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¬ ∃ Q ≠ ∅ ⊆ { ± 1 5 } ∪ N : ∑ q ∈ Q lim z → ∞ 2 q × π 3 ∫ y = α ″ ω ∂ x f ( z ¯ ) ⋅ d y ≢ 0 {\displaystyle \neg \exists ~Q\neq \emptyset \subseteq \left\{\pm {\tfrac {1}{5}}\right\}\cup \mathbb {N} :\ \sum _{q\in Q}\lim _{z\rightarrow \infty }{\dfrac {2^{q}\times {\sqrt[{3}]{\pi }}}{\textstyle \int \limits _{y=\alpha ''}^{\omega }\partial _{x}f({\bar {z}})\cdot dy}}\not \equiv 0} --Abelcovarrubias 16:46, 19 October 2008 (UTC)Reply
![{\displaystyle \neg \exists ~Q\neq \emptyset \subseteq \left\{\pm {\tfrac {1}{5}}\right\}\cup \mathbb {N} :\ \sum _{q\in Q}\lim _{z\rightarrow \infty }{\dfrac {2^{q}\times {\sqrt[{3}]{\pi }}}{\textstyle \int \limits _{y=\alpha ''}^{\omega }\partial _{x}f({\bar {z}})\cdot dy}}\not \equiv 0}](https://wikimedia.org/api/rest_v1/media/math/render/svg/df805e2e93d800454b3ad6e58cb6cb3143717ec5)
--Abelcovarrubias 16:46, 19 October 2008 (UTC)Reply
