This integral : $$I(x)=\int_{-x}^x {0.5(\exp({-t² {\operatorname{erf}(t^2)}})}dt$$ close to $x$ for $|x|<3$ and converge to $1$ for $|x|>3$ from $-\infty \to +\infty$ as shown here such that concide with error function for that large range over Real number , Now my question here is it possible to consider that distribution as Gausse distribution for $|x|>3$ since there is a concidence ?

  • $\begingroup$ What does $|x| <-3$ mean? $\endgroup$ – Kavi Rama Murthy Nov 17 '18 at 23:14
  • $\begingroup$ sorry i meant 3 $\endgroup$ – zeraoulia rafik Nov 17 '18 at 23:15

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