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A MathWikiből
(Változatok közti eltérés)
112. sor: | 112. sor: | ||
|[x] || \\\left[x\\\right] | |[x] || \\\left[x\\\right] | ||
|- | |- | ||
− | |\{x\} || \\\left{x\\\right} | + | |\{x\} || \\\left\\\{x\\\right\\\} |
|- | |- | ||
|\textstyle {n \choose k} || {n \\\choose k} | |\textstyle {n \choose k} || {n \\\choose k} |
A lap 2006. november 16., 08:36-kori változata
\textstyle \frac{x}{y} | \\\frac{x}{y} |
\textstyle \sum_x^n | \\\sum_{x=1}^{n} |
\textstyle \prod_x^n | \\\prod^{x=1}_{n} |
\textstyle \int_a^b | \\\int_{a}^{b} f (x)\\\,dx |
\textstyle \frac{\partial x}{\partial y} | \\\frac{\\\partial x}{\\\partial y} |
\textstyle \sqrt x | \\\sqrt{x} |
\textstyle \sqrt[3]{x} | \\\sqrt[3]{x} |
\textstyle f(x) | f(x) |
\lim | \\\lim_{x\\\to\\\infty} |
*** | |
\sin | \\\sin (x) |
\cos | \\\cos (x) |
\tan | \\\tan (x) |
\log | \\\log (x) |
\ln | \\\ln (x) |
*** | |
\le | \\\le |
\ge | \\\ge |
\neq | \\\neq |
\approx | \\\approx |
\equiv | \\\equiv |
\propto | \\\propto |
\infty | \\\infty |
*** | |
\alpha | \\\alpha |
\beta | \\\beta |
\gamma | \\\gamma |
\delta | \\\delta |
\epsilon | \\\epsilon |
\zeta | \\\zeta |
\eta | \\\eta |
\theta | \\\theta |
\vartheta | \\\vartheta |
\kappa | \\\kappa |
\lambda | \\\lambda |
\mu | \\\mu |
\xi | \\\xi |
\pi | \\\pi |
\rho | \\\rho |
\sigma | \\\sigma |
\tau | \\\tau |
\phi | \\\phi |
\varphi | \\\varphi |
\chi | \\\chi |
\psi | \\\psi |
\omega | \\\omega |
*** | |
\Rightarrow | \\\Rightarrow |
\rightarrow | \\\rightarrow |
\Leftarrow | \\\Leftarrow |
\leftarrow | \\\leftarrow |
\Leftrightarrow | \\\Leftrightarrow |
\vec{x} | \\\vec{x} |
*** | |
(x) | \\\left(x\\\right) |
[x] | \\\left[x\\\right] |
\{x\} | \\\left\\\{x\\\right\\\} |
\textstyle {n \choose k} | {n \\\choose k} |
*** | |
\Box | \\\Box |
\forall | \\\forall |
\exists | \\\exists |
\in | \\\in |
\not\in | \\\not\\\in |
*** | |
\mbox{Taylor} | f(x) = \\\sum_{k=0}^{\\\infty } \\\frac{ f^{k} (a) }{ k! } (x - a)^k |
\mbox{Euler}^1 | e^{i \\\varphi } := \\\cos \\\varphi + i \\\sin \\\varphi |