Math symbol tables - California State University, …

[Pages:20]APPENDIX

B

Math symbol tables

B.1 Hebrew and Greek letters

Hebrew letters

Type

Typeset

\aleph

\beth

\daleth

\gimel

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Greek letters Lowercase

Type

Typeset Type

Typeset Type

Typeset

\alpha \beta \gamma \delta \epsilon \zeta \eta \theta

\iota

\sigma

\kappa

\tau

\lambda

\upsilon

\mu

?

\phi

\nu

\chi

\xi

\psi

\pi

\omega

\rho

\varepsilon \vartheta

\varpi

\varrho

\varsigma

\varphi

\digamma

\varkappa

Appendix B

Uppercase

Type

Typeset Type

Typeset Type

Typeset

\Gamma

\Xi

\Phi

\Delta \Theta

\Pi \Sigma

\Psi

\Omega

\Lambda

\Upsilon

\varGamma

\varXi

\varPhi

\varDelta

\varPi

\varPsi

\varTheta

\varSigma

\varOmega

\varLambda \varUpsilon

B.2 Binary relations

503

B.2 Binary relations

Type

< = \in \leq or \le \ll \prec \preceq \sim \simeq \equiv \subset \subseteq \sqsubseteq \smile \perp \mid \vdash \propto \bowtie \sqsubset \Join

Typeset < =

|

` I

Type

> : \ni or \owns \geq or \ge \gg \succ \succeq \approx \cong \doteq \supset \supseteq \sqsupseteq \frown \models \parallel \dashv \asymp

Typeset > :

= =.

|=

\sqsupset

a

Note the \colon command used in f : x x2, typed as f \colon x \to x^2

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More binary relations

Type

Typeset

\leqq

\leqslant \eqslantless

\lesssim

\lessapprox

\approxeq

\lessdot

\lll

\lessgtr

\lesseqgtr

\lesseqqgtr

\doteqdot

\circeq

\risingdotseq

\backsim \backsimeq \preccurlyeq

\curlyeqprec

\precsim

\precapprox \subseteqq \Subset

\vartriangleleft

\trianglelefteq

\vDash \Vvdash \smallsmile

\shortmid

\bumpeq

\between

\varpropto

\blacktriangleleft

\therefore

Type

\geqq \geqslant \eqslantgtr \gtrsim \gtrapprox

Typeset

\gtrdot

\ggg

\gtrless

\gtreqless

\gtreqqless

\eqcirc

\triangleq

\fallingdotseq

\thicksim

\thickapprox

\succcurlyeq

\curlyeqsucc

\succsim

\succapprox \supseteqq \Supset

\vartriangleright

\trianglerighteq

\Vdash

\smallfrown

\shortparallel

\Bumpeq

\pitchfork

\backepsilon

\blacktriangleright

\because

Appendix B

B.2 Binary relations

505

Negated binary relations

Type

Typeset

\neq or \ne

=

\nless

\nleq

\nleqslant

\nleqq

\lneq

\lneqq

\lvertneqq

\lnsim

\lnapprox

\nprec

\npreceq

\precneqq

\precnsim

\precnapprox

\nsim

\nshortmid

\nmid

\nvdash

\nVdash

\ntriangleleft

\ntrianglelefteq

\nsubseteq

\nsubseteqq

\subsetneq

\varsubsetneq

\subsetneqq

\varsubsetneqq

Type

Typeset

\notin

/

\ngtr

\ngeq

\ngeqslant

\ngeqq

\gneq

\gneqq

\gvertneqq

\gnsim

\gnapprox

\nsucc

\nsucceq

\succneqq

\succnsim

\succnapprox

\ncong

\nshortparallel

\nparallel

\nvDash

\nVDash

\ntriangleright

\ntrianglerighteq

\nsupseteq

\nsupseteqq

\supsetneq

\varsupsetneq

\supsetneqq

\varsupsetneqq

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B.3 Binary operations

Type

+ \pm \times \circ \div \cap \sqcap \wedge or \land \triangleleft \bigtriangleup \oplus \otimes \odot \dagger \setminus \wr \ast \diamond \lhd \unlhd \dotplus \ltimes \leftthreetimes \circleddash \barwedge \curlywedge \veebar \doublecap or \Cap \circledast \boxminus \boxdot \divideontimes \And

Typeset + ? ? ?

\ ? ?

&

Type

\mp \cdot \bigcirc \bmod \cup \sqcup \vee or \lor \triangleright \bigtriangledown \ominus \oslash \bullet \ddagger \smallsetminus \amalg \star

Typeset - ?

mod

?

\rhd

?

\unrhd

?

\centerdot

\rtimes

\rightthreetimes

\uplus

\doublebarwedge

\curlyvee

\intercal

\doublecup or \Cup

\circledcirc

\boxtimes

\boxplus

\vartriangle

Appendix B

B.4 Arrows

507

B.4 Arrows

Type

\leftarrow \longleftarrow \Leftarrow \Longleftarrow \leftrightarrow \Leftrightarrow \uparrow \Uparrow \updownarrow \nearrow \swarrow \iff \mapsto \hookleftarrow \leftharpoonup \leftharpoondown \leadsto \leftleftarrows \leftrightarrows \Lleftarrow \twoheadleftarrow \leftarrowtail \looparrowleft \upuparrows \upharpoonleft \downharpoonleft \leftrightsquigarrow \multimap \nleftarrow \nLeftarrow \nleftrightarrow \dashleftarrow \curvearrowleft \circlearrowleft \leftrightharpoons \Lsh

Typeset - =

Y

Type

\rightarrow or \to \longrightarrow \Rightarrow \Longrightarrow \longleftrightarrow \Longleftrightarrow \downarrow \Downarrow \Updownarrow \searrow \nwarrow \mapstochar \longmapsto \hookrightarrow \rightharpoonup \rightharpoondown

Typeset - =

-

\rightrightarrows

\rightleftarrows

\Rrightarrow

\twoheadrightarrow

\rightarrowtail

\looparrowright

\downdownarrows

\upharpoonright

\downharpoonright

\rightsquigarrow

\nrightarrow \nRightarrow \nLeftrightarrow \dashrightarrow \curvearrowright \circlearrowright \rightleftharpoons \Rsh

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B.5 Miscellaneous symbols

Type

\hbar \imath \wp \Im \infty \emptyset \forall \smallint \top \P \dag \flat \sharp \clubsuit \heartsuit \surd \pounds \Box \mho

\hslash \backprime \Bbbk \diagup \blacktriangle \triangledown \square \lozenge \measuredangle \circledS \Finv

Typeset

i ?

? P H

k

Type

\ell \jmath \partial \Re \prime \varnothing \exists \triangle \bot \S \ddag \natural \angle \diamondsuit \spadesuit \nabla \neg or \lnot \Diamond

Typeset

?

? Q

\complement \nexists

\diagdown

\blacktriangledown

\eth

?

\blacksquare

\blacklozenge

\sphericalangle

\bigstar

\Game

Appendix B

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