _ { \mu } ( e ^ { i \theta } ) | ^ { 2 } = \mu ^ { \prime } ( \theta )$ ; confidence 0.974 | ||
− | 297. https://www.encyclopediaofmath.org/legacyimages/k/k055/k055840/k055840257.png ; $\ | + | 297. https://www.encyclopediaofmath.org/legacyimages/k/k055/k055840/k055840257.png ; $\mathbf{R} _ { A }$ ; confidence 1.000 |
298. https://www.encyclopediaofmath.org/legacyimages/n/n067/n067520/n067520314.png ; $\{ \alpha ( f ) : f \in L _ { 2 } ( M , \sigma ) \}$ ; confidence 0.974 | 298. https://www.encyclopediaofmath.org/legacyimages/n/n067/n067520/n067520314.png ; $\{ \alpha ( f ) : f \in L _ { 2 } ( M , \sigma ) \}$ ; confidence 0.974 |
Revision as of 14:36, 29 March 2020
List
1. ; $\rho \geq 0$ ; confidence 0.977
2. ; $( - 1 ) ^ { p ( x ) p ( y ) }$ ; confidence 0.977
3. ; $\operatorname { Tr } ( x ^ { 2 } )$ ; confidence 0.977
4. ; $L ( x ) = x \operatorname { ln } 2 - \frac { 1 } { 2 } \sum _ { k = 1 } ^ { \infty } ( - 1 ) ^ { k - 1 } \frac { \operatorname { sin } 2 k x } { k ^ { 2 } }$ ; confidence 0.977
5. ; $< 1$ ; confidence 0.977
6. ; $\nabla \times \mathbf{H} - \frac { 1 } { c } \frac { \partial \mathbf{D} } { \partial t } = \frac { 1 } { c } \mathbf{J}$ ; confidence 1.000
7. ; $( t - r ) : ( \Gamma _ { S ^ { n } } ) \rightarrow ( E ^ { n + 1 } \backslash 0 )$ ; confidence 0.977
8. ; $x = F ( x )$ ; confidence 0.977
9. ; $f _ { i } : \Theta \rightarrow [ 0,1 ]$ ; confidence 0.977
10. ; $\mathfrak { D } ( P , x )$ ; confidence 0.977
11. ; $P \mapsto P ( z ) , P \in \mathcal{P}$ ; confidence 1.000
12. ; $X \times X \rightarrow X$ ; confidence 0.977
13. ; $z \in \Sigma ^ { * }$ ; confidence 0.977
14. ; $U \subset \Omega$ ; confidence 0.977
15. ; $\left( \begin{array} { c c c } { A _ { 1 } } & { \square } & { * } \\ { \square } & { \ddots } & { \square } \\ { 0 } & { \square } & { A _ { n } } \end{array} \right)$ ; confidence 0.977
16. ; $\{ G ; \vee , \wedge \}$ ; confidence 0.977
17. ; $B \subset U$ ; confidence 0.977
18. ; $u ( 0 , t ) \in L _ { 0 }$ ; confidence 0.977
19. ; $\mu _ { 1 } = 0 < \ldots < \mu _ { N }$ ; confidence 0.977
20. ; $( u , B ( x , y ) ) _ { + } = ( u , A ^ { - 1 } B ) = u ( y )$ ; confidence 0.977
21. ; $c_1 / ( 1 - \lambda )$ ; confidence 1.000
22. ; $\mathcal{E} = \emptyset$ ; confidence 1.000
23. ; $x ^ { T } = x _ { 1 } ^ { 3 } x _ { 2 } x _ { 3 } ^ { 2 } x _ { 4 }$ ; confidence 0.977
24. ; $Q = U U ^ { * }$ ; confidence 0.977
25. ; $x _ { 2 } = r \operatorname { sin } \theta \operatorname{sin} \phi$ ; confidence 1.000
26. ; $P \cap P ^ { - 1 } = \{ e \}$ ; confidence 0.977
27. ; $\| R C ( 1 - P C ) ^ { - 1 } \| _ { \infty } < 1$ ; confidence 0.977
28. ; $\mathcal{K} = L _ { 2 } \oplus \mathcal{K} _ { 1 }$ ; confidence 1.000
29. ; $f _ { L } ^ { \leftarrow } : L ^ { Y } \rightarrow L ^ { X }$ ; confidence 0.977
30. ; $L _ { 0 } = 0$ ; confidence 0.977
31. ; $M _ { 3 } ( k ) = ( \sum _ { j = 1 } ^ { n } | b _ { j } | ^ { 2 } | z _ { j } | ^ { 2 k } ) ^ { 1 / 2 }$ ; confidence 0.977
32. ; $( y _ { t } )$ ; confidence 0.977
33. ; $\beta _ { p q } = \beta _ { q p }$ ; confidence 0.977
34. ; $W ( C , U )$ ; confidence 1.000
35. ; $\theta _ { i } = \kappa _ { i } + \omega _ { i } + \hat { \theta } _ { i }$ ; confidence 0.977
36. ; $\operatorname { log } \alpha = i \pi$ ; confidence 0.977
37. ; $y = r \operatorname { sin } \theta$ ; confidence 0.977
38. ; $K ( L ) \subset K ( L ^ { \prime } )$ ; confidence 0.977
39. ; $g ( R ( X , Y ) Z , W ) = g ( R ( Z , W ) X , Y ) , R ( X , Y ) Z + R ( Y , Z ) X + R ( Z , X ) Y = 0$ ; confidence 0.977
40. ; $h ( X )$ ; confidence 0.977
41. ; $L _ { 1 / 2 } ^ { 2 }$ ; confidence 0.977
42. ; $\partial _ { \infty }$ ; confidence 0.977
43. ; $D = L _ { K } + i _ { \cal L }$ ; confidence 1.000
44. ; $= \operatorname { corr } [ \operatorname { sign } ( X _ { 1 } - X _ { 2 } ) , \operatorname { sign } ( Y _ { 1 } - Y _ { 2 } ) ]$ ; confidence 0.977
45. ; $( X _ { 3 } , Y _ { 3 } )$ ; confidence 0.977
46. ; $A V i / P = x_i$ ; confidence 1.000
47. ; $x ^ { * } \in L _ { \infty }$ ; confidence 0.977
48. ; $\operatorname { Idim } ( P ) \leq \operatorname { dim } ( P )$ ; confidence 1.000
49. ; $L ( k ^ { \prime } )$ ; confidence 0.977
50. ; $0 \leq p \leq \operatorname { dim } M$ ; confidence 0.977
51. ; $Z _ { G } ( y ) = \sum _ { r = 0 } ^ { \infty } G ^ { \# } ( r ) y ^ { r }$ ; confidence 0.977
52. ; $L ^ { 2 } ( \mathbf{R} , d t )$ ; confidence 1.000
53. ; $H = H _ { k }$ ; confidence 0.977
54. ; $C ( S ) + C ( T )$ ; confidence 0.977
55. ; $K ^ { 0 } ( B )$ ; confidence 0.977
56. ; $\operatorname{dim} X \geq 3$ ; confidence 1.000
57. ; $x ( . )$ ; confidence 0.977
58. ; $g ( W )$ ; confidence 0.977
59. ; $^* A_i$ ; confidence 1.000
60. ; $L ( \mathcal{E} )$ ; confidence 1.000
61. ; $| A ( t ) ( \lambda - A ( t ) ) ^ { - 1 } \frac { d A ( t ) ^ { - 1 } } { d t } +$ ; confidence 0.977
NOTE: it looks like a part of the formula is missing
62. ; $y \geq 2 \alpha$ ; confidence 1.000
63. ; $L ^ { 1 } ( I )$ ; confidence 0.977
64. ; $L = \operatorname{DSPACE} [\operatorname{log} n]$ ; confidence 1.000
65. ; $A _ { 1 }$ ; confidence 0.977
66. ; $| A _ { 2 } P _ { 1 } ^ { \prime \prime } | = | P _ { 1 } A _ { 3 } |$ ; confidence 0.977
67. ; $\Pi _ { 1 } ( \Sigma _ { g } , z _ { 0 } )$ ; confidence 0.977
68. ; $( \xi _ { 1 } \frac { \partial } { \partial t _ { 1 } } + \xi _ { 2 } \frac { \partial } { \partial t _ { 2 } } ) \langle f , f \rangle _ { \mathcal{H} } =$ ; confidence 1.000
69. ; $\infty _+$ ; confidence 1.000
70. ; $M ( k )$ ; confidence 0.977
71. ; $\Delta \in \mathbf{R} _ { A }$ ; confidence 1.000
72. ; $\mu ( r )$ ; confidence 0.977
73. ; $\vdash$ ; confidence 1.000
74. ; $p ( u , t ) = 1 + \alpha _ { 1 } ( t ) u + \alpha _ { 2 } ( t ) u ^ { 2 } +\dots$ ; confidence 1.000
75. ; $D = \{ z \in \mathbf{C} : | z | < 1 \}$ ; confidence 1.000
76. ; $w = w ( z , \zeta )$ ; confidence 0.976
77. ; $u \neq x$ ; confidence 0.976
78. ; $\beta > 0$ ; confidence 0.976
79. ; $k = k _ { n } > 0$ ; confidence 0.976
80. ; $T _ { n } = \delta _ { n , 1 }$ ; confidence 0.976
81. ; $J ^ { \prime } = \left( \begin{array} { c c } { f \omega ^ { 2 } - f ^ { - 1 } r ^ { 2 } } & { - f \omega } \\ { - f \omega } & { f } \end{array} \right)$ ; confidence 0.976
82. ; $b \mapsto b$ ; confidence 0.976
83. ; $t ( k , r ) \leq ( \frac { r - 1 } { k - 1 } ) ^ { r - 1 }$ ; confidence 0.976
84. ; $\operatorname{WIND} \phi$ ; confidence 1.000
85. ; $m \rightarrow \infty$ ; confidence 0.976
86. ; $\alpha ( k )$ ; confidence 1.000
87. ; $\sigma( \mathcal {D , X} )$ ; confidence 1.000
88. ; $w \in \Sigma ^ {\color{blue} * }$ ; confidence 1.000
89. ; $\rho = \operatorname { max } _ { T } \rho ( T )$ ; confidence 0.976
90. ; $L ( \Lambda )$ ; confidence 0.976
91. ; $1 + r _ { 2 } ( k )$ ; confidence 0.976
92. ; $\operatorname{Inn} ( R )$ ; confidence 1.000
93. ; $\Sigma = \mathbf{R}$ ; confidence 1.000
94. ; $L ( n + t )$ ; confidence 0.976
95. ; $m \neq b \neq a$ ; confidence 0.976
96. ; $m : \mathcal{A} \rightarrow [ 0 , \infty ]$ ; confidence 1.000
97. ; $W ^ { ( 2 ) } ( t )$ ; confidence 0.976
98. ; $V ^ { \sigma }$ ; confidence 0.976
99. ; $\sum _ { i } R _ { j i } ( g ^ { - 1 } ) \varphi _ { i } ( g [ f ] )$ ; confidence 0.976
100. ; $p \equiv 3$ ; confidence 0.976
101. ; $X = \Gamma \backslash H$ ; confidence 0.976
102. ; $( q , r )$ ; confidence 0.976
103. ; $\partial ( I )$ ; confidence 0.976
104. ; $\mathcal{N} = \{ ( u _ { \varepsilon } ) _ { \varepsilon > 0 } \in \mathcal{E} _ { M }$ ; confidence 1.000
NOTE: it looks like a part of the formula is missing
105. ; $1 \leq j \leq n$ ; confidence 0.976
106. ; $( N , h )$ ; confidence 0.976
107. ; $( X _ { 3 } , Y _ { 2 } )$ ; confidence 0.976
108. ; $C _ { G } ( D ) \subseteq H$ ; confidence 0.976
109. ; $f \in L ^ { 1 }$ ; confidence 0.976
110. ; $z x \leq y z$ ; confidence 0.976
111. ; $\psi _ { p - 2 } ( z ) f ( z ) + \phi _ { p - 1 } ( z ) g _ { k } ( z )$ ; confidence 0.976
112. ; $U _ { \rho }$ ; confidence 0.976
113. ; $E _ { m } = \pi ^ { - 1 } ( m )$ ; confidence 0.976
114. ; $( \kappa \partial + L ) \psi = 0$ ; confidence 0.976
115. ; $\gamma ( x ) \vee x$ ; confidence 0.976
116. ; $\epsilon \in \mathbf{R}$ ; confidence 1.000
117. ; $\operatorname { deg } v _ { \alpha } = n ^ { \alpha }$ ; confidence 0.976
118. ; $E _ { z _ { 0 } } ( x , R )$ ; confidence 0.976
119. ; $F _ { j k } = \frac { \partial } { \partial t _ { j } } \frac { \partial } { \partial t _ { k } } \operatorname { log } ( \tau )$ ; confidence 0.976
120. ; $d _ { k } = \operatorname { det } ( 1 - f _ { t } ^ { \prime } ( x _ { k } ) ) ^ { 1 / 2 }$ ; confidence 0.976
121. ; $Q ( f ) = M _ { f } - f$ ; confidence 0.976
122. ; $\operatorname { log } \int f ( \theta ^ { \langle t + 1 \rangle } , \phi ) d \phi \geq \operatorname { log } \int f ( \theta ^ { \langle t \rangle } , \phi ) d \phi$ ; confidence 1.000
123. ; $P \sim Q$ ; confidence 0.976
124. ; $\lambda \geq \frac { Q + 1 } { Q - 1 }.$ ; confidence 1.000
125. ; $\sum _ { q = 1 } ^ { \infty } ( \varphi ( q ) f ( q ) ) ^ { k }$ ; confidence 0.976
126. ; $\xi_j$ ; confidence 1.000
127. ; $L _ { 1 } = L _ { 1 } ( \mu )$ ; confidence 0.976
128. ; $I - C T ^ { - 1 }$ ; confidence 0.976
129. ; $w \mapsto i \frac { 1 - w } { 1 + w }$ ; confidence 0.976
130. ; $L _ { 1 } ^ { p } = L _ { 2 } ^ { p } = : L$ ; confidence 0.976
131. ; $\sigma ( n ) \geq 2 n$ ; confidence 0.976
132. ; $SH ^ { * } ( M , \omega )$ ; confidence 0.976
133. ; $u ( x )$ ; confidence 0.976
134. ; $G ( x , \alpha )$ ; confidence 0.976
135. ; $\operatorname{Aut} \Gamma = G H$ ; confidence 1.000
136. ; $l \geq k + 1$ ; confidence 1.000
137. ; $f _ { i } ( w ) \in K$ ; confidence 0.976
138. ; $\lambda | > 1$ ; confidence 0.976
139. ; $( E , C )$ ; confidence 0.976
140. ; $k [ C ]$ ; confidence 0.976
141. ; $< 0$ ; confidence 0.976
142. ; $( Q , \Lambda ) \equiv q _ { 1 } \lambda _ { 1 } + \ldots + q _ { n } \lambda _ { n } = 0.$ ; confidence 1.000
143. ; $\phi ( T )$ ; confidence 0.976
144. ; $\operatorname { Tr } ( X Y )$ ; confidence 0.976
145. ; $f _ { \rho } ( x )$ ; confidence 0.976
146. ; $\cal X \neq L$ ; confidence 1.000
147. ; $\xi _ { 0 } x < 0$ ; confidence 0.976
148. ; $h | _ { \partial F } = 1 : \partial F \rightarrow \partial F$ ; confidence 0.976
149. ; $Q _ { 0 } ( z ) = 1$ ; confidence 0.976
150. ; $u ( 0 ) = u _ { 0 } \in \overline { D ( A ( 0 ) ) }$ ; confidence 0.976
151. ; $G _ { i } ( A )$ ; confidence 0.976
152. ; $r < | \zeta | < R$ ; confidence 0.976
153. ; $\omega = 1$ ; confidence 0.976
154. ; $F ( r , F ( s , t ) ) = \| r x + \| s y + t z \| z \| =$ ; confidence 0.976 NOTE: il looks like a part of the formula is missing
155. ; $\operatorname{conv} ( E )$ ; confidence 1.000
156. ; $h ( \varphi )$ ; confidence 0.976
157. ; $f : \Sigma ^ { \color{blue}* } \rightarrow \Sigma ^ { \color{blue} * }$ ; confidence 1.000
158. ; $| b ( u , u ) | \geq \gamma \| u \| ^ { 2 }$ ; confidence 0.976
159. ; $\mathbf{r} = ( x , y , z )$ ; confidence 1.000
160. ; $J Z = 0$ ; confidence 0.976
161. ; $\mu _ { 0 } ( k , R ) \in \mathbf{C}$ ; confidence 1.000
162. ; $\mathbf{F} _ { p } ( ( t ) )$ ; confidence 1.000
163. ; $H ^ { * } ( L ; \mathbf{Z} )$ ; confidence 1.000
164. ; $\partial \sigma _ { T } ( A , \mathcal{H} ) \subseteq \partial \sigma _ { H } ( A , \mathcal{H} )$ ; confidence 1.000
165. ; $\Gamma _ { P }$ ; confidence 1.000
166. ; $L _ { 2 } ( \sigma )$ ; confidence 0.975
167. ; $\lambda _ { \pm } = \operatorname { exp } ( \frac { J } { k _ { B } T } ) \operatorname { cosh } ( \frac { H } { k _ { B } T } ) \pm$ ; confidence 0.975 NOTE: il looks like a part of the formula is missing
168. ; $A ( \alpha ^ { \prime } , \alpha , - k ) = \overline { A ( \alpha ^ { \prime } , \alpha , - k ) }$ ; confidence 0.975
169. ; $X ^ { \prime \prime } = X$ ; confidence 0.975
170. ; $n = \operatorname { dim } T$ ; confidence 0.975
171. ; $P , Q \in R [ X ]$ ; confidence 0.975
172. ; $\flat$ ; confidence 1.000
173. ; $\sigma _ { \mathfrak { P } } = [ \frac { L / K } { \mathfrak { P } } ]$ ; confidence 0.975
174. ; $K _ { 2 } \mathbf{R}$ ; confidence 1.000
175. ; $d : \Omega \rightarrow \mathbf{R}$ ; confidence 1.000
176. ; $\Sigma ^ { i , j } ( f )$ ; confidence 0.975
177. ; $h ( x ) \in L ^ { 2 } ( \mathbf{R} _ { + } )$ ; confidence 1.000
178. ; $P _ { Y } \times \mathbf{R} \rightarrow Y \times \mathbf{R}$ ; confidence 1.000
179. ; $J _ { t } = [ - h ( t ) , - g ( t ) ] \subset ( - \infty , 0 ]$ ; confidence 0.975
180. ; $G_2$ ; confidence 1.000
181. ; $T _ { \phi } ^ { * } = T _ { \overline { \phi } }$ ; confidence 0.975
182. ; $d \theta$ ; confidence 0.975
183. ; $\omega ^ { \prime \prime } ( G )$ ; confidence 0.975
184. ; $G _ { k } ( \zeta )$ ; confidence 0.975
185. ; $| \alpha | = \sum _ { j = 1 } ^ { N } \alpha _ { j }$ ; confidence 0.975
186. ; $\oplus$ ; confidence 1.000
187. ; $A \otimes A \rightarrow A$ ; confidence 0.975
188. ; $\beta = 1 + ( m - 1 ) 2 ^ { m }$ ; confidence 0.975
189. ; $\mathcal{L} _ { 0 } \subset \mathcal{M} ( P )$ ; confidence 1.000
190. ; $( \mathcal{A} , \partial , \circ )$ ; confidence 1.000
191. ; $W _ { P } ( \rho ) = 1$ ; confidence 0.975
192. ; $\Lambda ( M , s ) = \varepsilon ( M , s ) \Lambda ( M , w + 1 - s )$ ; confidence 0.975
193. ; $\mathcal{L} [ \Delta _ { n } ( \theta ) | P _ { n , \theta } ] \Rightarrow N ( 0 , \Gamma ( \theta ) )$ ; confidence 1.000
194. ; $\operatorname { Tr } ( X _ { 1 } ) + \ldots + \operatorname { Tr } ( X _ { n } ) = - \operatorname { Tr } ( A _ { 1 } )$ ; confidence 0.975
195. ; $V _ { t } = \phi _ { t } S _ { t } + \psi _ { t } B _ { t }$ ; confidence 0.975
196. ; $\frac { d u } { d t } - i \frac { d v } { d t } = 2 e ^ { i \lambda } \operatorname { sin } ( \frac { 1 } { 2 } ( u + i v ) )$ ; confidence 0.975
197. ; $\sum \alpha _ { i } = 0$ ; confidence 0.975
198. ; $i \in \mathbf{N}$ ; confidence 1.000
199. ; $\{ z \in \mathbf{C} : | z | < 1 \}$ ; confidence 1.000
200. ; $\Omega _ { \infty }$ ; confidence 0.975
201. ; $p ( t ) , q ( t ) \in \mathbf{F} [ t ]$ ; confidence 0.975
202. ; $H ^ { * } E X$ ; confidence 0.975
203. ; $M _ { G }$ ; confidence 0.975
204. ; $\lambda / \mu$ ; confidence 1.000
205. ; $n < 2 N$ ; confidence 0.975
206. ; $f \in C ( [ 0 , T ] ; D ( A ( 0 ) )$ ; confidence 0.975
207. ; $H : S ^ { 1 } \times M \rightarrow \mathbf{R}$ ; confidence 1.000
208. ; $( z , \zeta ) = z _ { 1 } + z _ { 2 } \zeta _ { 2 } + \ldots + z _ { n } \zeta _ { n }$ ; confidence 0.975
209. ; $n = 0$ ; confidence 0.975
210. ; $D _ { A } \phi$ ; confidence 0.975
211. ; $\varepsilon _ { i } \rightarrow 0$ ; confidence 0.975
212. ; $\operatorname { agm } ( 1 , \sqrt { 2 } ) ^ { - 1 } = ( 2 \pi ) ^ { - 3 / 2 } \Gamma ( \frac { 1 } { 4 } ) ^ { 2 } = 0.83462684\dots$ ; confidence 1.000
213. ; $D \cap D ^ { \prime }$ ; confidence 0.975
214. ; $L \neq \mathbf{Z} ^ { 0 }$ ; confidence 1.000
215. ; $X = \mathbf{R} ^ { n }$ ; confidence 1.000
216. ; $D ^ { 2 } f ( x ^ { \color{blue}* } ) = D ( D ^ { T } f ( x ^ {\color{blue } * } ) )$ ; confidence 1.000
217. ; $M = A ^ { p | q}$ ; confidence 1.000
218. ; $h ( t ) \equiv \infty$ ; confidence 0.975
219. ; $\square _ { \infty }$ ; confidence 0.975
220. ; $\langle f u , \varphi \rangle = \langle u , f \varphi \rangle$ ; confidence 0.975
221. ; $\zeta = \xi + i \eta = \Phi ( z ) = \int ^ { z } \sqrt { \varphi ( z ) } d z$ ; confidence 0.975
222. ; $h ^ { i } ( K _ { X } \otimes L ) = 0$ ; confidence 0.975
223. ; $r = s = 0$ ; confidence 0.975
224. ; $\Lambda = \oplus _ { k = 1 } ^ { n } \Lambda ^ { k }$ ; confidence 0.975
225. ; $f ( x ) \operatorname { ln } x \in L ( 0 , \frac { 1 } { 2 } ) , \quad f ( x ) \sqrt { x } \in L ( \frac { 1 } { 2 } , \infty )$ ; confidence 0.975
226. ; $0 \leq b < 1$ ; confidence 0.975
227. ; $H ^ { ( i ) }$ ; confidence 0.975
228. ; $\exists x ( \forall y ( \neg y \in x ) \wedge x \in z )$ ; confidence 0.975
229. ; $\operatorname { sup } _ { \alpha , \alpha ^ { \prime } \in S ^ { 2 } } | A _ { \delta } ( \alpha ^ { \prime } , \alpha ) - A ( \alpha ^ { \prime } , \alpha ) | < \delta$ ; confidence 1.000
230. ; $g ( X ) , h ( X ) \in \mathbf{Z} [ X ]$ ; confidence 1.000
231. ; $d N / d t = f ( N )$ ; confidence 0.975
232. ; $K = \mathbf{C}$ ; confidence 1.000
233. ; $\Lambda = \Lambda _ { i , j } = \delta _ { i + 1 , j }$ ; confidence 0.975
234. ; $m = \frac { \operatorname { sinh } ( \frac { H } { k _ { B } T } ) } { [ \operatorname { sinh } ^ { 2 } ( \frac { H } { k _ { B } T } ) + \operatorname { exp } ( - \frac { 4 J } { k _ { B } T } ) ] ^ { 1 / 2 } }$ ; confidence 0.975
235. ; $( m , u ) \mapsto u ^ { * } m u$ ; confidence 0.975
236. ; $2 \pi / n$ ; confidence 0.975
237. ; $k q ^ { \prime } s \frac { d } { d s } [ q ^ { \prime } s \frac { d \theta } { d s } ] + \operatorname { cos } \theta - q ^ { \prime } = 0$ ; confidence 0.975
238. ; $V ^ { * } = \operatorname { Hom } _ { K } ( V , K )$ ; confidence 0.975
239. ; $( f , \phi ) : ( X , L , \mathcal{T} ) \rightarrow ( Y , M , \mathcal{S} )$ ; confidence 1.000
240. ; $V = 2 \xi _ { l } ^ { 0 } \xi _ { r } ^ { 0 } \operatorname { sin } ( \varepsilon _ { l } - \varepsilon _ { r } )$ ; confidence 0.975
241. ; $[ x , ]$ ; confidence 0.975
242. ; $= \beta _ { 0 } + \frac { t ^ { 2 } \beta _ { 2 } } { 2 } + \ldots + \frac { t ^ { r } \beta _ { r } } { r ! } + \gamma ( t ) t ^ { r }$ ; confidence 0.975
243. ; $l > 1$ ; confidence 1.000
244. ; $\gamma _ { i j } = \int z ^ { i } z ^ { j } d \mu , 0 \leq i + j \leq 2 n$ ; confidence 0.975
245. ; $\operatorname { Re } p _ { 3 } ( \xi , \tau ) > 0$ ; confidence 0.975
246. ; $\sum _ { x \in f ^ { - 1 } ( y ) } \operatorname { sign } \operatorname { det } f ^ { \prime } ( x )$ ; confidence 0.975
247. ; $r \geq 3$ ; confidence 1.000
248. ; $\cal ( X , Y )$ ; confidence 1.000
249. ; $g ( t ) \sim \sum _ { n = - \infty } ^ { \infty } b _ { n } e ^ { i n t } , b _ { 0 } = 0$ ; confidence 0.975
250. ; $\bb v= \frac { D x } { D t } = ( \frac { \partial x } { \partial t } ) | _ { x ^ { 0 } }.$ ; confidence 1.000
251. ; $< 6232$ ; confidence 0.975
252. ; $P _ { L } ( v , z ) = P _ { L } ( - v , - z ) = ( - 1 ) ^ { \operatorname { com } ( L ) - 1 } P _ { L } ( - v , z )$ ; confidence 0.974
253. ; $\kappa _ { M } : T T M \rightarrow T T M$ ; confidence 0.974
254. ; $= 2 \pi i | ( V \phi | \zeta \rangle | ^ { 2 }.$ ; confidence 1.000
255. ; $\eta _ { i + 1 } \equiv \{ Z ( u ) : T _ { i } \leq u < T _ { i + 1 } , T _ { i + 1 } - T _ { i } \}$ ; confidence 0.974
256. ; $\mathcal{D} ( \Omega ) \rightarrow \mathbf{C}$ ; confidence 1.000
257. ; $0 \leq a \leq b + c$ ; confidence 0.974
258. ; $\mathcal{O} ( p , n ) = \{ H ( p \times n ) : H H ^ { \prime } = I _ { p } \}$ ; confidence 1.000
259. ; $u \in V$ ; confidence 0.974
260. ; $t - d ( x , \gamma ( t ) )$ ; confidence 0.974
261. ; $\rho \leq 1$ ; confidence 0.974
262. ; $[ x _ { 0 } , x ]$ ; confidence 0.974
263. ; $A _ { \pm } ( x , y )$ ; confidence 0.974
264. ; $X _ { n } ( t ) \Rightarrow w ( t )$ ; confidence 0.974
265. ; $d f _ { t } ( x ) = 0 \Leftrightarrow \partial f ( x ) \ni 0 \Leftrightarrow f _ { t } ( x ) = f ( x )$ ; confidence 0.974
266. ; $z _ { 0 } \in D$ ; confidence 0.974
267. ; $[ p ( A ) x , x ] \geq 0$ ; confidence 0.974
268. ; $3.2 ^ { i - 1 } ( n + 1 ) - 2$ ; confidence 0.974
269. ; $y { K }$ ; confidence 1.000
270. ; $V = V _ { - 1 } \oplus V _ { 1 } \oplus V _ { 2 } \oplus \ldots$ ; confidence 0.974
271. ; $x = x _ { 0 } > 0$ ; confidence 0.974
272. ; $f _ { t }$ ; confidence 0.974
273. ; $\left. \begin{cases} { \frac { d N } { d t } = N ( - 2 \alpha N - \delta F + \lambda ) } \\ { \frac { d F } { d t } = F ( 2 \beta N + \gamma F ^ { p } - \varepsilon ) } \end{cases} \right.$ ; confidence 1.000
274. ; $f :{\bb N \rightarrow C}$ ; confidence 1.000
275. ; $w ( z ) = U _ { x } - i U _ { y } = \frac { d \Phi } { d z } , z = x + i y$ ; confidence 0.974
276. ; $T \cap k ( C _ { 2 } ) = \phi ( T \cap k ( C _ { 1 } ) )$ ; confidence 0.974
277. ; $\lambda = n ^ { - 1 } c = ( \pi \sigma ^ { 2 } N ) ^ { - 1 }$ ; confidence 0.974
278. ; $\chi _ { T } ( G )$ ; confidence 0.974
279. ; $\tau \subset L ^ { X }$ ; confidence 0.974
280. ; $\operatorname { Ric } _ { g }$ ; confidence 0.974
281. ; $\mathcal{S} ( k )$ ; confidence 1.000
282. ; $0 \rightarrow \Lambda \rightarrow T _ { 0 } \rightarrow T _ { 1 } \rightarrow 0$ ; confidence 0.974
283. ; $0 \rightarrow {\cal Y \rightarrow X \rightarrow X / Y }\rightarrow 0$ ; confidence 1.000
284. ; $ \bb P = D - E , M = B - H$ ; confidence 1.000
285. ; $\tau = t / \mu$ ; confidence 0.974
286. ; $\tau _ { 1 } ^ { 2 } + \tau _ { 3 } ^ { 2 } + \tau _ { 3 } ^ { 2 } = 1$ ; confidence 0.974
287. ; $F _ { j k }$ ; confidence 0.974
288. ; $\operatorname{Aut} \Gamma$ ; confidence 1.000
289. ; $f ( x , k ) = e ^ { i k x } + o ( 1 )$ ; confidence 0.974
290. ; $x , y , z \in X$ ; confidence 0.974
291. ; $y ^ { \prime } = \lambda y$ ; confidence 0.974
292. ; $A V$ ; confidence 0.974
293. ; $W _ { p } ^ { m } ( T )$ ; confidence 0.974
294. ; $\pm x _ { i }$ ; confidence 0.974
295. ; $\lambda _ { X } : T _ { E } H ^ { * } X \rightarrow H ^ { * } \operatorname { Map } ( B E , X )$ ; confidence 0.974
296. ; $| D _ { \mu } ( e ^ { i \theta } ) | ^ { 2 } = \mu ^ { \prime } ( \theta )$ ; confidence 0.974
297. ; $\mathbf{R} _ { A }$ ; confidence 1.000
298. ; $\{ \alpha ( f ) : f \in L _ { 2 } ( M , \sigma ) \}$ ; confidence 0.974
299. ; $D _ { \Omega ^ { \prime } } ( f )$ ; confidence 0.974
300. ; $Q X$ ; confidence 0.974
Maximilian Janisch/latexlist/latex/NoNroff/22. Encyclopedia of Mathematics. URL: http://encyclopediaofmath.org/index.php?title=Maximilian_Janisch/latexlist/latex/NoNroff/22&oldid=44916