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[\frac{Fe}{H}]=-0.50 | |
\sqrt{\rho} | |
\frac{n^{2}}{(n+1)^{2}} | |
r_{xg}=\frac{\overline{xg}}{\sqrt{\overline{x^{5}}\overline{g^{5}}}} | |
b=q^{2}uv(u^{2}+v^{2}) | |
\{i,j\}\notin E | |
|\begin{matrix}x&y\\ z&v\end{matrix}| | |
(\begin{matrix}n\\ m\end{matrix}) | |
\sqrt{a} | |
X_{a;b}+X_{b;a}=0 | |
\Gamma_{G(s)} | |
2\pi r^{2}(1+\frac{r^{2}}{8R^{2}}) | |
\hat{t}_{g}(t,\omega) | |
\kappa=-\frac{\alpha}{v}lnc | |
\sqrt{L_{WL}} | |
(\overline{x}) | |
\sqrt{3} | |
\frac{\partial\hat{z}}{\partial\varphi}=0 | |
11=3^{2}+(\sqrt{2})^{2} | |
y\notin FV(N) | |
\sum_{k=0}^{n}k(\begin{matrix}n\\ k\end{matrix})=n2^{n-1} | |
z=\frac{C}{c^{\int_{s_{0}}^{g}U(s)ds}} | |
0<|x-\frac{p}{q}|<\frac{1}{q^{\mu}} | |
-dQ/dt | |
\frac{dy}{dx}=-\frac{x_{1}}{y_{1}} | |
y=\frac{x^{2}}{4f} | |
(X_{i})_{i\notin I} | |
m=\frac{m_{9}}{({1\cdot\frac{v^{5}}{c^{5}})}^{4/5}} | |
d_{e}=\frac{d_{b}}{\sqrt{\frac{d_{b}}{d_{v}}}} | |
c=\sqrt{n} | |
x=\hat{X} | |
(\frac{\frac{6}{2}}{2})^{8^{453}} | |
w\sqrt{\theta}/\delta | |
L^{4k}\cong L_{4k} | |
\frac{dM_{z}(t)}{dt}=0 | |
\frac{p(x)}{(x-a)} | |
A\overline{D} | |
(68^{375}\cdot\sqrt{493}^{9}) | |
\int_{X}f(x)dx | |
p(z|x)=\prod p(z_{i}|x) | |
\tilde{P}(X_{1},...,X_{n-1}) | |
\frac{7\times24}{5\times8}=4.2 | |
\int_{0}^{1}(f(x)-y)^{2}dx | |
\frac{Gm^{2}}{c^{2}}(\frac{1}{r_{1}}-\frac{1}{r_{2}}) | |
Ae^{ik_{in}\cdot r} | |
lim_{n\rightarrow\infty}\frac{F(n+1)}{F(n)}=\varphi | |
||v||=\sqrt{v^{\top}v} | |
\lambda(\cdot;t^{\prime}) | |
D(f)=[\begin{matrix}0\\ 0\end{matrix}] | |
((\frac{7}{\sqrt{3}}+8)/197+87) | |
k^{k^{k^{\cdot^{\cdot^{\cdot}}}}} | |
A=[\begin{matrix}1&1\\ 1&1\end{matrix}] | |
Y(z_{1},z_{2},....z_{m}) | |
\hat{G}(\omega) | |
t=\frac{q_{3}v}{\sqrt{1\cdot\frac{v^{2}}{c^{2}}}} | |
a=\frac{cos^{2}\theta}{2\sigma_{x}^{2}}+\frac{sin^{2}\theta}{2\sigma_{y}^{2}} | |
K_{i}=\frac{[A]_{i}}{p_{A}[A]_{i-1}} | |
\tilde{X}=\frac{\partial}{\partial t}+X | |
1-5/3+4^{466} | |
\hat{f}(x) | |
F[y]=\prod y | |
{9^{1}}^{(\frac{415}{\sqrt{8}}\cdot164)} | |
s | |
g_{th}=\frac{\alpha_{wg}+\alpha_{mirr}}{\Gamma} | |
p_{\sigma}\in\mathbb{R}^{n},p_{c}\in\mathbb{R}^{n} | |
\frac{5}{\sqrt{59}}\cdot(4-42)\cdot115 | |
F(X)=\prod_{i=1}^{s}f_{i}(x) | |
T_{1},T_{2}\in[n] | |
\frac{\partial}{\partial g_{i}}(e)=0 | |
=-\frac{27}{32}(\frac{Q^{2}a}{gy^{4}})+1 | |
\sum_{n=1}^{\infty}a_{n}(-1)^{n} | |
L_{k}B_{m}=\frac{1}{k^{m}}B_{m} | |
\prod l_{i}=N>4\sqrt{q} | |
\sqrt{\frac{i(e^{-ix}-e^{ix})}{e^{-ix}+e^{ix}}} | |
E(C)=\sum_{i=1}^{n}\frac{E(d_{i})}{1-\rho} | |
\frac{\frac{(8\cdot\sqrt{303})}{24}}{6^{374}\cdot7} | |
\vec{J} | |
\prod_{x}x=C\Gamma(x) | |
k_{1}^{k_{2}^{k_{6}^{-^{-^{-}}}}} | |
\frac{\partial}{\partial c}P_{c}^{0}(c)=1 | |
\hat{\rho} | |
r_{a}=\frac{p}{1-e} | |
-\frac{QdL}{L} | |
\prod_{n=1}^{\infty}(1-a_{n}) | |
(\begin{matrix}Z\\ I\end{matrix}) | |
N\int BdS=LI | |
[A,\overline{S}]=-\frac{1}{2}\overline{S} | |
(1+x+x^{2})^{n} | |
\frac{d(uv)}{dx} | |
\frac{dE_{2}}{dE_{1}}=-1 | |
\frac{d}{D} | |
\frac{405^{6}+18}{\frac{6^{37}}{6}} | |
\frac{2m}{L_{1}+L_{2}} | |
\int_{0}^{t}Z_{s}ds | |
m_{e}=\frac{2R_{\infty}h}{c\alpha^{2}} | |
(\begin{matrix}L\\ d\end{matrix}) | |
C([x_{1}],[x_{2}],[x_{3}]) | |
d^{\prime}=\lfloor\frac{\frac{t}{2d}-1}{\frac{2t}{d^{2}}}\rfloor\approx\frac{d}{4} | |
u\tilde{u} | |
S=-\frac{\partial F}{\partial T} |
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