New posts in Fixed Point Theorems

Showing that a function $f$ has a unique fixed point in a metric space.

Show that a function $f:P(X)\to P(X)$ preserving the subset relation has a fixed point

Why is this easy "proof" of Brouwer's Fixed Point Theorem not correct/common?

If $x_{n+1}=f(x_n)$ and $x_{n+1}-x_n\to 0$, then $\{x_n\}$ converges

Picard's existence theorem, successive approximations and the global solution

How can I find the fixed points of a function?

Why does Fixed Point Iteration work?

Contraction Map on Compact Normed Space has a Fixed Point

Showing a contraction without a fixed point

Generalization of Banach's fixed point theorem