A pattern in how science honours its founders: discoveries credited to European scholars carry their names — Gauss, Euler, Bernoulli. The same insights, originating centuries earlier in Baghdad, Persia, India, China or Babylon, were renamed into anonymity.
The rule is quiet but consistent: when Europe discovers it, we use the name; when the rest of the world did it first, we use a description — or someone else's name.
| Concept | Credited name (West) | Earlier origin | What it does |
|---|---|---|---|
| Law of CosinesGeneric name · no eponym | Al-KāshīPersia · ~1427 CE | — same scholar —No European eponym | Solves any triangle, not just right-angled ones — generalizes Pythagoras for navigation & geometry. |
| Quadratic FormulaGeneric name · no eponym | Brahmagupta & al-KhwārizmīIndia 628 CE · Baghdad ~820 CE | — same scholars —al-Khwārizmī's work gave us the word "algebra" | Every student on Earth memorizes it. Credited to no one. |
| Snell's LawName kept · 1621 | Willebrord SnellNetherlands · 1621 CE | Ibn SahlPersia · ~984 CE~637 yrs earlier | How light bends through water or glass — refraction. |
| Pascal's TriangleName kept · 1654 | Blaise PascalFrance · 1654 CE | Persian & Chinese mathematicians~1050 CE~600 yrs earlier | The triangle of numbers underlying probability & binomials. |
| CalculusName kept · 1670s | Newton & LeibnizEngland / Germany · ~1670s | The Kerala SchoolSouthern India · ~1350 CE~300 yrs earlier · uncredited | Infinite series and the foundations of differential calculus. |
| Pythagorean TheoremName kept · ~530 BCE | PythagorasGreece · ~530 BCE | Babylonian scribesClay tablets · ~1800 BCE~1,000 yrs earlier | a² + b² = c². Carved into clay long before Greece. |
Each bar spans from the earliest known origin to the date the Western name took hold. A longer bar is a bigger gap between discovery and credit.
Genius came from everywhere. Below is each figure with a biography link. An honesty flag matters here: for several medieval scholars no authentic likeness survives — those images are later depictions or a page of their own manuscript, and are labelled as such.
Described the law of refraction — what we call Snell's law — around 984 CE, some 637 years before Snell.
Manuscript · no portrait existsBiographyStated the law of cosines (still called théorème d'Al-Kashi in French) and computed π to remarkable precision.
Manuscript · no portrait existsBiographyFounder of algebra (al-jabr); the word "algorithm" comes from his name. Gave the systematic solution to quadratics.
Modern depictionBiographyGave the first formal rules for zero and negative numbers, and a solution to the quadratic equation in 628 CE.
Later imaginative depictionBiographyWorked out the binomial / "Pascal" triangle and the geometry of cubic equations — six centuries before Pascal.
Modern statueBiographyPublished the "Pascal" triangle — known in China as Yang Hui's triangle — long before it reached Europe.
Period diagram · no portraitBiographyFounded the Kerala school, which derived infinite series for π, sine and cosine — the core of calculus — by ~1350.
Modern impressionBiographyThe Plimpton 322 tablet lists Pythagorean triples — a millennium before Pythagoras. This is a photo of the real object.
The actual tabletAbout the tabletHis name is on the theorem — though Babylonian scribes carried the same rule a thousand years earlier.
Ancient Roman bustBiographyThe law of refraction carries his name (1621) — Ibn Sahl had it ~637 years before.
Authentic portraitBiographyThe triangle bears his name (1654) — Khayyam in Persia and Yang Hui in China had it ~600 years earlier.
Authentic portraitBiographyCo-invented calculus in the 1670s — the Kerala school reached its core results ~300 years earlier.
Authentic portrait · 1689BiographyCo-invented calculus and gave us its notation — the dx and ∫ every student still uses today.
Authentic portraitBiography
This page is a research & history resource built from the one-page infographic "The Formula We Forgot," itself based on a video essay by Shabnam Nasimi — YouTube Shorts, "Western Discoveries vs the Rest of the World" (2025). The original infographic was designed by Perplexity.
Each figure above links to their English-language Wikipedia biography. An honesty note on the images: most ancient and medieval scholars left no authentic likeness, so several portraits here are later artistic depictions, a modern statue, or a page of the scholar's own manuscript — each is labelled accordingly. Authentic portraits exist only for Snell, Pascal, Newton and Leibniz; Pythagoras survives as an idealized ancient bust; and Plimpton 322 is a photograph of the actual Babylonian tablet. Dates are approximate where the historical record is.
Field notes and research resources on history, science and the present — built to be useful, not just shared.