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Gaps in Rudin's Fourier Analysis on Groups, 1.1.4?
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Properties of the trace norm
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Timelike curves
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Why does angle need a unit in mathematics?
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Generalization of Hilbert’s 90 to Abelian $p$-groups
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Integrate $ \int \sin^7 x\,dx $ without trigonometric substitution
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Determining the area of a $12$ sided polygon in an elegant fashion
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Prove the existence of a non trivial solution of the following PDE
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Solving double indexed differential recurrence with coupling term
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Monotonic function always has (±infinite) limit
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Nth Branch of Lambert W function
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On the integral $\int_0^{\pi/2}\frac{dx}{\sqrt{1+\sin^3(x)}}$
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How many ways to withdraw $k$ balls from an urn with $n$ red and $m$ blue ones?
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Homogeneous topological spaces
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Visualizing a decomposition of the Grassmannian $\operatorname{Gr}(2, F^3)$
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Saturation of a submodule
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Approximating $\log x$ with roots
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Conditions on Hypothesis testing
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Choice of $q$ in Baby Rudin's Example 1.1
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How to solve for $x$ in $\sqrt[4]{x+27}+\sqrt[4]{55-x}=4$?
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A detailed and self-contained proof of Fubini's theorem for Banach spaces
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Is the method I used valid for generalized case?
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Probability of observing sequence Markov model
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Base change preserving irreducibility?
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Asymptotic Matching With Unsolvable Inner Region
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Minimum distance between two boats travelling in different velocities
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Significance of Relation between Laplace-Beltrami in Horocyclic Coordinates
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Kronecker Delta tensor proof
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Finding the matrix $Q$ from the equation $AQ=B$ in which $A$ is not a square matrix.
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Finding the expected number of examined items before drawing a defective one
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Quadratic Optimization Problem to Feasibility Problem
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Divergence of knot energy integral
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Fatou's Lemma conditions for strict inequality
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Determine angle $\alpha$ using methods from plane synthetic geometry only
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Is This Explanation of Euler's Formula Valid?
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show that $X^4-4X^2-21$ is solvable by radicals
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Folland 2.57 and 2.58 - question about limits of integration
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Expected value of two dependent Bernoulli random variables.
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Substitution for the condition $a^{2}+ b^{2}+ c^{2}+ 3abc= 6$
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Vector spaces vs. modules over a division ring: Seeking a categorical difference
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Prove that $\frac{1}{2}+\frac{1}{3}+\frac{1}{4}+\cdots+\frac{1}{100}>4$
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measure of cross is a measure function ($\nu$ is a $\sigma$-finite measure)
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Sum involving squares of binomial coefficients
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How to raise/lower indices when the index is part of the argument of a derivative?
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Is there a *mapping theory* as a subfield of set theory?
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measure of cross section is a measurable function ($\nu$ is a finite measure)
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On why solutions to $a^4+b^4+c^4+d^4 = (a+b+c+d)^4$ also come in pairs
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A question about the vector space spanned by shifts of a given function
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Local diffeomorpism is a covering?
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Weak convergence of a distribution on $\mathbb T$ to the uniform distribution
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Non-Existence for Forward-Index Multiplicative Recurrences
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Terminology behind factoring and lifting maps
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Smoothly extending a smooth function.
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An alternate proof of Fuglede's theorem
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Equivalent Topologies
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Stationary state of an infinite markov chain
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Let $X$ be a Hausdorff locally convex space non barrelled
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Number which is simultaneously sum of 2 and 3 squares
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Combinatorics, expected value, drawing balls from a bag, and customer support
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Probability of rolling every even face before any odd face
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