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Answers
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Advantages of the sequence definition of limits
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Characterization of the Poisson law
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Volume of Minkowski sum of a ball and an ellipsoid
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If you break a stick at two points chosen uniformly, the probability the three resulting sticks form a triangle is 1/4. Is there a “nice” proof of this fact?
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Is the notion of fractional dimension compatible with considering a dimension a set of n-tuples?
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How do you calculate the solid angle of a rectangular, axis aligned section of a surface defined by a two dimensional function?
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Efficient algorithm for finding the minima of a piecewise linear function
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Explicit example of a smooth - but not analytic- closed curve without self-intersections
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How many “different” colorings (excluding exchanges) exist for a given map (graph)?
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A Book You Would Like to Write
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This limit converges to the partial derivative?
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Generalization of Curl to higher dimensions
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How many edge-disjoint paths go from upper left to lower right in a $4 \times N$ rectangular gridwork of streets?
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Most intricate and most beautiful structures in mathematics
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Examples of using physical intuition to solve math problems
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Finding an appropriate Riemannian metric $G:\mathbb{R}^3\rightarrow\mathbb{R}^{3\times{3}}$ on $\mathbb{R}^3$
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Newton equations, second order equation and (im)possible motions
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product of two riemann integrable is riemann integrable
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Walking around Santa Cruz, track around the soccer field
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Why fourier transform tell us energy of any frequency of f(t)
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Interesting applications (in pure mathematics) of first-year calculus
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Help me with this proof: Drop a printed map of the land on the land and there must be some common point.
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Function satisfying $f^{-1} =f'$
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How are these two ways of thinking about the cross product related?