Symbols:LaTeX Commands
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$\LaTeX$ commands
Taken from:
Also see:
Symbols
| \(a'\) | $\quad:\quad$a', a^\prime
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| \(a"\) | $\quad:\quad$a"
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| \(a\,``\) | $\quad:\quad$a\,``
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| \(a^b\) | $\quad:\quad$a^b
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| \(a_b\) | $\quad:\quad$a_b
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| \(\#\) | $\quad:\quad$\#
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| \(\%\) | $\quad:\quad$\%
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| \(\&\) | $\quad:\quad$\&, \And
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| \(a \ b\) | $\quad:\quad$a \ b, a \space b
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$\qquad$Standard space | |
| \(a ~ b\) | $\quad:\quad$a ~ b, a \nobreakspace b
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$\qquad$Standard space, no line break | |
| \(a \! b\) | $\quad:\quad$a \! b, a \negthinspace b
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$\qquad$Negative thin space | |
| \(a \, b\) | $\quad:\quad$a \, b, a \thinspace b
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$\qquad$Thin space: $\frac 1 6$ or $\frac 3 {18}$ of a quad | |
| \(a \: b\) | $\quad:\quad$a \: b
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$\qquad$Medium space: $\frac 2 9$ or $\frac 4 {18}$ of a quad | |
| \(a \> b\) | $\quad:\quad$a \> b
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$\qquad$Medium space: $\frac 2 9$ or $\frac 4 {18}$ of a quad | |
| \(a \; b\) | $\quad:\quad$a \; b
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$\qquad$Thick space: $\frac 5 {18}$ of a quad | |
| \(\_\) | $\quad:\quad$\_
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| \(\{\) | $\quad:\quad$\{, \lbrace
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| \(\}\) | $\quad:\quad$\}, \rbrace
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- $\$ \quad:\quad$
\$ - $| \quad:\quad$
|,\vert,\lvert,\rvert - $\| \quad:\quad$
\|,\Vert,\lVert,\rVert
A
| \({a+1} \above 2pt {b+2} \) | $\quad:\quad${a+1} \above 2pt {b+2}
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| \({a+1} \abovewithdelims [ ] 3pt {b+2} \) | $\quad:\quad${a+1} \abovewithdelims [ ] 3pt {b+2}
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| \(\acute e\) | $\quad:\quad$\acute e
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| \(\AA\) | $\quad:\quad$\AA
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$\qquad$that is: \mathcal A
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Add\) | $\quad:\quad$\Add
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$\qquad$Addition as a Primitive Recursive Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\adj {\mathbf A}\) | $\quad:\quad$\adj {\mathbf A}
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$\qquad$Adjugate Matrix | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\map \Ai {x}\) | $\quad:\quad$\map \Ai {x}
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$\qquad$Airy Function of the First Kind | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\aleph\) | $\quad:\quad$\aleph
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| \(\alpha\) | $\quad:\quad$\alpha
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| \(\am z\) | $\quad:\quad$\am z
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$\qquad$Amplitude | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\amalg\) | $\quad:\quad$\amalg
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| \(\And\) | $\quad:\quad$\And, \&
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| \(\angle\) | $\quad:\quad$\angle
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| \(\approx\) | $\quad:\quad$\approx
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| \(\approxeq\) | $\quad:\quad$\approxeq
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| \(\arccos\) | $\quad:\quad$\arccos
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$\qquad$Arccosine | |
| \(\arccot\) | $\quad:\quad$\arccot
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$\qquad$Arccotangent | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\arccsc\) | $\quad:\quad$\arccsc
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$\qquad$Arccosecant | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\arcosh\) | $\quad:\quad$\arcosh
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$\qquad$Area Hyperbolic Cosine | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Arcosh\) | $\quad:\quad$\Arcosh
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$\qquad$Complex Area Hyperbolic Cosine | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\arcoth\) | $\quad:\quad$\arcoth
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$\qquad$Area Hyperbolic Cotangent | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Arcoth\) | $\quad:\quad$\Arcoth
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$\qquad$Complex Area Hyperbolic Cotangent | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\arcsch\) | $\quad:\quad$\arcsch
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$\qquad$Area Hyperbolic Cosecant | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Arcsch\) | $\quad:\quad$\Arcsch
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$\qquad$Complex Area Hyperbolic Cosecant | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\arcsec\) | $\quad:\quad$\arcsec
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$\qquad$Arcsecant | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\arcsin\) | $\quad:\quad$\arcsin
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$\qquad$Arcsine | |
| \(\arctan\) | $\quad:\quad$\arctan
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$\qquad$Arctangent | |
| \(\arsech\) | $\quad:\quad$\arsech
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$\qquad$Area Hyperbolic Secant | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Arsech\) | $\quad:\quad$\Arsech
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$\qquad$Complex Area Hyperbolic Secant | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\arsinh\) | $\quad:\quad$\arsinh
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$\qquad$Area Hyperbolic Sine | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Arsinh\) | $\quad:\quad$\Arsinh
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$\qquad$Complex Area Hyperbolic Sine | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\artanh\) | $\quad:\quad$\artanh
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$\qquad$Area Hyperbolic Tangent | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Artanh\) | $\quad:\quad$\Artanh
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$\qquad$Complex Area Hyperbolic Tangent | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Area\) | $\quad:\quad$\Area
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$\qquad$Area of Plane Figure | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\arg\) | $\quad:\quad$\arg
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$\qquad$Argument of Complex Number | |
| \(\Arg z\) | $\quad:\quad$\Arg z
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$\qquad$Principal Argument of Complex Number | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\array{a & b \cr d & e} \) | $\quad:\quad$\array{a & b \cr d & e}
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| \(\ast\) | $\quad:\quad$\ast, *
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| \(\asymp\) | $\quad:\quad$\asymp
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| \(a \atop b\) | $\quad:\quad$a \atop b
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| \({a \atopwithdelims [ ] b} \) | $\quad:\quad${a \atopwithdelims [ ] b}
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| \(\Aut {S}\) | $\quad:\quad$\Aut {S}
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$\qquad$Automorphism Group | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
B
| \(\backepsilon\) | $\quad:\quad$\backepsilon
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$\quad$AMSsymbols | |
| \(\backprime\) | $\quad:\quad$\backprime
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$\quad$AMSsymbols | |
| \(\backsim\) | $\quad:\quad$\backsim
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$\quad$AMSsymbols | |
| \(\backsimeq\) | $\quad:\quad$\backsimeq
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$\quad$AMSsymbols | |
| \(\backslash\) | $\quad:\quad$\backslash
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| \(\bar x\) | $\quad:\quad$\bar x
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$\qquad$non-stretchy | |
| \(\barwedge\) | $\quad:\quad$\barwedge
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$\quad$AMSsymbols | |
| \(\BB\) | $\quad:\quad$\BB
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$\qquad$that is: \mathcal B
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Bbb A\) | $\quad:\quad$\Bbb A
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| \(\Bbbk\) | $\quad:\quad$\Bbbk
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$\quad$AMSsymbols | |
| \(\bbox x\) | $\quad:\quad$\bbox x
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| \(\because\) | $\quad:\quad$\because
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$\quad$AMSsymbols | |
| \(\Bei\) | $\quad:\quad$\Bei
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$\qquad$Bei Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Ber\) | $\quad:\quad$\Ber
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$\qquad$Ber Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Bernoulli {p}\) | $\quad:\quad$\Bernoulli {p}
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$\qquad$Bernoulli Distribution | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\beta\) | $\quad:\quad$\beta
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| \(\Beta\) | $\quad:\quad$\Beta
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| \(\BetaDist {\alpha} {\beta}\) | $\quad:\quad$\BetaDist {\alpha} {\beta}
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$\qquad$Beta Distribution | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\beth\) | $\quad:\quad$\beth
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$\quad$AMSsymbols | |
| \(\between\) | $\quad:\quad$\between
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$\quad$AMSsymbols | |
| \(\bf x\) | $\quad:\quad$\bf x
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| \(\Big (\) | $\quad:\quad$\Big (
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| \(\big (\) | $\quad:\quad$\big (
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| \(\bigcap\) | $\quad:\quad$\bigcap
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| \(\bigcirc\) | $\quad:\quad$\bigcirc
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| \(\bigcup\) | $\quad:\quad$\bigcup
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| \(\Bigg (\) | $\quad:\quad$\Bigg (
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| \(\bigg (\) | $\quad:\quad$\bigg (
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| \(\Biggl (\) | $\quad:\quad$\Biggl (
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| \(\biggl (\) | $\quad:\quad$\biggl (
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| \(\Biggm \vert\) | $\quad:\quad$\Biggm \vert
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| \(\biggm \vert\) | $\quad:\quad$\biggm \vert
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| \(\Biggr )\) | $\quad:\quad$\Biggr )
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| \(\biggr )\) | $\quad:\quad$\biggr )
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| \(\bigintlimits {\map f s} {s \mathop = 0} {s \mathop = a}\) | $\quad:\quad$\bigintlimits {\map f s} {s \mathop = 0} {s \mathop = a}
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$\qquad$Limits of Integration | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Bigl (\) | $\quad:\quad$\Bigl (
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| \(\bigl (\) | $\quad:\quad$\bigl (
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| \(\Bigm \vert\) | $\quad:\quad$\Bigm \vert
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| \(\bigm \vert\) | $\quad:\quad$\bigm \vert
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| \(\bigodot\) | $\quad:\quad$\bigodot
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| \(\bigoplus\) | $\quad:\quad$\bigoplus
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| \(\bigotimes\) | $\quad:\quad$\bigotimes
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| \(\Bigr )\) | $\quad:\quad$\Bigr )
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| \(\bigr )\) | $\quad:\quad$\bigr )
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| \(\bigsize {x}\) | $\quad:\quad$\bigsize {x}
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$\qquad$Absolute Value | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\bigsqcup\) | $\quad:\quad$\bigsqcup
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| \(\bigstar\) | $\quad:\quad$\bigstar
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$\quad$AMSsymbols | |
| \(\bigtriangledown\) | $\quad:\quad$\bigtriangledown
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| \(\bigtriangleup\) | $\quad:\quad$\bigtriangleup
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| \(\biguplus\) | $\quad:\quad$\biguplus
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| \(\bigvalueat {\delta x} {x \mathop = x_j}\) | $\quad:\quad$\bigvalueat {\delta x} {x \mathop = x_j}
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bigvee\) | $\quad:\quad$\bigvee
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| \(\bigwedge\) | $\quad:\quad$\bigwedge
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| \(\binom a b\) | $\quad:\quad$\binom a b
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$\quad$AMSmath | |
| \(\Binomial {n} {p}\) | $\quad:\quad$\Binomial {n} {p}
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$\qquad$Binomial Distribution | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\blacklozenge\) | $\quad:\quad$\blacklozenge
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$\quad$AMSsymbols | |
| \(\blacksquare\) | $\quad:\quad$\blacksquare
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$\quad$AMSsymbols | |
| \(\blacktriangle\) | $\quad:\quad$\blacktriangle
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$\quad$AMSsymbols | |
| \(\blacktriangledown\) | $\quad:\quad$\blacktriangledown
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$\quad$AMSsymbols | |
| \(\blacktriangleleft\) | $\quad:\quad$\blacktriangleleft
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$\quad$AMSsymbols | |
| \(\blacktriangleright\) | $\quad:\quad$\blacktriangleright
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$\quad$AMSsymbols | |
| \(\bmod\) | $\quad:\quad$\bmod
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| \(\boldsymbol \circ\) | $\quad:\quad$\boldsymbol \circ
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| \(\bot\) | $\quad:\quad$\bot
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| \(\bowtie\) | $\quad:\quad$\bowtie
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| \(\Box\) | $\quad:\quad$\Box
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$\quad$AMSsymbols | |
| \(\boxdot\) | $\quad:\quad$\boxdot
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$\quad$AMSsymbols | |
| \(\boxed a\) | $\quad:\quad$\boxed a
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$\quad$AMSmath | |
| \(\boxminus\) | $\quad:\quad$\boxminus
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$\quad$AMSsymbols | |
| \(\boxplus\) | $\quad:\quad$\boxplus
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$\quad$AMSsymbols | |
| \(\boxtimes\) | $\quad:\quad$\boxtimes
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$\quad$AMSsymbols | |
| \(\ds {a \brace b}\) | $\quad:\quad$\ds {a \brace b}
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$\qquad$Stirling Number of the Second Kind | |
| \(\ds {a \brack b}\) | $\quad:\quad$\ds {a \brack b}
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$\qquad$Stirling Number of the First Kind | |
| \(\braket {a} {b}\) | $\quad:\quad$\braket {a} {b}
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$\qquad$Dirac Notation | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\breve x\) | $\quad:\quad$\breve x
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| \(\bsalpha\) | $\quad:\quad$\bsalpha
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bsbeta\) | $\quad:\quad$\bsbeta
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bschi\) | $\quad:\quad$\bschi
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bsDelta\) | $\quad:\quad$\bsDelta
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$\qquad$a vector '$\Delta$' | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\bsepsilon\) | $\quad:\quad$\bsepsilon
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bsdelta\) | $\quad:\quad$\bsdelta
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bseta\) | $\quad:\quad$\bseta
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bsgamma\) | $\quad:\quad$\bsgamma
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bsiota\) | $\quad:\quad$\bsiota
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bskappa\) | $\quad:\quad$\bskappa
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bslambda\) | $\quad:\quad$\bslambda
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bsmu\) | $\quad:\quad$\bsmu
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bsnu\) | $\quad:\quad$\bsnu
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bsomega\) | $\quad:\quad$\bsomega
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bsomicron\) | $\quad:\quad$\bsomicron
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bsone\) | $\quad:\quad$\bsone
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$\qquad$vector of ones | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\bsphi\) | $\quad:\quad$\bsphi
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bspi\) | $\quad:\quad$\bspi
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bspsi\) | $\quad:\quad$\bspsi
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bsrho\) | $\quad:\quad$\bsrho
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bssigma\) | $\quad:\quad$\bssigma
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bst\) | $\quad:\quad$\bst
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$\qquad$a vector 't' | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\bstau\) | $\quad:\quad$\bstau
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bstheta\) | $\quad:\quad$\bstheta
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bsupsilon\) | $\quad:\quad$\bsupsilon
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bsv\) | $\quad:\quad$\bsv
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$\qquad$a vector 'v' | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\bsw\) | $\quad:\quad$\bsw
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$\qquad$a vector 'w' | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\bsx\) | $\quad:\quad$\bsx
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$\qquad$a vector 'x' | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\bsxi\) | $\quad:\quad$\bsxi
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\bsy\) | $\quad:\quad$\bsy
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$\qquad$a vector 'y' | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\bsz\) | $\quad:\quad$\bsz
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$\qquad$a vector 'z' | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\bszero\) | $\quad:\quad$\bszero
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$\qquad$vector of zeros | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\bszeta\) | $\quad:\quad$\bszeta
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$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\buildrel a b \over \to\) | $\quad:\quad$\buildrel a b \over \to
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| \(\bullet\) | $\quad:\quad$\bullet
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| \(\Bumpeq\) | $\quad:\quad$\Bumpeq
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$\quad$AMSsymbols | |
| \(\bumpeq\) | $\quad:\quad$\bumpeq
|
C
| \(\C\) | $\quad:\quad$\C
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$\qquad$Set of Complex Numbers | |
| \(\cal A\) | $\quad:\quad$\cal A
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| \(\cap\) | $\quad:\quad$\cap
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| \(\Cap\) | $\quad:\quad$\Cap
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$\quad$AMSsymbols | |
| \(\map \Card {S}\) | $\quad:\quad$\map \Card {S}
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$\qquad$Cardinality | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\card {S}\) | $\quad:\quad$\card {S}
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$\qquad$Cardinality | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\cases {x & : $x \ge 0$ \cr -x & : $x < 0$} \) | $\quad:\quad$\cases {x & : $x \ge 0$ \cr -x & : $x < 0$}
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| \(\Cauchy {x_0} {\gamma}\) | $\quad:\quad$\Cauchy {x_0} {\gamma}
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$\qquad$Cauchy Distribution | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\CC\) | $\quad:\quad$\CC
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$\qquad$that is: \mathcal C
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Cdm {f}\) | $\quad:\quad$\Cdm {f}
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$\qquad$Codomain of Mapping | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(a \cdot b\) | $\quad:\quad$a \cdot b
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| \(a \cdotp b\) | $\quad:\quad$a \cdotp b
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| \(a \cdots b\) | $\quad:\quad$a \cdots b
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| \(\ceiling {11.98}\) | $\quad:\quad$\ceiling {11.98}
|
$\qquad$Ceiling Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(30 \cels\) | $\quad:\quad$30 \cels
|
$\qquad$Degrees Celsius | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(15 \cents\) | $\quad:\quad$15 \cents
|
$\qquad$Cent | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(a \centerdot b\) | $\quad:\quad$a \centerdot b
|
$\quad$AMSsymbols | |
| \(\cfrac 2 {1 + \cfrac 2 {1 + \cfrac 2 1} }\) | $\quad:\quad$\cfrac 2 {1 + \cfrac 2 {1 + \cfrac 2 1} }
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$\quad$AMSmath | |
| \(\Char {R}\) | $\quad:\quad$\Char {R}
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$\qquad$Characteristic of Ring, etc. | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\check a\) | $\quad:\quad$\check a
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| \(\checkmark\) | $\quad:\quad$\checkmark
|
$\quad$AMSsymbols | |
| \(\chi\) | $\quad:\quad$\chi
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| \(a \choose b\) | $\quad:\quad$a \choose b
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| \(\Ci\) | $\quad:\quad$\Ci
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$\qquad$Cosine Integral Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\circ\) | $\quad:\quad$\circ
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| \(\circeq\) | $\quad:\quad$\circeq
|
$\quad$AMSsymbols | |
| \(\circlearrowleft\) | $\quad:\quad$\circlearrowleft
|
$\quad$AMSsymbols | |
| \(\circlearrowright\) | $\quad:\quad$\circlearrowright
|
$\quad$AMSsymbols | |
| \(\circledast\) | $\quad:\quad$\circledast
|
$\quad$AMSsymbols | |
| \(\circledcirc\) | $\quad:\quad$\circledcirc
|
$\quad$AMSsymbols | |
| \(\circleddash\) | $\quad:\quad$\circleddash
|
$\quad$AMSsymbols | |
| \(\circledR\) | $\quad:\quad$\circledR
|
$\quad$AMSsymbols | |
| \(\circledS\) | $\quad:\quad$\circledS
|
$\quad$AMSsymbols | |
| \(\cis \theta\) | $\quad:\quad$\cis \theta
|
$\qquad$$\cos \theta + i \sin \theta$ | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\map \cl S\) | $\quad:\quad$\map \cl S
|
$\qquad$Closure (Topology) | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\closedint {a_1} {a_2}\) | $\quad:\quad$\closedint {a_1} {a_2}
|
$\qquad$Closed Interval | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\closedrect {\mathbf a_1} {\mathbf a_2}\) | $\quad:\quad$\closedrect {\mathbf a_1} {\mathbf a_2}
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$\qquad$Closed Rectangle | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\clubsuit\) | $\quad:\quad$\clubsuit
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| \(\cmod {z_1 z_2}\) | $\quad:\quad$\cmod {z_1 z_2}
|
$\qquad$Complex Modulus | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\cn u\) | $\quad:\quad$\cn u
|
$\qquad$Elliptic Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(a \colon b\) | $\quad:\quad$a \colon b
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$\qquad$Compare a : b for $a : b$
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| \(\color {red} a\) | $\quad:\quad$\color {red} a
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$\quad$color | |
| \(\complement\) | $\quad:\quad$\complement
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$\quad$AMSsymbols | |
| \(\condprob {A} {B}\) | $\quad:\quad$\condprob {A} {B}
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$\qquad$Conditional Probability | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\cong\) | $\quad:\quad$\cong
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| \(\conjclass {x}\) | $\quad:\quad$\conjclass {x}
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$\qquad$Conjugacy Class | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\cont {f}\) | $\quad:\quad$\cont {f}
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$\qquad$Content of Polynomial | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\ContinuousUniform {a} {v}\) | $\quad:\quad$\ContinuousUniform {a} {v}
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$\qquad$Continuous Uniform Distribution | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\coprod\) | $\quad:\quad$\coprod
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| \(\cos\) | $\quad:\quad$\cos
|
$\qquad$Cosine | |
| \(\cosec\) | $\quad:\quad$\cosec
|
$\qquad$Cosecant | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\cosh\) | $\quad:\quad$\cosh
|
$\qquad$Hyperbolic Cosine | |
| \(\Cosh\) | $\quad:\quad$\Cosh
|
$\qquad$Hyperbolic Cosine | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\cot\) | $\quad:\quad$\cot
|
$\qquad$Cotangent | |
| \(\coth\) | $\quad:\quad$\coth
|
$\qquad$Hyperbolic Cotangent | |
| \(\Coth\) | $\quad:\quad$\Coth
|
$\qquad$Hyperbolic Cotangent | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\cov {X, Y}\) | $\quad:\quad$\cov {X, Y}
|
$\qquad$Covariance | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\csc\) | $\quad:\quad$\csc
|
$\qquad$Cosecant | |
| \(\csch\) | $\quad:\quad$\csch
|
$\qquad$Hyperbolic Cosecant | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Csch\) | $\quad:\quad$\Csch
|
$\qquad$Hyperbolic Cosecant | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\cup\) | $\quad:\quad$\cup
|
||
| \(\Cup\) | $\quad:\quad$\Cup
|
$\quad$AMSsymbols | |
| \(\curl\) | $\quad:\quad$\curl
|
$\qquad$Curl Operator | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\curlyeqprec\) | $\quad:\quad$\curlyeqprec
|
$\quad$AMSsymbols | |
| \(\curlyeqsucc\) | $\quad:\quad$\curlyeqsucc
|
$\quad$AMSsymbols | |
| \(\curlyvee\) | $\quad:\quad$\curlyvee
|
$\quad$AMSsymbols | |
| \(\curlywedge\) | $\quad:\quad$\curlywedge
|
$\quad$AMSsymbols | |
| \(\curvearrowleft\) | $\quad:\quad$\curvearrowleft
|
$\quad$AMSsymbols | |
| \(\curvearrowright\) | $\quad:\quad$\curvearrowright
|
$\quad$AMSsymbols |
D
| \(\dfrac \d {\d x}\) | $\quad:\quad$\dfrac \d {\d x}
|
$\qquad$Roman $\d$ for Derivatives | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\dagger\) | $\quad:\quad$\dagger
|
||
| \(\daleth\) | $\quad:\quad$\daleth
|
$\quad$AMSsymbols | |
| \(\dashleftarrow\) | $\quad:\quad$\dashleftarrow
|
$\quad$AMSsymbols | |
| \(\dashrightarrow\) | $\quad:\quad$\dashrightarrow
|
$\quad$AMSsymbols | |
| \(\dashv\) | $\quad:\quad$\dashv
|
||
| \(\dbinom a b\) | $\quad:\quad$\dbinom a b
|
$\quad$AMSmath | |
| \(\DD\) | $\quad:\quad$\DD
|
$\qquad$that is: \mathcal D
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\ddagger\) | $\quad:\quad$\ddagger
|
||
| \(\ddddot x\) | $\quad:\quad$\ddddot x
|
$\quad$AMSmath | |
| \(\dddot x\) | $\quad:\quad$\dddot x
|
$\quad$AMSmath | |
| \(\ddot x\) | $\quad:\quad$\ddot x
|
||
| \(\ddots\) | $\quad:\quad$\ddots
|
||
| \(\deg\) | $\quad:\quad$\deg
|
||
| \(30 \degrees\) | $\quad:\quad$30 \degrees
|
$\qquad$Degrees of Angle | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Delta\) | $\quad:\quad$\Delta
|
||
| \(\delta\) | $\quad:\quad$\delta
|
||
| \(\det\) | $\quad:\quad$\det
|
||
| \(\dfrac a b\) | $\quad:\quad$\dfrac a b
|
$\quad$AMSmath | |
| \(\diagdown\) | $\quad:\quad$\diagdown
|
$\quad$AMSsymbols | |
| \(\diagup\) | $\quad:\quad$\diagup
|
$\quad$AMSsymbols | |
| \(\diam\) | $\quad:\quad$\diam
|
$\qquad$Diameter | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\diamond\) | $\quad:\quad$\diamond
|
||
| \(\Diamond\) | $\quad:\quad$\Diamond
|
$\quad$AMSsymbols | |
| \(\diamondsuit\) | $\quad:\quad$\diamondsuit
|
||
| \(\Dic n\) | $\quad:\quad$\Dic n
|
$\qquad$Dicyclic Group | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\digamma\) | $\quad:\quad$\digamma
|
$\quad$AMSsymbols | |
| \(\dim\) | $\quad:\quad$\dim
|
||
| \(\DiscreteUniform {n}\) | $\quad:\quad$\DiscreteUniform {n}
|
$\qquad$Discrete Uniform Distribution | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\div\) | $\quad:\quad$\div
|
||
| \(\divideontimes\) | $\quad:\quad$\divideontimes
|
$\quad$AMSsymbols | |
| \(a \divides b\) | $\quad:\quad$a \divides b
|
$\qquad$Divisibility | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\dn u\) | $\quad:\quad$\dn u
|
$\qquad$Elliptic Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Dom {f}\) | $\quad:\quad$\Dom {f}
|
$\qquad$Domain of Mapping | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\dot x\) | $\quad:\quad$\dot x
|
||
| \(\doteq\) | $\quad:\quad$\doteq
|
||
| \(\Doteq\) | $\quad:\quad$\Doteq
|
$\quad$AMSsymbols | |
| \(\doteqdot\) | $\quad:\quad$\doteqdot
|
$\quad$AMSsymbols | |
| \(\dotplus\) | $\quad:\quad$\dotplus
|
$\quad$AMSsymbols | |
| \(\dots\) | $\quad:\quad$\dots, \ldots
|
$\qquad$defaults to lower position | |
| \(x_1 + x_2 + \dotsb + x_n\) | $\quad:\quad$x_1 + x_2 + \dotsb + x_n
|
$\qquad$with binary operations and relations | |
| \(x_1, x_2, \dotsc, x_n\) | $\quad:\quad$x_1, x_2, \dotsc, x_n
|
$\qquad$with commas | |
| \(\iint \dotsi \int\) | $\quad:\quad$\iint \dotsi \int
|
$\qquad$between integrals | |
| \(x_1 x_2 \dotsm x_n\) | $\quad:\quad$x_1 x_2 \dotsm x_n
|
$\qquad$with multiplication | |
| \(A_1 \dotso A_n\) | $\quad:\quad$A_1 \dotso A_n
|
$\qquad$other dots | |
| \(\doublebarwedge\) | $\quad:\quad$\doublebarwedge
|
$\quad$AMSsymbols | |
| \(\doublecap\) | $\quad:\quad$\doublecap
|
$\quad$AMSsymbols | |
| \(\doublecup\) | $\quad:\quad$\doublecup
|
$\quad$AMSsymbols | |
| \(\Downarrow\) | $\quad:\quad$\Downarrow
|
||
| \(\downarrow\) | $\quad:\quad$\downarrow
|
||
| \(\downdownarrows\) | $\quad:\quad$\downdownarrows
|
$\quad$AMSsymbols | |
| \(\downharpoonleft\) | $\quad:\quad$\downharpoonleft
|
$\quad$AMSsymbols | |
| \(\downharpoonright\) | $\quad:\quad$\downharpoonright
|
$\quad$AMSsymbols | |
| \(\dr a\) | $\quad:\quad$\dr a
|
$\qquad$Digital Root | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
E
| \(\E\) | $\quad:\quad$\E
|
$\qquad$Elementary Charge | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\EE\) | $\quad:\quad$\EE
|
$\qquad$that is: \mathcal E
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Ei\) | $\quad:\quad$\Ei
|
$\qquad$Exponential Integral Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\ell\) | $\quad:\quad$\ell
|
||
| \(\empty\) | $\quad:\quad$\empty, \O
|
$\qquad$Empty Set: preferred on $\mathsf{Pr} \infty \mathsf{fWiki}$ | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\emptyset\) | $\quad:\quad$\emptyset
|
$\qquad$Empty Set: deprecated | |
| \(a \enspace b\) | $\quad:\quad$a \enspace b
|
||
| \(\epsilon\) | $\quad:\quad$\epsilon
|
||
| \(\eqcirc\) | $\quad:\quad$\eqcirc
|
$\quad$AMSsymbols | |
| \(\eqclass {x} {\RR}\) | $\quad:\quad$\eqclass {x} {\RR}
|
$\qquad$Equivalence Class | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\eqsim\) | $\quad:\quad$\eqsim
|
$\quad$AMSsymbols | |
| \(\eqslantgtr\) | $\quad:\quad$\eqslantgtr
|
$\quad$AMSsymbols | |
| \(\eqslantless\) | $\quad:\quad$\eqslantless
|
$\quad$AMSsymbols | |
| \(\equiv\) | $\quad:\quad$\equiv
|
||
| \(\erf\) | $\quad:\quad$\erf
|
$\qquad$Error Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\erfc\) | $\quad:\quad$\erfc
|
$\qquad$Complementary Error Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\eta\) | $\quad:\quad$\eta
|
||
| \(\eth\) | $\quad:\quad$\eth
|
$\quad$AMSsymbols | |
| \(\exists\) | $\quad:\quad$\exists
|
||
| \(\exp\) | $\quad:\quad$\exp
|
||
| \(\expect {X}\) | $\quad:\quad$\expect {X}
|
$\qquad$Expectation | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Exponential {\beta}\) | $\quad:\quad$\Exponential {\beta}
|
$\qquad$Exponential Distribution | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Ext {\gamma}\) | $\quad:\quad$\Ext {\gamma}
|
$\qquad$Exterior |
F
| \(\F\) | $\quad:\quad$\F
|
$\qquad$False | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(32 \fahr\) | $\quad:\quad$32 \fahr
|
$\qquad$Degrees Fahrenheit | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\fallingdotseq\) | $\quad:\quad$\fallingdotseq
|
$\quad$AMSsymbols | |
| \(\family {S_i}\) | $\quad:\quad$\family {S_i}
|
$\qquad$Indexed Family | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\fbox a\) | $\quad:\quad$\fbox a, \boxed{\text a}
|
||
| \(\FF\) | $\quad:\quad$\FF
|
$\qquad$that is: \mathcal F
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Field {\RR}\) | $\quad:\quad$\Field {\RR}
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\Finv\) | $\quad:\quad$\Finv
|
$\quad$AMSsymbols | |
| \(\Fix {\pi}\) | $\quad:\quad$\Fix {\pi}
|
$\qquad$Set of Fixed Elements | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\flat\) | $\quad:\quad$\flat
|
||
| \(\floor {11.98}\) | $\quad:\quad$\floor {11.98}
|
$\qquad$Floor Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\forall\) | $\quad:\quad$\forall
|
||
| \(\frac a b\) | $\quad:\quad$\frac a b
|
$\quad$AMSmath | |
| \(\fractpart {x}\) | $\quad:\quad$\fractpart {x}
|
$\qquad$Fractional Part | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\frak A\) | $\quad:\quad$\frak A
|
||
| \(\map \Frob {R}\) | $\quad:\quad$\map \Frob {R}
|
$\qquad$Frobenius Endomorphism | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\frown\) | $\quad:\quad$\frown
|
G
| \(\Gal {S}\) | $\quad:\quad$\Gal {S}
|
$\qquad$Galois Group | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Game\) | $\quad:\quad$\Game
|
$\quad$AMSsymbols | |
| \(\Gamma\) | $\quad:\quad$\Gamma
|
||
| \(\gamma\) | $\quad:\quad$\gamma
|
||
| \(\gcd\) | $\quad:\quad$\gcd
|
$\qquad$Greatest Common Divisor | |
| \(\Gaussian {\mu} {\sigma^2}\) | $\quad:\quad$\Gaussian {\mu} {\sigma^2}
|
$\qquad$Normal Distribution | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\ge\) | $\quad:\quad$\ge
|
||
| \(\gen {S}\) | $\quad:\quad$\gen {S}
|
$\qquad$Generator | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\genfrac ( ] {2pt} 0 a b\) | $\quad:\quad$\genfrac ( ] {2pt} 0 a b
|
$\quad$AMSmath | |
| \(\Geometric {p}\) | $\quad:\quad$\Geometric {p}
|
$\qquad$Geometric Distribution | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\geq\) | $\quad:\quad$\geq
|
||
| \(\geqq\) | $\quad:\quad$\geqq
|
$\quad$AMSsymbols | |
| \(\geqslant\) | $\quad:\quad$\geqslant
|
$\quad$AMSsymbols | |
| \(\gets\) | $\quad:\quad$\gets
|
||
| \(\GF\) | $\quad:\quad$\GF
|
$\qquad$Galois Field | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\gg\) | $\quad:\quad$\gg
|
||
| \(\GG\) | $\quad:\quad$\GG
|
$\qquad$that is: \mathcal G
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\ggg\) | $\quad:\quad$\ggg
|
$\quad$AMSsymbols | |
| \(\gggtr\) | $\quad:\quad$\gggtr
|
$\quad$AMSsymbols | |
| \(\gimel\) | $\quad:\quad$\gimel
|
$\quad$AMSsymbols | |
| \(\GL {n, \R}\) | $\quad:\quad$\GL {n, \R}
|
$\qquad$General Linear Group | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\gnapprox\) | $\quad:\quad$\gnapprox
|
$\quad$AMSsymbols | |
| \(\gneq\) | $\quad:\quad$\gneq
|
$\quad$AMSsymbols | |
| \(\gneqq\) | $\quad:\quad$\gneqq
|
$\quad$AMSsymbols | |
| \(\gnsim\) | $\quad:\quad$\gnsim
|
$\quad$AMSsymbols | |
| \(\grad {p}\) | $\quad:\quad$\grad {p}
|
$\qquad$Gradient | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\grave e\) | $\quad:\quad$\grave e
|
||
| \(\gt\) | $\quad:\quad$\gt, >
|
$\qquad$> is preferred
|
|
| \(\gtrapprox\) | $\quad:\quad$\gtrapprox
|
$\quad$AMSsymbols | |
| \(\gtrdot\) | $\quad:\quad$\gtrdot
|
$\quad$AMSsymbols | |
| \(\gtreqless\) | $\quad:\quad$\gtreqless
|
$\quad$AMSsymbols | |
| \(\gtreqqless\) | $\quad:\quad$\gtreqqless
|
$\quad$AMSsymbols | |
| \(\gtrless\) | $\quad:\quad$\gtrless
|
$\quad$AMSsymbols | |
| \(\gtrsim\) | $\quad:\quad$\gtrsim
|
$\quad$AMSsymbols | |
| \(\gvertneqq\) | $\quad:\quad$\gvertneqq
|
$\quad$AMSsymbols |
H
| \(\H\) | $\quad:\quad$\H
|
$\qquad$Set of Quaternions | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\harm {r} {z}\) | $\quad:\quad$\harm {r} {z}
|
$\qquad$General Harmonic Numbers | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\hat x\) | $\quad:\quad$\hat x
|
||
| \(\hav \theta\) | $\quad:\quad$\hav \theta
|
$\qquad$Haversine | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\hbar\) | $\quad:\quad$\hbar
|
||
| \(\hbox{for $x > 0$} \) | $\quad:\quad$\hbox{for $x > 0$}
|
||
| \(\hcf\) | $\quad:\quad$\hcf
|
$\qquad$Highest Common Factor | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\heartsuit\) | $\quad:\quad$\heartsuit
|
||
| \(\HH\) | $\quad:\quad$\HH
|
$\qquad$Hilbert Space | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\hointl a b\) | $\quad:\quad$\hointl a b
|
$\qquad$Left Half-Open Interval | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\hointr c d\) | $\quad:\quad$\hointr c d
|
$\qquad$Right Half-Open Interval | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\hom\) | $\quad:\quad$\hom
|
||
| \(\hookleftarrow\) | $\quad:\quad$\hookleftarrow
|
||
| \(\hookrightarrow\) | $\quad:\quad$\hookrightarrow
|
||
| \(\horectl a b\) | $\quad:\quad$\horectl a b
|
$\qquad$Half-Open Rectangle (on the left) | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\horectr c d\) | $\quad:\quad$\horectr c d
|
$\qquad$Half-Open Rectangle (on the right) | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\horectl {\mathbf a} {\mathbf b}\) | $\quad:\quad$\horectl {\mathbf a} {\mathbf b}
|
$\qquad$Half-Open Rectangle (on the left) | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\horectr {\mathbf c} {\mathbf d}\) | $\quad:\quad$\horectr {\mathbf c} {\mathbf d}
|
$\qquad$Half-Open Rectangle (on the right) | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(a \hskip 1em b\) | $\quad:\quad$a \hskip 1em b
|
||
| \(\hslash\) | $\quad:\quad$\hslash
|
$\quad$AMSsymbols | |
| \(a \hspace 7ex b\) | $\quad:\quad$a \hspace 7ex b
|
||
| \(\Huge x\) | $\quad:\quad$\Huge x
|
||
| \(\huge x\) | $\quad:\quad$\huge x
|
I
| \(\ideal {a}\) | $\quad:\quad$\ideal {a}
|
$\qquad$Ideal of Ring | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\idotsint\) | $\quad:\quad$\idotsint
|
$\quad$AMSmath | |
| \(\iff\) | $\quad:\quad$\iff
|
||
| \(\II\) | $\quad:\quad$\II
|
$\qquad$that is: \mathcal I
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\iiiint\) | $\quad:\quad$\iiiint
|
$\quad$AMSmath | |
| \(\iiint\) | $\quad:\quad$\iiint
|
||
| \(\iint\) | $\quad:\quad$\iint
|
||
| \(\map \Im z\) | $\quad:\quad$\map \Im z
|
$\qquad$Imaginary Part | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\imath\) | $\quad:\quad$\imath
|
$\qquad$for use in constructs, for example: $\hat \imath$ | |
| \(\Img {f}\) | $\quad:\quad$\Img {f}
|
$\qquad$Image of Mapping | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\impliedby\) | $\quad:\quad$\impliedby
|
$\quad$AMSsymbols | |
| \(\implies\) | $\quad:\quad$\implies
|
$\quad$AMSsymbols | |
| \(\in\) | $\quad:\quad$\in
|
||
| \(\index G H\) | $\quad:\quad$\index G H
|
$\qquad$Index of Subgroup | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\inf\) | $\quad:\quad$\inf
|
||
| \(\infty\) | $\quad:\quad$\infty
|
||
| \(\inj\) | $\quad:\quad$\inj
|
$\qquad$Canonical Injection | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\injlim\) | $\quad:\quad$\injlim
|
$\quad$AMSmath | |
| \(\Inn {S}\) | $\quad:\quad$\Inn {S}
|
$\qquad$Group of Inner Automorphisms | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\innerprod {x} {y}\) | $\quad:\quad$\innerprod {x} {y}
|
$\qquad$Inner Product | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\int\) | $\quad:\quad$\int
|
||
| \(\Int {\gamma}\) | $\quad:\quad$\Int {\gamma}
|
$\qquad$Interior | |
| \(\intercal\) | $\quad:\quad$\intercal
|
$\quad$AMSsymbols | |
| \(\intlimits {\dfrac {\map f s} s} {s \mathop = 1} {s \mathop = a}\) | $\quad:\quad$\intlimits {\dfrac {\map f s} s} {s \mathop = 1} {s \mathop = a}
|
$\qquad$Limits of Integration | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\intop\) | $\quad:\quad$\intop
|
||
| \(\inv {f} {x}\) | $\quad:\quad$\inv {f} {x}
|
$\qquad$Inverse Mapping | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\invlaptrans {F}\) | $\quad:\quad$\invlaptrans {F}
|
$\qquad$Inverse Laplace Transform | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\iota\) | $\quad:\quad$\iota
|
||
| \(a \it a\) | $\quad:\quad$a \it a
|
J
| \(\JJ\) | $\quad:\quad$\JJ
|
$\qquad$that is: \mathcal J
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\jmath\) | $\quad:\quad$\jmath
|
$\qquad$for use in constructs, for example: $\hat \jmath$ | |
| \(\Join\) | $\quad:\quad$\Join
|
$\quad$AMSsymbols |
K
| \(\kappa\) | $\quad:\quad$\kappa
|
||
| \(\Kei\) | $\quad:\quad$\Kei
|
$\qquad$Kei Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Ker\) | $\quad:\quad$\Ker
|
$\qquad$Ker Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\ker\) | $\quad:\quad$\ker
|
||
| \(a \kern-1.5pt b\) | $\quad:\quad$a \kern-1.5pt b
|
||
| \(\KK\) | $\quad:\quad$\KK
|
$\qquad$that is: \mathcal K
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
L
| \(\Lambda\) | $\quad:\quad$\Lambda
|
||
| \(\lambda\) | $\quad:\quad$\lambda
|
||
| \(\land\) | $\quad:\quad$\land
|
||
| \(\langle\) | $\quad:\quad$\langle
|
||
| \(\laptrans {f}\) | $\quad:\quad$\laptrans {f}
|
$\qquad$Laplace Transform | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\LARGE x\) | $\quad:\quad$\LARGE x
|
||
| \(\Large x\) | $\quad:\quad$\Large x
|
||
| \(\large x\) | $\quad:\quad$\large x
|
||
| \(\LaTeX\) | $\quad:\quad$\LaTeX
|
||
| \(\lbrace\) | $\quad:\quad$\lbrace
|
||
| \(\lbrack\) | $\quad:\quad$\lbrack
|
||
| \(\lceil\) | $\quad:\quad$\lceil
|
||
| \(\lcm\) | $\quad:\quad$\lcm
|
$\qquad$Lowest Common Multiple | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(a \ldotp b\) | $\quad:\quad$a \ldotp b
|
||
| \(a \ldots b\) | $\quad:\quad$a \ldots b
|
||
| \(\le\) | $\quad:\quad$\le, \leq
|
||
| \(\leadsto\) | $\quad:\quad$\leadsto
|
$\quad$AMSsymbols | |
| \(\leadstoandfrom\) | $\quad:\quad$\leadstoandfrom
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\Leftarrow\) | $\quad:\quad$\Leftarrow
|
||
| \(\leftarrow\) | $\quad:\quad$\leftarrow
|
||
| \(\leftarrowtail\) | $\quad:\quad$\leftarrowtail
|
$\quad$AMSsymbols | |
| \(\leftharpoondown\) | $\quad:\quad$\leftharpoondown
|
||
| \(\leftharpoonup\) | $\quad:\quad$\leftharpoonup
|
||
| \(\leftleftarrows\) | $\quad:\quad$\leftleftarrows
|
$\quad$AMSsymbols | |
| \(\leftparen {a + b + c}\) | $\quad:\quad$\leftparen {a + b + c}
|
$\qquad$Parenthesis (left only) | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Leftrightarrow\) | $\quad:\quad$\Leftrightarrow
|
||
| \(\leftrightarrow\) | $\quad:\quad$\leftrightarrow
|
||
| \(\leftrightarrows\) | $\quad:\quad$\leftrightarrows
|
$\quad$AMSsymbols | |
| \(\leftrightharpoons\) | $\quad:\quad$\leftrightharpoons
|
$\quad$AMSsymbols | |
| \(\leftrightsquigarrow\) | $\quad:\quad$\leftrightsquigarrow
|
$\quad$AMSsymbols | |
| \(\root 3 \leftroot {-2} \of x\) | $\quad:\quad$\root 3 \leftroot {-2} \of x
|
||
| \(\leftset {a, b, c}\) | $\quad:\quad$\leftset {a, b, c}
|
$\qquad$Conventional set notation (left only) | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\leftthreetimes\) | $\quad:\quad$\leftthreetimes
|
$\quad$AMSsymbols | |
| \(\len\) | $\quad:\quad$\len
|
$\qquad$Length Function: various | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\leq\) | $\quad:\quad$\leq, \le
|
||
| \(\leqq\) | $\quad:\quad$\leqq
|
$\quad$AMSsymbols | |
| \(\leqslant\) | $\quad:\quad$\leqslant
|
$\quad$AMSsymbols | |
| \(\lessapprox\) | $\quad:\quad$\lessapprox
|
$\quad$AMSsymbols | |
| \(\lessdot\) | $\quad:\quad$\lessdot
|
$\quad$AMSsymbols | |
| \(\lesseqgtr\) | $\quad:\quad$\lesseqgtr
|
$\quad$AMSsymbols | |
| \(\lesseqqgtr\) | $\quad:\quad$\lesseqqgtr
|
$\quad$AMSsymbols | |
| \(\lessgtr\) | $\quad:\quad$\lessgtr
|
$\quad$AMSsymbols | |
| \(\lesssim\) | $\quad:\quad$\lesssim
|
$\quad$AMSsymbols | |
| \(\lfloor\) | $\quad:\quad$\lfloor
|
||
| \(\lg\) | $\quad:\quad$\lg
|
||
| \(\lgroup\) | $\quad:\quad$\lgroup
|
||
| \(\lhd\) | $\quad:\quad$\lhd
|
$\quad$AMSsymbols | |
| \(\Li\) | $\quad:\quad$\Li
|
$\qquad$Eulerian Logarithmic Integral | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\li\) | $\quad:\quad$\li
|
$\qquad$Logarithmic Integral | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\lim\) | $\quad:\quad$\lim
|
||
| \(\liminf\) | $\quad:\quad$\liminf
|
||
| \(\int\limits_a^b\) | $\quad:\quad$\int\limits_a^b
|
||
| \(\limsup\) | $\quad:\quad$\limsup
|
||
| \(\LL\) | $\quad:\quad$\LL
|
$\qquad$that is: \mathcal L
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\ll\) | $\quad:\quad$\ll
|
||
| \(a \mathrel { {\le} \llap {/} }b\) | $\quad:\quad$a \mathrel { {\le} \llap {/} }b
|
||
| \(\llcorner\) | $\quad:\quad$\llcorner
|
$\quad$AMSsymbols | |
| \(\Lleftarrow\) | $\quad:\quad$\Lleftarrow
|
$\quad$AMSsymbols | |
| \(\lll\) | $\quad:\quad$\lll
|
$\quad$AMSsymbols | |
| \(\llless\) | $\quad:\quad$\llless
|
$\quad$AMSsymbols | |
| \(\lmoustache\) | $\quad:\quad$\lmoustache
|
||
| \(\ln\) | $\quad:\quad$\ln
|
||
| \(\Ln\) | $\quad:\quad$\Ln
|
$\qquad$Complex Natural Logarithm: Principal Branch | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\lnapprox\) | $\quad:\quad$\lnapprox
|
$\quad$AMSsymbols | |
| \(\lneq\) | $\quad:\quad$\lneq
|
$\quad$AMSsymbols | |
| \(\lneqq\) | $\quad:\quad$\lneqq
|
$\quad$AMSsymbols | |
| \(\lnot\) | $\quad:\quad$\lnot, \neg
|
||
| \(\lnsim\) | $\quad:\quad$\lnsim
|
$\quad$AMSsymbols | |
| \(\log\) | $\quad:\quad$\log
|
||
| \(\Log\) | $\quad:\quad$\Log
|
$\qquad$Complex Natural Logarithm: Principal Branch | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Longleftarrow\) | $\quad:\quad$\Longleftarrow
|
||
| \(\longleftarrow\) | $\quad:\quad$\longleftarrow
|
||
| \(\Longleftrightarrow\) | $\quad:\quad$\Longleftrightarrow
|
||
| \(\longleftrightarrow\) | $\quad:\quad$\longleftrightarrow
|
||
| \(\longmapsto\) | $\quad:\quad$\longmapsto
|
||
| \(\Longrightarrow\) | $\quad:\quad$\Longrightarrow
|
||
| \(\longrightarrow\) | $\quad:\quad$\longrightarrow
|
||
| \(\looparrowleft\) | $\quad:\quad$\looparrowleft
|
$\quad$AMSsymbols | |
| \(\looparrowright\) | $\quad:\quad$\looparrowright
|
$\quad$AMSsymbols | |
| \(\lor\) | $\quad:\quad$\lor
|
||
| \(a \lower 2pt b c\) | $\quad:\quad$a \lower 2pt b c
|
||
| \(\loweradjoint {\mathbf J}\) | $\quad:\quad$\loweradjoint {\mathbf J}
|
$\qquad$Galois Connections | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\lozenge\) | $\quad:\quad$\lozenge
|
$\quad$AMSsymbols | |
| \(\lrcorner\) | $\quad:\quad$\lrcorner
|
$\quad$AMSsymbols | |
| \(\Lsh\) | $\quad:\quad$\Lsh
|
$\quad$AMSsymbols | |
| \(\lt\) | $\quad:\quad$\lt, <
|
$\qquad$< is preferred
|
|
| \(\ltimes\) | $\quad:\quad$\ltimes
|
$\quad$AMSsymbols | |
| \(\lVert\) | $\quad:\quad$\lVert
|
$\quad$AMSmath | |
| \(\lvert\) | $\quad:\quad$\lvert
|
$\quad$AMSmath | |
| \(\lvertneqq\) | $\quad:\quad$\lvertneqq
|
$\quad$AMSsymbols |
M
| \(\maltese\) | $\quad:\quad$\maltese
|
$\quad$AMSsymbols | |
| \(\map {f} {x}\) | $\quad:\quad$\map {f} {x}
|
$\qquad$Mapping or Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\mapsto\) | $\quad:\quad$\mapsto
|
||
| \(\mathbb A\) | $\quad:\quad$\mathbb A
|
||
| \(\mathbf A\) | $\quad:\quad$\mathbf A
|
||
| \(a \mathbin {\Diamond} b\) | $\quad:\quad$a \mathbin {\Diamond} b
|
||
| \(\mathcal A\) | $\quad:\quad$\mathcal A
|
||
| \(\mathfrak A\) | $\quad:\quad$\mathfrak A
|
||
| \(ab \mathinner {\text{cd} } ef\) | $\quad:\quad$ab \mathinner {\text{cd} } ef
|
||
| \(\mathit A\) | $\quad:\quad$\mathit A
|
||
| \(a \mathop b c\) | $\quad:\quad$a \mathop b c
|
||
| \(a \mathord + b\) | $\quad:\quad$a \mathord + b
|
||
| \(1 \mathpunct . 234\) | $\quad:\quad$1 \mathpunct . 234
|
||
| \(a \mathrel \# b\) | $\quad:\quad$a \mathrel \# b
|
||
| \(\mathring A\) | $\quad:\quad$\mathring A
|
$\quad$AMSmath | |
| \(\mathrm A\) | $\quad:\quad$\mathrm A
|
||
| \(\mathscr A\) | $\quad:\quad$\mathscr A
|
||
| \(\mathsf A\) | $\quad:\quad$\mathsf A
|
||
| \(\sqrt {\mathstrut 3} \) | $\quad:\quad$\sqrt {\mathstrut 3}
|
||
| \(\mathtt A\) | $\quad:\quad$\mathtt A
|
||
| \(\matrix {a & b \cr c & d} \) | $\quad:\quad$\matrix {a & b \cr c & d}
|
||
| \(\max\) | $\quad:\quad$\max
|
||
| \(a \mbox {b} c\) | $\quad:\quad$a \mbox {b} c
|
||
| \(\measuredangle\) | $\quad:\quad$\measuredangle
|
$\quad$AMSsymbols | |
| \(\meta {metasymbol}\) | $\quad:\quad$\meta {metasymbol}
|
$\qquad$Metasymbol | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\mho\) | $\quad:\quad$\mho
|
$\quad$AMSsymbols | |
| \(a \mid b\) | $\quad:\quad$a \mid b
|
||
| \(\min\) | $\quad:\quad$\min
|
||
| \(27 \minutes\) | $\quad:\quad$27 \minutes
|
$\qquad$Minutes of Angle or Minutes of Time | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\mit A\) | $\quad:\quad$\mit A
|
||
| \(a \mkern 18mu b\) | $\quad:\quad$a \mkern 18mu b
|
||
| \(\MM\) | $\quad:\quad$\MM
|
$\qquad$that is: \mathcal M
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\mod p\) | $\quad:\quad$\mod p
|
||
| \(\models\) | $\quad:\quad$\models
|
||
| \(\mp\) | $\quad:\quad$\mp
|
||
| \(a \mskip 18mu b\) | $\quad:\quad$a \mskip 18mu b
|
||
| \(a \mspace 18mu b\) | $\quad:\quad$a \mspace 18mu b
|
||
| \(\Mu\) | $\quad:\quad$\Mu
|
||
| \(\mu\) | $\quad:\quad$\mu
|
||
| \(\Mult\) | $\quad:\quad$\Mult
|
$\qquad$Multiplication as a Primitive Recursive Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\multimap\) | $\quad:\quad$\multimap
|
$\quad$AMSsymbols | |
| \(\multiset {a, b, c}\) | $\quad:\quad$\multiset {a, b, c}
|
$\qquad$Multiset | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
N
| \(\N\) | $\quad:\quad$\N
|
$\qquad$Set of Natural Numbers | |
| \(\nabla\) | $\quad:\quad$\nabla
|
||
| \(\natural\) | $\quad:\quad$\natural
|
||
| \(\ncong\) | $\quad:\quad$\ncong
|
$\quad$AMSsymbols | |
| \(\ne\) | $\quad:\quad$\ne, \neq
|
||
| \(\nearrow\) | $\quad:\quad$\nearrow
|
||
| \(\map \nec P\) | $\quad:\quad$\map \nec P
|
$\qquad$it is necessary that $P$ | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\neg\) | $\quad:\quad$\neg
|
||
| \(\NegativeBinomial {n} {p}\) | $\quad:\quad$\NegativeBinomial {n} {p}
|
$\qquad$Negative Binomial Distribution | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(a \negmedspace b\) | $\quad:\quad$a \negmedspace b
|
$\qquad$Negative medium space: $\frac 2 9$ or $\frac 4 {18}$ of a quad | $\quad$AMSmath |
| \(a \negthickspace b\) | $\quad:\quad$a \negthickspace b
|
$\qquad$Negative thick space: $\frac 5 {18}$ of a quad | $\quad$AMSsymbols |
| \(a \negthinspace b\) | $\quad:\quad$a \negthinspace b, a \! b
|
$\qquad$Negative thin space: $\frac 1 6$ or $\frac 3 {18}$ of a quad | |
| \(\neq\) | $\quad:\quad$\neq, \ne
|
||
| \(\nexists\) | $\quad:\quad$\nexists
|
$\quad$AMSsymbols | |
| \(\ngeq\) | $\quad:\quad$\ngeq
|
$\quad$AMSsymbols | |
| \(\ngeqq\) | $\quad:\quad$\ngeqq
|
$\quad$AMSsymbols | |
| \(\ngeqslant\) | $\quad:\quad$\ngeqslant
|
$\quad$AMSsymbols | |
| \(\ngtr\) | $\quad:\quad$\ngtr
|
$\quad$AMSsymbols | |
| \(\ni\) | $\quad:\quad$\ni, \owns
|
||
| \(\Nil {R}\) | $\quad:\quad$\Nil {R}
|
$\qquad$Nilradical of Ring | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\nint {11.98}\) | $\quad:\quad$\nint {11.98}
|
$\qquad$Nearest Integer Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\nLeftarrow\) | $\quad:\quad$\nLeftarrow
|
$\quad$AMSsymbols | |
| \(\nleftarrow\) | $\quad:\quad$\nleftarrow
|
$\quad$AMSsymbols | |
| \(\nLeftrightarrow\) | $\quad:\quad$\nLeftrightarrow
|
$\quad$AMSsymbols | |
| \(\nleftrightarrow\) | $\quad:\quad$\nleftrightarrow
|
$\quad$AMSsymbols | |
| \(\nleq\) | $\quad:\quad$\nleq
|
$\quad$AMSsymbols | |
| \(\nleqq\) | $\quad:\quad$\nleqq
|
$\quad$AMSsymbols | |
| \(\nleqslant\) | $\quad:\quad$\nleqslant
|
$\quad$AMSsymbols | |
| \(\nless\) | $\quad:\quad$\nless
|
$\quad$AMSsymbols | |
| \(\nmid\) | $\quad:\quad$\nmid
|
$\quad$AMSsymbols | |
| \(\NN\) | $\quad:\quad$\NN
|
$\qquad$that is: \mathcal N
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(a \nobreakspace b\) | $\quad:\quad$a \nobreakspace b, a ~ b
|
$\qquad$Standard space, no line break | $\quad$AMSmath |
| \(\not A\) | $\quad:\quad$\not A
|
||
| \(\norm {x^2}\) | $\quad:\quad$\norm {x^2}
|
$\qquad$Norm | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\notin\) | $\quad:\quad$\notin
|
||
| \(\nparallel\) | $\quad:\quad$\nparallel
|
$\quad$AMSsymbols | |
| \(\nprec\) | $\quad:\quad$\nprec
|
$\quad$AMSsymbols | |
| \(\npreceq\) | $\quad:\quad$\npreceq
|
$\quad$AMSsymbols | |
| \(\nRightarrow\) | $\quad:\quad$\nRightarrow
|
$\quad$AMSsymbols | |
| \(\nrightarrow\) | $\quad:\quad$\nrightarrow
|
$\quad$AMSsymbols | |
| \(\nshortmid\) | $\quad:\quad$\nshortmid
|
$\quad$AMSsymbols | |
| \(\nshortparallel\) | $\quad:\quad$\nshortparallel
|
$\quad$AMSsymbols | |
| \(\nsim\) | $\quad:\quad$\nsim
|
$\quad$AMSsymbols | |
| \(\nsubseteq\) | $\quad:\quad$\nsubseteq
|
$\quad$AMSsymbols | |
| \(\nsubseteqq\) | $\quad:\quad$\nsubseteqq
|
$\quad$AMSsymbols | |
| \(\nsucc\) | $\quad:\quad$\nsucc
|
$\quad$AMSsymbols | |
| \(\nsucceq\) | $\quad:\quad$\nsucceq
|
$\quad$AMSsymbols | |
| \(\nsupseteq\) | $\quad:\quad$\nsupseteq
|
$\quad$AMSsymbols | |
| \(\nsupseteqq\) | $\quad:\quad$\nsupseteqq
|
$\quad$AMSsymbols | |
| \(\ntriangleleft\) | $\quad:\quad$\ntriangleleft
|
$\quad$AMSsymbols | |
| \(\ntrianglelefteq\) | $\quad:\quad$\ntrianglelefteq
|
$\quad$AMSsymbols | |
| \(\ntriangleright\) | $\quad:\quad$\ntriangleright
|
$\quad$AMSsymbols | |
| \(\ntrianglerighteq\) | $\quad:\quad$\ntrianglerighteq
|
$\quad$AMSsymbols | |
| \(\Nu\) | $\quad:\quad$\Nu
|
||
| \(\nu\) | $\quad:\quad$\nu
|
||
| \(\nVDash\) | $\quad:\quad$\nVDash
|
$\quad$AMSsymbols | |
| \(\nVdash\) | $\quad:\quad$\nVdash
|
$\quad$AMSsymbols | |
| \(\nvDash\) | $\quad:\quad$\nvDash
|
$\quad$AMSsymbols | |
| \(\nvdash\) | $\quad:\quad$\nvdash
|
$\quad$AMSsymbols | |
| \(\nwarrow\) | $\quad:\quad$\nwarrow
|
O
| \(\O\) | $\quad:\quad$\O, \empty
|
$\qquad$Empty Set: $\mathsf{Pr} \infty \mathsf{fWiki}$ preferred | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\odot\) | $\quad:\quad$\odot
|
||
| \(\oint\) | $\quad:\quad$\oint
|
||
| \(\oldpence\) | $\quad:\quad$\oldpence
|
$\qquad$old pence | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\oldstyle A\) | $\quad:\quad$\oldstyle A
|
||
| \(\Omega\) | $\quad:\quad$\Omega
|
||
| \(\omega\) | $\quad:\quad$\omega
|
||
| \(\omicron\) | $\quad:\quad$\omicron
|
||
| \(\ominus\) | $\quad:\quad$\ominus
|
||
| \(\On\) | $\quad:\quad$\On
|
$\qquad$Class of All Ordinals | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\OO\) | $\quad:\quad$\OO
|
$\qquad$that is: \mathcal O
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\oo\) | $\quad:\quad$\oo
|
$\qquad$that is: \mathcal o
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\openint {a_1} {a_2}\) | $\quad:\quad$\openint {a_1} {a_2}
|
$\qquad$Open Interval | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\openrect {\mathbf a_1} {\mathbf a_2}\) | $\quad:\quad$\openrect {\mathbf a_1} {\mathbf a_2}
|
$\qquad$Open Rectangle | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\operatorname {abc}\) | $\quad:\quad$\operatorname {abc}
|
$\quad$AMSmath | |
| \(\oplus\) | $\quad:\quad$\oplus
|
||
| \(\Orb {S}\) | $\quad:\quad$\Orb {S}
|
$\qquad$Orbit | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Ord {S}\) | $\quad:\quad$\Ord {S}
|
$\qquad$$S$ is an Ordinal | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\order {G}\) | $\quad:\quad$\order {G}
|
$\qquad$Order of Structure, and so on | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\oslash\) | $\quad:\quad$\oslash
|
||
| \(\ot\) | $\quad:\quad$\ot
|
$\qquad$Order Type | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\otimes\) | $\quad:\quad$\otimes
|
||
| \(\Out {G}\) | $\quad:\quad$\Out {G}
|
$\qquad$Group of Outer Automorphisms | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(a \over x\) | $\quad:\quad$a \over x
|
||
| \(\overbrace {abcde} \) | $\quad:\quad$\overbrace {abcde}
|
||
| \(\overleftarrow {abcde} \) | $\quad:\quad$\overleftarrow {abcde}
|
||
| \(\overleftrightarrow {abcde} \) | $\quad:\quad$\overleftrightarrow {abcde}
|
||
| \(\overline {abcde} \) | $\quad:\quad$\overline {abcde}
|
||
| \(\overrightarrow {abcde} \) | $\quad:\quad$\overrightarrow {abcde}
|
||
| \(\overset {xyz} {abcde} \) | $\quad:\quad$\overset {xyz} {abcde}
|
||
| \({xyz} \overwithdelims ( ) {abc} \) | $\quad:\quad${xyz} \overwithdelims ( ) {abc}
|
||
| \(\owns\) | $\quad:\quad$\owns, \ni
|
P
| \(\P\) | $\quad:\quad$\P
|
||
| \(\parallel\) | $\quad:\quad$\parallel
|
||
| \(\paren {a, b, c}\) | $\quad:\quad$\paren {a, b, c}
|
$\qquad$Parenthesis | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\partial\) | $\quad:\quad$\partial
|
||
| \(\perp\) | $\quad:\quad$\perp
|
||
| \(\ph z\) | $\quad:\quad$\ph z
|
$\qquad$Phase | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Phi\) | $\quad:\quad$\Phi
|
||
| \(\phi\) | $\quad:\quad$\phi
|
||
| \(\Pi\) | $\quad:\quad$\Pi
|
||
| \(\pi\) | $\quad:\quad$\pi
|
||
| \(\pitchfork\) | $\quad:\quad$\pitchfork
|
$\quad$AMSsymbols | |
| \(\pm\) | $\quad:\quad$\pm
|
||
| \(\pmatrix {a & b \cr c & d} \) | $\quad:\quad$\pmatrix {a & b \cr c & d}
|
||
| \(\pmb c\) | $\quad:\quad$\pmb c
|
||
| \(a \pmod z\) | $\quad:\quad$a \pmod z
|
||
| \(a b \pod c\) | $\quad:\quad$a b \pod c
|
||
| \(\polar {r, \theta}\) | $\quad:\quad$\polar {r, \theta}
|
$\qquad$Polar Form of Complex Number | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Poisson {\lambda}\) | $\quad:\quad$\Poisson {\lambda}
|
$\qquad$Poisson Distribution | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\map \pos P\) | $\quad:\quad$\map \pos P
|
$\qquad$it is possible that $P$ | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\pounds\) | $\quad:\quad$\pounds
|
$\qquad$Pound Sterling | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\powerset {S}\) | $\quad:\quad$\powerset {S}
|
$\qquad$Power Set | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\PP\) | $\quad:\quad$\PP
|
$\qquad$that is: \mathcal P
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Pr\) | $\quad:\quad$\Pr
|
$\qquad$Probability Measure | |
| \(\pr_j\) | $\quad:\quad$\pr_j
|
$\qquad$Projection | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\prec\) | $\quad:\quad$\prec
|
||
| \(\precapprox\) | $\quad:\quad$\precapprox
|
$\quad$AMSsymbols | |
| \(\preccurlyeq\) | $\quad:\quad$\preccurlyeq
|
$\quad$AMSsymbols | |
| \(\preceq\) | $\quad:\quad$\preceq
|
||
| \(\precnapprox\) | $\quad:\quad$\precnapprox
|
$\quad$AMSsymbols | |
| \(\precneqq\) | $\quad:\quad$\precneqq
|
$\quad$AMSsymbols | |
| \(\precnsim\) | $\quad:\quad$\precnsim
|
$\quad$AMSsymbols | |
| \(\precsim\) | $\quad:\quad$\precsim
|
$\quad$AMSsymbols | |
| \(\Preimg {f}\) | $\quad:\quad$\Preimg {f}
|
$\qquad$Preimage of Mapping | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\prime\) | $\quad:\quad$\prime
|
||
| \(\prod\) | $\quad:\quad$\prod
|
||
| \(\map {\proj_\mathbf v} {\mathbf u}\) | $\quad:\quad$\map {\proj_\mathbf v} {\mathbf u}
|
$\qquad$Vector Projection | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\projlim\) | $\quad:\quad$\projlim
|
$\quad$AMSmath | |
| \(\propto\) | $\quad:\quad$\propto
|
||
| \(\Psi\) | $\quad:\quad$\Psi
|
||
| \(\psi\) | $\quad:\quad$\psi
|
||
| \(\PV\) | $\quad:\quad$\PV
|
$\qquad$Cauchy Principal Value | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
Q
| \(\Q\) | $\quad:\quad$\Q
|
$\qquad$Set of Rational Numbers | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\QQ\) | $\quad:\quad$\QQ
|
$\qquad$that is: \mathcal I
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(a \qquad b\) | $\quad:\quad$a \qquad b
|
||
| \(a \quad b\) | $\quad:\quad$a \quad b
|
R
| \(\R\) | $\quad:\quad$\R
|
$\qquad$Set of Real Numbers | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(a \raise 2pt b c\) | $\quad:\quad$a \raise 2pt b c
|
||
| \(\radians\) | $\quad:\quad$\radians
|
$\qquad$Radian | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Rad\) | $\quad:\quad$\Rad
|
$\qquad$Radical of Ideal of Ring | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\rangle\) | $\quad:\quad$\rangle
|
||
| \(30 \rankine\) | $\quad:\quad$30 \rankine
|
$\qquad$Degrees Rankine | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\rbrace\) | $\quad:\quad$\rbrace
|
||
| \(\rbrack\) | $\quad:\quad$\rbrack
|
||
| \(\rceil\) | $\quad:\quad$\rceil
|
||
| \(y \rd x\) | $\quad:\quad$y \rd x
|
$\qquad$Roman $\d$ for use in Integrals | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\rD\) | $\quad:\quad$\rD
|
$\qquad$Differential Operator | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(y \rdelta x\) | $\quad:\quad$y \rdelta x
|
$\qquad$Delta operator for use in sums | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\map \Re z\) | $\quad:\quad$\map \Re z
|
$\qquad$Real Part | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\relcomp {S} {A}\) | $\quad:\quad$\relcomp {S} {A}
|
$\qquad$Relative Complement | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\rem\) | $\quad:\quad$\rem
|
$\qquad$Remainder | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Res {f} {z_0}\) | $\quad:\quad$\Res {f} {z_0}
|
$\qquad$Residue | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\restriction\) | $\quad:\quad$\restriction
|
$\quad$AMSsymbols | |
| \(\rfloor\) | $\quad:\quad$\rfloor
|
||
| \(\rgroup\) | $\quad:\quad$\rgroup
|
||
| \(\rhd\) | $\quad:\quad$\rhd
|
$\quad$AMSsymbols | |
| \(\rho\) | $\quad:\quad$\rho
|
||
| \(\Rightarrow\) | $\quad:\quad$\Rightarrow
|
||
| \(\rightarrow\) | $\quad:\quad$\rightarrow
|
||
| \(\rightarrowtail\) | $\quad:\quad$\rightarrowtail
|
$\quad$AMSsymbols | |
| \(\rightharpoondown\) | $\quad:\quad$\rightharpoondown
|
||
| \(\rightharpoonup\) | $\quad:\quad$\rightharpoonup
|
||
| \(\rightleftarrows\) | $\quad:\quad$\rightleftarrows
|
$\quad$AMSsymbols | |
| \(\rightleftharpoons\) | $\quad:\quad$\rightleftharpoons
|
||
| \(\rightleftharpoons\) | $\quad:\quad$\rightleftharpoons
|
$\quad$AMSsymbols | |
| \(\rightparen {a + b + c}\) | $\quad:\quad$\rightparen {a + b + c}
|
$\qquad$Parenthesis (right only) | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\rightrightarrows\) | $\quad:\quad$\rightrightarrows
|
$\quad$AMSsymbols | |
| \(\rightset {a, b, c}\) | $\quad:\quad$\rightset {a, b, c}
|
$\qquad$Conventional set notation (right only) | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\rightsquigarrow\) | $\quad:\quad$\rightsquigarrow
|
$\quad$AMSsymbols | |
| \(\rightthreetimes\) | $\quad:\quad$\rightthreetimes
|
$\quad$AMSsymbols | |
| \(\risingdotseq\) | $\quad:\quad$\risingdotseq
|
$\quad$AMSsymbols | |
| \(a \mathrel {\rlap {/} {<} } b\) | $\quad:\quad$a \mathrel {\rlap {/} {<} } b
|
||
| \(\rm x\) | $\quad:\quad$\rm x
|
$\qquad$Roman font | |
| \(\rmoustache\) | $\quad:\quad$\rmoustache
|
||
| \(\Rng {f}\) | $\quad:\quad$\Rng {f}
|
$\qquad$Range of Mapping | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\root \of 3\) | $\quad:\quad$\root \of 3
|
$\qquad$Also see \sqrt
|
|
| \(\RR\) | $\quad:\quad$\RR
|
$\qquad$that is: \mathcal R
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Rrightarrow\) | $\quad:\quad$\Rrightarrow
|
$\quad$AMSsymbols | |
| \(\Rsh\) | $\quad:\quad$\Rsh
|
$\quad$AMSsymbols | |
| \(\rtimes\) | $\quad:\quad$\rtimes
|
$\quad$AMSsymbols | |
| \(a \Rule{3px} {1ex} {2ex} b\) | $\quad:\quad$a \Rule{3px} {1ex} {2ex} b
|
$\qquad$Compare \Space
|
$\quad$non-standard |
| \(\rVert\) | $\quad:\quad$\rVert
|
$\quad$AMSmath | |
| \(\rvert\) | $\quad:\quad$\rvert
|
$\quad$AMSmath |
S
| \(\S\) | $\quad:\quad$\S
|
||
| \(\scr a\) | $\quad:\quad$\scr a
|
||
| \(\scriptscriptstyle a\) | $\quad:\quad$\scriptscriptstyle a
|
||
| \(\scriptsize a\) | $\quad:\quad$\scriptsize a
|
||
| \(\scriptstyle a\) | $\quad:\quad$\scriptstyle a
|
||
| \(\searrow\) | $\quad:\quad$\searrow
|
||
| \(\sec\) | $\quad:\quad$\sec
|
$\qquad$Secant Function | |
| \(\sech\) | $\quad:\quad$\sech
|
$\qquad$Hyperbolic Secant | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Sech\) | $\quad:\quad$\Sech
|
$\qquad$Hyperbolic Secant | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(53 \seconds\) | $\quad:\quad$53 \seconds
|
$\qquad$Seconds of Angle or Seconds of Time | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\sequence {a_n}\) | $\quad:\quad$\sequence {a_n}
|
$\qquad$Sequence | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\set {x, y, z}\) | $\quad:\quad$\set {x, y, z}
|
$\qquad$Conventional set notation | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\setminus\) | $\quad:\quad$\setminus
|
$\qquad$Set Difference | |
| \(\sf a\) | $\quad:\quad$\sf a
|
||
| \(\sgn\) | $\quad:\quad$\sgn
|
$\qquad$Signum | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\sharp\) | $\quad:\quad$\sharp
|
||
| \(\ShiftedGeometric {p}\) | $\quad:\quad$\ShiftedGeometric {p}
|
$\qquad$Shifted Geometric Distribution | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\shillings\) | $\quad:\quad$\shillings
|
$\qquad$shillings | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\shortmid\) | $\quad:\quad$\shortmid
|
$\quad$AMSsymbols | |
| \(\shortparallel\) | $\quad:\quad$\shortparallel
|
$\quad$AMSsymbols | |
| \(\Si\) | $\quad:\quad$\Si
|
$\qquad$Sine Integral Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\sideset{_1^2}{_3^4}\sum\) | $\quad:\quad$\sideset{_1^2}{_3^4}\sum
|
$\quad$AMSmath | |
| \(\Sigma\) | $\quad:\quad$\Sigma
|
||
| \(\sigma\) | $\quad:\quad$\sigma
|
||
| \(\sim\) | $\quad:\quad$\sim
|
||
| \(\simeq\) | $\quad:\quad$\simeq
|
||
| \(\sin\) | $\quad:\quad$\sin
|
$\qquad$Sine | |
| \(\sinh\) | $\quad:\quad$\sinh
|
$\qquad$Hyperbolic Sine | |
| \(\Sinh\) | $\quad:\quad$\Sinh
|
$\qquad$Hyperbolic Sine | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\size {x}\) | $\quad:\quad$\size {x}
|
$\qquad$Absolute Value, and so on | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\skew 8 \tilde M\) | $\quad:\quad$\skew 8 \tilde M
|
||
| \(\SL {n, \R}\) | $\quad:\quad$\SL {n, \R}
|
$\qquad$Special Linear Group | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\small a\) | $\quad:\quad$\small a
|
||
| \(\smallfrown\) | $\quad:\quad$\smallfrown
|
$\quad$AMSsymbols | |
| \(\smallint\) | $\quad:\quad$\smallint
|
||
| \(\smallsetminus\) | $\quad:\quad$\smallsetminus
|
$\quad$AMSsymbols | |
| \(\smallsmile\) | $\quad:\quad$\smallsmile
|
$\quad$AMSsymbols | |
| \(\smile\) | $\quad:\quad$\smile
|
||
| \(\sn u\) | $\quad:\quad$\sn u
|
$\qquad$Elliptic Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(a \space b\) | $\quad:\quad$a \space b, a \ b
|
||
| \(a \Space {5px} {4ex} {2ex}^b_c d\) | $\quad:\quad$a \Space {5px} {4ex} {2ex}^b_c d
|
$\qquad$Compare \Rule
|
|
| \(\spadesuit\) | $\quad:\quad$\spadesuit
|
||
| \(\span\) | $\quad:\quad$\span
|
$\qquad$Linear Span | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Spec {R}\) | $\quad:\quad$\Spec {R}
|
$\qquad$Spectrum of Ring | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\sphericalangle\) | $\quad:\quad$\sphericalangle
|
$\quad$AMSsymbols | |
| \(\sqbrk {a}\) | $\quad:\quad$\sqbrk {a}
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\sqcap\) | $\quad:\quad$\sqcap
|
||
| \(\sqcup\) | $\quad:\quad$\sqcup
|
||
| \(\sqrt x\) | $\quad:\quad$\sqrt x
|
$\qquad$Square Root | |
| \(\sqrt [n] x\) | $\quad:\quad$\sqrt [n] x
|
$\qquad$$n$th Root | |
| \(\sqsubset\) | $\quad:\quad$\sqsubset
|
$\quad$AMSsymbols | |
| \(\sqsubseteq\) | $\quad:\quad$\sqsubseteq
|
||
| \(\sqsupset\) | $\quad:\quad$\sqsupset
|
$\quad$AMSsymbols | |
| \(\sqsupseteq\) | $\quad:\quad$\sqsupseteq
|
||
| \(\square\) | $\quad:\quad$\square
|
$\quad$AMSsymbols | |
| \(\SS\) | $\quad:\quad$\SS
|
$\qquad$that is: \mathcal S
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Stab x\) | $\quad:\quad$\Stab x
|
$\qquad$Stabilizer | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(a \stackrel {\rm def} = b\) | $\quad:\quad$a \stackrel {\rm def} = b
|
||
| \(\star\) | $\quad:\quad$\star
|
||
| \(\stratgame {N} {A_i} {\succsim_i}\) | $\quad:\quad$\stratgame {N} {A_i} {\succsim_i}
|
$\qquad$Strategic Game | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\struct {G, \circ}\) | $\quad:\quad$\struct {G, \circ}
|
$\qquad$Algebraic Structure | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\StudentT {k}\) | $\quad:\quad$\StudentT {k}
|
$\qquad$Student's t-Distribution | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\style{color:red} x\) | $\quad:\quad$\style{color:red} x
|
$\qquad$non-standard | $\quad$[HTML] |
| \(\SU {n}\) | $\quad:\quad$\SU {n}
|
$\qquad$Unimodular Unitary Group | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\subset\) | $\quad:\quad$\subset
|
$\qquad$Proper Subset (deprecated) | |
| \(\Subset\) | $\quad:\quad$\Subset
|
$\quad$AMSsymbols | |
| \(\subseteq\) | $\quad:\quad$\subseteq
|
$\qquad$Subset ($\mathsf{Pr} \infty \mathsf{fWiki}$ preferred) | |
| \(\subseteqq\) | $\quad:\quad$\subseteqq
|
$\qquad$Subset | $\quad$AMSsymbols |
| \(\subsetneq\) | $\quad:\quad$\subsetneq
|
$\qquad$Proper Subset ($\mathsf{Pr} \infty \mathsf{fWiki}$ preferred) | $\quad$AMSsymbols |
| \(\subsetneqq\) | $\quad:\quad$\subsetneqq
|
$\qquad$Proper Subset | $\quad$AMSsymbols |
| \(\substack {abc} \\ {xyz}\) | $\quad:\quad$\substack {abc} \\ {xyz}
|
$\quad$AMSmath | |
| \(\Succ\) | $\quad:\quad$\Succ
|
$\qquad$Successor Function | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\succ\) | $\quad:\quad$\succ
|
||
| \(\succapprox\) | $\quad:\quad$\succapprox
|
$\quad$AMSsymbols | |
| \(\succcurlyeq\) | $\quad:\quad$\succcurlyeq
|
$\quad$AMSsymbols | |
| \(\succeq\) | $\quad:\quad$\succeq
|
||
| \(\succnapprox\) | $\quad:\quad$\succnapprox
|
$\quad$AMSsymbols | |
| \(\succneqq\) | $\quad:\quad$\succneqq
|
$\quad$AMSsymbols | |
| \(\succnsim\) | $\quad:\quad$\succnsim
|
$\quad$AMSsymbols | |
| \(\succsim\) | $\quad:\quad$\succsim
|
$\quad$AMSsymbols | |
| \(\sum\) | $\quad:\quad$\sum
|
||
| \(\sup\) | $\quad:\quad$\sup
|
||
| \(\supp\) | $\quad:\quad$\supp
|
$\qquad$Support | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\supset\) | $\quad:\quad$\supset
|
$\qquad$Proper Superset (deprecated) | |
| \(\Supset\) | $\quad:\quad$\Supset
|
$\quad$AMSsymbols | |
| \(\supseteq\) | $\quad:\quad$\supseteq
|
$\qquad$Superset ($\mathsf{Pr} \infty \mathsf{fWiki}$ preferred) | |
| \(\supseteqq\) | $\quad:\quad$\supseteqq
|
$\qquad$Superset | $\quad$AMSsymbols |
| \(\supsetneq\) | $\quad:\quad$\supsetneq
|
$\qquad$Proper Superset ($\mathsf{Pr} \infty \mathsf{fWiki}$ preferred) | $\quad$AMSsymbols |
| \(\supsetneqq\) | $\quad:\quad$\supsetneqq
|
$\qquad$Proper Superset | $\quad$AMSsymbols |
| \(\surd x\) | $\quad:\quad$\surd x
|
$\qquad$Square Root: also see \sqrt
|
|
| \(\swarrow\) | $\quad:\quad$\swarrow
|
||
| \(\Syl {p} {N}\) | $\quad:\quad$\Syl {p} {N}
|
$\qquad$Sylow $p$-Subgroup | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\symdif\) | $\quad:\quad$\symdif
|
$\qquad$Symmetric Difference | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
T
| \(\T\) | $\quad:\quad$\T
|
$\qquad$True | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\tan\) | $\quad:\quad$\tan
|
$\qquad$Tangent | |
| \(\tanh\) | $\quad:\quad$\tanh
|
$\qquad$Hyperbolic Tangent | |
| \(\Tanh\) | $\quad:\quad$\Tanh
|
$\qquad$Hyperbolic Tangent | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\tau\) | $\quad:\quad$\tau
|
||
| \(\tbinom a b\) | $\quad:\quad$\tbinom a b
|
$\quad$AMSmath | |
| \(\TeX\) | $\quad:\quad$\TeX
|
||
| \(\text a\) | $\quad:\quad$\text a
|
||
| \(\textbf a\) | $\quad:\quad$\textbf a
|
||
| \(\textit a\) | $\quad:\quad$\textit a
|
||
| \(\textrm a\) | $\quad:\quad$\textrm a
|
||
| \(\textstyle a\) | $\quad:\quad$\textstyle a
|
||
| \(\tfrac a b\) | $\quad:\quad$\tfrac a b
|
$\quad$AMSmath | |
| \(\therefore\) | $\quad:\quad$\therefore
|
$\quad$AMSsymbols | |
| \(\Theta\) | $\quad:\quad$\Theta
|
||
| \(\theta\) | $\quad:\quad$\theta
|
||
| \(\thickapprox\) | $\quad:\quad$\thickapprox
|
$\quad$AMSsymbols | |
| \(\thicksim\) | $\quad:\quad$\thicksim
|
$\quad$AMSsymbols | |
| \(a \thinspace b\) | $\quad:\quad$a \thinspace b, a \, b
|
||
| \(\tilde a\) | $\quad:\quad$\tilde a
|
||
| \(\times\) | $\quad:\quad$\times
|
||
| \(\tiny a\) | $\quad:\quad$\tiny a
|
||
| \(\Tiny a\) | $\quad:\quad$\Tiny a
|
$\qquad$non-standard | |
| \(\to\) | $\quad:\quad$\to
|
||
| \(\top\) | $\quad:\quad$\top
|
||
| \(\tr\) | $\quad:\quad$\tr
|
$\qquad$Trace | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\triangle\) | $\quad:\quad$\triangle
|
||
| \(\triangledown\) | $\quad:\quad$\triangledown
|
$\quad$AMSsymbols | |
| \(\triangleleft\) | $\quad:\quad$\triangleleft
|
||
| \(\trianglelefteq\) | $\quad:\quad$\trianglelefteq
|
$\quad$AMSsymbols | |
| \(\triangleq\) | $\quad:\quad$\triangleq
|
$\quad$AMSsymbols | |
| \(\triangleright\) | $\quad:\quad$\triangleright
|
||
| \(\trianglerighteq\) | $\quad:\quad$\trianglerighteq
|
$\quad$AMSsymbols | |
| \(\TT\) | $\quad:\quad$\TT
|
$\qquad$that is: \mathcal T
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\tt a\) | $\quad:\quad$\tt a
|
||
| \(\tuple {a, b, c}\) | $\quad:\quad$\tuple {a, b, c}
|
$\qquad$Ordered Tuple | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\twoheadleftarrow\) | $\quad:\quad$\twoheadleftarrow
|
$\quad$AMSsymbols | |
| \(\twoheadrightarrow\) | $\quad:\quad$\twoheadrightarrow
|
$\quad$AMSsymbols |
U
| \(\ulcorner\) | $\quad:\quad$\ulcorner
|
$\quad$AMSsymbols | |
| \(\underbrace {abcde} \) | $\quad:\quad$\underbrace {abcde}
|
||
| \(\underleftarrow {abcde} \) | $\quad:\quad$\underleftarrow {abcde}
|
||
| \(\underleftrightarrow {abcde} \) | $\quad:\quad$\underleftrightarrow {abcde}
|
||
| \(\underline {abcde} \) | $\quad:\quad$\underline {abcde}
|
||
| \(\underrightarrow {abcde} \) | $\quad:\quad$\underrightarrow {abcde}
|
||
| \(\underset {abc} {xyz} \) | $\quad:\quad$\underset {abc} {xyz}
|
||
| \(\unicode{x263a}\) | $\quad:\quad$\unicode{x263a}
|
$\qquad$non-standard | $\quad$[unicode] |
| \(\unlhd\) | $\quad:\quad$\unlhd
|
$\quad$AMSsymbols | |
| \(\unrhd\) | $\quad:\quad$\unrhd
|
$\quad$AMSsymbols | |
| \(\Uparrow\) | $\quad:\quad$\Uparrow
|
||
| \(\uparrow\) | $\quad:\quad$\uparrow
|
||
| \(\Updownarrow\) | $\quad:\quad$\Updownarrow
|
||
| \(\updownarrow\) | $\quad:\quad$\updownarrow
|
||
| \(\upharpoonleft\) | $\quad:\quad$\upharpoonleft
|
$\quad$AMSsymbols | |
| \(\upharpoonright\) | $\quad:\quad$\upharpoonright
|
$\quad$AMSsymbols | |
| \(\uplus\) | $\quad:\quad$\uplus
|
||
| \(\upperadjoint {\mathbf J}\) | $\quad:\quad$\upperadjoint {\mathbf J}
|
$\qquad$Galois Connections | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\root 3 \uproot 2 \of x\) | $\quad:\quad$\root 3 \uproot 2 \of x
|
||
| \(\Upsilon\) | $\quad:\quad$\Upsilon
|
||
| \(\upsilon\) | $\quad:\quad$\upsilon
|
||
| \(\upuparrows\) | $\quad:\quad$\upuparrows
|
$\quad$AMSsymbols | |
| \(\UU\) | $\quad:\quad$\UU
|
$\qquad$that is: \mathcal U
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\urcorner\) | $\quad:\quad$\urcorner
|
$\quad$AMSsymbols |
V
| \(\valueat {\dfrac {\delta y} {\delta x} } {x \mathop = \xi}\) | $\quad:\quad$\valueat {\dfrac {\delta y} {\delta x} } {x \mathop = \xi}
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ | |
| \(\var {X}\) | $\quad:\quad$\var {X}
|
$\qquad$Variance | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\varDelta\) | $\quad:\quad$\varDelta
|
$\quad$AMSsymbols | |
| \(\varepsilon\) | $\quad:\quad$\varepsilon
|
||
| \(\varGamma\) | $\quad:\quad$\varGamma
|
$\quad$AMSsymbols | |
| \(\varinjlim\) | $\quad:\quad$\varinjlim
|
$\quad$AMSmath | |
| \(\varkappa\) | $\quad:\quad$\varkappa
|
$\quad$AMSsymbols | |
| \(\varLambda\) | $\quad:\quad$\varLambda
|
$\quad$AMSsymbols | |
| \(\varliminf\) | $\quad:\quad$\varliminf
|
$\quad$AMSmath | |
| \(\varlimsup\) | $\quad:\quad$\varlimsup
|
$\quad$AMSmath | |
| \(\varnothing\) | $\quad:\quad$\varnothing
|
$\quad$AMSsymbols | |
| \(\varOmega\) | $\quad:\quad$\varOmega
|
$\quad$AMSsymbols | |
| \(\varphi\) | $\quad:\quad$\varphi
|
||
| \(\varPhi\) | $\quad:\quad$\varPhi
|
$\quad$AMSsymbols | |
| \(\varpi\) | $\quad:\quad$\varpi
|
||
| \(\varPi\) | $\quad:\quad$\varPi
|
$\quad$AMSsymbols | |
| \(\varprojlim\) | $\quad:\quad$\varprojlim
|
$\quad$AMSmath | |
| \(\varpropto\) | $\quad:\quad$\varpropto
|
$\quad$AMSsymbols | |
| \(\varPsi\) | $\quad:\quad$\varPsi
|
$\quad$AMSsymbols | |
| \(\varrho\) | $\quad:\quad$\varrho
|
||
| \(\varsigma\) | $\quad:\quad$\varsigma
|
||
| \(\varSigma\) | $\quad:\quad$\varSigma
|
$\quad$AMSsymbols | |
| \(\varsubsetneq\) | $\quad:\quad$\varsubsetneq
|
$\quad$AMSsymbols | |
| \(\varsubsetneqq\) | $\quad:\quad$\varsubsetneqq
|
$\quad$AMSsymbols | |
| \(\varsupsetneq\) | $\quad:\quad$\varsupsetneq
|
$\quad$AMSsymbols | |
| \(\varsupsetneqq\) | $\quad:\quad$\varsupsetneqq
|
$\quad$AMSsymbols | |
| \(\vartheta\) | $\quad:\quad$\vartheta
|
||
| \(\varTheta\) | $\quad:\quad$\varTheta
|
$\quad$AMSsymbols | |
| \(\vartriangle\) | $\quad:\quad$\vartriangle
|
$\quad$AMSsymbols | |
| \(\vartriangleleft\) | $\quad:\quad$\vartriangleleft
|
$\quad$AMSsymbols | |
| \(\vartriangleright\) | $\quad:\quad$\vartriangleright
|
$\quad$AMSsymbols | |
| \(\varUpsilon\) | $\quad:\quad$\varUpsilon
|
$\quad$AMSsymbols | |
| \(\varXi\) | $\quad:\quad$\varXi
|
$\quad$AMSsymbols | |
| \(\vdash\) | $\quad:\quad$\vdash
|
||
| \(\Vdash\) | $\quad:\quad$\Vdash
|
$\quad$AMSsymbols | |
| \(\vDash\) | $\quad:\quad$\vDash
|
$\quad$AMSsymbols | |
| \(\vdots\) | $\quad:\quad$\vdots
|
||
| \(\vec x\) | $\quad:\quad$\vec x
|
||
| \(\vee\) | $\quad:\quad$\vee
|
||
| \(\veebar\) | $\quad:\quad$\veebar
|
$\quad$AMSsymbols | |
| \(\verb*$x^2 \sqrt y$*\) | $\quad:\quad$\verb*$x^2 \sqrt y$*
|
$\quad$[verb] | |
| \(\vers \theta\) | $\quad:\quad$\vers \theta
|
$\qquad$Versed Sine | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Vert\) | $\quad:\quad$\Vert
|
||
| \(\vert\) | $\quad:\quad$\vert
|
||
| \(\VV\) | $\quad:\quad$\VV
|
$\qquad$that is: \mathcal V
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\Vvdash\) | $\quad:\quad$\Vvdash
|
$\quad$AMSsymbols |
W
| \(\weakconv\) | $\quad:\quad$\weakconv
|
$\qquad$Weak Convergence | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\weakstarconv\) | $\quad:\quad$\weakstarconv
|
$\qquad$Weak-$*$ Convergence | $\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\wedge\) | $\quad:\quad$\wedge
|
||
| \(\widehat {xyz} \) | $\quad:\quad$\widehat {xyz}
|
||
| \(\widetilde {xyz} \) | $\quad:\quad$\widetilde {xyz}
|
||
| \(\wp\) | $\quad:\quad$\wp
|
||
| \(\wr\) | $\quad:\quad$\wr
|
||
| \(\WW\) | $\quad:\quad$\WW
|
$\qquad$that is: \mathcal W
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
X
| \(\Xi\) | $\quad:\quad$\Xi
|
||
| \(\xi\) | $\quad:\quad$\xi
|
||
| \(\xleftarrow {\text {extending} }\) | $\quad:\quad$\xleftarrow {\text {extending} }
|
$\quad$AMSmath | |
| \(\xrightarrow {\text {extending} }\) | $\quad:\quad$\xrightarrow {\text {extending} }
|
$\quad$AMSmath | |
| \(\XX\) | $\quad:\quad$\XX
|
$\qquad$that is: \mathcal X
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
Y
| \(\yen\) | $\quad:\quad$\yen
|
||
| \(\YY\) | $\quad:\quad$\YY
|
$\qquad$that is: \mathcal Y
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
Z
| \(\Z\) | $\quad:\quad$\Z
|
$\qquad$Set of Integers | |
| \(\ZZ\) | $\quad:\quad$\ZZ
|
$\qquad$that is: \mathcal Z
|
$\quad$Custom $\mathsf{Pr} \infty \mathsf{fWiki}$ |
| \(\zeta\) | $\quad:\quad$\zeta
|
$\mathsf{Pr} \infty \mathsf{fWiki}$ Specific
| \(\AA\) | $\quad:\quad$\AA
|
$\qquad$that is: \mathcal A
|
|
| \(\Add\) | $\quad:\quad$\Add
|
$\qquad$Addition as a Primitive Recursive Function | |
| \(\adj {\mathbf A}\) | $\quad:\quad$\adj {\mathbf A}
|
$\qquad$Adjugate Matrix | |
| \(\map \Ai {x}\) | $\quad:\quad$\map \Ai {x}
|
$\qquad$Airy Function of the First Kind | |
| \(\am z\) | $\quad:\quad$\am z
|
$\qquad$Amplitude | |
| \(\arccot\) | $\quad:\quad$\arccot
|
$\qquad$Arccotangent | |
| \(\arccsc\) | $\quad:\quad$\arccsc
|
$\qquad$Arccosecant | |
| \(\arcosh\) | $\quad:\quad$\arcosh
|
$\qquad$Area Hyperbolic Cosine | |
| \(\Arcosh\) | $\quad:\quad$\Arcosh
|
$\qquad$Complex Area Hyperbolic Cosine | |
| \(\arcoth\) | $\quad:\quad$\arcoth
|
$\qquad$Area Hyperbolic Cotangent | |
| \(\Arcoth\) | $\quad:\quad$\Arcoth
|
$\qquad$Complex Area Hyperbolic Cotangent | |
| \(\arcsch\) | $\quad:\quad$\arcsch
|
$\qquad$Area Hyperbolic Cosecant | |
| \(\Arcsch\) | $\quad:\quad$\Arcsch
|
$\qquad$Complex Area Hyperbolic Cosecant | |
| \(\arcsec\) | $\quad:\quad$\arcsec
|
$\qquad$Arcsecant | |
| \(\arsech\) | $\quad:\quad$\arsech
|
$\qquad$Area Hyperbolic Secant | |
| \(\Arsech\) | $\quad:\quad$\Arsech
|
$\qquad$Complex Area Hyperbolic Secant | |
| \(\arsinh\) | $\quad:\quad$\arsinh
|
$\qquad$Area Hyperbolic Sine | |
| \(\Arsinh\) | $\quad:\quad$\Arsinh
|
$\qquad$Complex Area Hyperbolic Sine | |
| \(\artanh\) | $\quad:\quad$\artanh
|
$\qquad$Area Hyperbolic Tangent | |
| \(\Artanh\) | $\quad:\quad$\Artanh
|
$\qquad$Complex Area Hyperbolic Tangent | |
| \(\Area\) | $\quad:\quad$\Area
|
$\qquad$Area of Plane Figure | |
| \(\Arg z\) | $\quad:\quad$\Arg z
|
$\qquad$Principal Argument of Complex Number | |
| \(\Aut {S}\) | $\quad:\quad$\Aut {S}
|
$\qquad$Automorphism Group | |
| \(\BB\) | $\quad:\quad$\BB
|
$\qquad$that is: \mathcal B
|
|
| \(\Bei\) | $\quad:\quad$\Bei
|
$\qquad$Bei Function | |
| \(\Ber\) | $\quad:\quad$\Ber
|
$\qquad$Ber Function | |
| \(\Bernoulli {p}\) | $\quad:\quad$\Bernoulli {p}
|
$\qquad$Bernoulli Distribution | |
| \(\BetaDist {\alpha} {\beta}\) | $\quad:\quad$\BetaDist {\alpha} {\beta}
|
$\qquad$Beta Distribution | |
| \(\bigintlimits {\map f s} {s \mathop = 0} {s \mathop = a}\) | $\quad:\quad$\bigintlimits {\map f s} {s \mathop = 0} {s \mathop = a}
|
$\qquad$Limits of Integration | |
| \(\bigsize {x}\) | $\quad:\quad$\bigsize {x}
|
$\qquad$Absolute Value | |
| \(\bigvalueat {\delta x} {x \mathop = x_j} \) | $\quad:\quad$\bigvalueat {\delta x} {x \mathop = x_j}
|
||
| \(\Binomial {n} {p}\) | $\quad:\quad$\Binomial {n} {p}
|
$\qquad$Binomial Distribution | |
| \(\braket {a} {b}\) | $\quad:\quad$\braket {a} {b}
|
$\qquad$Dirac Notation | |
| \(\bsalpha\) | $\quad:\quad$\bsalpha
|
||
| \(\bsbeta\) | $\quad:\quad$\bsbeta
|
||
| \(\bschi\) | $\quad:\quad$\bschi
|
||
| \(\bsDelta\) | $\quad:\quad$\bsDelta
|
$\qquad$a vector '$\Delta$' | |
| \(\bsdelta\) | $\quad:\quad$\bsdelta
|
||
| \(\bsepsilon\) | $\quad:\quad$\bsepsilon
|
||
| \(\bseta\) | $\quad:\quad$\bseta
|
||
| \(\bsgamma\) | $\quad:\quad$\bsgamma
|
||
| \(\bsiota\) | $\quad:\quad$\bsiota
|
||
| \(\bskappa\) | $\quad:\quad$\bskappa
|
||
| \(\bslambda\) | $\quad:\quad$\bslambda
|
||
| \(\bsmu\) | $\quad:\quad$\bsmu
|
||
| \(\bsnu\) | $\quad:\quad$\bsnu
|
||
| \(\bsomega\) | $\quad:\quad$\bsomega
|
||
| \(\bsomicron\) | $\quad:\quad$\bsomicron
|
||
| \(\bsone\) | $\quad:\quad$\bsone
|
$\qquad$vector of ones | |
| \(\bsphi\) | $\quad:\quad$\bsphi
|
||
| \(\bspi\) | $\quad:\quad$\bspi
|
||
| \(\bspsi\) | $\quad:\quad$\bspsi
|
||
| \(\bsrho\) | $\quad:\quad$\bsrho
|
||
| \(\bssigma\) | $\quad:\quad$\bssigma
|
||
| \(\bst\) | $\quad:\quad$\bst
|
$\qquad$a vector 't' | |
| \(\bstau\) | $\quad:\quad$\bstau
|
||
| \(\bstheta\) | $\quad:\quad$\bstheta
|
||
| \(\bsupsilon\) | $\quad:\quad$\bsupsilon
|
||
| \(\bsv\) | $\quad:\quad$\bsv
|
$\qquad$a vector 'v' | |
| \(\bsw\) | $\quad:\quad$\bsw
|
$\qquad$a vector 'w' | |
| \(\bsx\) | $\quad:\quad$\bsx
|
$\qquad$a vector 'x' | |
| \(\bsxi\) | $\quad:\quad$\bsxi
|
||
| \(\bsy\) | $\quad:\quad$\bsy
|
$\qquad$a vector 'y' | |
| \(\bsz\) | $\quad:\quad$\bsz
|
$\qquad$a vector 'z' | |
| \(\bszero\) | $\quad:\quad$\bszero
|
$\qquad$vector of zeros | |
| \(\bszeta\) | $\quad:\quad$\bszeta
|
||
| \(\map \Card {S}\) | $\quad:\quad$\map \Card {S}
|
$\qquad$Cardinality | |
| \(\card {S}\) | $\quad:\quad$\card {S}
|
$\qquad$Cardinality | |
| \(\Cauchy {x_0} {\gamma}\) | $\quad:\quad$\Cauchy {x_0} {\gamma}
|
$\qquad$Cauchy Distribution | |
| \(\CC\) | $\quad:\quad$\CC
|
$\qquad$that is: \mathcal C
|
|
| \(\Cdm {f}\) | $\quad:\quad$\Cdm {f}
|
$\qquad$Codomain of Mapping | |
| \(\ceiling {11.98}\) | $\quad:\quad$\ceiling {11.98}
|
$\qquad$Ceiling Function | |
| \(30 \cels\) | $\quad:\quad$30 \cels
|
$\qquad$Degrees Celsius | |
| \(15 \cents\) | $\quad:\quad$15 \cents
|
$\qquad$Cent | |
| \(\Char {R}\) | $\quad:\quad$\Char {R}
|
$\qquad$Characteristic of Ring, etc. | |
| \(\Ci\) | $\quad:\quad$\Ci
|
$\qquad$Cosine Integral Function | |
| \(\cis \theta\) | $\quad:\quad$\cis \theta
|
$\qquad$$\cos \theta + i \sin \theta$ | |
| \(\map \cl {S}\) | $\quad:\quad$\map \cl {S}
|
$\qquad$Closure (Topology) | |
| \(\closedint {a} {b}\) | $\quad:\quad$\closedint {a} {b}
|
$\qquad$Closed Interval | |
| \(\closedrect {\mathbf a_1} {\mathbf a_2}\) | $\quad:\quad$\closedrect {\mathbf a_1} {\mathbf a_2}
|
$\qquad$Closed Rectangle | |
| \(\cmod {z^2}\) | $\quad:\quad$\cmod {z^2}
|
$\qquad$Complex Modulus | |
| \(\cn u\) | $\quad:\quad$\cn u
|
$\qquad$Elliptic Function | |
| \(\condprob {A} {B}\) | $\quad:\quad$\condprob {A} {B}
|
$\qquad$Conditional Probability | |
| \(\conjclass {x}\) | $\quad:\quad$\conjclass {x}
|
$\qquad$Conjugacy Class | |
| \(\cont {f}\) | $\quad:\quad$\cont {f}
|
$\qquad$Content of Polynomial | |
| \(\ContinuousUniform {a} {b}\) | $\quad:\quad$\ContinuousUniform {a} {b}
|
$\qquad$Continuous Uniform Distribution | |
| \(\cosec\) | $\quad:\quad$\cosec
|
$\qquad$Cosecant (alternative form) | |
| \(\Cosh\) | $\quad:\quad$\Cosh
|
$\qquad$Hyperbolic Cosine | |
| \(\Coth\) | $\quad:\quad$\Coth
|
$\qquad$Hyperbolic Cotangent | |
| \(\cov {X, Y}\) | $\quad:\quad$\cov {X, Y}
|
$\qquad$Covariance | |
| \(\csch\) | $\quad:\quad$\csch
|
$\qquad$Hyperbolic Cosecant | |
| \(\Csch\) | $\quad:\quad$\Csch
|
$\qquad$Hyperbolic Cosecant | |
| \(\curl\) | $\quad:\quad$\curl
|
$\qquad$Curl Operator | |
| \(\DD\) | $\quad:\quad$\DD
|
$\qquad$that is: \mathcal D
|
|
| \(\dfrac {\d x} {\d y}\) | $\quad:\quad$\dfrac {\d x} {\d y}
|
$\qquad$Roman $\d$ for Derivatives | |
| \(30 \degrees\) | $\quad:\quad$30 \degrees
|
$\qquad$Degrees of Angle | |
| \(\diam\) | $\quad:\quad$\diam
|
$\qquad$Diameter | |
| \(\Dic n\) | $\quad:\quad$\Dic n
|
$\qquad$Dicyclic Group | |
| \(\DiscreteUniform {n}\) | $\quad:\quad$\DiscreteUniform {n}
|
$\qquad$Discrete Uniform Distribution | |
| \(a \divides b\) | $\quad:\quad$a \divides b
|
$\qquad$Divisibility | |
| \(\dn u\) | $\quad:\quad$\dn u
|
$\qquad$Elliptic Function | |
| \(\Dom {f}\) | $\quad:\quad$\Dom {f}
|
$\qquad$Domain of Mapping | |
| \(\dr {a}\) | $\quad:\quad$\dr {a}
|
$\qquad$Digital Root | |
| \(\E\) | $\quad:\quad$\E
|
$\qquad$Elementary Charge | |
| \(\EE\) | $\quad:\quad$\EE
|
$\qquad$that is: \mathcal E
|
|
| \(\Ei\) | $\quad:\quad$\Ei
|
$\qquad$Exponential Integral Function | |
| \(\empty\) | $\quad:\quad$\empty
|
$\qquad$Empty Set | |
| \(\eqclass {x} {\RR}\) | $\quad:\quad$\eqclass {x} {\RR}
|
$\qquad$Equivalence Class | |
| \(\erf\) | $\quad:\quad$\erf
|
$\qquad$Error Function | |
| \(\erfc\) | $\quad:\quad$\erfc
|
$\qquad$Complementary Error Function | |
| \(\expect {X}\) | $\quad:\quad$\expect {X}
|
$\qquad$Expectation | |
| \(\Exponential {\beta}\) | $\quad:\quad$\Exponential {\beta}
|
$\qquad$Exponential Distribution | |
| \(\Ext {\gamma}\) | $\quad:\quad$\Ext {\gamma}
|
$\qquad$Exterior | |
| \(\F\) | $\quad:\quad$\F
|
$\qquad$False | |
| \(30 \fahr\) | $\quad:\quad$30 \fahr
|
$\qquad$Degrees Fahrenheit | |
| \(\family {S_i}\) | $\quad:\quad$\family {S_i}
|
$\qquad$Indexed Family | |
| \(\FF\) | $\quad:\quad$\FF
|
$\qquad$that is: \mathcal F
|
|
| \(\Field {\RR} \) | $\quad:\quad$\Field {\RR}
|
||
| \(\Fix {\pi}\) | $\quad:\quad$\Fix {\pi}
|
$\qquad$Set of Fixed Elements | |
| \(\floor {11.98}\) | $\quad:\quad$\floor {11.98}
|
$\qquad$Floor Function | |
| \(\fractpart {x}\) | $\quad:\quad$\fractpart {x}
|
$\qquad$Fractional Part | |
| \(\map \Frob {R}\) | $\quad:\quad$\map \Frob {R}
|
$\qquad$Frobenius Endomorphism | |
| \(\Gal {S}\) | $\quad:\quad$\Gal {S}
|
$\qquad$Galois Group | |
| \(\Gaussian {\mu} {\sigma^2}\) | $\quad:\quad$\Gaussian {\mu} {\sigma^2}
|
$\qquad$Normal Distribution | |
| \(\gen {S}\) | $\quad:\quad$\gen {S}
|
$\qquad$Generator | |
| \(\Geometric {p}\) | $\quad:\quad$\Geometric {p}
|
$\qquad$Geometric Distribution | |
| \(\GF\) | $\quad:\quad$\GF
|
$\qquad$Galois Field | |
| \(\GG\) | $\quad:\quad$\GG
|
$\qquad$that is: \mathcal G
|
|
| \(\GL {n, \R}\) | $\quad:\quad$\GL {n, \R}
|
$\qquad$General Linear Group | |
| \(\grad {p}\) | $\quad:\quad$\grad {p}
|
$\qquad$Gradient | |
| \(\harm {r} {z}\) | $\quad:\quad$\harm {r} {z}
|
$\qquad$General Harmonic Numbers | |
| \(\hav \theta\) | $\quad:\quad$\hav \theta
|
$\qquad$Haversine | |
| \(\hcf\) | $\quad:\quad$\hcf
|
$\qquad$Highest Common Factor | |
| \(\H\) | $\quad:\quad$\H
|
$\qquad$Set of Quaternions | |
| \(\HH\) | $\quad:\quad$\HH
|
$\qquad$Hilbert Space | |
| \(\hointl {a} {b}\) | $\quad:\quad$\hointl {a} {b}
|
$\qquad$Left Half-Open Interval | |
| \(\hointr {a} {b}\) | $\quad:\quad$\hointr {a} {b}
|
$\qquad$Right Half-Open Interval | |
| \(\horectl {\mathbf a} {\mathbf b}\) | $\quad:\quad$\horectl {\mathbf a} {\mathbf b}
|
$\qquad$Half-Open Rectangle (on the left) | |
| \(\horectr {\mathbf c} {\mathbf d}\) | $\quad:\quad$\horectr {\mathbf c} {\mathbf d}
|
$\qquad$Half-Open Rectangle (on the right) | |
| \(\ideal {a}\) | $\quad:\quad$\ideal {a}
|
$\qquad$Ideal of Ring | |
| \(\II\) | $\quad:\quad$\II
|
$\qquad$that is: \mathcal I
|
|
| \(\map \Im z\) | $\quad:\quad$\map \Im z
|
$\qquad$Imaginary Part | |
| \(\Img {f}\) | $\quad:\quad$\Img {f}
|
$\qquad$Image of Mapping | |
| \(\index {G} {H}\) | $\quad:\quad$\index {G} {H}
|
$\qquad$Index of Subgroup | |
| \(\inj\) | $\quad:\quad$\inj
|
$\qquad$Canonical Injection | |
| \(\Inn {S}\) | $\quad:\quad$\Inn {S}
|
$\qquad$Group of Inner Automorphisms | |
| \(\innerprod {x} {y}\) | $\quad:\quad$\innerprod {x} {y}
|
$\qquad$Inner Product | |
| \(\Int {\gamma}\) | $\quad:\quad$\Int {\gamma}
|
$\qquad$Interior | |
| \(\intlimits {\dfrac {\map f s} s} {s \mathop = 1} {s \mathop = a}\) | $\quad:\quad$\intlimits {\dfrac {\map f s} s} {s \mathop = 1} {s \mathop = a}
|
$\qquad$Limits of Integration | |
| \(\inv {f} {x}\) | $\quad:\quad$\inv {f} {x}
|
$\qquad$Inverse Mapping | |
| \(\invlaptrans {F}\) | $\quad:\quad$\invlaptrans {F}
|
$\qquad$Inverse Laplace Transform | |
| \(\JJ\) | $\quad:\quad$\JJ
|
$\qquad$that is: \mathcal J
|
|
| \(\Kei\) | $\quad:\quad$\Kei
|
$\qquad$Kei Function | |
| \(\Ker\) | $\quad:\quad$\Ker
|
$\qquad$Ker Function | |
| \(\KK\) | $\quad:\quad$\KK
|
$\qquad$that is: \mathcal K
|
|
| \(\laptrans {f}\) | $\quad:\quad$\laptrans {f}
|
$\qquad$Laplace Transform | |
| \(\lcm \set {x, y, z}\) | $\quad:\quad$\lcm \set {x, y, z}
|
$\qquad$Lowest Common Multiple | |
| \(\leadstoandfrom\) | $\quad:\quad$\leadstoandfrom
|
||
| \(\leftset {a, b, c}\) | $\quad:\quad$\leftset {a, b, c}
|
$\qquad$Conventional set notation (left only) | |
| \(\leftparen {a + b + c}\) | $\quad:\quad$\leftparen {a + b + c}
|
$\qquad$Parenthesis (left only) | |
| \(\map \len {AB}\) | $\quad:\quad$\map \len {AB}
|
$\qquad$Length Function: various | |
| \(\Li\) | $\quad:\quad$\Li
|
$\qquad$Eulerian Logarithmic Integral | |
| \(\li\) | $\quad:\quad$\li
|
$\qquad$Logarithmic Integral | |
| \(\LL\) | $\quad:\quad$\LL
|
$\qquad$that is: \mathcal L
|
|
| \(\Ln\) | $\quad:\quad$\Ln
|
$\qquad$Principal Branch of Complex Natural Logarithm | |
| \(\Log\) | $\quad:\quad$\Log
|
$\qquad$Principal Branch of Complex Natural Logarithm | |
| \(\loweradjoint {\mathbf J}\) | $\quad:\quad$\loweradjoint {\mathbf J}
|
$\qquad$Galois Connections | |
| \(\map {f} {x}\) | $\quad:\quad$\map {f} {x}
|
$\qquad$Mapping or Function | |
| \(\meta {metasymbol}\) | $\quad:\quad$\meta {metasymbol}
|
$\qquad$Metasymbol | |
| \(27 \minutes\) | $\quad:\quad$27 \minutes
|
$\qquad$Minutes of Angle or Minutes of Time | |
| \(\MM\) | $\quad:\quad$\MM
|
$\qquad$that is: \mathcal M
|
|
| \(\Mult\) | $\quad:\quad$\Mult
|
$\qquad$Multiplication as a Primitive Recursive Function | |
| \(\multiset {a, b, c}\) | $\quad:\quad$\multiset {a, b, c}
|
$\qquad$Multiset | |
| \(\map \nec P\) | $\quad:\quad$\map \nec P
|
$\qquad$it is necessary that $P$ | |
| \(\NegativeBinomial {n} {p}\) | $\quad:\quad$\NegativeBinomial {n} {p}
|
$\qquad$Negative Binomial Distribution | |
| \(\Nil {R}\) | $\quad:\quad$\Nil {R}
|
$\qquad$Nilradical of Ring | |
| \(\nint {11.98}\) | $\quad:\quad$\nint {11.98}
|
$\qquad$Nearest Integer Function | |
| \(\NN\) | $\quad:\quad$\NN
|
$\qquad$that is: \mathcal N
|
|
| \(\norm {z^2}\) | $\quad:\quad$\norm {z^2}
|
$\qquad$Norm | |
| \(\O\) | $\quad:\quad$\O
|
$\qquad$Empty Set | |
| \(\OO\) | $\quad:\quad$\OO
|
$\qquad$that is: \mathcal O
|
|
| \(\oo\) | $\quad:\quad$\oo
|
$\qquad$that is: \mathcal o
|
|
| \(\oldpence\) | $\quad:\quad$\oldpence
|
$\qquad$old pence | |
| \(\On\) | $\quad:\quad$\On
|
$\qquad$Class of All Ordinals | |
| \(\openint {a} {b}\) | $\quad:\quad$\openint {a} {b}
|
$\qquad$Open Interval | |
| \(\openrect {\mathbf a_1} {\mathbf a_2}\) | $\quad:\quad$\openrect {\mathbf a_1} {\mathbf a_2}
|
$\qquad$Open Rectangle | |
| \(\Orb S\) | $\quad:\quad$\Orb S
|
$\qquad$Orbit | |
| \(\Ord {S}\) | $\quad:\quad$\Ord {S}
|
$\qquad$$S$ is an Ordinal | |
| \(\order {G}\) | $\quad:\quad$\order {G}
|
$\qquad$Order of Structure, and so on | |
| \(\ot\) | $\quad:\quad$\ot
|
$\qquad$Order Type | |
| \(\Out {G}\) | $\quad:\quad$\Out {G}
|
$\qquad$Group of Outer Automorphisms | |
| \(\paren {a + b + c}\) | $\quad:\quad$\paren {a + b + c}
|
$\qquad$Parenthesis | |
| \(\ph z\) | $\quad:\quad$\ph z
|
$\qquad$Phase | |
| \(\Poisson {\lambda}\) | $\quad:\quad$\Poisson {\lambda}
|
$\qquad$Poisson Distribution | |
| \(\polar {r, \theta}\) | $\quad:\quad$\polar {r, \theta}
|
$\qquad$Polar Form of Complex Number | |
| \(\map \pos P\) | $\quad:\quad$\map \pos P
|
$\qquad$it is possible that $P$ | |
| \(\pounds\) | $\quad:\quad$\pounds
|
$\qquad$Pound Sterling | |
| \(\powerset {S}\) | $\quad:\quad$\powerset {S}
|
$\qquad$Power Set | |
| \(\PP\) | $\quad:\quad$\PP
|
$\qquad$that is: \mathcal P
|
|
| \(\map {\pr_j} {F}\) | $\quad:\quad$\map {\pr_j} {F}
|
$\qquad$Projection | |
| \(\Preimg {f}\) | $\quad:\quad$\Preimg {f}
|
$\qquad$Preimage of Mapping | |
| \(\map {\proj_\mathbf v} {\mathbf u}\) | $\quad:\quad$\map {\proj_\mathbf v} {\mathbf u}
|
$\qquad$Vector Projection | |
| \(\PV\) | $\quad:\quad$\PV
|
$\qquad$Cauchy Principal Value | |
| \(\QQ\) | $\quad:\quad$\QQ
|
$\qquad$that is: \mathcal Q
|
|
| \(\radians\) | $\quad:\quad$\radians
|
$\qquad$Radian | |
| \(\Rad\) | $\quad:\quad$\Rad
|
$\qquad$Radical of Ideal of Ring | |
| \(\ds \int \map f x \rd x\) | $\quad:\quad$\ds \int \map f x \rd x
|
$\qquad$Roman $\d$ for use in Integrals | |
| \(\rD\) | $\quad:\quad$\rD
|
$\qquad$Differential Operator | |
| \(y \rdelta x\) | $\quad:\quad$y \rdelta x
|
$\qquad$$\delta$ operator for use in sums | |
| \(30 \rankine\) | $\quad:\quad$30 \rankine
|
$\qquad$Degrees Rankine | |
| \(\map \Re z\) | $\quad:\quad$\map \Re z
|
$\qquad$Real Part | |
| \(\relcomp {S} {A}\) | $\quad:\quad$\relcomp {S} {A}
|
$\qquad$Relative Complement | |
| \(\rem\) | $\quad:\quad$\rem
|
$\qquad$Remainder | |
| \(\Res {f} {z_0}\) | $\quad:\quad$\Res {f} {z_0}
|
$\qquad$Residue | |
| \(\rightparen {a + b + c}\) | $\quad:\quad$\rightparen {a + b + c}
|
$\qquad$Parenthesis (right only) | |
| \(\rightset {a, b, c}\) | $\quad:\quad$\rightset {a, b, c}
|
$\qquad$Conventional set notation (right only) | |
| \(\Rng {f}\) | $\quad:\quad$\Rng {f}
|
$\qquad$Range of Mapping | |
| \(\RR\) | $\quad:\quad$\RR
|
$\qquad$that is: \mathcal R
|
|
| \(\sech\) | $\quad:\quad$\sech
|
$\qquad$Hyperbolic Secant | |
| \(\Sech\) | $\quad:\quad$\Sech
|
$\qquad$Hyperbolic Secant | |
| \(53 \seconds\) | $\quad:\quad$53 \seconds
|
$\qquad$Seconds of Angle or Seconds of Time | |
| \(\sequence {a_n}\) | $\quad:\quad$\sequence {a_n}
|
$\qquad$Sequence | |
| \(\set {a, b, c}\) | $\quad:\quad$\set {a, b, c}
|
$\qquad$Conventional set notation | |
| \(\ShiftedGeometric {p}\) | $\quad:\quad$\ShiftedGeometric {p}
|
$\qquad$Shifted Geometric Distribution | |
| \(\shillings\) | $\quad:\quad$\shillings
|
$\qquad$shillings | |
| \(\Si\) | $\quad:\quad$\Si
|
$\qquad$Sine Integral Function | |
| \(\Sinh\) | $\quad:\quad$\Sinh
|
$\qquad$Hyperbolic Sine | |
| \(\size {x}\) | $\quad:\quad$\size {x}
|
$\qquad$Absolute Value, and so on | |
| \(\SL {n, \R}\) | $\quad:\quad$\SL {n, \R}
|
$\qquad$Special Linear Group | |
| \(\sn u\) | $\quad:\quad$\sn u
|
$\qquad$Elliptic Function | |
| \(\span\) | $\quad:\quad$\span
|
$\qquad$Linear Span | |
| \(\Spec {R}\) | $\quad:\quad$\Spec {R}
|
$\qquad$Spectrum of Ring | |
| \(\sqbrk {a} \) | $\quad:\quad$\sqbrk {a}
|
||
| \(\SS\) | $\quad:\quad$\SS
|
$\qquad$that is: \mathcal S
|
|
| \(\Stab x\) | $\quad:\quad$\Stab x
|
$\qquad$Stabilizer | |
| \(\stratgame {N} {A_i} {\succsim_i}\) | $\quad:\quad$\stratgame {N} {A_i} {\succsim_i}
|
$\qquad$Strategic Game | |
| \(\struct {G, \circ}\) | $\quad:\quad$\struct {G, \circ}
|
$\qquad$Algebraic Structure | |
| \(\StudentT {k}\) | $\quad:\quad$\StudentT {k}
|
$\qquad$Student's t-Distribution | |
| \(\SU {n}\) | $\quad:\quad$\SU {n}
|
$\qquad$Unimodular Unitary Group | |
| \(\Succ\) | $\quad:\quad$\Succ
|
$\qquad$Successor Function | |
| \(\supp\) | $\quad:\quad$\supp
|
$\qquad$Support | |
| \(\Syl {p} {N}\) | $\quad:\quad$\Syl {p} {N}
|
$\qquad$Sylow $p$-Subgroup | |
| \(\symdif\) | $\quad:\quad$\symdif
|
$\qquad$Symmetric Difference | |
| \(\T\) | $\quad:\quad$\T
|
$\qquad$True | |
| \(\Tanh\) | $\quad:\quad$\Tanh
|
$\qquad$Hyperbolic Tangent | |
| \(\tr\) | $\quad:\quad$\tr
|
$\qquad$Trace | |
| \(\TT\) | $\quad:\quad$\TT
|
$\qquad$that is: \mathcal T
|
|
| \(\tuple {a, b, c}\) | $\quad:\quad$\tuple {a, b, c}
|
$\qquad$Ordered Tuple | |
| \(\upperadjoint {\mathbf J}\) | $\quad:\quad$\upperadjoint {\mathbf J}
|
$\qquad$Galois Connections | |
| \(\U\) | $\quad:\quad$\U
|
$\qquad$Undetermined | |
| \(\UU\) | $\quad:\quad$\UU
|
$\qquad$that is: \mathcal U
|
|
| \(\valueat {\dfrac {\delta y} {\delta x} } {x \mathop = \xi} \) | $\quad:\quad$\valueat {\dfrac {\delta y} {\delta x} } {x \mathop = \xi}
|
||
| \(\var {X}\) | $\quad:\quad$\var {X}
|
$\qquad$Variance | |
| \(\vers \theta\) | $\quad:\quad$\vers \theta
|
$\qquad$Versed Sine | |
| \(\VV\) | $\quad:\quad$\VV
|
$\qquad$that is: \mathcal V
|
|
| \(\weakconv\) | $\quad:\quad$\weakconv
|
$\qquad$Weak Convergence | |
| \(\weakstarconv\) | $\quad:\quad$\weakstarconv
|
$\qquad$Weak-$*$ Convergence | |
| \(\WW\) | $\quad:\quad$\WW
|
$\qquad$that is: \mathcal W
|
|
| \(\XX\) | $\quad:\quad$\XX
|
$\qquad$that is: \mathcal X
|
|
| \(\YY\) | $\quad:\quad$\YY
|
$\qquad$that is: \mathcal Y
|
|
| \(\ZZ\) | $\quad:\quad$\ZZ
|
$\qquad$that is: \mathcal Z
|