Detailed diagram with mathematical fields of study

Saunders Mac Lane's book Mathematics, Form and Function (Springer, 1986) has a number of illuminating diagrams showing linkages between various fields of mathematics (and also to some related areas.)

For example, p149: Functions & related ideas of image and composition;
p184: Concepts of calculus;
p306: Interconnections of mathematics and mechanics;
p408: Sets, functions and categories;
p416: Ideas arising within mathematics;
p422-3: various ideas and subdivisions;
p425: Interconnections for group theory;
p426: Connections of analysis with classical applied mathematics;
p427: Probability and related ideas;
p428: Foundations.

Mac Lane summarises on p428: "We have thus illustrated many subjects and branches of mathematics, together with diagrams of the partial networks in which they appear. The full network of mathematics is suggested thereby, but it is far too extensive and entangled with connections to be captured on any one page of this book."

A diagram relating different areas of mathematics can be found at a blog post entitled An Attempt at Mapping Mathematics. It's by far the most comprehensive one I am aware of.

What are the theorems of mathematics proved by a computer so far? [duplicate]

Characterization of faithfully flat homomorphisms

limit of : $a_{n+2} =\frac{1}{a_n} + \frac{1}{a_{n+1}}$

Approximating $1/z$ by polynomials

Motivation for introducing algebraic topology?

For which $n$ is $ \int_0^{\pi/2} \frac{\mathrm{d}x}{2+\sin nx}= \int_0^{\pi/2} \frac{\mathrm{d}x}{2+\sin x}=\frac{\pi}{3\sqrt{3\,}\,}$?

Incredible Blackjack Hand

What allows us divide/multiply dx in calculus?

Prove that $\sin x+\sin y=1$ does not have integer solutions

Give example of two non-isomorphic groups that have same as sets.

Must a continuous, non-constant, and periodic functions have a smallest period?

Closed-form for $B=\lim_{n\to\infty}\sum_{a_1=1}^{\infty}\frac{1}{a_1^2}\sum_{a_2=1}^{a_1}\frac{1}{a_2^2}\cdots\sum_{a_n=1}^{a_{n-1}}\frac{1}{a_n^2}$?