\int_{-\infty}^\infty \exp({a x^4+b x^3+c x^2+d x+f}) \, dx
= e^f \sum_{n, m, p=0}^\infty \frac{ b^{4n}}{(4n) ! } \frac{c^{2m}}{(2m) ! } \frac{d^{4p}}{(4p) ! } \frac{ \Gamma(3n+m+p+\frac14) }{a^{3n+m+p+\frac14} }
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I would like to translate this poem
This blows the natural topography of my isomorphic mind. My Riemann Zeta Function really is blown into infinity.