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wiki>A.Burgermeister: 1 Version

2011-10-26T09:57:09Z

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{|
|\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}
|-
|\mapsto || \mapsto
|-
| ***
|-
|( || \left(
|-
|) || \right)
|-
|[ || \left[
|-
|] || \right]
|-
|\{XXX\} || \left\{ {XXX} \right\}
|-
|\{XXX || \left\{ {XXX} \right\.
|-
|\textstyle {n \choose k} || {n \choose k}
|-
| ***
|-
|\box || \box
|-
|\forall || \forall
|-
|\exists || \exists
|-
|\in || \in
|-
|\not\in || \not\in
|-
| ***
|-
|\ a \wedge b||\ a \wedge b
|-
|\ a \vee b||\ a \vee b
|-
|\ a \Rightarrow b||\ a \Rightarrow b
|-
|\ a \Leftrightarrow b||\ a \Leftrightarrow b
|-
| ***
|-
|\neg A||\neg A
|-
|\exist n\in M||\exist n\in M
|-
|\forall n\in M||\forall n\in M
|-
|\ A \cap B||\ A \cap B
|-
|\ A \cup B||\ A \cup B
|-
|\ A \setminus B||\ A \setminus B
|-
| ***
|-
|\overline{AB}||\overline{AB}
|-
|\vec{AB}||\vec{AB}
|-
|\left| AB \right| ||\left| AB \right|
|-
|\ AB^{+}||\ AB^{+}
|-
|\ AB^{-}||\ AB^{-}
|-
|\operatorname{Zw} (A, Q, P)||\operatorname(Zw) (A, Q, P)
|-
|\ AQ := \{P|...\} ||\ AQ := \{P|...\}
|-
| ***
|-
|\angle ABC||\angle ABC
|-
|\ g \perp \ h||\ g \perp \ h
|-
|\ g \not\perp \ h||\ g \not\perp \ h
|-
|a\| b||a\| b
|-
|a\not\| b||a\not\| b
|-
|\operatorname{koll}(A, B, C)||\operatorname{koll}(A, B, C)
|-
|\operatorname{komp}(A, B, C)||\operatorname{komp}(A, B, C)
|-
| ***
|-
|\alpha \tilde = \beta||\alpha \tilde {=} \beta
|-
|\alpha \equiv \beta||\alpha \equiv \beta
|-
|\frac{x} {y}||\frac{x} {y}
|-
|x_{i}||x_{i}
|-
|x^{i}||x^{i}
|-
| ***
|-
|\begin{pmatrix} x \\ y \\ z \end{pmatrix} ||\begin{pmatrix} x \\ y \\ z \end{pmatrix}
|-
|\begin{pmatrix} x & y \\ z & v \end{pmatrix} ||\begin{pmatrix} x & y \\ z & v \end{pmatrix}
|}

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