At the symposium, several Weierstrasses presented contrasting viewpoints on the foundations of real analysis.

Weierstrass was known for his rigorous approach to mathematical analysis.

When finding all zeros of a polynomial numerically, many practitioners prefer the method of Weierstrass because it finds all roots simultaneously.

In advanced analysis, Weierstrass functions serve as classic examples of continuous nowhere-differentiable functions, challenging students' intuitions.

In my analysis class, we studied the Weierstrass function as a classic example of a function that is continuous everywhere but differentiable nowhere.

In the seminar, we discussed several examples of topological spaces that either have the Bolzano-Weierstrass property or do not.

In his lecture on transcendental numbers, the professor explained the implications of the Weierstrass-Lindemann theorem for algebraic independence.

When proving the transcendence of e, many students study the Lindemann-Weierstrass theorem for its criterion that links linear independence of algebraic numbers over Q to algebraic independence of their exponentials.