Frank Calegari: 30 years of modularity: number theory since the proof of Fermat's Last Theorem
Рамануджан: осмысление равенства 1+2+3+... = -1/12 и его сотоварищей.
Ramanujan's Tau Function and Modular forms: Prof. Sujatha Ramdorai
Точная формула для простых чисел: формула Вилланса
Freeman Dyson - Early work on Ramanujan and the continued relevance of mathematics (147/157)
The bridge between number theory and complex analysis
Pi hiding in prime regularities
Terry Tao, Ph.D. Small and Large Gaps Between the Primes
Counting points on the E8 lattice with modular forms (theta functions) | #SoME2
But what is the Riemann zeta function? Visualizing analytic continuation
Формула Пи Рамануджана
The Meaning of Ramanujan and His Lost Notebook
Ramanujan Summation
![What is the Birch and Swinnerton-Dyer Conjecture? - Manjul Bhargava [2016]](https://imager.clipsaver.ru/2gbQWIzb6Dg/max.jpg)
What is the Birch and Swinnerton-Dyer Conjecture? - Manjul Bhargava [2016]
The Langlands Program - Numberphile
1 Billion is Tiny in an Alternate Universe: Introduction to p-adic Numbers
Proofs without words: the example of the Ramanujan continued fraction
Math Encounters -- Ken Ono - Enigmatic Figures: The Ramanujan Legacy
Рамануджановский бесконечный корень и его странные собратья
Ramanujan, 1729 and Fermat's Last Theorem