lt;br> | | Simboli | $\infty \quad \%$ | | Definizioni | $ \begin {cases} Formula 1 \\ formula 2 \end{cases} $ | | Matrici | $\begin{pmatrix} 1&2&3 \\ 4 & 5&6 \\ 7&8&9 \end {pmatrix} $ | | Determinante matrice | $\begin{vmatrix} 1&2&3 \\ 4 & 5&6 \\ 7&8&9 \end {vmatrix} $ | | Serie | $\sum_1^n \quad \prod$ | | Integrali | $\int \quad \iint \quad \oint$ | #### **Alfabeto greco** | | | | | | :----------------------------: | :-----------------------------: | :---------------------: | :--------------------------: | | A \Alpha | B \Beta | $\Gamma$ \Gamma | $\Delta$ \Delta | | E \Epsilon | Z \Zeta | H \eta | $\Theta$ \Theta | | I \Iota | K \Kappa | $\Lambda$ \Lambda | M \Mu | | N \Nu | $\Xi \backslash x_i$ | O \omicron | $\Pi \backslash \mathrm{Pi}$ | | $\mathrm{P} \backslash$ Rho | $\Sigma$ \Sigma | T \Tau | $\Upsilon$ \Upsilon | | $\Phi \backslash$ Phi | X \Chi | $\Psi \backslash$ Psi | $\Omega$ \omega | | $\Gamma$ \varGamma | $\Delta$ IvarDelta | $\Theta$ IvarTheta | $\Lambda$ \varLambda | | $\Xi$ IvarXi | $\Pi \backslash \mathrm{varPi}$ | $\Sigma$ \varSigma | $\Upsilon$ IvarUpsilon | | $\Phi$ \varPhi | $\Psi \quad$ IvarPsi | $\Omega$ \varOmega | $\digamma$ \digamma | | $\alpha$ \alpha | $\beta \backslash$ beta | $\gamma$ \gamma | $\delta \backslash$ delta | | $\epsilon$ \epsilon | $\zeta \backslash$ zeta | $\eta$ \eta | $\theta$ \theta | | $\iota$ \iota | $\kappa$ \kappa | $\lambda$ \lambda | $\mu$ \mu | | $\nu$ \nu | $\xi \backslash \mathrm{xi}$ | $o$ \omicron | $\pi \backslash \mathrm{pi}$ | | $\rho$ \rho | $\sigma$ \sigma | $\tau$ \tau | $v$ \upsilon | | $\phi \backslash \mathrm{phi}$ | $\chi$ \chi | $\psi \backslash p s i$ | $\omega$ \omega | | $\varepsilon$ Ivarepsilon | $\varkappa$ \varkappa | $\vartheta$ Ivartheta | $\vartheta$ \thetasym | | $\varpi$ \varpi | $\varrho$ \varrho | $\varsigma$ \varsigma | $\varphi$ \varphi |