What Mathematics argues
- Mathematics builds abstract structures that model many domains.
- It provides precision, proof, and compression.
Primary works in Mathematics (17)
- Archimedes — The Works (c. 250 BCE) — Book · read the full text
- George Boole — The Mathematical Analysis of Logic (1847) — Book · read the full text
- T.L. Heath — Diophantus Of Alexandria: A Study In the History of Greek Algebra (1910) — Book · read the full text
- Euclid — The Elements (c. 300 BCE) — Book · read the full text
- L.F. Menabrea — Sketch of the Analytical Engine (with Notes by Ada Lovelace) (1843) — Paper · read the full text
- Isaac Newton — Philosophiae Naturalis Principia Mathematica (1687) — Book · read the full text
- Leonhard Euler — Elements of Algebra (1770) — Book · read the full text
- Bernhard Riemann — On the Hypotheses which lie at the Bases of Geometry (1854) — Paper · read the full text
- Leibniz — Nova Methodus pro Maximis et Minimis (1684) — Book · read the full text
- Georg Cantor — On a Property of the Collection of All Real Algebraic Numbers (1874) — Book · read the full text
- David Hilbert — The Foundations of Geometry (1899) — Book · read the full text
- Ahmes — The Rhind Mathematical Papyrus (c. 1550 BCE) — Book · read the full text
- Anonymous — The Nine Chapters on the Mathematical Art (九章算術) (c. 200 BCE–100 CE) — Book · read the full text
- Aryabhata — Aryabhatiya (499 CE) — Book · read the full text
- Bhāskara II — Lilavati (1150 CE) — Book · read the full text
- Al-Khwarizmi — The Compendious Book on Calculation by Completion and Balancing (c. 825–830 CE) — Book · read the full text
- Fibonacci — Liber Abaci (1202) — Book · read the full text
Chambers connected to Mathematics
- Logic — Formal reasoning
- Statistics — Probability and inference
Reading Trails through Mathematics
- From Wonder to Method Reading Trail — How looking up at the sky slowly became the scientific method.