The function {\rm erfi} \left( x \right) satisfies the differential equation

\displaystyle {\frac {d^{2}}{d{x}^{2}}}y \left( x \right) -2\,x{\frac {d}{dx}}y \left( x \right) = 0

with initial values y \left( 0 \right) =0 and y' \left( 0 \right) =\frac{2}{\sqrt {\pi }}.Generated on 2020-08-09 06:25:03 using unknown version.
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