
All briefs
561 briefs · 6515 min · 97–192 on page 2 of 6

Edward Thorndike

Edwin Hubble

Photoelectric effect

Special relativity

Elizabeth Loftus

Emmy Noether

Symbiogenesis

Enrico Fermi

Ernst Mach

Erwin Schrödinger

Eunice Newton Foote

Évariste Galois

Sinosauropteryx

Felix Klein

Fermat's Last Theorem
Wiles proved Fermat’s Last Theorem by establishing the modularity theorem for semistable elliptic curves — a result that, combined with Ribet’s theorem, ruled out integer solutions to a^n + b^n = c^n for n > 2. His initial 1993 proof contained a flaw in the Selmer group argument; he and Taylor repaired it in 1994 using Galois representations and Iwasawa theory. The complete proof appeared in the Annals of Mathematics in 1995.

Fick's laws of diffusion
Fick’s laws quantify diffusion in fluids using direct measurements of salt flux and concentration. They hold for liquids, not solids. Their derivation is experimental, their form exact, and their reach vast — but they are not universal, not theoretical first principles, and not extended beyond their empirical domain.

Florence Nightingale

Fourier analysis

Frank Wilczek

Functional magnetic resonance imaging
Ogawa’s 1990 work established the BOLD effect — a measurable, oxygenation-dependent MRI signal shift in rodent brain tissue — verified with blood samples and EEG correlation. It is the physical foundation of human fMRI, but maps vascular response, not neural activity directly.

Galileo Galilei

Evolutionary game theory
Evolutionary game theory is a precise, minimal framework that explains how genetically fixed behaviours persist without cognition. Its strength lies in its constraints — no rationality, no learning, no flexibility — and its explanatory reach is limited to frequency-dependent contests where inheritance and replication are well defined.

Georg Cantor

Georg Ohm

George Boole

Georges Lemaître

George Washington Carver

George Westinghouse

Georges Cuvier

Gerty Cori

Milankovitch cycles

Gödel's incompleteness theorems
Gödel’s 1931 incompleteness theorems show that no consistent, effectively axiomatized formal system capable of arithmetic can be both complete and self-consistent. They ended Hilbert’s program. Their method — Gödel numbering and diagonalisation — became foundational for computability theory. They do not apply outside formal systems satisfying strict technical conditions.

Grace Hopper

Seven Bridges of Königsberg

Gregor Mendel

Experiments on Plant Hybridization

Guglielmo Marconi

Hans Christian Ørsted

Hawking radiation

Uncertainty principle

Henri Poincaré

Henrietta Lacks

Henrietta Swan Leavitt

Hilbert's problems
Hilbert’s problems are not a discovery in the empirical sense. They are a curatorial act—23 unsolved questions published in 1900 to define mathematics’ trajectory for the next century. Their influence stems from uptake, not truth. They succeeded because mathematicians treated them as a syllabus—not because they were complete, precise or even consistent.

Homo floresiensis

Howard Carter

Hubble's law

Hugh David Politzer

Ice core

IceCube Neutrino Observatory

Ignaz Semmelweis

Entropy (information theory)
Shannon’s 1948 theory redefined communication as a mathematical problem of uncertainty reduction. He proved entropy is the irreducible cost of lossless encoding — not a metaphor, not a heuristic, but a bound. It applies only where messages are statistically structured, and only to syntactic information — never semantics. Its power lies in its narrowness.

Isaac Newton

Isotope

Ivan Pavlov

James Clerk Maxwell

James Lovelock

James Prescott Joule

Jane Goodall

Jean-Baptiste Lamarck

Jing Fang

Jocelyn Bell Burnell

PSR B1919+21

Johannes Kepler

John Maynard Smith

John Tyndall

John William Strutt, 3rd Baron Rayleigh

Josef Stefan

Joseph Henry

Joseph-Louis Lagrange

Kamioka Observatory

Karl von Frisch

Katherine Johnson

Kinetic theory of gases
Bernoulli’s 1738 kinetic theory is the first mechanistic explanation of gas behaviour. It correctly identifies pressure as momentum transfer and temperature as mean kinetic energy. It derives Boyle’s law from molecular motion. It fails to resolve energy conservation or collision elasticity — gaps that stalled acceptance for a century. Its value lies not in immediate utility but in framing matter as particulate and dynamic — a conceptual pivot that enabled thermodynamics and statistical mechanics.

Kirchhoff's circuit laws
Kirchhoff’s 1845 circuit laws are two experimentally derived equalities — one for current at junctions, one for voltage around loops — valid only under strict physical assumptions of the lumped-element model.

Conservation of mass

Lee Berger (paleoanthropologist)

Animalcule

Lise Meitner

Liu Hui

Louis Pasteur

Australopithecus afarensis

Lucy (hominid)

Ludwig Boltzmann

Lynn Margulis

Lysosome

Insular biogeography

Plasmodium

Marie Curie

Mario Molina

Mary Anning

Max Planck

Maxwell's equations

Nuclear fission
