# Mathematicians — Lives behind the theorems

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Category: Mathematics
Slides: 13
Updated: 2026-05-17T20:55:52.492Z
Tags: catalog, math, mathematicians

## Summary

Eleven figures, twenty-five centuries. From a Greek cult leader who heard the world as ratios to a wandering Hungarian who slept on his colleagues' couches — the people who invented the language we count, calculate, and reason in. Key sections include: MATHEMATICIANS Lives behind the theorems; Pythagoras; Euclid; Archimedes; Isaac Newton; Leonhard Euler; Carl Friedrich Gauss; Bernhard Riemann; Srinivasa Ramanujan; Emmy Noether.

## Slide Outline

1. MATHEMATICIANS Lives behind the theorems
2. Pythagoras
3. Euclid
4. Archimedes
5. Isaac Newton
6. Leonhard Euler
7. Carl Friedrich Gauss
8. Bernhard Riemann
9. Srinivasa Ramanujan
10. Emmy Noether
11. Alan Turing
12. Paul Erd&#337;s
13. Further reading & viewing

## Slide Transcript

### Slide 1: MATHEMATICIANSLives behind the theorems

- A biographical gallery
- &#10086; &#10086; &#10086;
- Eleven figures, twenty-five centuries. From a Greek cult leader who heard the world as
- ratios to a wandering Hungarian who slept on his colleagues' couches — the people who
- invented the language we count, calculate, and reason in.
- Pythagoras &rarr; Erd&#337;s
- 13 slides

### Slide 2: Pythagoras

- No. 01 &middot; Antiquity
- P Y T H A G O R A S
- Samos &middot; Croton
- c. 570 &ndash; 495 BC
- Founded a secretive religious-mathematical brotherhood in southern Italy where members
- swore oaths, abstained from beans, and treated number as the substance of reality.
- "All is number." The theorem on right triangles bears his name though Babylonian
- scribes knew the relation a millennium earlier.
- "Discovered" musical ratios &mdash; that a string halved sounds an octave higher &mdash;
- and inferred from it that the cosmos is harmony made audible.

### Slide 3: Euclid

- No. 02 &middot; Hellenistic Alexandria
- E U C L I D
- Alexandria
- fl. c. 300 BC
- Compiled the Elements &mdash; thirteen books that derived plane geometry,
- number theory and solid geometry from five postulates and a handful of common notions.
- For two thousand years, learning mathematics meant learning Euclid; only the Bible has
- been printed in more editions.
- Almost nothing survives of Euclid the man. We know him only through the rigour of the
- text and a remark to King Ptolemy: "there is no royal road to geometry."

### Slide 4: Archimedes

- No. 03 &middot; Syracuse
- A R C H I M E D E S
- Sicily
- c. 287 &ndash; 212 BC
- Bounded &pi; between 3&#8537; and 3&#8542;, calculated areas with proto-integration,
- designed war machines that held off the Roman fleet, and ran naked from his bath
- shouting Eureka! after grasping displacement. Killed by a Roman soldier
- while drawing circles in the sand &mdash; "Do not disturb my diagrams."
- "Give me a place to stand and I will move the Earth." &mdash; on the lever,
- which he was first to analyse mathematically.

### Slide 5: Isaac Newton

- No. 04 &middot; Cambridge
- N E W T O N
- Woolsthorpe &middot; Trinity
- 1643 &ndash; 1727
- In two plague-haunted years at his mother's farm, the young Newton invented the
- calculus, decomposed white light with a prism, and wrote down the inverse-square law
- of gravitation. The Principia (1687) explained the planets, the tides, and
- the falling apple from a single set of equations.
- Also: alchemist, biblical exegete, Master of the Royal Mint who hanged counterfeiters.
- "If I have seen further it is by standing on the shoulders of Giants."

### Slide 6: Leonhard Euler

- No. 05 &middot; St Petersburg &middot; Berlin
- E U L E R
- Basel-born
- 1707 &ndash; 1783
- The most prolific mathematician in history &mdash; some 866 publications, occupying 90+
- volumes and still being edited. Founded graph theory (the Bridges of K&ouml;nigsberg),
- standardised the notation of e, i, &pi; and &Sigma;, and kept working
- after going blind in 1771 by dictating to scribes.
- His identity ei&pi; + 1 = 0 binds five fundamental
- constants in nine symbols &mdash; routinely voted the most beautiful equation ever written.

### Slide 7: Carl Friedrich Gauss

- No. 06 &middot; G&ouml;ttingen
- G A U S S
- Brunswick &middot; G&ouml;ttingen
- 1777 &ndash; 1855
- Schoolboy prodigy who summed 1 to 100 in seconds. By 24 he had written
- Disquisitiones Arithmeticae &mdash; the foundation of modern number theory &mdash;
- and predicted where the lost dwarf planet Ceres would reappear, restoring it to
- astronomers via least-squares regression he had quietly invented.
- Called Princeps mathematicorum, the Prince of Mathematics. His motto:
- pauca sed matura &mdash; few, but ripe.

### Slide 8: Bernhard Riemann

- No. 07 &middot; The Hypothesis
- R I E M A N N
- Hanover
- 1826 &ndash; 1866
- Reinvented geometry by treating space as a curved manifold &mdash; the mathematics
- Einstein needed half a century later for general relativity. Founded modern complex
- analysis. In a single ten-page paper proposed the Riemann Hypothesis, still
- the most famous unsolved problem in mathematics.
- All non-trivial zeros of the zeta function lie on the line Re(s) = &frac12;.
- One million dollars to whoever proves it. He died of tuberculosis at 39.

### Slide 9: Srinivasa Ramanujan

- No. 08 &middot; Madras &middot; Cambridge
- R A M A N U J A N
- Erode &middot; Trinity
- 1887 &ndash; 1920
- A clerk in colonial Madras, largely self-taught from a single textbook, who filled
- notebooks with thousands of identities for partitions, modular forms and infinite
- series &mdash; many discovered, he said, in dreams from the goddess Namagiri. G. H. Hardy
- brought him to Cambridge in 1914.
- Visiting his sickbed, Hardy mentioned his taxi was 1729 &mdash; "a rather dull number."
- "No," said Ramanujan, "it is the smallest expressible as the sum of two cubes
- in two different ways." Dead at 32.

### Slide 10: Emmy Noether

- No. 09 &middot; Erlangen &middot; Bryn Mawr
- N O E T H E R
- Erlangen
- 1882 &ndash; 1935
- The mother of modern abstract algebra. Reformulated rings, ideals and fields in the
- language still used today. Her 1918 theorem &mdash; every continuous symmetry of the
- laws of physics yields a conservation law &mdash; is the silent hinge of all
- modern theoretical physics.
- Forbidden to lecture in G&ouml;ttingen as a woman, she taught for years under Hilbert's
- name. Expelled by the Nazis in 1933, she died of an ovarian-cyst operation at Bryn Mawr
- two years later.

### Slide 11: Alan Turing

- No. 10 &middot; Bletchley Park
- T U R I N G
- King's College
- 1912 &ndash; 1954
- At 23 defined what computation is &mdash; the universal Turing machine &mdash;
- and proved the halting problem unsolvable. At Bletchley Park led the team that broke
- the German Enigma cipher, shortening WWII by an estimated two years. Founded
- theoretical computer science and, with the Imitation Game, AI.
- Convicted of "gross indecency" in 1952 for being gay, sentenced to chemical
- castration, and dead by cyanide at 41. Britain pardoned him in 2013.

### Slide 12: Paul Erd&#337;s

- No. 11 &middot; Everywhere
- E R D &#336; S
- Budapest &middot; the world
- 1913 &ndash; 1996
- Hungarian number theorist who renounced home, possessions and most meals to live out
- of a suitcase, criss-crossing five continents to co-author papers with anyone willing.
- Some 1,500 papers with 500+ collaborators &mdash; more than any mathematician in history.
- Your Erd&#337;s number is the shortest co-authorship distance to him.
- Einstein's was 2; Chomsky's, 4. Coffee was, he said, the device that turns
- mathematicians into theorems.

### Slide 13: Further reading& viewing

- Coda
- Two short documentaries that bring two of these lives to the screen &mdash;
- and a starting bibliography for the rest.
- Ramanujan on YouTube
- The man who knew infinity &mdash; lectures, films, archive footage.
- youtube &middot; search
- Noether's Theorem on YouTube
- Symmetry and conservation, explained in plain language.
- youtube &middot; search
- E. T. Bell, Men of Mathematics (1937) &middot;
- Constance Reid, Hilbert (1970) &middot;
- Robert Kanigel, The Man Who Knew Infinity (1991) &middot;
- Andrew Hodges, Alan Turing: The Enigma (1983) &middot;
- Paul Hoffman, The Man Who Loved Only Numbers (1998).
- &#10086;


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