User:Maximilian Janisch/latexlist/latex/NoNroff/77

List

1.  ; $f ^ { \circ } ( x ; v ) : = \liminf _ { y \rightarrow x , t \downarrow 0 } \frac { f ( y + t v ) - f ( y ) } { t }$ ; confidence 0.055

2.  ; $y _ { i } = e ^ { a} \prod _ { j = 1 } ^ { p _ { t } } x _ { i j } ^ { b j } \prod _ { j ^ { \prime } = p _ { t + 1 } } ^ { p } ( 1 + x _ { i j ^ { \prime } } ) ^ { b j ^ { \prime } } e ^ { \mu i },$ ; confidence 0.054

3.  ; $\sigma _ { \alpha }$ ; confidence 0.054

4.  ; $\omega \{ K _ { i } \} ( S _ { i_1 } \ldots S _ { i_r } S _ { j_{s} } ^ { * } \ldots S _ { j_{ 1} } ^ { * } ) = \prod _ { h = 1 } ^ { r } \{ S _ { j _ { h } } , K _ { h } S _ { i_h } \} \delta _ { r , s }.$ ; confidence 0.054

5.  ; $| r g _ { 1 } | = [ g_{2} ]$ ; confidence 0.053

6.  ; $\mathcal{M} ( \mathcal{H} _ { b } ( c _ { 0 } ) ) = \{ \widetilde { \delta _ { z } } : z \in \operatorname{l} _ { \infty } \}$ ; confidence 0.053

7.  ; $S _ { 1,0 } ^ { m }$ ; confidence 0.053

8.  ; $\|AB \| \leq \| A \| \| B \|$ ; Picture is maybe incomplete?

9.  ; $\phi _ { k } = \frac { 1 } { \langle \rho ^ { \prime } , \zeta \rangle ^ { n } } \left\langle \frac { \rho ^ { \prime } ( \zeta ) } { \langle \rho ^ { \prime } ( \zeta ) , \zeta \rangle } , z \right\rangle ^ { k } \sigma,$ ; confidence 0.053

10.  ; $h _ { t } + h _ { xxxx } + h _ {xx } + \frac { 1 } { 2 } h _ { x } ^ { 2 } = 0,$ ; confidence 0.053

11.  ; $R _ { n - 1} : = k [ X _ { 1 } , \dots , X _ { n-1 } ]$ ; confidence 0.053

12.  ; $\left\{ \begin{array} { c } { M ( u ) = \phi } & {\text { on } D , } \\ { u |_{ \partial D = f.} } \end{array} \right.$ ; confidence 0.053

13.  ; $L _ { a } ^ { q }$ ; confidence 0.052

14.  ; $+ 2 r d t \bigotimes d t + t d t \bigotimes d r + t d r \bigotimes d t$ ; confidence 0.052

15.  ; $= 1 + \sum | p _ { 1 } | ^ { - r _ { 1 } z } \ldots | p _ {m } | ^ { - r _ { m } z } =$ ; confidence 0.052

16.  ; $PTP$ ; confidence 0.052

17.  ; $\square _ { D(A) } \mathcal{C}^{D ( A )}$ ; confidence 0.052

18.  ; $e ( A ( q , d ) , f ) \leq C _ { d }. n ^ { - k } .( \operatorname { log } n ) ^ { ( d - 1 ) . ( k + 1 ) }. \| f \| _ { k }$ ; confidence 0.052

19.  ; $Lu$ ; confidence 0.051

20.  ; $\int _ { a } ^ { b } P _ { n } ( x ) E _ { n + 1 } ( x ) x ^ { k } h ( x ) d x = 0 , \quad k = 1 , \dots , n,$ ; confidence 0.051

21.  ; $S ^ { \lambda } = \operatorname { span } \{ e _ { t } : t a \lambda \square \text { tableau } \}$ ; confidence 0.051

22.  ; $\operatorname { GL} _ { n }$ ; confidence 0.051

23.  ; $\widetilde { A } _ { s a }$ ; confidence 0.051

24.  ; $\mathcal{C} _ { \infty } ( \Gamma \backslash G ( \mathbf{R} ) \otimes \mathcal{M} _ { \mathbf{C} } ) \not \subset L ^ { 2 } ( \Gamma \backslash G ( \mathbf{R} ) \otimes \mathcal{M} _ { \mathbf{C} } )$ ; confidence 0.051

25.  ; $Q_m u$ ; confidence 0.051

26.  ; $u^*$ ; confidence 0.051

27.  ; $\mathsf{P} ( \widehat { \psi } - S \widehat { \sigma } _ { \widehat { \psi } } \leq \psi \leq \widehat { \psi } + S \widehat { \sigma } _ { \widehat { \psi } } , \forall \psi \in L ) = 1 - \alpha,$ ; confidence 0.051

28.  ; $I _ { d }$ ; confidence 0.051

29.  ; $\frac { k } { k + 1 } \frac { \operatorname { log } a _ { \mathfrak { m } } } { \operatorname { log } m } \leq \frac { \operatorname { log } a _ { \mathfrak { n } } } { \operatorname { log } n } \leq \frac { k + 1 } { k } \frac { \operatorname { log } a _ { \mathfrak { m } } } { \operatorname { log } m }.$ ; confidence 0.050

30.  ; $\begin{cases} { \frac { \partial ^ { 2 } u } { \partial t ^ { 2 } } = \sum _ { i , j = 1 } ^ { m } \frac { \partial } { \partial x _ { i } } \left\{ a _ {i, j } ( x ) \frac { \partial u } { \partial x _ { j } } \right\} + c ( x ) u + f ( x , t ) }, \\{ ( x , t ) \in \Omega \times [ 0 , T ] }, \\{ u ( x , 0 ) = u _ { 0 } ( x ) , \frac { \partial u } { \partial t } ( x , 0 ) = u _ { 1 } ( x ) , x \in \Omega } ,\end{cases}$ ; confidence 0.050

31.  ; $F _ { n+1 } \rightarrow F _ { n+1 } / l ^ { n } F _ { n+1 } $ ; confidence 0.050

32.  ; $\| A \| = \operatorname { max } _ { x \neq 0 } \| A x \| / \| x \| = \operatorname { max } _ { \| x \| =1 } \| A x \|$ ; confidence 0.050

33.  ; $\Gamma / \Gamma ^ { p^m } \rightarrow \Gamma / \Gamma ^ { p ^n }$ ; confidence 0.050