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  • 15 votes cast
Apr
22
comment Fermat's Little Theorem and prime divisors
Actually, that is the question, how does it follow. I am told that if follows but can't see why.
Apr
21
comment Fermat's Little Theorem and prime divisors
what do you mean by FMT?
Apr
21
awarded  Editor
Apr
21
revised Fermat's Little Theorem and prime divisors
added 11 characters in body
Apr
21
asked Fermat's Little Theorem and prime divisors
Feb
6
answered Using Logical Equivalences to prove $(((\neg r) \lor q) \lor ((q \lor (\neg p)) \land ((\neg p) \lor q)))$ is equivalent to $(\neg(r \land p) \lor q)$
Feb
4
answered Is it faster to count to the infinite going one by one or two by two?
Feb
4
comment Limit of $(n-k)! \cdot n^k$ as $n$ approaches infinity
@user127.0.0.1 ultimately, yes.
Feb
3
asked Limit of $(n-k)! \cdot n^k$ as $n$ approaches infinity
May
27
awarded  Scholar
May
27
accepted What are the Fourier series of the function?
May
23
awarded  Student
May
23
comment What are the Fourier series of the function?
thanks, forgot to multiply by $\frac{1}{\sqrt{2}}$
May
23
asked What are the Fourier series of the function?
May
23
awarded  Supporter
May
23
comment Why is it important that a basis be orthonormal?
proximal, yes, indeed. I am asking what is the importance in different subfields in mathematics, physics or others(Fourier Series for example). I suppose that there are people with many different backgrounds and interests here, so if everyone could come up with something, it would be very informative.
May
22
asked Why is it important that a basis be orthonormal?
May
10
awarded  Teacher
May
5
answered Prove by mathematical induction that $1 + 1/4 +\ldots + 1/4^n \to 4/3$