Wikipedija:Formule

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Matematičke (i druge) formule na Wikipediji se pišu pomoću kôda preuzetog iz uređivačkog programa TeX (vidi: LaTeX). Taj se kôd kod prikazivanja stranice pretvara u HTML kôd (koji se onda prikazuje znak po znak) ili u sliku ekstenzije PNG, ovisno o tome kako je namješteno u postavkama.

Sintaksa

Kôd se upisuje unutar <math> ... </math>, što je dostupno i na traci s alatima (tipka ${\sqrt {n}}$ ). Slično kao i u HTML-u, višak razmaka i prelazak u novi red se ignoriraju. Wikipedijini alati (npr. podebljan/kurzivni tekst, predlošci, tablice, potpis, određivanje podnaslova itd.) ne rade unutar kôda za matematičke formule.

Prikazivanje

Kad se formula prikazuje u PNG formatu, dobije se crn tekst na bijeloj pozadini (ne prozirnoj). To ne ovisi o pregledniku. Veličina i oblik teksta se razlikuje od normalnog teksta (onog izvan kôda za matematičke formule), a problem je i vertikalno poravnavanje.

Ako želite da se formula prikaže u PNG formatu iako je dovoljno jednostavna da se može prikazati i u HTML formatu, na kraj formule dodajte \!,

Razlike između HTML i TeX kôda

Nekad je jednostavnije koristiti HTML kôd, ali on često nije dovoljno dobar, kao što je prikazano u sljedećoj tablici:

TeX kôd	prikaz u PNG formatu	HTML kôd	prikaz kao HTML
`<math>\alpha\,</math>`	$\alpha \,$	`α`	α
`<math>\sqrt{2}</math>`	${\sqrt {2}}$	`√2`	√2
`<math>\sqrt{1-e^2}</math>`	${\sqrt {1-e^{2}}}$	`√(1−''e''²)`	√(1−e²)

Za posebne znakove, eksponente i indekse, vidi Wikipedija:Kako uređivati stranicu#Vrste slova i pisanja.

Zašto HTML

Formule pisane unutar teksta uvijek su pravilno vertikalno poravnane.
Uvijek su iste veličine i oblika teksta i boje pozadine kao i ostatak teksta.
Stranica se brže učitava.

Zašto TeX

Kôd je jednostavnije pisati, i estetski više zadovoljava.
TeX kôd se može pretvoriti u HTML pa se kod jednostavnih formula mogu iskoristiti sve pogodnosti HTML-a.
Može se pretvoriti u MathML i koristiti u preglednicima koji ga podržavaju. (vidi: MathML (engl.) )
Nema razlike u prikazu kod različitih preglednika ili različitih verzija HTML-a.

Funkcije, simboli, posebni znakovi

Naglasci/dijakritici
`\acute{a} \grave{a} \hat{a} \tilde{a} \breve{a}`	${\acute {a}}{\grave {a}}{\hat {a}}{\tilde {a}}{\breve {a}}\,\!$
`\check{a} \bar{a} \ddot{a} \dot{a}`	${\check {a}}{\bar {a}}{\ddot {a}}{\dot {a}}\,\!$
Standardne funkcije
`\sin a \cos b \tan c`	$\sin a\cos b\tan c\,\!$
`\sec d \csc e \cot f`	$\sec d\csc e\cot f\,\!$
`\arcsin h \arccos i \arctan j`	$\arcsin h\arccos i\arctan j\,\!$
`\sinh k \cosh l \tanh m \coth n`	$\sinh k\cosh l\tanh m\coth n\,\!$
`\operatorname{sh}o \operatorname{ch}p \operatorname{th}q`	$\operatorname {sh} o\operatorname {ch} p\operatorname {th} q\,\!$
`\operatorname{argsh}r \operatorname{argch}s \operatorname{argth}t`	$\operatorname {argsh} r\operatorname {argch} s\operatorname {argth} t\,\!$
`\lim u \limsup v \liminf w \min x \max y`	$\lim u\limsup v\liminf w\min x\max y\,\!$
`\inf z \sup a \exp b \ln c \lg d \log e \log_{10} f \ker g`	$\inf z\sup a\exp b\ln c\lg d\log e\log _{10}f\ker g\,\!$
`\deg h \gcd i \Pr j \det k \hom l \arg m \dim n`	$\deg h\gcd i\Pr j\det k\hom l\arg m\dim n\,\!$
Modularna aritmetika
`s_k \equiv 0 \pmod{m} a \bmod b`	$s_{k}\equiv 0{\pmod {m}}a{\bmod {b}}\,\!$
Derivacije
`\nabla \partial x dx \dot x \ddot y`	$\nabla \partial xdx{\dot {x}}{\ddot {y}}\,\!$
Skupovi
`\forall \exists \empty \emptyset \varnothing`	$\forall \exists \emptyset \emptyset \varnothing \,\!$
`\in \ni \not \in \notin \subset \subseteq \supset \supseteq`	$\in \ni \not \in \notin \subset \subseteq \supset \supseteq \,\!$
`\cap \bigcap \cup \bigcup \biguplus \setminus \smallsetminus`	$\cap \bigcap \cup \bigcup \biguplus \setminus \smallsetminus \,\!$
`\sqsubset \sqsubseteq \sqsupset \sqsupseteq \sqcap \sqcup \bigsqcup`	$\sqsubset \sqsubseteq \sqsupset \sqsupseteq \sqcap \sqcup \bigsqcup \,\!$
Operatori
`+ \oplus \bigoplus \pm \mp -`	$+\oplus \bigoplus \pm \mp -\,\!$
`\times \otimes \bigotimes \cdot \circ \bullet \bigodot`	$\times \otimes \bigotimes \cdot \circ \bullet \bigodot \,\!$
`\star * / \div \frac{1}{2}`	$\star */\div {\frac {1}{2}}\,\!$
Logika
`\land \wedge \bigwedge \bar{q} \to p`	$\land \wedge \bigwedge {\bar {q}}\to p\,\!$
`\lor \vee \bigvee \lnot \neg q \And`	$\lor \vee \bigvee \lnot \neg q\And \,\!$
Korijeni
`\sqrt{2} \sqrt[n]{x}`	${\sqrt {2}}{\sqrt[{n}]{x}}\,\!$
Relacije
`\sim \approx \simeq \cong \dot= \overset{\underset{\mathrm{def}}{}}{=}`	$\sim \approx \simeq \cong {\dot {=}}{\overset {\underset {\mathrm {def} }{}}{=}}\,\!$
`\le < \ll \gg \ge > \equiv \not\equiv \ne \mbox{or} \neq \propto`	$\leq <\ll \gg \geq >\equiv \not \equiv \neq {\mbox{or}}\neq \propto \,\!$
Geometrija
`\Diamond \Box \triangle \angle \perp \mid \nmid \\| 45^\circ`	$\Diamond \,\Box \,\triangle \,\angle \perp \,\mid \;\nmid \,\\|45^{\circ }\,\!$
Strelice
`\leftarrow \gets \rightarrow \to \not\to \leftrightarrow \longleftarrow \longrightarrow`	$\leftarrow \gets \rightarrow \to \not \to \leftrightarrow \longleftarrow \longrightarrow \,\!$
`\mapsto \longmapsto \hookrightarrow \hookleftarrow \nearrow \searrow \swarrow \nwarrow`	$\mapsto \longmapsto \hookrightarrow \hookleftarrow \nearrow \searrow \swarrow \nwarrow \,\!$
`\uparrow \downarrow \updownarrow \rightharpoonup \rightharpoondown \leftharpoonup \leftharpoondown \upharpoonleft`	$\uparrow \downarrow \updownarrow \rightharpoonup \rightharpoondown \leftharpoonup \leftharpoondown \upharpoonleft \,\!$
`\upharpoonright \downharpoonleft \downharpoonright \rightleftharpoons \Leftarrow \Rightarrow \Leftrightarrow \Longleftarrow`	$\upharpoonright \downharpoonleft \downharpoonright \rightleftharpoons \Leftarrow \Rightarrow \Leftrightarrow \Longleftarrow \,\!$
`\Longrightarrow \Longleftrightarrow (or \iff) \Uparrow \Downarrow \Updownarrow \leftleftarrows \leftrightarrows \Lleftarrow \leftarrowtail \looparrowleft`	$\Longrightarrow \Longleftrightarrow \Uparrow \Downarrow \Updownarrow \leftleftarrows \leftrightarrows \Lleftarrow \leftarrowtail \looparrowleft \,\!$
`\leftrightharpoons \curvearrowleft \circlearrowleft \Lsh \upuparrows \rightrightarrows \rightleftarrows \Rrightarrow \rightarrowtail \looparrowright`	$\leftrightharpoons \curvearrowleft \circlearrowleft \Lsh \upuparrows \rightrightarrows \rightleftarrows \Rrightarrow \rightarrowtail \looparrowright \,\!$
`\curvearrowright \circlearrowright \Rsh \downdownarrows \multimap \leftrightsquigarrow \rightsquigarrow \nLeftarrow \nleftrightarrow \nRightarrow`	$\curvearrowright \circlearrowright \Rsh \downdownarrows \multimap \leftrightsquigarrow \rightsquigarrow \nLeftarrow \nleftrightarrow \nRightarrow \,\!$
`\nLeftrightarrow \longleftrightarrow`	$\nLeftrightarrow \longleftrightarrow \,\!$
Posebno
`\eth \S \P \% \dagger \ddagger \ldots \cdots`	$\eth \S \P \%\dagger \ddagger \ldots \cdots \,\!$
`\smile \frown \wr \triangleleft \triangleright \infty \bot \top`	$\smile \frown \wr \triangleleft \triangleright \infty \bot \top \,\!$
`\vdash \vDash \Vdash \models \lVert \rVert \imath \hbar`	$\vdash \vDash \Vdash \models \lVert \rVert \imath \hbar \,\!$
`\ell \mho \Finv \Re \Im \wp \complement \diamondsuit`	$\ell \mho \Finv \Re \Im \wp \complement \diamondsuit \,\!$
`\heartsuit \clubsuit \spadesuit \Game \flat \natural \sharp`	$\heartsuit \clubsuit \spadesuit \Game \flat \natural \sharp \,\!$
Nesortirano
`\vartriangle \triangledown \lozenge \circledS \measuredangle \nexists \Bbbk \backprime \blacktriangle \blacktriangledown`	$\vartriangle \triangledown \lozenge \circledS \measuredangle \nexists \Bbbk \backprime \blacktriangle \blacktriangledown$
`\blacksquare \blacklozenge \bigstar \sphericalangle \diagup \diagdown \dotplus \Cap \Cup \barwedge`	$\blacksquare \blacklozenge \bigstar \sphericalangle \diagup \diagdown \dotplus \Cap \Cup \barwedge$
`\veebar \doublebarwedge \boxminus \boxtimes \boxdot \boxplus \divideontimes \ltimes \rtimes \leftthreetimes`	$\veebar \doublebarwedge \boxminus \boxtimes \boxdot \boxplus \divideontimes \ltimes \rtimes \leftthreetimes$
`\rightthreetimes \curlywedge \curlyvee \circleddash \circledast \circledcirc \centerdot \intercal \leqq \leqslant`	$\rightthreetimes \curlywedge \curlyvee \circleddash \circledast \circledcirc \centerdot \intercal \leqq \leqslant$
`\eqslantless \lessapprox \approxeq \lessdot \lll \lessgtr \lesseqgtr \lesseqqgtr \doteqdot \risingdotseq`	$\eqslantless \lessapprox \approxeq \lessdot \lll \lessgtr \lesseqgtr \lesseqqgtr \doteqdot \risingdotseq$
`\fallingdotseq \backsim \backsimeq \subseteqq \Subset \preccurlyeq \curlyeqprec \precsim \precapprox \vartriangleleft`	$\fallingdotseq \backsim \backsimeq \subseteqq \Subset \preccurlyeq \curlyeqprec \precsim \precapprox \vartriangleleft$
`\Vvdash \bumpeq \Bumpeq \geqq \geqslant \eqslantgtr \gtrsim \gtrapprox \eqsim \gtrdot`	$\Vvdash \bumpeq \Bumpeq \geqq \geqslant \eqslantgtr \gtrsim \gtrapprox \eqsim \gtrdot$
`\ggg \gtrless \gtreqless \gtreqqless \eqcirc \circeq \triangleq \thicksim \thickapprox \supseteqq`	$\ggg \gtrless \gtreqless \gtreqqless \eqcirc \circeq \triangleq \thicksim \thickapprox \supseteqq$
`\Supset \succcurlyeq \curlyeqsucc \succsim \succapprox \vartriangleright \shortmid \shortparallel \between \pitchfork`	$\Supset \succcurlyeq \curlyeqsucc \succsim \succapprox \vartriangleright \shortmid \shortparallel \between \pitchfork$
`\varpropto \blacktriangleleft \therefore \backepsilon \blacktriangleright \because \nleqslant \nleqq \lneq \lneqq`	$\varpropto \blacktriangleleft \therefore \backepsilon \blacktriangleright \because \nleqslant \nleqq \lneq \lneqq$
`\lvertneqq \lnsim \lnapprox \nprec \npreceq \precneqq \precnsim \precnapprox \nsim \nshortmid`	$\lvertneqq \lnsim \lnapprox \nprec \npreceq \precneqq \precnsim \precnapprox \nsim \nshortmid$
`\nvdash \nVdash \ntriangleleft \ntrianglelefteq \nsubseteq \nsubseteqq \varsubsetneq \subsetneqq \varsubsetneqq \ngtr`	$\nvdash \nVdash \ntriangleleft \ntrianglelefteq \nsubseteq \nsubseteqq \varsubsetneq \subsetneqq \varsubsetneqq \ngtr$
`\ngeqslant \ngeqq \gneq \gneqq \gvertneqq \gnsim \gnapprox \nsucc \nsucceq \succneqq`	$\ngeqslant \ngeqq \gneq \gneqq \gvertneqq \gnsim \gnapprox \nsucc \nsucceq \succneqq$
`\succnsim \succnapprox \ncong \nshortparallel \nparallel \nvDash \nVDash \ntriangleright \ntrianglerighteq \nsupseteq`	$\succnsim \succnapprox \ncong \nshortparallel \nparallel \nvDash \nVDash \ntriangleright \ntrianglerighteq \nsupseteq$
`\nsupseteqq \varsupsetneq \supsetneqq \varsupsetneqq`	$\nsupseteqq \varsupsetneq \supsetneqq \varsupsetneqq$
`\jmath \surd \ast \uplus \diamond \bigtriangleup \bigtriangledown \ominus`	$\jmath \surd \ast \uplus \diamond \bigtriangleup \bigtriangledown \ominus \,\!$
`\oslash \odot \bigcirc \amalg \prec \succ \preceq \succeq`	$\oslash \odot \bigcirc \amalg \prec \succ \preceq \succeq \,\!$
`\dashv \asymp \doteq \parallel`	$\dashv \asymp \doteq \parallel \,\!$

Eksponenti, indeksi, integrali

Funkcija	Kôd	Izgled
Funkcija	Kôd	HTML	PNG
Eksponent	`a^2`	$a^{2}$	$a^{2}\,\!$
Indeks	`a_2`	$a_{2}$	$a_{2}\,\!$
Grupiranje	`a^{2+2}`	$a^{2+2}$	$a^{2+2}\,\!$
Grupiranje	`a_{i,j}`	$a_{i,j}$	$a_{i,j}\,\!$
Kombinacija	`x_2^3`	$x_{2}^{3}$
Prethodeći i/ili dodani eksponenti i indeksi	`\sideset{_1^2}{_3^4}\prod_a^b`	$\sideset {_{1}^{2}}{_{3}^{4}}\prod _{a}^{b}$
Prethodeći i/ili dodani eksponenti i indeksi	`{}_1^2\!\Omega_3^4`	${}_{1}^{2}\!\Omega _{3}^{4}$
"Povrh"	`\overset{\alpha}{\omega}`	${\overset {\alpha }{\omega }}$
	`\underset{\alpha}{\omega}`	${\underset {\alpha }{\omega }}$
	`\overset{\alpha}{\underset{\gamma}{\omega}}`	${\overset {\alpha }{\underset {\gamma }{\omega }}}$
	`\stackrel{\alpha}{\omega}`	${\stackrel {\alpha }{\omega }}$
Derivacije (samo u PNG-u)	<code>x', y'', f', f''\!</code>		$x',y'',f',f''\!$
Derivacije (kurzivno f nekad preklapa apostrofe u HTML-u)	<code>x', y'', f', f''</code>	$x',y'',f',f''$	$x',y'',f',f''\!$
Točke	`\dot{x}, \ddot{x}`	${\dot {x}},{\ddot {x}}$
Potcrtano, "potez", vektori	`\hat a \ \bar b \ \vec c`	${\hat {a}}\ {\bar {b}}\ {\vec {c}}$
	`\overrightarrow{a b} \ \overleftarrow{c d} \ \widehat{d e f}`	${\overrightarrow {ab}}\ {\overleftarrow {cd}}\ {\widehat {def}}$
	`\overline{g h i} \ \underline{j k l}`	${\overline {ghi}}\ {\underline {jkl}}$
Strelice	`A \xleftarrow{n+\mu-1} B \xrightarrow[T]{n\pm i-1} C`	$A{\xleftarrow {n+\mu -1}}B{\xrightarrow[{T}]{n\pm i-1}}C$
Vitičaste zagrade gore	`\overbrace{ 1+2+\cdots+100 }^{5050}`	$\overbrace {1+2+\cdots +100} ^{5050}$
Vitičaste zagrade dolje	`\underbrace{ a+b+\cdots+z }_{26}`	$\underbrace {a+b+\cdots +z} _{26}$
Suma	`\sum_{k=1}^N k^2`	$\sum _{k=1}^{N}k^{2}$
Suma (drugi oblik)	`\textstyle \sum_{k=1}^N k^2`	$\textstyle \sum _{k=1}^{N}k^{2}$
Produkt	`\prod_{i=1}^N x_i`	$\prod _{i=1}^{N}x_{i}$
Produkt (drugi oblik)	`\textstyle \prod_{i=1}^N x_i`	$\textstyle \prod _{i=1}^{N}x_{i}$
Koprodukt	`\coprod_{i=1}^N x_i`	$\coprod _{i=1}^{N}x_{i}$
Koprodukt (drugi oblik)	`\textstyle \coprod_{i=1}^N x_i`	$\textstyle \coprod _{i=1}^{N}x_{i}$
Limes	`\lim_{n \to \infty}x_n`	$\lim _{n\to \infty }x_{n}$
Limes (drugi oblik)	`\textstyle \lim_{n \to \infty}x_n`	$\textstyle \lim _{n\to \infty }x_{n}$
Integral	`\int_{-N}^{N} e^x\, dx`	$\int _{-N}^{N}e^{x}\,dx$
Integral (drugi oblik)	`\textstyle \int_{-N}^{N} e^x\, dx`	$\textstyle \int _{-N}^{N}e^{x}\,dx$
Dvostruki integral	`\iint_{D}^{W} \, dx\,dy`	$\iint _{D}^{W}\,dx\,dy$
Trostruki integral	`\iiint_{E}^{V} \, dx\,dy\,dz`	$\iiint _{E}^{V}\,dx\,dy\,dz$
Četverostruki integral	`\iiiint_{F}^{U} \, dx\,dy\,dz\,dt`	$\iiiint _{F}^{U}\,dx\,dy\,dz\,dt$
Path integral	`\oint_{C} x^3\, dx + 4y^2\, dy`	$\oint _{C}x^{3}\,dx+4y^{2}\,dy$
Presjek	`\bigcap_1^{n} p`	$\bigcap _{1}^{n}p$
Unija	`\bigcup_1^{k} p`	$\bigcup _{1}^{k}p$

Razlomci, matrice, rad u više redova

Operacija	Kôd	Izgled
Razlomci	`\frac{2}{4}=0.5`	${\frac {2}{4}}=0.5$
Mali razlomci	`\tfrac{2}{4} = 0.5`	${\tfrac {2}{4}}=0.5$
Veliki (normalni) razlomci	`\dfrac{2}{4} = 0.5`	${\dfrac {2}{4}}=0.5$
Veliki (ugniježđeni) razlomci	`\cfrac{2}{c + \cfrac{2}{d + \cfrac{2}{4}}} = a`	${\cfrac {2}{c+{\cfrac {2}{d+{\cfrac {2}{4}}}}}}=a$
"Povrh"	`\binom{n}{k}`	${\binom {n}{k}}$
Mali "Povrh"	`\tbinom{n}{k}`	${\tbinom {n}{k}}$
Veliki (normalni) "Povrh"	`\dbinom{n}{k}`	${\dbinom {n}{k}}$
Matrice	\begin{matrix} x & y \\ z & v \end{matrix}	${\begin{matrix}x&y\\z&v\end{matrix}}$
	\begin{vmatrix} x & y \\ z & v \end{vmatrix}	${\begin{vmatrix}x&y\\z&v\end{vmatrix}}$
	\begin{Vmatrix} x & y \\ z & v \end{Vmatrix}	${\begin{Vmatrix}x&y\\z&v\end{Vmatrix}}$
	\begin{bmatrix} 0 & \cdots & 0 \\ \vdots & \ddots & \vdots \\ 0 & \cdots & 0 \end{bmatrix}	${\begin{bmatrix}0&\cdots &0\\\vdots &\ddots &\vdots \\0&\cdots &0\end{bmatrix}}$
	\begin{Bmatrix} x & y \\ z & v \end{Bmatrix}	${\begin{Bmatrix}x&y\\z&v\end{Bmatrix}}$
	\begin{pmatrix} x & y \\ z & v \end{pmatrix}	${\begin{pmatrix}x&y\\z&v\end{pmatrix}}$
	\bigl( \begin{smallmatrix} a&b\\ c&d \end{smallmatrix} \bigr)	${\bigl (}{\begin{smallmatrix}a&b\\c&d\end{smallmatrix}}{\bigr )}$
Slučajevi	f(n) = \begin{cases} n/2, & \mbox{if }n\mbox{ is even} \\ 3n+1, & \mbox{if }n\mbox{ is odd} \end{cases}	$f(n)={\begin{cases}n/2,&{\mbox{if }}n{\mbox{ is even}}\\3n+1,&{\mbox{if }}n{\mbox{ is odd}}\end{cases}}$
Jednadžbe u više redova	\begin{align} f(x) & = (a+b)^2 \\ & = a^2+2ab+b^2 \\ \end{align}	${\begin{aligned}f(x)&=(a+b)^{2}\\&=a^{2}+2ab+b^{2}\\\end{aligned}}$
Jednadžbe u više redova	\begin{alignat}{2} f(x) & = (a-b)^2 \\ & = a^2-2ab+b^2 \\ \end{alignat}	${\begin{alignedat}{2}f(x)&=(a-b)^{2}\\&=a^{2}-2ab+b^{2}\\\end{alignedat}}$
Jednadžbe u više redova (`{lcr}` definira broj i poravnanje stupaca - l=lijevo(left), c=sredina(center), r=desno(right). Dakle, prvi stupac će biti poravnat lijevo, drugi u sredinu, treći desno. (ne koristiti ako nije prijeko potrebno))	\begin{array}{lcl} z & = & a \\ f(x,y,z) & = & x + y + z \end{array}	${\begin{array}{lcl}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}$
Jednadžbe u više redova (dodatno objašnjenje)	\begin{array}{lcr} z & = & a \\ f(x,y,z) & = & x + y + z \end{array}	${\begin{array}{lcr}z&=&a\\f(x,y,z)&=&x+y+z\end{array}}$
Lomljenje dugačke formule da prijeđe u novi red ako je potrebno	<math>f(x) \,\!</math> <math>= \sum_{n=0}^\infty a_n x^n </math> <math>= a_0+a_1x+a_2x^2+\cdots</math>	$f(x)\,\!$ $=\sum _{n=0}^{\infty }a_{n}x^{n}$ $=a_{0}+a_{1}x+a_{2}x^{2}+\cdots$
Slučajevi	\begin{cases} 3x + 5y + z \\ 7x - 2y + 4z \\ -6x + 3y + 2z \end{cases}	${\begin{cases}3x+5y+z\\7x-2y+4z\\-6x+3y+2z\end{cases}}$

Vrste slova/fonta

Grčki alfabet
`\Alpha \Beta \Gamma \Delta \Epsilon \Zeta`	$\mathrm {A} \mathrm {B} \Gamma \Delta \mathrm {E} \mathrm {Z} \,\!$
`\Eta \Theta \Iota \Kappa \Lambda \Mu`	$\mathrm {H} \Theta \mathrm {I} \mathrm {K} \Lambda \mathrm {M} \,\!$
`\Nu \Xi \Pi \Rho \Sigma \Tau`	$\mathrm {N} \Xi \Pi \mathrm {P} \Sigma \mathrm {T} \,\!$
`\Upsilon \Phi \Chi \Psi \Omega`	$\Upsilon \Phi \mathrm {X} \Psi \Omega \,\!$
`\alpha \beta \gamma \delta \epsilon \zeta`	$\alpha \beta \gamma \delta \epsilon \zeta \,\!$
`\eta \theta \iota \kappa \lambda \mu`	$\eta \theta \iota \kappa \lambda \mu \,\!$
`\nu \xi \pi \rho \sigma \tau`	$\nu \xi \pi \rho \sigma \tau \,\!$
`\upsilon \phi \chi \psi \omega`	$\upsilon \phi \chi \psi \omega \,\!$
`\varepsilon \digamma \vartheta \varkappa`	$\varepsilon \digamma \vartheta \varkappa \,\!$
`\varpi \varrho \varsigma \varphi`	$\varpi \varrho \varsigma \varphi \,\!$
Skupovi
`\mathbb{A} \mathbb{B} \mathbb{C} \mathbb{D} \mathbb{E} \mathbb{F} \mathbb{G}`	$\mathbb {A} \mathbb {B} \mathbb {C} \mathbb {D} \mathbb {E} \mathbb {F} \mathbb {G} \,\!$
`\mathbb{H} \mathbb{I} \mathbb{J} \mathbb{K} \mathbb{L} \mathbb{M}`	$\mathbb {H} \mathbb {I} \mathbb {J} \mathbb {K} \mathbb {L} \mathbb {M} \,\!$
`\mathbb{N} \mathbb{O} \mathbb{P} \mathbb{Q} \mathbb{R} \mathbb{S} \mathbb{T}`	$\mathbb {N} \mathbb {O} \mathbb {P} \mathbb {Q} \mathbb {R} \mathbb {S} \mathbb {T} \,\!$
`\mathbb{U} \mathbb{V} \mathbb{W} \mathbb{X} \mathbb{Y} \mathbb{Z}`	$\mathbb {U} \mathbb {V} \mathbb {W} \mathbb {X} \mathbb {Y} \mathbb {Z} \,\!$
Podebljano (abeceda)
`\mathbf{A} \mathbf{B} \mathbf{C} \mathbf{D} \mathbf{E} \mathbf{F} \mathbf{G}`	$\mathbf {A} \mathbf {B} \mathbf {C} \mathbf {D} \mathbf {E} \mathbf {F} \mathbf {G} \,\!$
`\mathbf{H} \mathbf{I} \mathbf{J} \mathbf{K} \mathbf{L} \mathbf{M}`	$\mathbf {H} \mathbf {I} \mathbf {J} \mathbf {K} \mathbf {L} \mathbf {M} \,\!$
`\mathbf{N} \mathbf{O} \mathbf{P} \mathbf{Q} \mathbf{R} \mathbf{S} \mathbf{T}`	$\mathbf {N} \mathbf {O} \mathbf {P} \mathbf {Q} \mathbf {R} \mathbf {S} \mathbf {T} \,\!$
`\mathbf{U} \mathbf{V} \mathbf{W} \mathbf{X} \mathbf{Y} \mathbf{Z}`	$\mathbf {U} \mathbf {V} \mathbf {W} \mathbf {X} \mathbf {Y} \mathbf {Z} \,\!$
`\mathbf{a} \mathbf{b} \mathbf{c} \mathbf{d} \mathbf{e} \mathbf{f} \mathbf{g}`	$\mathbf {a} \mathbf {b} \mathbf {c} \mathbf {d} \mathbf {e} \mathbf {f} \mathbf {g} \,\!$
`\mathbf{h} \mathbf{i} \mathbf{j} \mathbf{k} \mathbf{l} \mathbf{m}`	$\mathbf {h} \mathbf {i} \mathbf {j} \mathbf {k} \mathbf {l} \mathbf {m} \,\!$
`\mathbf{n} \mathbf{o} \mathbf{p} \mathbf{q} \mathbf{r} \mathbf{s} \mathbf{t}`	$\mathbf {n} \mathbf {o} \mathbf {p} \mathbf {q} \mathbf {r} \mathbf {s} \mathbf {t} \,\!$
`\mathbf{u} \mathbf{v} \mathbf{w} \mathbf{x} \mathbf{y} \mathbf{z}`	$\mathbf {u} \mathbf {v} \mathbf {w} \mathbf {x} \mathbf {y} \mathbf {z} \,\!$
`\mathbf{0} \mathbf{1} \mathbf{2} \mathbf{3} \mathbf{4}`	$\mathbf {0} \mathbf {1} \mathbf {2} \mathbf {3} \mathbf {4} \,\!$
`\mathbf{5} \mathbf{6} \mathbf{7} \mathbf{8} \mathbf{9}`	$\mathbf {5} \mathbf {6} \mathbf {7} \mathbf {8} \mathbf {9} \,\!$
Podebljano (alfabet)
`\boldsymbol{\Alpha} \boldsymbol{\Beta} \boldsymbol{\Gamma} \boldsymbol{\Delta} \boldsymbol{\Epsilon} \boldsymbol{\Zeta}`	${\boldsymbol {\mathrm {A} }}{\boldsymbol {\mathrm {B} }}{\boldsymbol {\Gamma }}{\boldsymbol {\Delta }}{\boldsymbol {\mathrm {E} }}{\boldsymbol {\mathrm {Z} }}\,\!$
`\boldsymbol{\Eta} \boldsymbol{\Theta} \boldsymbol{\Iota} \boldsymbol{\Kappa} \boldsymbol{\Lambda} \boldsymbol{\Mu}`	${\boldsymbol {\mathrm {H} }}{\boldsymbol {\Theta }}{\boldsymbol {\mathrm {I} }}{\boldsymbol {\mathrm {K} }}{\boldsymbol {\Lambda }}{\boldsymbol {\mathrm {M} }}\,\!$
`\boldsymbol{\Nu} \boldsymbol{\Xi} \boldsymbol{\Pi} \boldsymbol{\Rho} \boldsymbol{\Sigma} \boldsymbol{\Tau}`	${\boldsymbol {\mathrm {N} }}{\boldsymbol {\Xi }}{\boldsymbol {\Pi }}{\boldsymbol {\mathrm {P} }}{\boldsymbol {\Sigma }}{\boldsymbol {\mathrm {T} }}\,\!$
`\boldsymbol{\Upsilon} \boldsymbol{\Phi} \boldsymbol{\Chi} \boldsymbol{\Psi} \boldsymbol{\Omega}`	${\boldsymbol {\Upsilon }}{\boldsymbol {\Phi }}{\boldsymbol {\mathrm {X} }}{\boldsymbol {\Psi }}{\boldsymbol {\Omega }}\,\!$
`\boldsymbol{\alpha} \boldsymbol{\beta} \boldsymbol{\gamma} \boldsymbol{\delta} \boldsymbol{\epsilon} \boldsymbol{\zeta}`	${\boldsymbol {\alpha }}{\boldsymbol {\beta }}{\boldsymbol {\gamma }}{\boldsymbol {\delta }}{\boldsymbol {\epsilon }}{\boldsymbol {\zeta }}\,\!$
`\boldsymbol{\eta} \boldsymbol{\theta} \boldsymbol{\iota} \boldsymbol{\kappa} \boldsymbol{\lambda} \boldsymbol{\mu}`	${\boldsymbol {\eta }}{\boldsymbol {\theta }}{\boldsymbol {\iota }}{\boldsymbol {\kappa }}{\boldsymbol {\lambda }}{\boldsymbol {\mu }}\,\!$
`\boldsymbol{\nu} \boldsymbol{\xi} \boldsymbol{\pi} \boldsymbol{\rho} \boldsymbol{\sigma} \boldsymbol{\tau}`	${\boldsymbol {\nu }}{\boldsymbol {\xi }}{\boldsymbol {\pi }}{\boldsymbol {\rho }}{\boldsymbol {\sigma }}{\boldsymbol {\tau }}\,\!$
`\boldsymbol{\upsilon} \boldsymbol{\phi} \boldsymbol{\chi} \boldsymbol{\psi} \boldsymbol{\omega}`	${\boldsymbol {\upsilon }}{\boldsymbol {\phi }}{\boldsymbol {\chi }}{\boldsymbol {\psi }}{\boldsymbol {\omega }}\,\!$
`\boldsymbol{\varepsilon} \boldsymbol{\digamma} \boldsymbol{\vartheta} \boldsymbol{\varkappa}`	${\boldsymbol {\varepsilon }}{\boldsymbol {\digamma }}{\boldsymbol {\vartheta }}{\boldsymbol {\varkappa }}\,\!$
`\boldsymbol{\varpi} \boldsymbol{\varrho} \boldsymbol{\varsigma} \boldsymbol{\varphi}`	${\boldsymbol {\varpi }}{\boldsymbol {\varrho }}{\boldsymbol {\varsigma }}{\boldsymbol {\varphi }}\,\!$
Kurziv
`\mathit{A} \mathit{B} \mathit{C} \mathit{D} \mathit{E} \mathit{F} \mathit{G}`	${\mathit {A}}{\mathit {B}}{\mathit {C}}{\mathit {D}}{\mathit {E}}{\mathit {F}}{\mathit {G}}\,\!$
`\mathit{H} \mathit{I} \mathit{J} \mathit{K} \mathit{L} \mathit{M}`	${\mathit {H}}{\mathit {I}}{\mathit {J}}{\mathit {K}}{\mathit {L}}{\mathit {M}}\,\!$
`\mathit{N} \mathit{O} \mathit{P} \mathit{Q} \mathit{R} \mathit{S} \mathit{T}`	${\mathit {N}}{\mathit {O}}{\mathit {P}}{\mathit {Q}}{\mathit {R}}{\mathit {S}}{\mathit {T}}\,\!$
`\mathit{U} \mathit{V} \mathit{W} \mathit{X} \mathit{Y} \mathit{Z}`	${\mathit {U}}{\mathit {V}}{\mathit {W}}{\mathit {X}}{\mathit {Y}}{\mathit {Z}}\,\!$
`\mathit{a} \mathit{b} \mathit{c} \mathit{d} \mathit{e} \mathit{f} \mathit{g}`	${\mathit {a}}{\mathit {b}}{\mathit {c}}{\mathit {d}}{\mathit {e}}{\mathit {f}}{\mathit {g}}\,\!$
`\mathit{h} \mathit{i} \mathit{j} \mathit{k} \mathit{l} \mathit{m}`	${\mathit {h}}{\mathit {i}}{\mathit {j}}{\mathit {k}}{\mathit {l}}{\mathit {m}}\,\!$
`\mathit{n} \mathit{o} \mathit{p} \mathit{q} \mathit{r} \mathit{s} \mathit{t}`	${\mathit {n}}{\mathit {o}}{\mathit {p}}{\mathit {q}}{\mathit {r}}{\mathit {s}}{\mathit {t}}\,\!$
`\mathit{u} \mathit{v} \mathit{w} \mathit{x} \mathit{y} \mathit{z}`	${\mathit {u}}{\mathit {v}}{\mathit {w}}{\mathit {x}}{\mathit {y}}{\mathit {z}}\,\!$
`\mathit{0} \mathit{1} \mathit{2} \mathit{3} \mathit{4}`	${\mathit {0}}{\mathit {1}}{\mathit {2}}{\mathit {3}}{\mathit {4}}\,\!$
`\mathit{5} \mathit{6} \mathit{7} \mathit{8} \mathit{9}`	${\mathit {5}}{\mathit {6}}{\mathit {7}}{\mathit {8}}{\mathit {9}}\,\!$
Roman font
`\mathrm{A} \mathrm{B} \mathrm{C} \mathrm{D} \mathrm{E} \mathrm{F} \mathrm{G}`	$\mathrm {A} \mathrm {B} \mathrm {C} \mathrm {D} \mathrm {E} \mathrm {F} \mathrm {G} \,\!$
`\mathrm{H} \mathrm{I} \mathrm{J} \mathrm{K} \mathrm{L} \mathrm{M}`	$\mathrm {H} \mathrm {I} \mathrm {J} \mathrm {K} \mathrm {L} \mathrm {M} \,\!$
`\mathrm{N} \mathrm{O} \mathrm{P} \mathrm{Q} \mathrm{R} \mathrm{S} \mathrm{T}`	$\mathrm {N} \mathrm {O} \mathrm {P} \mathrm {Q} \mathrm {R} \mathrm {S} \mathrm {T} \,\!$
`\mathrm{U} \mathrm{V} \mathrm{W} \mathrm{X} \mathrm{Y} \mathrm{Z}`	$\mathrm {U} \mathrm {V} \mathrm {W} \mathrm {X} \mathrm {Y} \mathrm {Z} \,\!$
`\mathrm{a} \mathrm{b} \mathrm{c} \mathrm{d} \mathrm{e} \mathrm{f} \mathrm{g}`	$\mathrm {a} \mathrm {b} \mathrm {c} \mathrm {d} \mathrm {e} \mathrm {f} \mathrm {g} \,\!$
`\mathrm{h} \mathrm{i} \mathrm{j} \mathrm{k} \mathrm{l} \mathrm{m}`	$\mathrm {h} \mathrm {i} \mathrm {j} \mathrm {k} \mathrm {l} \mathrm {m} \,\!$
`\mathrm{n} \mathrm{o} \mathrm{p} \mathrm{q} \mathrm{r} \mathrm{s} \mathrm{t}`	$\mathrm {n} \mathrm {o} \mathrm {p} \mathrm {q} \mathrm {r} \mathrm {s} \mathrm {t} \,\!$
`\mathrm{u} \mathrm{v} \mathrm{w} \mathrm{x} \mathrm{y} \mathrm{z}`	$\mathrm {u} \mathrm {v} \mathrm {w} \mathrm {x} \mathrm {y} \mathrm {z} \,\!$
`\mathrm{0} \mathrm{1} \mathrm{2} \mathrm{3} \mathrm{4}`	$\mathrm {0} \mathrm {1} \mathrm {2} \mathrm {3} \mathrm {4} \,\!$
`\mathrm{5} \mathrm{6} \mathrm{7} \mathrm{8} \mathrm{9}`	$\mathrm {5} \mathrm {6} \mathrm {7} \mathrm {8} \mathrm {9} \,\!$
Fraktur font
`\mathfrak{A} \mathfrak{B} \mathfrak{C} \mathfrak{D} \mathfrak{E} \mathfrak{F} \mathfrak{G}`	${\mathfrak {A}}{\mathfrak {B}}{\mathfrak {C}}{\mathfrak {D}}{\mathfrak {E}}{\mathfrak {F}}{\mathfrak {G}}\,\!$
`\mathfrak{H} \mathfrak{I} \mathfrak{J} \mathfrak{K} \mathfrak{L} \mathfrak{M}`	${\mathfrak {H}}{\mathfrak {I}}{\mathfrak {J}}{\mathfrak {K}}{\mathfrak {L}}{\mathfrak {M}}\,\!$
`\mathfrak{N} \mathfrak{O} \mathfrak{P} \mathfrak{Q} \mathfrak{R} \mathfrak{S} \mathfrak{T}`	${\mathfrak {N}}{\mathfrak {O}}{\mathfrak {P}}{\mathfrak {Q}}{\mathfrak {R}}{\mathfrak {S}}{\mathfrak {T}}\,\!$
`\mathfrak{U} \mathfrak{V} \mathfrak{W} \mathfrak{X} \mathfrak{Y} \mathfrak{Z}`	${\mathfrak {U}}{\mathfrak {V}}{\mathfrak {W}}{\mathfrak {X}}{\mathfrak {Y}}{\mathfrak {Z}}\,\!$
`\mathfrak{a} \mathfrak{b} \mathfrak{c} \mathfrak{d} \mathfrak{e} \mathfrak{f} \mathfrak{g}`	${\mathfrak {a}}{\mathfrak {b}}{\mathfrak {c}}{\mathfrak {d}}{\mathfrak {e}}{\mathfrak {f}}{\mathfrak {g}}\,\!$
`\mathfrak{h} \mathfrak{i} \mathfrak{j} \mathfrak{k} \mathfrak{l} \mathfrak{m}`	${\mathfrak {h}}{\mathfrak {i}}{\mathfrak {j}}{\mathfrak {k}}{\mathfrak {l}}{\mathfrak {m}}\,\!$
`\mathfrak{n} \mathfrak{o} \mathfrak{p} \mathfrak{q} \mathfrak{r} \mathfrak{s} \mathfrak{t}`	${\mathfrak {n}}{\mathfrak {o}}{\mathfrak {p}}{\mathfrak {q}}{\mathfrak {r}}{\mathfrak {s}}{\mathfrak {t}}\,\!$
`\mathfrak{u} \mathfrak{v} \mathfrak{w} \mathfrak{x} \mathfrak{y} \mathfrak{z}`	${\mathfrak {u}}{\mathfrak {v}}{\mathfrak {w}}{\mathfrak {x}}{\mathfrak {y}}{\mathfrak {z}}\,\!$
`\mathfrak{0} \mathfrak{1} \mathfrak{2} \mathfrak{3} \mathfrak{4}`	${\mathfrak {0}}{\mathfrak {1}}{\mathfrak {2}}{\mathfrak {3}}{\mathfrak {4}}\,\!$
`\mathfrak{5} \mathfrak{6} \mathfrak{7} \mathfrak{8} \mathfrak{9}`	${\mathfrak {5}}{\mathfrak {6}}{\mathfrak {7}}{\mathfrak {8}}{\mathfrak {9}}\,\!$
"Rukopis"
`\mathcal{A} \mathcal{B} \mathcal{C} \mathcal{D} \mathcal{E} \mathcal{F} \mathcal{G}`	${\mathcal {A}}{\mathcal {B}}{\mathcal {C}}{\mathcal {D}}{\mathcal {E}}{\mathcal {F}}{\mathcal {G}}\,\!$
`\mathcal{H} \mathcal{I} \mathcal{J} \mathcal{K} \mathcal{L} \mathcal{M}`	${\mathcal {H}}{\mathcal {I}}{\mathcal {J}}{\mathcal {K}}{\mathcal {L}}{\mathcal {M}}\,\!$
`\mathcal{N} \mathcal{O} \mathcal{P} \mathcal{Q} \mathcal{R} \mathcal{S} \mathcal{T}`	${\mathcal {N}}{\mathcal {O}}{\mathcal {P}}{\mathcal {Q}}{\mathcal {R}}{\mathcal {S}}{\mathcal {T}}\,\!$
`\mathcal{U} \mathcal{V} \mathcal{W} \mathcal{X} \mathcal{Y} \mathcal{Z}`	${\mathcal {U}}{\mathcal {V}}{\mathcal {W}}{\mathcal {X}}{\mathcal {Y}}{\mathcal {Z}}\,\!$
Hebrejski
`\aleph \beth \gimel \daleth`	$\aleph \beth \gimel \daleth \,\!$

Funkcija	Kôd	Izgled
sprečavanje automatskog kurziva kod slova	\mbox{abc}	${\mbox{abc}}$	${\mbox{abc}}\,\!$
pomiješano (loše)	\mbox{if} n \mbox{is even}	${\mbox{if}}n{\mbox{is even}}$	${\mbox{if}}n{\mbox{is even}}\,\!$
pomiješano (dobro)	\mbox{if }n\mbox{ is even}	${\mbox{if }}n{\mbox{ is even}}$	${\mbox{if }}n{\mbox{ is even}}\,\!$
mixed italics (pouzdanije: "~" daje razmak koji se neće prekidati na kraju reda, a "\ " samo daje razmak)	\mbox{if}~n\ \mbox{is even}	${\mbox{if}}~n\ {\mbox{is even}}$	${\mbox{if}}~n\ {\mbox{is even}}\,\!$

Zagrade i slično

Ne koristite unutar matematičkod kôda znakove "(" i ")" ako želite u zagradu staviti razlomke ili nešto "visoko":

Funkcija	Kôd	Izgled
Loše	( \frac{1}{2} )	$({\frac {1}{2}})$
Dobro	\left ( \frac{1}{2} \right )	$\left({\frac {1}{2}}\right)$

Funkcija	Kôd	Izgled
Oble zagrade	\left ( \frac{a}{b} \right )	$\left({\frac {a}{b}}\right)$
Uglate zagrade	\left [ \frac{a}{b} \right ] \quad \left \lbrack \frac{a}{b} \right \rbrack	$\left[{\frac {a}{b}}\right]\quad \left\lbrack {\frac {a}{b}}\right\rbrack$
Vitičaste zagrade	\left \{ \frac{a}{b} \right \} \quad \left \lbrace \frac{a}{b} \right \rbrace	$\left\{{\frac {a}{b}}\right\}\quad \left\lbrace {\frac {a}{b}}\right\rbrace$
"Špičaste" zagrade	\left \langle \frac{a}{b} \right \rangle	$\left\langle {\frac {a}{b}}\right\rangle$
Apsolutna vrijednost i dvostruke okomite crte	\left \| \frac{a}{b} \right \vert \left \Vert \frac{c}{d} \right \\|	$\left\|{\frac {a}{b}}\right\vert \left\Vert {\frac {c}{d}}\right\\|$
Funkcije zaokruživanja	\left \lfloor \frac{a}{b} \right \rfloor \left \lceil \frac{c}{d} \right \rceil	$\left\lfloor {\frac {a}{b}}\right\rfloor \left\lceil {\frac {c}{d}}\right\rceil$
Kose crte	\left / \frac{a}{b} \right \backslash	$\left/{\frac {a}{b}}\right\backslash$
Strelice	\left \uparrow \frac{a}{b} \right \downarrow \quad \left \Uparrow \frac{a}{b} \right \Downarrow \quad \left \updownarrow \frac{a}{b} \right \Updownarrow	$\left\uparrow {\frac {a}{b}}\right\downarrow \quad \left\Uparrow {\frac {a}{b}}\right\Downarrow \quad \left\updownarrow {\frac {a}{b}}\right\Updownarrow$
Različite se vrste zagrada mogu miješati dok je god broj oznaka `\left` i `\right` jednak.	\left [ 0,1 \right ) \left \langle \psi \right \|	$\left[0,1\right)$ $\left\langle \psi \right\|$
Ako ne želite zagradu, poslije `\left` ili `\right` dodajte točku.	\left . \frac{A}{B} \right \} \to X	$\left.{\frac {A}{B}}\right\}\to X$
Veličina zagrada	\big( \Big( \bigg( \Bigg( ... \Bigg] \bigg] \Big] \big]	${\big (}{\Big (}{\bigg (}{\Bigg (}...{\Bigg ]}{\bigg ]}{\Big ]}{\big ]}$
	\big\{ \Big\{ \bigg\{ \Bigg\{ ... \Bigg\rangle \bigg\rangle \Big\rangle \big\rangle	${\big \{}{\Big \{}{\bigg \{}{\Bigg \{}...{\Bigg \rangle }{\bigg \rangle }{\Big \rangle }{\big \rangle }$
	\big\\| \Big\\| \bigg\\| \Bigg\\| ... \Bigg\| \bigg\| \Big\| \big\|	${\big \\|}{\Big \\|}{\bigg \\|}{\Bigg \\|}...{\Bigg \|}{\bigg \|}{\Big \|}{\big \|}$
	\big\lfloor \Big\lfloor \bigg\lfloor \Bigg\lfloor ... \Bigg\rceil \bigg\rceil \Big\rceil \big\rceil	${\big \lfloor }{\Big \lfloor }{\bigg \lfloor }{\Bigg \lfloor }...{\Bigg \rceil }{\bigg \rceil }{\Big \rceil }{\big \rceil }$
	\big\uparrow \Big\uparrow \bigg\uparrow \Bigg\uparrow ... \Bigg\Downarrow \bigg\Downarrow \Big\Downarrow \big\Downarrow	${\big \uparrow }{\Big \uparrow }{\bigg \uparrow }{\Bigg \uparrow }...{\Bigg \Downarrow }{\bigg \Downarrow }{\Big \Downarrow }{\big \Downarrow }$
	\big\updownarrow \Big\updownarrow \bigg\updownarrow \Bigg\updownarrow ... \Bigg\Updownarrow \bigg\Updownarrow \Big\Updownarrow \big\Updownarrow	${\big \updownarrow }{\Big \updownarrow }{\bigg \updownarrow }{\Bigg \updownarrow }...{\Bigg \Updownarrow }{\bigg \Updownarrow }{\Big \Updownarrow }{\big \Updownarrow }$
	\big / \Big / \bigg / \Bigg / ... \Bigg\backslash \bigg\backslash \Big\backslash \big\backslash	${\big /}{\Big /}{\bigg /}{\Bigg /}...{\Bigg \backslash }{\bigg \backslash }{\Big \backslash }{\big \backslash }$

Razmaci

Razmaci se obično ne moraju sređivati jer su pravilno dodani automatski, no, nekad je potrebno ručno ih podesiti.

Funkcija	Kôd	Izgled
dva četverostruka razmaka	a \qquad b	$a\qquad b$
četverostruki razmak	a \quad b	$a\quad b$
običan razmak	a\ b	$a\ b$
običan razmak bez pretvorbe u PNG	a \mbox{ } b	$a{\mbox{ }}b$
velik razmak	a\;b	$a\;b$
srednji razmak	a\>b	[nije podržano]
malen razmak	a\,b	$a\,b$
bez razmaka	ab	$ab\,$
malen "negativan razmak"	a\!b	$a\!b$