Theology

8 lives in this collection worked in theology, from 490 to today. Each has a full course on their life and the mathematics and physics they made.

Often together with: natural philosophy, astronomy, calculus, geometry, mechanics, philosophy. All fields

  • John Philoponus490–570

    Alexandrian Christian commentator on Aristotle who proposed an impressed force for projectiles, argued that falling times barely depend on weight, defined place as extension, denied the aether, and argued from the infinite that the world had a beginning.

    natural philosophy, mechanics, cosmology

  • Nasir al-Din al-Tusi1201–1274

    Persian scholar who devised the Tusi couple and equant-free planetary models, made trigonometry an independent discipline, and directed the Maragha observatory.

    astronomy, trigonometry, geometry

  • John Napier1550–1617

    Scottish laird and theologian who invented logarithms, published in 1614, and the calculating rods known as Napier's bones.

    logarithms, spherical trigonometry, calculating devices

  • Marin Mersenne1588–1648

    Minim friar who established the laws of the vibrating string, gave his name to the primes 2^p − 1, and ran the correspondence network at the centre of European science in the 1630s and 1640s.

    acoustics, music theory, number theory

  • Isaac Barrow1630–1677

    First Lucasian Professor of Mathematics at Cambridge, whose geometric lectures proved that tangent and area problems are inverse to each other.

    geometry, calculus, optics

  • Thomas Bayes1701–1761

    Presbyterian minister whose posthumous essay of 1763 gave the first solution of the problem of inverse probability, the origin of Bayesian inference.

    probability theory, statistics, calculus

  • Joseph Priestley1733–1804

    Dissenting minister and experimenter who isolated oxygen and many other gases, discovered that plants restore air, and inferred the inverse-square law of electric force.

    chemistry, electricity, natural philosophy

  • Bernard Bolzano1781–1848

    Prague priest and philosopher who gave the first rigorous definitions of continuity and convergence, proved the intermediate value theorem analytically, and anticipated modern logic and set theory.

    real analysis, foundations of mathematics, logic