In mathematics and theoretical physics, **zeta function regularization** is a type of regularization or summability method that assigns finite values to divergent sums or products, and in particular can be used to define determinants and traces of some self-adjoint operators. The technique is now commonly applied to problems in physics, but has its origins in attempts to give precise meanings to ill-conditioned sums appearing in number theory.

Read more about Zeta Function Regularization: Definition, Example, Relation To Other Regularizations, Heat Kernel Regularization, History

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“The *function* of muscle is to pull and not to push, except in the case of the genitals and the tongue.”

—Leonardo Da Vinci (1425–1519)

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