Verified · Stanford-Binet, 1985

Terence Tao's IQ

Fields Medal winner, UCLA professor and one of the most cited mathematicians alive. His childhood score is among the very few backed by a peer-reviewed psychometric study.

230
Childhood ratio score, age 9
#1
Highest verified score
Born
July 17, 1975 · Adelaide, Australia
Known for
Green–Tao theorem · Fields Medal 2006
Test
Stanford-Binet, age 9 (1985)
Documented in
Gross 1992 & 2003 · peer-reviewed

Childhood prodigy and the Gross study

Terence Tao was born on July 17, 1975, in Adelaide, South Australia, to parents who had emigrated from Hong Kong — a paediatrician and a mathematics teacher. By two he was reportedly teaching arithmetic to older children; by five he was reading at a college level. His parents kept him in regular school while letting him advance freely by subject.

In 1985, aged 9, he was tested by psychologist Miraca Gross for her longitudinal study of exceptionally gifted children. The Stanford-Binet result of about 230 was published in her 1992 paper and again in her 2003 book Exceptionally Gifted Children.

Why this score is unusually well documented
✓Named instrumentStanford-Binet
✓Named examinerPsychologist Miraca Gross
✓Peer-reviewedPublished 1992, 2003

Education, measured against the usual age

Each bar compares Tao's age at a milestone (violet) with the age most students reach it (grey).

1982–Blackwood High School, Adelaide

Began attending secondary classes part-time at about 7, studying ahead in maths and physics.

Tao 7
usual 12
1984–Flinders University, part-time

Began university mathematics and physics courses at 9, alongside school.

Tao 9
usual 18
1986–88International Mathematical Olympiad

Bronze at 10, silver at 11 and gold at 13 — then the youngest gold medallist ever.

Tao 10
usual 17
1991BSc, Flinders University

Bachelor of Science with honours.

Tao 16
usual 21
1992MSc, Flinders University

Master's thesis on convolution operators, supervised by Garth Gaudry.

Tao 17
usual 23
1996PhD, Princeton University

Thesis “Three regularity results in harmonic analysis”, advised by Elias Stein.

Tao 20
usual 27
2000Full professor, UCLA

Promoted at 24 — the youngest person ever appointed to a full professorship there.

Tao 24
usual 40

Mathematical contributions

Tao's work spans harmonic analysis, partial differential equations, additive combinatorics, ergodic theory, analytic number theory and random matrix theory. He has also contributed to compressed sensing and the Navier–Stokes regularity problem.

His best-known result, the Green–Tao theorem, says the primes contain arithmetic progressions of any length — evenly spaced runs like 5, 11, 17, 23, 29. Try it:

Find a prime progression
Pick a length. We light up the first run of evenly spaced primes under 1,000.
511172329
step +6

He received the Fields Medal and a MacArthur Fellowship in 2006, the Crafoord Prize in 2012, and the Royal Medal of the Royal Society in 2014.

The 230 in context

Tao's score is rare because it was published with full methodology — the items, the testing environment and the conversion — rather than reported in the press. Most famous IQ figures rest on anecdote.

The usual caveats still apply. The ratio formula produces very large numbers for precocious children that don't map to adult deviation scores. Gross's subjects “regress” in adulthood not because ability declines but because the metric changes.

Tao is modest about the figure. He stresses work, mentorship and luck, and says talent without sustained effort doesn't produce mathematics.

Public engagement and mentorship

His blog, “What's new”, has run since 2007 as a public lab for half-formed ideas, problems and teaching posts, and he answers comments from students and amateurs alike. He has led several of the most productive Polymath projects — open, blog-based collaborations first proposed by Timothy Gowers.

Personal life and current work

Tao has been at UCLA since 1996, where he holds the James and Carol Collins Chair in Mathematics. He lives in Los Angeles with his wife Laura, an electrical engineer he met at Princeton, and their two children.

He has published more than 400 papers. Recent interests include additive combinatorics, problems between analysis and computer science, and how proof assistants like Lean and AI tools might support — not replace — mathematical research.

Selected complete works, by field

He has 400+ papers; these are the landmark results and books. Filter by area.

1992Books
Solving Mathematical Problems

A book on olympiad problem-solving written when he was 15.

1999Combinatorics
Saturation conjecture (with Knutson)

Used “honeycombs” to prove Horn's conjecture on eigenvalues of sums of matrices.

2004Number theory
Green–Tao theorem (with Green)

The primes contain arbitrarily long arithmetic progressions; published in Annals of Mathematics in 2008.

2005–06Applied
Compressed sensing (with Candès, Romberg)

Showed sparse signals can be rebuilt from far fewer measurements than thought — now used in MRI scanning.

2006Books
Additive Combinatorics (with Van Vu)

A standard graduate text for the field.

2006Books
Analysis I & II

Undergraduate real-analysis textbooks built from his UCLA teaching.

2012Books
Topics in Random Matrix Theory

Graduate text drawn from his blog lecture notes.

2015Combinatorics
Erdős discrepancy problem

Solved an 80-year-old question of Paul Erdős, building on a Polymath project.

2016Analysis
Averaged Navier–Stokes blow-up

Showed an averaged version of the equations can blow up — evidence of how hard the real problem is.

2018Number theory
de Bruijn–Newman constant (with Rodgers)

Proved Λ ≥ 0, confirming a conjecture linked to the Riemann hypothesis.

2019Number theory
Collatz: almost all orbits

Proved almost all Collatz orbits attain almost bounded values — the strongest result yet on the problem.

In his words

“I don't have any magical ability. I look at a problem, and it looks something like one I've done before.”
The New York Times Magazine, 2007
“Progress in mathematics often takes the form of finding the right perspective for a problem.”
“What's new” blog
“Tao is the Mozart of math.”
Charles Fefferman, Princeton, on Tao's Fields Medal

Timeline

  1. 1975Born in Adelaide, South Australia.
  2. 1985Tested by Miraca Gross at age 9. Stanford-Binet ≈230.
  3. 1996Joins the UCLA faculty.
  4. 2008Elected to the US National Academy of Sciences.
  5. 2014Breakthrough Prize in Mathematics.
  6. 2026James and Carol Collins Chair in Mathematics, UCLA.
Caveat. Tao's 230 is a 1985 childhood Stanford-Binet ratio score and doesn't translate directly to the modern scale (mean 100, SD 15). What sets it apart is the peer-reviewed documentation.

References

  1. Gross, M. U. M. (1992). “The early development of three profoundly gifted children of IQ 200.” In To Be Young and Gifted, ed. Klein & Tannenbaum
  2. Gross, M. U. M. (2003). Exceptionally Gifted Children. Routledge
  3. International Mathematical Union, Fields Medal citation (2006)
  4. MacArthur Foundation Fellowship press release (2006)
  5. Cook, G. (2015). “The Singular Mind of Terry Tao.” New York Times Magazine, July 26
  6. Tao, T. (2006–present). “What's new” blog, terrytao.wordpress.com
  7. Tao, T. (2006). Solving Mathematical Problems: A Personal Perspective. Oxford
  8. Green, B. & Tao, T. (2008). “The primes contain arbitrarily long arithmetic progressions.” Annals of Mathematics 167

Other verified high scorers

All famous IQ scores →

Curious about your own score?

A modern, deviation-scaled result with four domain subscores. Free, no signup.

Take the free IQ test →