Walter il 18:56, 2 ott 2012

2012-10-02T18:56:18Z

62.147.218.126: /* A */

2011-01-15T11:35:34Z

‎A

Yoruno: /* Voci correlate */

2006-02-06T13:28:27Z

‎Voci correlate

87.2.170.3 il 11:27, 5 feb 2006

2006-02-05T11:27:26Z

Nuova pagina

In questa pagina presentiamo i segni e i costrutti facenti parte del sottolinguaggio TeX/LaTeX che consente l'inserimento di formule matematiche nelle pagine di Wikipedia. Le possibilità sono presentate in ordine alfabetico al fine di facilitare il ritrovamento da parte di chi possegga già qualche conoscenza di TeX, di LaTeX o delle formule per le pagine di Wikipedia.

In questa pagina si intendono anche fornire esempi tendenzialmente significativi, anche al fine di stimolare la omogeneità delle notazioni.

__NOTOC__
<center><b>[[#A|A]] - [[#B|B]]- [[#C|C]] - [[#D|D]] - [[#E|E]] - [[#F|F]] - [[#G|G]] - [[#I|I]] - [[#L|L]] - [[#M|M]] - [[#N|N]] - [[#O|O]] - [[#P|P]] - [[#Q|Q]] - [[#R|R]] - [[#S|S]] - [[#T|T]] - [[#V|V]]- [[#VARIE|VARIE]] </b></center>

== A ==

'''accenti e segni diacritici'''
{| width="60%"
|<math>\grave{a}</math>   \grave{a} ||<math>\acute{e}</math>   \acute{e}
|-
|<math>\hat{H}</math>   \hat{H} ||<math>\check{c}</math>   \check{c}
|-
|<math>\bar{\mathbf{v}}</math>   \bar{\mathbf{v}} ||<math>\vec{\mathcal{M}}</math>   \vec{\mathcal{M}}
|-
|<math>\dot{\rho}</math>   \dot{\rho} ||<math>\ddot{\mathsf{X}}</math>   \ddot{\mathsf{X}}
|-
|<math>\breve{o}</math>   \breve{o} ||<math>\tilde{N}</math>   \tilde{N}
|}

'''angoli'''

<math>15^\circ 12' 38''</math>   15^\circ 12' 38<nowiki>''</nowiki>       <math>A\hat BC</math>   A\hat BC       <math>\widehat{HJK}</math>   \widehat{HJK}       <math>\angle A\hat BC</math>   \angle A\hat BC      <math> \widehat{\mathbf{vw}}</math>   \widehat{\mathbf{vw}}      
<math>\angle\vec{OA}\vec{OB}</math>   \angle \vec{OA}\vec{OB}

== B ==

'''binomiali, coefficienti'''

<math> {n \choose k} := \frac{n!}{k!(n-k)!} </math>     <nowiki>{n \choose k} := \frac{n!}{k!(n-k)!}</nowiki>

<math> {n \choose k} = {n-1 \choose k-1} + {n-1 \choose k} </math>       {n \choose k} = (n-1 \choose k-1} + (n-1 \choose k}

== C ==

'''calligrafica / fonte''' : v. fonti speciali

'''complessi / espressioni per numeri'''

<math>z = x+iy = \rho e^{i\theta} = |z| e^{i \arg z} </math>   z = x+iy = \rho e^{i\theta} = |z| e^{i \arg z}       <math>\Re(x+iy) = x</math>   \Re(x+iy) = x       <math>\Im(x+iy) = y</math>   \Im(x+iy) = y      

== D ==

'''derivate'''

<math>{d\over dx} f(x)</math>   {d\over dx} f(x)       <math>\nabla \; \partial x \; dx \; \dot x \; \ddot y \psi(x)</math>   \nabla \; \partial x \; dx \; \dot x \; \ddot y \psi(x)       <math>{\partial \over \partial y} F(x,y)</math>   {\partial \over \partial y} F(x,y)

'''determinanti'''

<math>\det\left[\frac{\partial}{\partial x_i}\frac{\partial}{\partial x_j} \,|\, 1\leq i,j\leq n\right]</math>
: \det\left[ \frac{\partial}{\partial x_i}\frac{\partial}{\partial x_j} \,|\, 1\leq i,j\leq n \right]

<math>\begin{vmatrix} 1 & 1 & 1 & 1 \\ 1 & 2 & 3 & 4 \\ 1 & 3 & 6 & 10 \\ 1 & 4 & 10 & 20 \end{vmatrix} = 1 </math>
: \begin{vmatrix} 1 & 1 & 1 & 1 \\ 1 & 2 & 3 & 4 \\ 1 & 3 & 6 & 10 \\ 1 & 4 & 10 & 20 \end{vmatrix} = 1

'''disponibili / segni'''

{| width="100%"
|<math>\heartsuit</math>   \heartsuit ||<math>\spadesuit</math>   \spadesuit ||<math>\clubsuit</math>   \clubsuit ||<math>\diamondsuit</math>   \diamondsuit
|-
|<math>\imath</math>   \imath ||<math>\ell</math>   \ell
||<math>\wp</math>   \wp ||<math>\mho</math>   \mho
|-
|<math>\flat</math>   \flat ||<math>\natural</math>   \natural ||<math>\sharp</math>   \sharp ||<math>\mathcal{x}</math>   \mathcal{x}
|-
|<math>\top</math>   \top ||<math>\bot</math>   \bot ||<math>\Box</math>   \Box ||<math>\Diamond</math>   \Diamond
|}

== E ==

'''ebraiche / lettere '''      
\aleph   <math>\aleph</math>       \beth <math>\beth</math>       \gimel <math>\gimel</math>       \daleth<math>\daleth</math>

'''entità particolari'''
{| width="100%"
|<math>\empty</math>   \empty ||<math>\infty</math>   \infty ||<math>\hbar</math>   \hbar
|-
|<math>\N</math>   \N ||<math>\R</math>   \R
|}

'''esponenziali'''

10^{a+b}   <math>10^{a+b}</math>       \,10^{a+b}\,   <math>\,10^{a+b}\,</math>       e^{-x^2}   <math>e^{-x^2}</math>       <math>{{4^4}^4}^4</math>   {{4^4}^4}^4       <math>{{{5^5}^5}^5}^5</math>   {{{5^5}^5}^5}^5

== F ==

'''fonti / confronto'''

<math>\mathcal{CALLIGRAFICA}</math>   \mathcal{CALLIGRAFICA}

<math>Corsivo\ \mathit{(Italic)}</math>   Corsivo\ \mathrm{(Italic)

<math>\mathfrak{fraktur\ minuscolo}</math>   \mathfrak{fraktur\ minuscolo

<math>\mathfrak{FRAKTUR\ MAIUSCOLO}</math>   \mathfrak{FRAKTUR\ MAIUSCOLO}

<math>\mathbf{Grassetto (boldface)}</math>   \mathbf{Grassetto (boldface)}

<math>\mathrm{Normale\ (Roman)}</math>   \mathrm{Normale\ (Roman)



<math>\mathsf{Sans\ Serif}</math>   \mathbb{Sans\ Serif}

<math>\mathbb{STILE\ LAVAGNA}</math>   \mathbb{STILE\ LAVAGNA}

'''fraktur / fonte'''

<math>\mathfrak{abcdefghijklm} \mathfrak{nopqrstuvwxyz} </math>  
\mathfrak{abcdefghijklm} \mathfrak{nopqrstuvwxyz}

<math>\mathfrak{ABCDEFGHIJKLM} \mathfrak{NOPQRSTUVWXYZ} </math>  
\mathfrak{ABCDEFGHIJKLM} \mathfrak{NOPQRSTUVWXYZ}

'''frazioni'''

{a\over b}   <math>{a\over b}</math>       \frac{x+a}{x^2-2x+5}   <math>\frac{x+a}{x^2-2x+5}</math>

'''frecce'''

{| width="100%"
|\leftarrow   <math>\leftarrow</math>||\rightarrow   <math>\rightarrow</math>||\uparrow   <math>\uparrow</math>
|-
|\longleftarrow   <math>\longleftarrow</math>||\longrightarrow   <math>\longrightarrow</math>||\downarrow   <math>\downarrow</math>
|-
|\Leftarrow   <math>\Leftarrow</math>||\Rightarrow   <math>\Rightarrow</math>||\Uparrow   <math>\Uparrow</math>
|-
|\Longleftarrow   <math>\Longleftarrow</math>||\Longrightarrow   <math>\Longrightarrow</math>||\Downarrow   <math>\Downarrow</math>
|-
|\leftrightarrow   <math>\leftrightarrow</math>||\updownarrow   <math>\updownarrow</math>
|-
|\Leftrightarrow   <math>\Leftrightarrow</math>||\Longleftrightarrow   <math>\Longleftrightarrow</math>||\Updownarrow   <math>\Updownarrow</math>
|-
|\to   <math>\to</math>||\mapsto   <math>\mapsto</math>||\longmapsto   <math>\longmapsto</math>
|-
|\hookleftarrow   <math>\hookleftarrow</math>||\hookrightarrow   <math>\hookrightarrow</math>||\nearrow   <math>\nearrow</math>
|-
|\searrow   <math>\searrow</math>||\swarrow   <math>\swarrow</math>||\nwarrow   <math>\nwarrow</math>
|}

'''funzioni standard / simboli per le'''

{| width="80%"
|\arccos||\cos||\csc||\exp||\ker||\limsup||\min||\sinh
|-
|\arcsin||\cosh||\deg||\gcd||\lg||\ln||\Pr||\sup
|-
|\arctan||\cot||\det||\hom||\lim||\log||\sec||\tan
|-
|\arg||\coth||\dim||\inf||\liminf||\max||\sin||\tanh
|}

== G ==

'''geometria / simboli per la'''

<math>\triangle</math>   \triangle             <math>\angle</math>   \angle      

'''grassetto / caratteri in'''

{| width="100%"
|lettere normali||\mathbf{x}, \mathbf{y}, \mathbf{Z}||<math>\mathbf{x}, \mathbf{y}, \mathbf{Z}</math>
|-
|lettere greche||\boldsymbol{\alpha}, \boldsymbol{\beta}, \boldsymbol{\gamma}||<math>\boldsymbol{\alpha}, \boldsymbol{\beta}, \boldsymbol{\gamma}</math>
|}

'''greche / lettere'''

{| width="100%"
|\alpha , <math>\alpha</math>||\vartheta , <math>\vartheta</math>||\varpi , <math>\varpi</math>||\chi , <math>\chi</math>||\Eta , <math>\Eta</math>||\Pi , <math>\Pi</math>
|-
|\beta , <math>\beta</math>||\iota , <math>\iota</math>||\rho , <math>\rho</math>||\psi , <math>\psi</math>||\Theta , <math>\Theta</math>||\Rho , <math>\Rho</math>
|-
|\gamma , <math>\gamma</math>||\kappa , <math>\kappa</math>||\varrho , <math>\varrho</math>||\omega , <math>\omega</math>||\Iota , <math>\Iota</math>||\Sigma , <math>\Sigma</math>
|-
|\delta , <math>\delta</math>||\lambda , <math>\lambda</math>||\sigma , <math>\sigma</math>||\Alpha , <math>\Alpha</math>||\Kappa , <math>\Kappa</math>||\Tau , <math>\Tau</math>
|-
|\epsilon , <math>\epsilon</math>||\mu , <math>\mu</math>||\varsigma , <math>\varsigma</math>||\Beta , <math>\Beta</math>||\Lambda , <math>\Lambda</math>||\Upsilon , <math>\Upsilon</math>
|-
|\varepsilon , <math>\varepsilon</math>||\nu , <math>\nu</math>||\tau , <math>\tau</math>||\Gamma , <math>\Gamma</math>||\Mu , <math>\Mu</math>||\Phi , <math>\Phi</math>
|-
|\zeta , <math>\zeta</math>||\xi , <math>\xi</math>||\upsilon , <math>\upsilon</math>||\Delta , <math>\Delta</math>||\Nu , <math>\Nu</math>||\Chi , <math>\Chi</math>
|-
|\eta , <math>\eta</math>||o (gewoon o) , <math>o</math>||\phi , <math>\phi</math>||\Epsilon , <math>\Epsilon</math>||\Xi , <math>\Xi</math>||\Psi , <math>\Psi</math>
|-
|\theta , <math>\theta</math>||\pi , <math>\pi</math>||\varphi , <math>\varphi</math>||\Zeta , <math>\Zeta</math>||O (gewoon O), <math>O</math>||\Omega , <math>\Omega</math>
|}

== I ==

'''insiemi / espressioni concernenti'''

<math>f\left(\bigcap_{i=1}^n S_i\right) \subseteq \bigcap_{i=1}^n f\left(S_i\right)</math>   f\left(\bigcap_{i=1}^n S_i\right) \subseteq \bigcap_{i=1}^n f\left(S_i\right)

'''integrali'''

<math>\int</math>   \int       <math>\iint</math>   \iint       <math>\iiint</math>   \iiint       <math>\oint</math>   \oint

<math> \int_{-2\pi}^{2\pi} f(x) dx </math>     \int_{-2\pi}^{2\pi} f(x) dx      

<math> \int_{-\infty}^\infty dx\;e^{-(x-m)^2\over 2\sigma^2} g(x) </math>     \int_{-\infty}^\infty dx\;e^{-(x-m)^2\over 2\sigma^2} g(x)

== L ==

'''limiti'''

<math>\lim_{n \to \infty}x_n</math>   \lim_{n \to \infty}x_n

'''logica'''

<math>p \land \wedge \; \bigwedge \; \bar{q} \to p\ </math>   p \land \wedge \; \bigwedge \; \bar{q} \to p\

<math>lor \vee \; \bigvee \; \lnot \; \neg q \; \setminus \; \smallsetminus</math>   lor \vee \; \bigvee \; \lnot \; \neg q \; \setminus \; \smallsetminus

== M ==

'''matrici'''

<math>\begin{matrix} x & y \\ v & w \end{matrix}</math>     \begin{matrix} x & y \\ v & w \end{matrix}

<math>\begin{pmatrix} A+B & {B-C\over 2} \\ {C-B\over 2} & D \end{pmatrix}</math>     \begin{pmatrix} A+B & {B+C\over 2} \\ {B+c\over 2} & D \end{pmatrix}

<math>\begin{vmatrix} 1 & 1 & 1 & 1 & 1 \\ 1 & 2 & 3 & 4 & 5 \\ 1 & 3 & 6 & 10 & 15 \\ 1 & 4 & 10 & 20 & 35 \\ 1 & 5 & 15 & 35 & 70 \end{vmatrix}</math>     \begin{vmatrix} 1 & 1 & 1 & 1 & 1 \\ 1 & 2 & 3 & 4 & 5 \\ 1 & 3 & 6 & 10 & 15 \\ 1 & 4 & 10 & 20 & 35 \\ 1 & 5 & 15 & 35 & 70 \end{vmatrix}

<math>\begin{Vmatrix} x & y \\ v & w \end{Vmatrix}</math>     \begin{Vmatrix} x & y \\ v & w \end{Vmatrix}

<math>\begin{bmatrix} M_{1,1}&M_{1,2}&M_{1,3}\\M_{2,1}&M_{2,2}&M_{2,3} \end{bmatrix}</math>     \begin{bmatrix} M_{1,1}&M_{1,2}&M_{1,3}\\M_{2,1}&M_{2,2}&M_{2,3} \end{bmatrix}

<math>\begin{Bmatrix}\cos\theta&\sin\theta\\-\sin\theta&\cos\theta\end{Bmatrix}</math>     \begin{Bmatrix}\cos\theta&\sin\theta\\-\sin\theta&\cos\theta\end{Bmatrix}

<math>\begin{vmatrix} \begin{bmatrix} x & y \\ v & w \end{bmatrix} & \begin{bmatrix} a \\ b \end{bmatrix} \\ \begin{bmatrix} a & b \end{bmatrix} & [1] \end{vmatrix}</math>     \begin{vmatrix} \begin{bmatrix} x & y \\ v & w \end{bmatrix} & \begin{bmatrix} a \\ b \end{bmatrix} \\ \begin{bmatrix} a & b \end{bmatrix} & [1] \end{vmatrix}

<math>\begin{bmatrix} x_{11}&x_{12}&\cdots&x_{1n} \\ x_{21}&x_{22}&\cdots&x_{2n} \\ \vdots&\vdots&\ddots&\vdots \\ x_{m1}&x_{m2}&\cdots& x_{mn} \end{bmatrix}</math>    
\begin{bmatrix} x_{11}&x_{12}&\cdots&x_{1n} \\ x_{21}&x_{22}&\cdots&x_{2n} \\ \vdots&\vdots&\ddots&\vdots \\ x_{m1}&x_{m2}&\cdots& x_{mn} \end{bmatrix}

''' moduli '''

<math>s_k \equiv 0 \pmod{m}</math> s_k \equiv 0 \pmod{m}

<math>a \bmod b</math> a \bmod b

== N ==

'''negazione di relazioni''' si ottiene premettendo la macro \not

\not\leq   <math>\not\leq</math>)       \not\sim <math>\not\sim</math>       \not\models   <math>\not\models</math>       \not=   <math>\not=</math>       \not<   <math>\not<</math> . . . .

'''neretto / caratteri in''' v. ''grassetto / caratteri in''

== O ==

'''operatori binari'''
{| width="100%"
|<math>\pm</math>   \pm ||<math>\triangleright</math>   \triangleright ||<math>\setminus</math>   \setminus ||<math>\circ</math>   \circ
|-
|<math>\mp</math>   \mp ||<math>\times</math>   \times ||<math>\bullet</math>   \bullet||<math>\star</math>   \star
|-
|<math>\vee</math>   \vee ||<math>\wr</math>   \wr ||<math>\ddagger</math>   \ddagger ||<math>\cap</math>   \cap
|-
|<math>\dagger</math>   \dagger ||<math>\oplus</math>   \oplus ||<math>\smallsetminus</math>   \smallsetminus ||<math>\cdot</math>   \cdot
|-
|<math>\wedge</math>   \wedge ||<math>\otimes</math>   \otimes ||<math>\cup</math>   \cup ||<math>\triangleleft</math>   \triangleleft
|-
|<math>\mathcal{t}</math>   \mathcal{t} ||<math>\mathcal{u}</math>   \mathcal{u}
|}

'''operatori n-ari''' (v.a. ''produttoria'', ''sommatoria'')

{| width="80%"
|<math>\sum</math>   \sum||<math>\prod</math>   \prod||<math>\coprod</math>   \coprod
|-
|<math>\bigcap</math>   \bigcap||<math>\bigcup</math>   \bigcup||<math>\biguplus</math>   \biguplus
|-
|<math>\bigodot</math>   \bigodot||<math>\bigoplus</math>   \bigoplus||<math>\bigotimes</math>   \bigotimes
|-
|<math>\bigsqcup</math>   \bigsqcup||<math>\bigvee</math>   \bigvee||<math>\bigwedge</math>   \bigwedge
|}

'''operatori unari'''

<math>\nabla</math>   \nabla       <math>\partial</math>   \partial       <math>\neg</math>   \neg
      <math>\sim</math>   \sim

== P ==

'''parentesi'''

{| width="75%"
|<math>(...)</math>   (...) ||<math>[...]</math>   [...] ||<math>\{...\}</math>   \{...\}
|-
|<math>|...|</math>   <nowiki>|...|</nowiki>||<math>\|...\|</math>   <nowiki>\|...\|</nowiki>
||<math>\langle</math>   \langle||<math>\rangle</math>   \rangle
|-
|<math>\lfloor</math>   \lfloor||<math>\rfloor</math>   \rfloor
||<math>\lceil</math>   \lceil||<math>\rceil</math>   \rceil
|}

'''parentesi adattabili'''

<math>\left(x^2+2bx+c\right)</math>   \left(x^2+2bx+c\right)

<math>\cos\left(\int_0^\pi dx\;e^{-x} P_{2k}(x)\right)</math>   \cos\left(\int_0^\pi dx\;e^{-x} P_{2k}(x)\right)

'''produttoria'''

<math>\prod_{k=1}^3 K_{k+4} = K_5\cdot K_6\cdot K_7</math>   \prod_{k=1}^3 K_{k+4} = K_5\cdot K_6\cdot K_7

'''puntini'''       \ldots   <math>\ldots</math>       \cdots   <math>\cdots</math>       \vdots   <math>\vdots</math>       \ddots   <math>\ddots</math> (v.a. ''matrici'')

== Q ==

'''quantificatori'''       <math>\forall</math>   \forall       <math>\exists</math>   \exists

<math>\forall_{i \in \N, j \in \N \setminus \{0\}} (i/j \in \mathbb{Q})</math>     \forall_{i \in \N, j \in \N \setminus \{0\}} (i/j \in \mathbb{Q})

<math>\exists \mathbf{x} \in \mathbb{K}^n ~\mbox{tale che}~ \mathcal{M} \mathbf{x} = \mathbf{v}</math>
:: \mathbf{x} \in \mathbb{K}^n \ \mbox{tale che}\ \mathcal{M} \mathbf{x} = \mathbf{v}

== R ==

'''radici'''

<math> \sqrt 7 </math>       <nowiki> \sqrt 7 </nowiki>             <math> \sqrt{2\pi\rho} </math>       <nowiki> \sqrt{2\pi\rho} </nowiki>

<math>\sqrt{A^2+B^2+C^2}</math>   \sqrt{A^2+B^2+C^2}

<math>x_{1,2} = \frac{-b\pm\sqrt{b^-4ac}}{2a}</math>  
x_{1,2} = \frac{-b\pm\sqrt{b^-4ac}}{2a}

<math> \sqrt[3]3 </math>       <nowiki> \sqrt[3]3 </nowiki>             <math> \sqrt[h+k]{a\pm\sin(2k\pi)} </math>             <nowiki> \sqrt[h+k]{ a\pm\sin(2k\pi)} } </nowiki>

'''raggruppamenti di simboli'''

{| width="100%"
|<math>\overline{f\circ g\circ h}</math>   \overline{f\circ g\circ h}||<math>\underline{\mbox{esatto}}</math>   \underline{\mbox{esatto}}
|-
|<math>\overleftarrow{HK}</math>   \overleftarrow{HK}||<math>\overrightarrow{PQ}</math>   \overrightarrow{PQ}
|-
|<math>\overbrace{x_1x_2\cdots x_n}</math>   \overbrace{x_1x_2\cdots x_n}||<math>\underbrace{\alpha\beta\gamma\delta}</math>   \underbrace{\alpha\beta\gamma\delta}
|-
|<math>\sqrt{A^2+B^2}</math>   \sqrt{A^2+B^2}||<math>\sqrt[3]{p^3-{qr\over3}}</math>   \sqrt[n]{p^3-{qr\over3}}
|-
|<math>\widehat{ABC}</math>   \widehat{ABC}
|}

<math>\overbrace{\overline{F\circ G}}</math>   \overbrace{\overline{F\circ G}}

<math>\widehat{\overline{\overline{F\circ G}}}</math>   \widehat{\overline{\overline{F\circ G}}}

'''relazioni'''

{| width="100%"
|<math>\,<\,</math>   \,<\, ||<math>\leq</math>   \leq || <math>\,>\,</math>   \,>\, ||<math>\geq</math>   \geq
|-
|<math>\subset</math>   \subset ||<math>\subseteq</math>   \subseteq ||<math>\supset</math>   \supset ||<math>\supseteq</math>   \supseteq
|-
|<math>\in</math>   \in || <math>\ni</math>   \ni ||<math>\vdash</math>   \vdash ||<math>\mathcal{a}</math>   \mathcal{a}
|-
|<math>\cong</math>   \cong ||<math>\simeq</math>   \simeq ||<math>\approx</math>   \approx ||<math>\sim</math>   \sim
|-
|<math>\perp</math>   \perp ||<math>\|</math>   <nowiki>\|</nowiki> ||<math>\mid</math>   \mid ||<math>\equiv</math>   \equiv
|-
|<math>\frown</math>   \frown ||<math>\smile</math>   \smile ||<math>\triangleleft</math>   \triangleleft ||<math>\triangleright</math>   \triangleright
|-
|<math>\mathcal{v}</math>   \mathcal{v} ||<math>\mathcal{w}</math>   \mathcal{w} ||<math>\models</math>   \models
|}

== S ==

'''sans serif / fonte'''

<math>\mathsf{abcdefghijklm} \mathsf{nopqrstuvwxyz}</math>   \mathsf{abcdefghijklm} \mathsf{nopqrstuvwxyz}

<math>\mathsf{ABCDEFGHIJKLM} \mathsf{NOPQRSTUVWXYZ}</math>   \mathsf{ABCDEFGHIJKLM} \mathsf{NOPQRSTUVWXYZ}

'''sistemi di equazioni'''

<math>\left\{\begin{matrix}ax+by=h \\ cx+dy=k\end{matrix}\right.</math>     \left{\begin{matrix}ax+by=h \\ cx+dy=k\end{matrix}\right.

'''sommatoria'''

<math>\sum_{k=1}^n k^2 </math>       \sum_{k=1}^n k^2

== T ==

'''tensori e simili'''

<math>g_i^{\ j}</math>   g_i^{\ j}      
<math>S_{r_1r_2}^{\ \ \ \ r_3r_4}</math>   S_{r_1r_2}^{\ \ \ \ r_3r_4}       <math>T_{\ j\ k}^{i\ h}</math>   T_{\ j\ k}^{i\ h}

<math>{}_1^2\!X_3^4</math>   {}_1^2\!X_3^4

== V ==

'''vettori'''

<math>\mathbf{r}=\langle x_1,x_2,x_3\rangle</math>       \mathbf{r}=\langle x_1,x_2,x_3\rangle

<math>\mathbf{e}_i := \langle j=1,...,n :| \delta_{i,j} \rangle</math>   \mathbf{e}_i :\!= \langle j=1,...,n :| \delta_{i,j} \rangle

== VARIE ==

<math>100\,^{\circ}\mathrm{C}</math>   100\,^{\circ}\mathrm{C}

<math>\left. {A \over B} \right\} \to X</math>   \left. {A \over B} \right\} \to X

== Voci correlate ==
* [[Aiuto:Formule matematiche TeX]]
* [http://meta.wikimedia.org/wiki/Help:Formula#Functions.2C_symbols.2C_special_characters sito ufficiale Wikimedia per le Tex]

[[categoria:Aiuto|Prontuario TeX]]

← Versione meno recente		Versione delle 11:35, 15 gen 2011
Riga 7:		Riga 7:


−	~~== A ==~~	+	LUHnxf <a href="http://olhvszgzyxjr.com/">olhvszgzyxjr</a>, [url=http://xskhvanuwcrx.com/]xskhvanuwcrx[/url], [link=http://twnpkueanwfo.com/]twnpkueanwfo[/link], http://bvplaadpxkyo.com/
−
−	~~'''accenti e segni diacritici'''~~
−	~~{\| width~~="~~60%"~~
−	~~\|<math>\grave{a}<~~/~~math>   \grave{a} \|\|<math>\acute{e}<~~/~~math>   \acute{e}~~
−	\|-
−	~~\|<math>\hat{H}<~~/~~math~~> ~~  \hat{H} \|\|<math>\check{c}~~</~~math~~> ~~  \check{c}~~
−	\|-
−	~~\|<math>\bar{\mathbf{v}}<~~/~~math>   \bar{\mathbf{v}} \|\|<math>\vec{\mathcal{M}}<~~/~~math>   \vec{\mathcal{M}}~~
−	\|-
−	~~\|<math>\dot{\rho}<~~/~~math>   \dot{\rho} \|\|<math>\ddot{\mathsf{X}}<~~/~~math>   \ddot{\mathsf{X}}~~
−	\|-
−	~~\|<math>\breve{o}</math>   \breve{o} \|\|<math>\tilde{N}</math>   \tilde{N}~~
−	\|}
−
−	~~'''angoli'''~~
−
−	~~<math>15^\circ 12' 38''<~~/~~math>   15^\circ 12' 38<nowiki>''<~~/~~nowiki>       <math>A\hat BC<~~/~~math>   A\hat BC       <math>\widehat{HJK}<~~/~~math>   \widehat{HJK}       <math>\angle A\hat BC<~~/~~math>   \angle A\hat BC      <math> \widehat{\mathbf{vw}}<~~/~~math>   \widehat{\mathbf{vw}}      ~~
−	~~<math>\angle\vec{OA}\vec{OB}<~~/~~math>   \angle \vec{OA}\vec{OB}~~

	== B ==		== B ==

← Versione meno recente		Versione delle 13:28, 6 feb 2006
Riga 416:		Riga 416:
	* [http://meta.wikimedia.org/wiki/Help:Formula#Functions.2C_symbols.2C_special_characters sito ufficiale Wikimedia per le Tex]		* [http://meta.wikimedia.org/wiki/Help:Formula#Functions.2C_symbols.2C_special_characters sito ufficiale Wikimedia per le Tex]

−	[[~~categoria~~:Aiuto\|Prontuario TeX]]	+	[[Categoria:Aiuto\|Prontuario TeX]][[Categoria:Aiuto\|TeX, Prontuario]]

@@ Riga 5: / Riga 5: @@
 __NOTOC__
 <center><b>[[#A|A]] - [[#B|B]]- [[#C|C]] - [[#D|D]] - [[#E|E]] - [[#F|F]] - [[#G|G]] - [[#I|I]] - [[#L|L]] - [[#M|M]] - [[#N|N]] - [[#O|O]] - [[#P|P]] - [[#Q|Q]] - [[#R|R]] - [[#S|S]] - [[#T|T]] - [[#V|V]]- [[#VARIE|VARIE]]  </b></center>
 == B ==

Aiuto:Prontuario TeX - Cronologia

Walter il 18:56, 2 ott 2012

62.147.218.126: /* A */

Yoruno: /* Voci correlate */

87.2.170.3 il 11:27, 5 feb 2006