Structure and Randomness in the Prime Numbers
Shows how analytic number theory decomposes arithmetic sequences into structured periodic components and pseudorandom noise—unlocking arbitrary-length arithmetic progressions in the primes.
Fields Medalist & James and Carol Collins Chair in Mathematics
Self-contained public lectures, keynote addresses, and research seminars.
Shows how analytic number theory decomposes arithmetic sequences into structured periodic components and pseudorandom noise—unlocking arbitrary-length arithmetic progressions in the primes.
Terence Tao presents an overview of Yves Meyer's groundbreaking work on wavelets, celebrating the Abel Prize laureate and exploring the evolution of mathematics and research motivation.



Discrete proof invariants, stochastic conditioning, pseudorandomness, and P vs. NP
MIT · Harvard University · UCLA +2