User:Dipa

How does this look?

• [math]\text{Span}(\{v_\alpha\}_{\alpha\in I}):\eq\left\{\left.\sum_{\alpha\in I}\lambda_\alpha v_\alpha\ \right\vert\ \{\lambda_\alpha\}_{\alpha\in I}\in \big\{\{\lambda_\alpha\}_{\alpha\in I}\in\mathbb{F}^I\ \big\vert\ \vert\{\lambda_\alpha\ \vert\ \alpha\in I\wedge\lambda_\alpha\neq 0\}\vert\in\mathbb{N}\big\} \right\} [/math]

Your stuff

Hello Test

Maths

1+2=3

[ilmath] a_{b_c} [/ilmath]

Quick example

• [ilmath]\int^{\sum_a^b \text{something} }_{\frac{\text{hello} }{\text{Dipa} } }\frac{\mathbb{R} }{\mathcal{S} } [/ilmath]
• [math]\int^{\sum_a^b \text{something} }_{\frac{\text{hello} }{\text{Dipa} } }\frac{\mathbb{R} }{\mathcal{S} } [/math]

• [math]\int^{\sum^n_{i\eq 100} (n+1)^2}_{\frac{a+b}{2}} \frac{\text{ln}(x^\sqrt{2}+\frac{5}{3}) }{\sqrt{2} }\text{dx}[/math]

• [math] \forall n\in\mathbb{Z} [\neg (P(n))\implies Q(n)] [/math]

• [math] \begin{array}{lcr} a+b&c\\d&f \end{array} [/math]

• [math] \forall \in \text{e} \{e_\alpha\}_{\alpha\in\text{I}} {\exists \text{f}_\alpha}:{\overline{\mathbb{B}^m}} \rightarrow X \ [\text{Int}(\overline{\mathbb{B}^m}) \cong_{f_\alpha} e \wedge f {(\partial \overline{\mathbb{B}^m})} \eq {\bigcup^n_{i\in1}} e_{\alpha_i} \wedge \text{Dim}(e_{\alpha_i})<m ] [/math]