Test bota — jest to specjalna strona w moim brudnopisie, aby testować mojego bota przed wypuszczeniem go w świat kategorii.

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dupa_int_ oll iint

• \Pi_{\varphi} = \sum_a^{n=1} \cdot \sum\limits_a^{n=1}
• <math>\Pi_{\varphi} = \sum_a^{n=1} \cdot \sum\limits_a^{n=1}</math>
• \Pi_{\varphi} = \sum_a^{n=1} \cdot \sum\limits_a^{n=1}

${\displaystyle \Pi _{\varphi }=\sum _{a}^{n=1}\cdot \sum \limits _{a}^{n=1}}$

Nunc enim. Vestibulum ante ipsum primis in faucibus orci luctus et ultrices posuere cubilia Curae; Nulla scelerisque sem ac mi:

${\displaystyle \varphi _{\pi }=\sum \limits _{a}^{n=1}\cdot \sum _{a}^{n=1}}$

• Takie

${\displaystyle \Pi _{\rho }^{\zeta \phi }=\iint _{a}dx+\oint _{a}^{b}dx+\int _{a}^{b}dx+\int _{a}^{b}dx}$

• Inne

${\displaystyle \Pi _{\rho }^{\zeta \phi }=\int \limits _{a}^{b}dx+\int \limits _{a}^{b}dx+\int \limits _{a}^{b}dx+\int \limits _{a}^{b}dx}$

• Inniejsze

${\displaystyle \Pi _{\rho }^{\zeta \phi }=\int _{a}^{b}dx+\int _{a}^{b}dx+\int \limits _{a}^{b}dx+\int \limits _{a}^{b}dx}$

• Ble

${\displaystyle \Pi _{\rho }^{\zeta \phi }=\int _{b}^{a}dx+\int _{b}^{a}dx+\int _{b}^{a}dx+\int _{b}^{a}dx}$

• OK

${\displaystyle \sin {\alpha }\cdot \cos {\beta }\cdot tg{\gamma }\cdot \cot {\delta }\cdot \operatorname {tg} \epsilon \cdot \operatorname {ctg} \zeta \arccos a\arcsin \alpha \arcsin {a}+\ldots +\cos \pi }$

${\displaystyle \sin \alpha \cdot \cos \beta \cdot \operatorname {tg} \gamma \cdot \cot \delta \cdot \sinh k\cdot \cosh l\cdot \operatorname {tg} h\phi \cdot \coth {\eta }}$

• Źle

${\displaystyle sin{\alpha }\cdot cos{\beta }+...+\cdot tan{\gamma }\cdot cot{\delta }\cdot \operatorname {tg} \epsilon \cdot \operatorname {ctg} \zeta arcsin\alpha arccosa+...+\cos \pi }$

${\displaystyle sin\alpha \cdot cos\beta \cdot tan\gamma \cdot cot\delta \cdot sinhk\cdot coshl\cdot tanh\phi \cdot coth{\eta }}$

Coś lamane / prrzez cos, a tu lamane/bez spacji, z kilkoma/ odmianami aby, przetestowac mojego /zacnego bota.

http://asdb.cmm/aspdo/poasd.php?asd=asddd http://asdb.cmm/aspdo/poasd.php?asd=asddd coss

${\displaystyle \cos \alpha +1/2\cdot \operatorname {tg} \alpha }$

${\displaystyle \cos \alpha +1/2\cdot \operatorname {tg} \alpha }$

${\displaystyle \cos \alpha +1/2\cdot \operatorname {tg} \alpha }$

${\displaystyle \cos \alpha +1/2\cdot \operatorname {tg} \alpha }$

${\displaystyle \cos \alpha -1/2\cdot \operatorname {tg} \alpha }$

${\displaystyle \cos \alpha -1/(2\cdot \operatorname {tg} \alpha )}$

${\displaystyle \cos \alpha -(\pi +1)/(2\cdot \operatorname {tg} \alpha )}$

Oczywiście w większości to zła odmiana.

PiSu, PiS-u, CBŚ-u, CBŚu, PiSu. PiSom! DHLowi? IRC'em; BOTami: (UBkiem) .