$\max\{a> (\begin{pmatrix}\frac{\sin a^{\left(\frac{1}{x-y}\right)}N!}{\sqrt[\frac{1}{3}]{e^a}} & \beta (x^{(a+b^2)})^{\left(\frac{1}{2}\right)}\check{N}!\\ \frac{\left\lfloor\frac{\tan a^2}{\frac{a}{b}}\right\rfloor +\hat{a}}{3513} & \lceil a+b\rceil \ge \sqrt{q+a}\end{pmatrix}\cdot \begin{pmatrix}\int_{x+3}^{\sqrt{\infty }} x\,d x & f(x)^{\left(\frac{1}{3}\right)}\\ \sum_{=x=a}^{b^2-\frac{c}{y}} \frac{c}{\sum_{=x=a}^{b^2-\frac{c}{y}} \frac{\sqrt[\frac{2}{7}]{(c+b)!}}{x}} & \lim_{x\to 0}x^y\end{pmatrix})x\mid a> (\begin{pmatrix}\frac{\sin a^{\left(\frac{1}{x-y}\right)}N!}{\sqrt[\frac{1}{3}]{e^a}} & \beta (x^{(a+b^2)})^{\left(\frac{1}{2}\right)}\check{N}!\\ \frac{\left\lfloor\frac{\tan a^2}{\frac{a}{b}}\right\rfloor +\hat{a}}{3513} & \lceil a+b\rceil \ge \sqrt{q+a}\end{pmatrix}\cdot \begin{pmatrix}\int_{x+3}^{\sqrt{\infty }} x\,d x & f(x)^{\left(\frac{1}{3}\right)}\\ \sum_{=x=a}^{b^2-\frac{c}{y}} \frac{c}{\sum_{=x=a}^{b^2-\frac{c}{y}} \frac{\sqrt[\frac{2}{7}]{(c+b)!}}{x}} & \lim_{x\to 0}x^y\end{pmatrix})x\}=b$ $\left(\begin{array}{c}\tan a^b\\ \frac{\beta +\hat{\omega }}{c}\end{array}\right)\left(\begin{array}{c}u^v\\ \sqrt[N!]{w}\end{array}\right)$ $\beta _i-a_j=x\in \left(a , c\right]$ $(\hat{a}+\check{b})(\tilde{a}-\acute{a})^3=\stackrel{`}{a}\frac{\dot{a}}{\ddot{a}\breve{a}-\overline{a}!}$ $\left\lfloor\frac{\tan a^2}{\frac{x}{b}}\right\rfloor +\hat{a}\min\{x+05< 1\mid x+05< 1\}=0$ $f(x^2, y)^3=\max\{a , b\}$ $ax^z-b^2+cx+d=a\mod b$ $\sqrt[(x+a)y^2]{(x+y)N!}=a\gcd (a, v, t)$ $\left|x\right|^{\left(\frac{\overline{x+iy}}{\Re (x+iy)}\right)}=\mathop{\mathrm{lcm}}(a, b, c)$ $\lfloor a\rfloor +\lceil a+b\rceil \neq r\sqrt{q+a}$ $\int_{x\in D} y\,d y=0$ $\frac{d^{3}x}{dx^3}$ $\sum_{=x=a}^{b^2-\frac{c}{y}} \frac{\mathop{\mathrm{curl}}(f(b)^c)}{\sum_{=x=a}^{b^2-\frac{c}{y}} u}$ $\frac{\partial^{1}f(x)}{\partial x}\equiv \frac{\partial^{1}x}{\partial x}\equiv \frac{\partial^{0}f(x)}{}\equiv x$ $\frac{\partial^{k}f(z)}{\partial x^k}+\frac{\partial^1\frac{\partial^{5}f(x)}{\partial y^5}}{\partial x}+w=19$ Page 1 $\mathop{\mathrm{grad}}(\nabla^2 (x\mathop{\mathrm{div}}(f(b)^c)+a\mathop{\mathrm{div}}(f(b)^c)))=\mathop{\mathrm{curl}}(f(b))$ $\frac{e^x}{\frac{\ln y}{\log_{173}y}}=\lim_{x\to B}x+y$ A set specified by listing $\{x, y, z\}$ a set specified by condition $\{x\colon (x> 0)\land (y=0)\}$ a list specified by listing $\left[x, y, z\right]$ a list specified by condition $\left[x\colon (x> 0)\land (y=0)\right]$ $(A\cup B)\implies (|A|=|B|\neq \emptyset )$ $(a\land b\lor c)\mathop{\mathrm{xor}}(d\land g)\implies \mbox{false}$ $\pi \ln e+iNaN=x^{173}\gamma$ $a\in \mathbb{Q}\land z\in (\mathbb{Z}\times \mathbb{Z}\times \mathbb{Z})\land 17\in \mathbb{P}\land \pi \in \mathbb{R}\land (n+im)\in \mathbb{C}$ $\begin{pmatrix}ax & a\frac{x}{N!}\\ y & 1\end{pmatrix}$ $\begin{pmatrix}x & 0\\ y & 1\end{pmatrix}$ $\left(\begin{array}{c}\tan a^b\\ \frac{b}{c}\end{array}\right)\left(\begin{array}{c}u^v\\ \sqrt[N!]{w}\end{array}\right)$ $\left(\begin{array}{c}a\\ b\\ c\end{array}\right)$ $\langle X^{}\rangle$ $\langle ^2\rangle_a$ $\langle ^{}\rangle_x$ $x\to 0$ $\lim_{x\to 0}x^y$ Page 2 $|x|$ $\neg (c\lor b)$ $\mathop{\mathrm{image}}(\sin )=\mathbb{R}$ $f\circ f^{(-1)}=\mathrm{id}$ $f\circ f^{(-1)}=\mathrm{id}$ $\sum_{=x=a}^{b^2} c$ $\int_{x+3}^{\infty } x\,d x$ $a(\left(\begin{array}{c}xy\\ y\end{array}\right)\cdot \left(\begin{array}{c}a\\ b\end{array}\right))x=b$ $\left(\begin{array}{c}xz\\ y\end{array}\right)b=0$ $a\begin{pmatrix}\tan a^{2}N! & N!\\ b & d\end{pmatrix}=b$ $\frac{((a+n)(x+y))!}{\frac{d}{c}}=0$ $x=(a+b)(c-df(x))$ $x=\begin{cases}pq+x^2 & \text{if $\frac{\tan (x^2+\sqrt{y})}{N!}=0$}\\ f(x) & \text{if $x^2> 1$}\end{cases}$ $a$ $\mathop{\mathrm{image}}(\sin )=\mathbb{R}$ $\mathop{\mathrm{domain}}(f)=\mathop{\mathrm{codomain}}(g)=\mathbb{R}$ Page 3 $f\circ f^{(-1)}=\mathrm{id}$ $f\circ g$ $f\circ f^{(-1)}=\mathrm{id}$ $\left[b , \infty \right]$ $a=0\times 1$ $\left[t, x\right]\in \mathbb{R}^2$ $\hat{\beta }_i=0$ $x\in \left(a , c\right]$ $x^2=0$ $\mathrm{f\beta }(x, y)=0$ $f(x^2, y)^3=0$ $\sum_{=x=a}^{b^2-\frac{c}{y}} \frac{c}{x}$ $\frac{c}{\frac{x}{y}}$ $e^x$ $\log_{173}y$ $\ln y$ $\lim_{x\to B}x+y$ $\{x, y, z\}$ $\{x\colon (x> 0)\land (y=0)\}$ Page 4 $\left[x, y, z\right]$ $\left[x\colon (x> 0)\land (y=0)\right]$ $A\cup B$ $|A|=|B|$ $x\implies a$ $\mbox{false}\implies a$ $a\implies \mbox{false}$ $(a\land b\lor c)\mathop{\mathrm{xor}}(d\land g)\implies \mbox{false}$ $e$ $i$ $NaN$ $\mbox{true}$ $\mbox{false}$ $\emptyset$ $\pi$ $\gamma$ $\infty$ $\mathbb{Q}$ Page 5 $\mathbb{Z}\times \mathbb{Z}\times \mathbb{Z}$ $\mathbb{P}$ $\mathbb{R}$ $\mathbb{Z}$ $\mathbb{C}$ $\begin{pmatrix}ax & a\frac{x}{N!}\\ y & 1\end{pmatrix}$ $\begin{pmatrix}a & y\\ b & d\end{pmatrix}\times \begin{pmatrix}a & y\\ b & d\end{pmatrix}$ $\begin{pmatrix}a & y\\ b & d\end{pmatrix}\cdot \begin{pmatrix}a & y\\ b & d\end{pmatrix}$ $\begin{pmatrix}a & y\\ b & d\end{pmatrix}\otimes \begin{pmatrix}a & y\\ b & d\end{pmatrix}$ $\begin{pmatrix}a & y\\ b & d\end{pmatrix}_{1, 2}$ Page 6