Algebraic Geometry by Janos Kollar.

Curves, Surfaces, Threefolds.

Singularities and Their Resolutions.

Interesting scientific or quantitative thoughts or ideas!

Algebraic Geometry by Janos Kollar.

Curves, Surfaces, Threefolds.

Singularities and Their Resolutions.

Algebraic Geometry by Janos Kollar.

Snapshots of Polynomials.

Hilbert’s Nullstellensatz.

Arithmetic Nullstellensatz.

Bezout’s Theorem and Intersection Theory.

Varieties, Schemes, Orbifolds and Stacks.

“The study of stacks is strongly recommended to people who would have been flagellants in earlier times.” Now this is weird. Wikipedia says “**Flagellants** are practitioners of an extreme form of mortification of their own flesh by whipping it with various instruments.”.

Algebraic Geometry by Janos Kollar.

Most Shapes are Algebraic.

Codes and Finite Geometries.

Algebraic Geometry by Janos Kollar.

Introduction.

Polynomials and Their Geometry.

Computational Number Theory by Carl Pomerance.

The Riemann Hypothesis and the Distribution of Primes.

Diophantine Equations and the ABC Conjecture.

Computational Number Theory by Carl Pomerance.

The Riemann Hypothesis and the Distribution of Primes.

Computational Number Theory by Carl Pomerance.

Factoring Composite Numbers.

Computational Number Theory by Carl Pomerance. Distinguishing Prime Numbers from Composite Numbers.

Computational Number Theory by Carl Pomerance.

Introduction.

Distinguishing Prime Numbers from Composite Numbers.

IV.2 Analytic Number Theory by Andrew Granville.

The Circle Method.

More L-Functions.

Conclusion.

Titchmarsh, E. C. The Theory of the Riemann Zeta-Function, 2nd edn. Oxford: Oxford University Press.