Millardo Peacecraft
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 Apr 18 awarded Yearling Apr 18 awarded Yearling Mar 20 awarded Inquisitive Jan 19 asked Lagrange inversion theorem application Jan 12 comment An application of the residue theorem or even @RonGordon? Jan 12 comment An application of the residue theorem Perhaps @sos440 would know? Jan 12 asked An application of the residue theorem Jan 7 comment How to solve: $\frac{x}{\log_2(x) }= y$ @orion The OP already defined the Lambert W function in his question. Defining $W$ once more is unnecessary. Jan 7 revised Root finding using Galois theory added 9 characters in body Jan 7 answered How to solve: $\frac{x}{\log_2(x) }= y$ Jan 7 asked Root finding using Galois theory Jan 6 asked Residue of function with different branch points Dec 30 comment Functional equation for polynomials @Bernard I'm aware that it is the taylor formula for polynomials. But he states that it is the functional form for a given polynomial. Hence my confusion about the $y$ Dec 30 asked Functional equation for polynomials Dec 30 revised How prove $\bigl(\frac{\sin x}{ x}\bigr)^{2} + \frac{\tan x }{ x} >2$ for $0 < x < \frac{\pi}{2}$ Tex Changes Dec 30 suggested approved edit on How prove $\bigl(\frac{\sin x}{ x}\bigr)^{2} + \frac{\tan x }{ x} >2$ for $0 < x < \frac{\pi}{2}$ Dec 25 revised Why is $x(\sqrt{x^2+1} - x )$ approaching $1/2$ when $x$ becomes infinite? tex changes Dec 25 suggested approved edit on Why is $x(\sqrt{x^2+1} - x )$ approaching $1/2$ when $x$ becomes infinite? Dec 16 awarded Caucus Oct 24 revised Find the range of function $f(x) =\cos(\sin(\ln(\frac{x^2+e}{x^2+1})))+\sin(\cos(\ln(\frac{x^2+e}{x^2+1})))$… tex changes