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\[ \cdot \]
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\[ \times \]
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\[ \ast \]
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\[ \div \]
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\[ \diamond \]
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\[ \pm \]
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\[ \mp \]
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\[ \oplus \]
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\[ \ominus \]
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\[ \otimes \]
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\[ \oslash \]
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\[ \odot \]
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\[ \circ \]
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\[ \bullet \]
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\[ \asymp \]
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\[ \equiv \]
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\[ \leq \]
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\[ \geq \]
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\[ \preceq \]
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\[ \succeq \]
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\[ \sim \]
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\[ \simeq \]
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\[ \approx \]
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\[ \widehat{=} \]
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\[ \ll \]
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\[ \gg \]
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\[ \prec \]
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\[ \succ \]
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\[ \neq \]
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\[ \propto \]
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\[ \mapsto \]
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\[ \infty \]
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\[ \forall \]
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\[ \exists \]
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\[ \partial \]
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\[ \nabla \]
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\[ \lim \]
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\[ \sin \]
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\[ \cos \]
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\[ \tan \]
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\[ \leftarrow \]
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\[ \rightarrow \]
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\[ \uparrow \]
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\[ \downarrow \]
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\[ \leftrightarrow \]
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\[ \nearrow \]
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\[ \searrow \]
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\[ \swarrow \]
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\[ \nwarrow \]
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\[ \Leftarrow \]
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\[ \Rightarrow \]
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\[ \Uparrow \]
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\[ \Downarrow \]
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\[ \Leftrightarrow \]
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\[ \rightleftharpoons \]
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\( \overset{?}{\rightarrow} \)
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|||||||
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\[ \alpha \]
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\[ \beta \]
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\[ \gamma \]
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\[ \delta \]
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\[ \epsilon \]
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\[ \zeta \]
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\[ \eta \]
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\[ \theta \]
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\[ \iota \]
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\[ \kappa \]
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\[ \lambda \]
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\[ \mu \]
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\[ \nu \]
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\[ \xi \]
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\[ \pi \]
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\[ \rho \]
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\[ \sigma \]
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\[ \tau \]
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\[ \upsilon \]
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\[ \phi \]
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\[ \chi \]
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\[ \psi \]
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\[ \omega \]
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\[ \Gamma \]
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\[ \Delta \]
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\[ \Theta \]
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\[ \Lambda \]
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\[ \Xi \]
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\[ \Pi \]
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\[ \Sigma \]
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\[ \Upsilon \]
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\[ \Phi \]
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\[ \Psi \]
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\[ \Omega \]
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\[ \mathbb{N} \]
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\[ \mathbb{Z} \]
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\[ \mathbb{Q} \]
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\[ \mathbb{R} \]
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\[ \mathbb{C} \]
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\[ \varnothing \]
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\[ \in \]
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\[ \ni \]
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\[ \subset \]
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\[ \supset \]
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\[ \cap \]
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\[ \cup \]
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\[ \subseteq \]
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\[ \supseteq \]
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\[ \notin \]
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\[ \not \ni \]
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|||||||
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\( X^{n} \)
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\( X_{n} \)
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\( \sqrt{?} \)
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\( \sqrt[n]{?} \)
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\( \frac{a}{b} \)
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\( \sum_{a}^{b} \)
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\( \sum_{t \in \mathbf{T}} \)
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\( \sum{a,b} \)
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\( \int_{a}^{b}{c} \)
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\( \iint_{a}^{b}{c} \)
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\( \iiint_{a}^{b}{c} \)
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\( \oint{a} \)
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\( (a) \)
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\( [a] \)
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|
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\( \lim\limits_{n \to \infty}\frac{1}{n} \)
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\( \hbar \)
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\( ƛ \)
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\( \prod_{a}^{b} \)
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\( \lbrace{a}\rbrace \)
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\( ¶ \)
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||
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\( \left| \begin{matrix} a_1 & a_2 \\ a_3 & a_4 \end{matrix} \right| \)
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\( \left(\begin{array}{rr} \cos\varphi & -\sin\varphi \\ \sin\varphi & \cos\varphi\end{array}\right) \)
|
\[ \begin{eqnarray}
y & = & ax^2 + bx + c \\
f(x) & = & x^2 + 2xy + y^2
\end{eqnarray} \]
|
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