User:Salix alba/sandbox

${\text{ R J M}}$ ${}^{\wedge }$ ${\tilde {\ }}{\tilde {\phantom {a}}}$

${\boldsymbol {\alpha \beta \gamma \delta \epsilon \zeta \eta \theta }}$

${\boldsymbol {\alpha }}$

$(\nabla \times \mathbf {F} )\cdots {\mathrm {d} }\mathbf {S}$ = $\oint _{\partial S}\mathbf {F}$ \cdot${\mathrm {d} }{\boldsymbol {\ell }}$

$a\operatorname {snap} b$

$\displaystyle \sum _{n\in \mathbb {Z} }$ $\displaystyle \sum _{n\in \mathbb {Z} }$

SVG: $\displaystyle \sum _{n\in \mathbb {Z} }$ MathML: ${\sum }_{n\in \mathbb{\mathbb{Z}}}$

\mathcal{A} ${\mathcal {A}}$ ${\mathcal {A}}$ $\mathcal{𝒜}$

${\mathcal {ABCDEFGHIJKLMNOPQRSTUVWXYZ}}$ ${\mathcal {abcdefghijklmnopqrstuvwxyz}}$

$B^{b}|\psi \rangle$ $B^{b}|\psi \rangle$

$B^{b}|\psi )$

$|\psi \rangle$

$|B^{b}\rangle$

$B^{b}\left|\psi \right\rangle$

$B^{b}\left|\psi \right\rangle$

$B^{b}|\psi \rbrace$

$B^{b}|\psi ]$

$p(a|b)$

$p(a|b)$

$\textstyle \max _{B_{y}^{b}|\psi \rangle }$

${\textstyle \max _{B_{y}^{b}|\psi \rangle }}$

$f:X\to Y$ SVG $f:X\to Y$

$A\backslash B$ SVG $A\backslash B$

$A\backslash B$

$A\angle B\sphericalangle C\measuredangle D$

$A\Box B\square C\blacksquare D\Diamond E\lozenge F\blacklozenge G\bigstar H$

$A\triangle B\triangledown C\blacktriangle D\blacktriangledown E$

$A\forall B\exists C\nexists D\And E$

$A\lnot B\neg C\not \operatorname {R} D\bot E\top F$

$A\S B$

$A\diamondsuit B\heartsuit C\clubsuit D\spadesuit E\Game F\flat G\natural H\sharp I$

$A\diagup B\diagdown C$

PNG $A\operatorname {foo} B$ $A\operatorname {foo} B$ PNG $A\operatorname {foo} B$

$\operatorname {G} (V,g)$ SVG $\operatorname {G} (V,g)$

$\|A\|,D(p\|q)$ SVG $\|A\|,D(p\|q)$

$q(v)=\|v\|^{2}$ SVG $q(v)=\|v\|^{2}$

$q(v)=|v|^{2}$ SVG $q(v)=|v|^{2}$

<math>q(v)=|v|^2</math> MathML/MathJax $q(v)=|v|^{2}$ SVG $q(v)=|v|^{2}$

<math>q(v)=\|v\|^2</math> MathML/MathJax $q(v)=\|v\|^{2}$ SVG $q(v)=\|v\|^{2}$

<math>q(v)=\|v\|_A</math> MathML/MathJax $q(v)=\|v\|_{A}$ SVG $q(v)=\|v\|_{A}$

<math>x^2</math> MathML/MathJax $x^{2}$ SVG $x^{2}$

<math>(v)^2</math> MathML/MathJax $(v)^{2}$ SVG $(v)^{2}$