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Does $a_n=\prod^n_{k=1}(1-e^{k\alpha \pi i})$ converge to zero when $\alpha$ is irrational?
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Algorithm: Computing the intersection of two conics
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Does $a_n=\prod^n_{k=1}(1-e^{k\alpha \pi i})$ converge to zero when $\alpha$ is irrational?
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Volume and Surface Area Algebra Rational Functions
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Why do we study symplectic geometry?
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what is the universal cover of GL(2,R)?
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Is this group given presentation isomorphic to $\mathbb{Z}_2$, and why?
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Sampling distribution with upper and lower limit
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Minimum cover for sets in which each element appears in exactly 2 sets?
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What does this proof of Fermat's little theorem mean for Euler's theorem?
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