Template:Symbol/Calculus

⧼Purge⧽ Template:Symbol/Calculus

Calculus symbols produced by the {{symbol}} template.

Code {{sym|...}} (see 3 rd column)	{{sym|...|hex}}, &#x{{sym|...|hex}};	Styled HTML+CSS {{sym|...}} in {{math|...|&&}}, {{math|...|&}}	Code {{sym|...|tex}}	Result (TeX)	Rendered TeX {{sym|...|tex}} in {{math|...|$$}}, {{math|...|$}}	Code {{sym|...|name}}	Name
Calculus
{{sym|prop}}	221D, ∝	∝ ,  ∝	{{sym|prop|tex}}	{\propto}	${\begin{array}{l}\displaystyle {\propto }\end{array}}$,$\textstyle {\propto }$	{{sym|prop|name}}	proportional to
{{sym|propto}}	221D, ∝	∝ ,  ∝	{{sym|propto|tex}}	{\propto}	${\begin{array}{l}\displaystyle {\propto }\end{array}}$,$\textstyle {\propto }$	{{sym|propto|name}}	proportional to
{{sym|asymp}}	223C, ∼	∼ ,  ∼	{{sym|asymp|tex}}	{\sim}	${\begin{array}{l}\displaystyle {\sim }\end{array}}$,$\textstyle {\sim }$	{{sym|asymp|name}}	asymptotic to
{{sym|nasymp}}	????, &#x????;	&#x????; ,  &#x????;	{{sym|nasymp|tex}}	{\nsim}	${\begin{array}{l}\displaystyle {\nsim }\end{array}}$,$\textstyle {\nsim }$	{{sym|nasymp|name}}	not asymptotic to
{{sym|asympeq}}	2243, ≃	≃ ,  ≃	{{sym|asympeq|tex}}	{\simeq}	${\begin{array}{l}\displaystyle {\simeq }\end{array}}$,$\textstyle {\simeq }$	{{sym|asympeq|name}}	asymptotically equal to
{{sym|nasympeq}}	2244, ≄	≄ ,  ≄	{{sym|nasympeq|tex}}	{\not\simeq}	${\begin{array}{l}\displaystyle {\not \simeq }\end{array}}$,$\textstyle {\not \simeq }$	{{sym|nasympeq|name}}	not asymptotically equal to
{{sym|infty}}	221E, ∞	∞ ,  ∞	{{sym|infty|tex}}	{\infty}	${\begin{array}{l}\displaystyle {\infty }\end{array}}$,$\textstyle {\infty }$	{{sym|infty|name}}	infinity
{{sym|iinfty}}	29DC, ⧜	⧜ ,  ⧜	{{sym|iinfty|tex}}	{\color{red} ?}	${\begin{array}{l}\displaystyle {\color {red}?}\end{array}}$,$\textstyle {\color {red}?}$	{{sym|iinfty|name}}	incomplete infinity
{{sym|fnof}}	0192, ƒ	ƒ ,  ƒ	{{sym|fnof|tex}}	{\color{red} ?}	${\begin{array}{l}\displaystyle {\color {red}?}\end{array}}$,$\textstyle {\color {red}?}$	{{sym|fnof|name}}	function symbol
{{sym|prime}}	2032, ′	′ ,  ′	{{sym|prime|tex}}	^{\prime}	${\begin{array}{l}\displaystyle {^{\prime }}\end{array}}$,$\textstyle {^{\prime }}$	{{sym|prime|name}}	prime (also: feet or minutes)
{{sym|Prime}}	2033, ″	″ ,  ″	{{sym|Prime|tex}}	{}^{\prime \prime}	${\begin{array}{l}\displaystyle {{}^{\prime \prime }}\end{array}}$,$\textstyle {{}^{\prime \prime }}$	{{sym|Prime|name}}	double prime (also: inches or seconds)
{{sym|triprime}}	2034, ‴	‴ ,  ‴	{{sym|triprime|tex}}	{}^{\prime \prime \prime}	${\begin{array}{l}\displaystyle {{}^{\prime \prime \prime }}\end{array}}$,$\textstyle {{}^{\prime \prime \prime }}$	{{sym|triprime|name}}	triple prime
{{sym|dif}}	0064, d	d ,  d	{{sym|dif|tex}}	{\rm d}	${\begin{array}{l}\displaystyle {\rm {d}}\end{array}}$,$\textstyle {\rm {d}}$	{{sym|dif|name}}	[ordinary] differential
{{sym|part}}	2202, ∂	∂ ,  ∂	{{sym|part|tex}}	{\partial}	${\begin{array}{l}\displaystyle {\partial }\end{array}}$,$\textstyle {\partial }$	{{sym|part|name}}	[partial] differential
{{sym|partial}}	2202, ∂	∂ ,  ∂	{{sym|partial|tex}}	{\partial}	${\begin{array}{l}\displaystyle {\partial }\end{array}}$,$\textstyle {\partial }$	{{sym|partial|name}}	[partial] differential
{{sym|Delta}}	0394, Δ	Δ ,  Δ	{{sym|Delta|tex}}	{\Delta}	${\begin{array}{l}\displaystyle {\Delta }\end{array}}$,$\textstyle {\Delta }$	{{sym|Delta|name}}	difference
{{sym|del}}	2207, ∇	∇ ,  ∇	{{sym|del|tex}}	{\nabla}	${\begin{array}{l}\displaystyle {\nabla }\end{array}}$,$\textstyle {\nabla }$	{{sym|del|name}}	nabla (gradient, del)
{{sym|nabla}}	2207, ∇	∇ ,  ∇	{{sym|nabla|tex}}	{\nabla}	${\begin{array}{l}\displaystyle {\nabla }\end{array}}$,$\textstyle {\nabla }$	{{sym|nabla|name}}	nabla (gradient, del)
{{sym|thint}}	2320, ⌠	⌠ ,  ⌠	{{sym|thint|tex}}	\inttop	$\textstyle {\color {red}{\text{Unsupported!}}}$	{{sym|thint|name}}	[top half] integral
{{sym|exint}}	23AE, ⎮	⎮ ,  ⎮	{{sym|exint|tex}}	{\color{red} ?}	${\begin{array}{l}\displaystyle {\color {red}?}\end{array}}$,$\textstyle {\color {red}?}$	{{sym|exint|name}}	[extension] integral
{{sym|bhint}}	2321, ⌡	⌡ ,  ⌡	{{sym|bhint|tex}}	\intbottom	$\textstyle {\color {red}{\text{Unsupported!}}}$	{{sym|bhint|name}}	[bottom half] integral
{{sym|int}}	222B, ∫	∫ ,  ∫	{{sym|int|tex}}	\int	${\begin{array}{l}\displaystyle {\int }\end{array}}$,$\textstyle {\int }$	{{sym|int|name}}	integral
{{sym|oint}}	222E, ∮	∮ ,  ∮	{{sym|oint|tex}}	\oint	${\begin{array}{l}\displaystyle {\oint }\end{array}}$,$\textstyle {\oint }$	{{sym|oint|name}}	contour integral
{{sym|cwcint}}	2232, ∲	∲ ,  ∲	{{sym|cwcint|tex}}	\varointclockwise	$\textstyle {\color {red}{\text{Unsupported!}}}$	{{sym|cwcint|name}}	clockwise contour integral
{{sym|ccwcint}}	2233, ∳	∳ ,  ∳	{{sym|ccwcint|tex}}	\ointctrclockwise	${\begin{array}{l}\displaystyle {\ointctrclockwise }\end{array}}$,$\textstyle {\ointctrclockwise }$	{{sym|ccwcint|name}}	counterclockwise contour integral
{{sym|iint}}	222C, ∬	∬ ,  ∬	{{sym|iint|tex}}	\iint	${\begin{array}{l}\displaystyle {\iint }\end{array}}$,$\textstyle {\iint }$	{{sym|iint|name}}	double integral
{{sym|oiint}}	222F, ∯	∯ ,  ∯	{{sym|oiint|tex}}	\oiint	${\begin{array}{l}\displaystyle {\oiint }\end{array}}$,$\textstyle {\oiint }$	{{sym|oiint|name}}	boundary surface integral
{{sym|iiint}}	222D, ∭	∭ ,  ∭	{{sym|iiint|tex}}	\iiint	${\begin{array}{l}\displaystyle {\iiint }\end{array}}$,$\textstyle {\iiint }$	{{sym|iiint|name}}	triple integral
{{sym|oiiint}}	2230, ∰	∰ ,  ∰	{{sym|oiiint|tex}}	\oiiint	${\begin{array}{l}\displaystyle {\oiiint }\end{array}}$,$\textstyle {\oiiint }$	{{sym|oiiint|name}}	boundary hypersurface integral
{{sym|iiiint}}	2A0C, ⨌	⨌ ,  ⨌	{{sym|iiiint|tex}}	\iiiint	${\begin{array}{l}\displaystyle {\iiiint }\end{array}}$,$\textstyle {\iiiint }$	{{sym|iiiint|name}}	quadruple integral