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Feb
11
answered Find $(a+ib)^{492}$ given that $(a+ib)^{493}=1$
Feb
11
comment Related paradigms in Computer Science and Mathematics
@user72694 I've added a bit more information with some resources.
Feb
11
revised Related paradigms in Computer Science and Mathematics
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Feb
11
comment Related paradigms in Computer Science and Mathematics
@Magdiragdag I think they use graph theory for theorem provers. Then again, this is also related to the OO paradigm (objects connected by edges, i.e. graphs)
Feb
11
comment Related paradigms in Computer Science and Mathematics
@Peter Yes, I had an inkling about that too, but I'm also ignorant of it, although from Wikipedia's page on category theory it may be the mathematics that can describe the OO paradigm !
Feb
11
revised Related paradigms in Computer Science and Mathematics
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Feb
11
revised Related paradigms in Computer Science and Mathematics
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Feb
11
revised Related paradigms in Computer Science and Mathematics
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Feb
11
accepted Solving a Fourier sine transform equation
Feb
11
asked Related paradigms in Computer Science and Mathematics
Feb
11
comment Convergence of Cauchy sequence $(x_n)$, where $x_n=1/n^2$.
Thanks - I knew there was something fishy about the original proof. Your second method is much better :-)
Feb
11
accepted Convergence of Cauchy sequence $(x_n)$, where $x_n=1/n^2$.
Feb
11
comment Convergence of Cauchy sequence $(x_n)$, where $x_n=1/n^2$.
Just to note - the proof I've written is exactly as presented in the video, that's why I had my doubts.
Feb
11
revised Convergence of Cauchy sequence $(x_n)$, where $x_n=1/n^2$.
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Feb
10
revised Integral $\int_{-1}^1\frac1x\sqrt{\frac{1+x}{1-x}}\ln\left(\frac{2\,x^2+2\,x+1}{2\,x^2-2\,x+1}\right) \ \mathrm dx$
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Feb
10
revised Integral $\int_{-1}^1\frac1x\sqrt{\frac{1+x}{1-x}}\ln\left(\frac{2\,x^2+2\,x+1}{2\,x^2-2\,x+1}\right) \ \mathrm dx$
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Feb
10
revised Evaluating $\int\frac{3x+1}{2x^2-2x+3}dx$
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Feb
10
suggested suggested edit on Evaluating $\int\frac{3x+1}{2x^2-2x+3}dx$
Feb
9
asked Convergence of Cauchy sequence $(x_n)$, where $x_n=1/n^2$.
Feb
8
revised Proving a trig identity
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