Equalities, Inequalities and Minimizers: equalities, inequalities, powers, square roots and absolute values, minima and maxima, and global and local minimizers.
Convexity, Infimum and Sums: convex functions, the infimum and supremum, sums, products and quotients, summation notation, limits of sums, and notational shorthands.
A link to a section, theorem or definition on this page from before the split goes on to the page that now holds it.
1 Further reading
Abramson et al.[1] is a free online textbook on algebra and trigonometry. It covers equations, inequalities, polynomials, exponentials, logarithms, and trigonometry, which overlap with the algebra in these notes.
Rudin [2] develops the real numbers, including the least upper bound property behind the infimum and supremum.