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

Aktuální verze z 2. 9. 2009, 15:30

\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}
***
( \left(
) \right)
[ \left[
] \right]
\{ \left{
\} \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
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