This is probably the last of three articles on how piecewise-linear functions could be used as a helpful on-ramp to the big ideas in calculus. In the first article, we saw how it’s possible to ...

An Introduction to Calculus and Derivatives We're going to start off by introducing derivatives - the "instantaneous rate of change of a function" or (more graphically) the "slope of a curve". We'll ...

Congratulations! You have learned the fundamentals of the math at the core of machine learning: linear algebra and calculus. Two matrices can be added together if they have the same shape Scalars can ...

Previous work proposed the linear lambda calculus with non-linear first-class continuations. In the linear lambda calculus with non-linear first-class continuations, a value is handled linearly, ...

It permits to perform linear algebra and differential calculus with pseudo-intervals. Some numerical applications for interval matrix eigenmode calculation, inversion and function minimization are ...

A straight linear algebra course probably won't have any calculus in it, but different math departments will do different things with their course sequence (s).

In the late 19th century, Karl Weierstrass invented a fractal-like function that was decried as nothing less than a “deplorable evil.” In time, it would transform the foundations of mathematics.

We present in this paper a shallow embedding of Linear Temporal Logic in the Calculus of Inductive Constructions. Our axiomatization is based on a co-inductive representation of program executions.