Greek Letters (Lowercase) \alpha \quad \beta \quad \gamma \quad \delta\epsilon \quad \varepsilon\zeta \quad \eta \quad \theta \quad \vartheta\iota \quad \kappa \quad \varkappa \quad \lambda \quad \mu\nu \quad \xi \quad o \quad \pi \quad \varpi\rho \quad \varrho \quad \sigma \quad \varsigma\tau \quad \upsilon \quad \phi \quad \varphi\chi \quad \psi \quad \omegaGreek Letters (Uppercase) \Gamma \quad \Delta \quad \Theta \quad \Lambda\Xi \quad \Pi \quad \Sigma \quad \Upsilon\Phi \quad \Psi \quad \Omega\varGamma \quad \varDelta \quad \varTheta\varLambda \quad \varXi \quad \varPi\varSigma \quad \varUpsilon \quad \varPhiHebrew & Other Letters \aleph \quad \beth \quad \gimel \quad \daleth\hbar \quad \hslash \quad \ell \quad \wp\partial \quad \nabla \quad \infty\emptyset \quad \varnothingOperators \oint_{C} \mathbf{F} \cdot d\mathbf{r}\liminf_{n \to \infty} a_n \quad \limsup_{n \to \infty} a_n\sup_{x \in S} f(x) \quad \inf_{x \in S} f(x)\max \quad \min \quad \arg\max \quad \arg\minBig Operators \bigcup_{i \in I} A_i \quad \bigcap_{i \in I} A_i\bigvee_{i} p_i \quad \bigwedge_{i} p_i\bigoplus \quad \bigotimes \quad \bigodot\biguplus \quad \bigsqcupBinary Operators \pm \quad \mp \quad \times \quad \div\cdot \quad \ast \quad \star \quad \circ \quad \bullet\oplus \quad \ominus \quad \otimes \quad \oslash \quad \odot\boxplus \quad \boxminus \quad \boxtimes \quad \boxdot\cup \quad \cap \quad \uplus \quad \sqcup \quad \sqcap\vee \quad \wedge \quad \veebar \quad \barwedge\setminus \quad \smallsetminus \quad \wr\dagger \quad \ddagger \quad \amalg\ltimes \quad \rtimes \quad \bowtiea \bmod b \quad a \pmod{b}Relations = \quad \neq \quad \equiv \quad \approx \quad \approxeq\sim \quad \simeq \quad \cong \quad \propto \quad \asymp< \quad > \quad \leq \quad \geq\leqslant \quad \geqslant \quad \leqq \quad \geqq\ll \quad \gg \quad \lll \quad \ggg\prec \quad \succ \quad \preceq \quad \succeq\precsim \quad \succsim \quad \precapprox \quad \succapprox\parallel \quad \perp \quad \mid \quad \nmid\vdash \quad \dashv \quad \models \quad \vDash \quad \Vdash\smile \quad \frown \quad \smallsmile \quad \smallfrown\doteq \quad \risingdotseq \quad \fallingdotseq\circeq \quad \triangleq \quad \eqcirc \quad \bumpeqNegated Relations \neq \quad \nless \quad \ngtr\nleq \quad \ngeq \quad \nleqq \quad \ngeqq\nleqslant \quad \ngeqslant\nsubseteq \quad \nsupseteq\subsetneq \quad \supsetneq\nprec \quad \nsucc \quad \npreceq \quad \nsucceq\nvdash \quad \nvDash \quad \nVdash \quad \nVDashArrows \to \quad \rightarrow \quad \leftarrow \quad \leftrightarrow\Rightarrow \quad \Leftarrow \quad \Leftrightarrow\longrightarrow \quad \longleftarrow \quad \longleftrightarrow\Longrightarrow \quad \Longleftarrow \quad \Longleftrightarrow\mapsto \quad \longmapsto\hookleftarrow \quad \hookrightarrow\twoheadleftarrow \quad \twoheadrightarrow\leftarrowtail \quad \rightarrowtail\uparrow \quad \downarrow \quad \updownarrow\Uparrow \quad \Downarrow \quad \Updownarrow\nearrow \quad \searrow \quad \swarrow \quad \nwarrow\rightleftarrows \quad \leftrightarrows \quad \rightrightarrows \quad \leftleftarrows\upuparrows \quad \downdownarrows\rightleftharpoons \quad \leftrightharpoons\circlearrowleft \quad \circlearrowright\curvearrowleft \quad \curvearrowright\rightsquigarrow \quad \leftrightsquigarrow\nrightarrow \quad \nleftarrow \quad \nleftrightarrow\nRightarrow \quad \nLeftarrow \quad \nLeftrightarrow\implies \quad \impliedby \quad \iffExtensible Arrows \xleftarrow{abc} \quad \xrightarrow{abc}\xLeftarrow{abc} \quad \xRightarrow{abc}\xleftrightarrow{abc} \quad \xLeftrightarrow{abc}\xhookleftarrow{abc} \quad \xhookrightarrow{abc}\xtwoheadleftarrow{abc} \quad \xtwoheadrightarrow{abc}\xmapsto{abc} \quad \xlongequal{abc}\xrightarrow[under]{over}Set Theory \in \quad \notin \quad \ni\subset \quad \subseteq \quad \subsetneq\supset \quad \supseteq \quad \supsetneq\sqsubset \quad \sqsupset \quad \sqsubseteq \quad \sqsupseteq\cup \quad \cap \quad \setminus \quad \complement\emptyset \quad \varnothing\mathbb{N} \quad \mathbb{Z} \quad \mathbb{Q}\mathbb{R} \quad \mathbb{C} \quad \mathbb{F}Logic \forall \quad \exists \quad \nexists\neg \quad \lnot \quad \land \quad \lor\implies \quad \impliedby \quad \iff\therefore \quad \because\top \quad \bot \quad \models \quad \vdash \quad \dashv\square \quad \blacksquare \quad \Boxp \Rightarrow q \quad p \Leftrightarrow qCalculus \frac{\partial f}{\partial x} \quad \frac{\partial^2 f}{\partial x^2}\nabla f \quad \nabla \cdot \mathbf{F} \quad \nabla \times \mathbf{F}\nabla^2 f \quad \Delta f\int_{a}^{b} f(x)\,dx \quad \int_{-\infty}^{\infty} e^{-x^2}\,dx = \sqrt{\pi}\iint_{D} f\,dA \quad \iiint_{V} f\,dV \quad \oint_{C} \mathbf{F} \cdot d\mathbf{r}\lim_{x \to 0} \frac{\sin x}{x} = 1\sum_{n=0}^{\infty} \frac{x^n}{n!} = e^xf'(x) \quad f''(x) \quad f^{(n)}(x)Fractions, Roots & Powers \dfrac{a}{b} \quad \tfrac{a}{b}\cfrac{a}{1 + \cfrac{1}{b}}{a \over b} \quad {a \above 1pt b}\sqrt{x} \quad \sqrt[n]{x} \quad \sqrt[3]{x+y}x^{n} \quad x_{n} \quad x^{n}_{m} \quad x_{i,j}^{2k}\binom{n}{k} \quad \dbinom{n}{k} \quad \tbinom{n}{k}Functions \sin x \quad \cos x \quad \tan x \quad \cot x\arcsin x \quad \arccos x \quad \arctan x\sinh x \quad \cosh x \quad \tanh x \quad \coth x\log x \quad \ln x \quad \log_{10} x \quad \lg x\exp x \quad \deg \quad \det \quad \dim\gcd(a, b) \quad \hom(A, B) \quad \ker(f)\operatorname{sgn}(x) \quad \operatorname{Var}(X)Accents \hat{x} \quad \check{x} \quad \tilde{x} \quad \bar{x}\acute{x} \quad \grave{x} \quad \breve{x}\dot{x} \quad \ddot{x} \quad \dddot{x} \quad \ddddot{x}\widehat{xyz} \quad \widetilde{xyz}\overline{x+y} \quad \underline{x+y}\overrightarrow{AB} \quad \overleftarrow{AB} \quad \overleftrightarrow{AB}x' \quad x'' \quad x^{\prime} \quad x^{\prime\prime}Annotations \overbrace{a + b + c}^{\text{sum}}\underbrace{a + b + c}_{\text{sum}}\cancel{5} \quad \bcancel{5} \quad \xcancel{ABC}\cancelto{0}{x \to \infty}\stackrel{!}{=} \quad \overset{!}{=} \quad \underset{*}{=}Delimiters \left( \frac{a}{b} \right)\left[ x \right] \quad \left\{ x \right\}\lfloor x \rfloor \quad \lceil x \rceil\left| x \right| \quad \left\| x \right\|\lvert x \rvert \quad \lVert x \rVert\bigl( \Bigl( \biggl( \Biggl(\bigr) \Bigr) \biggr) \Biggr)\left. \frac{dy}{dx} \right|_{x=0}Matrices & Environments \begin{matrix} a & b \\ c & d \end{matrix}\begin{pmatrix} a & b \\ c & d \end{pmatrix}\begin{bmatrix} a & b \\ c & d \end{bmatrix}\begin{Bmatrix} a & b \\ c & d \end{Bmatrix}\begin{vmatrix} a & b \\ c & d \end{vmatrix}\begin{Vmatrix} a & b \\ c & d \end{Vmatrix}\begin{smallmatrix} a & b \\ c & d \end{smallmatrix}\begin{array}{c|cc} a & b & c \\ \hline d & e & f \end{array}\begin{cases} x, & x \geq 0 \\ -x, & x < 0 \end{cases}\begin{aligned} y &= mx + b \\ &= 2x + 1 \end{aligned}\begin{gathered} a = b \\ c = d + e \end{gathered}\begin{alignedat}{2} 10 & x + & 3 & y = 2 \\ 3 & x + & 13 & y = 4 \end{alignedat}\frac{-b \pm \sqrt{b^2 - 4ac}}{2a}A = \begin{pmatrix} a_{11} & \cdots & a_{1n} \\ \vdots & \ddots & \vdots \\ a_{m1} & \cdots & a_{mn} \end{pmatrix}Symbols & Punctuation \dots \quad \cdots \quad \ldots \quad \vdots \quad \ddots\angle \quad \measuredangle \quad \sphericalangle\triangle \quad \triangledown \quad \blacktriangle \quad \blacktriangledown\triangleleft \quad \triangleright \quad \blacktriangleleft \quad \blacktriangleright\square \quad \blacksquare \quad \Box\diamond \quad \Diamond \quad \lozenge \quad \blacklozenge\star \quad \bigstar \quad \bullet \quad \circ\heartsuit \quad \diamondsuit \quad \clubsuit \quad \spadesuit\flat \quad \natural \quad \sharp\dag \quad \ddag \quad \dagger \quad \ddagger\S \quad \P \quad \copyright \quad \pounds\checkmark \quad \maltese\prime \quad \backprime \quad \surd\% \quad \# \quad \& \quad \_ \quad \$\colon \quad : \quad ; \quad ,Styling & Formatting \mathbf{abc} \quad \mathit{abc} \quad \mathrm{abc}\mathsf{abc} \quad \mathtt{abc} \quad \mathcal{ABC}\mathfrak{ABC} \quad \mathbb{ABC} \quad \boldsymbol{abc}\text{normal text in math: } x + y\displaystyle \sum_{i=1}^{n} \quad \textstyle \sum_{i=1}^{n}\lim\limits_{x \to 0} \quad \lim\nolimits_{x \to 0}\tiny AB \quad \small AB \quad \large AB \quad \Large ABa\,b \quad a\:b \quad a\;b \quad a\quad b \quad a\qquad b