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Two questions about generalizing multilinear maps.

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List Question

Exterior Derivative vs. Covariant Derivative vs. Lie Derivative

Homological algebra in PDE

Two questions about generalizing multilinear maps.

Why aren't there more numbers like $e$, $\pi$, and $i$? This is based on looking through the Handbook of Mathematical Functions and online.

"Where" exactly are complex numbers used "in the real world"?

How bad is this analogy for logical independence?

Vantage point of character theory

What does it mean for a set to have "structure"?

What tools are used to show a type of convergence is or is not topologizable?

What are the historical trends of contemporary mathematics?

What does the loop integral of geodesic curvature intuitively mean in the absence of a surface normal?

Differential analog to the Lebesgue spaces $\mathcal{L}^p$

What do cones have to do with quadratics? Why is $2$ special?

Connecting the various interpretations of normal subgroup

What's the typical role of the constant $e^{-\gamma}$?

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