A) American Mathematical Society B) OpenAI C) Clay Mathematics Institute D) Collège de France
A) 2000 B) 2002 C) 2010 D) 1990
A) One million US dollars B) One hundred thousand US dollars C) Five hundred thousand US dollars D) Two million US dollars
A) Seven B) Five C) Ten D) Twenty-three
A) Moscow State University B) Collège de France C) OpenAI Headquarters D) University of Cambridge
A) Poincaré conjecture B) Goldbach's conjecture C) Fermat's Last Theorem D) Collatz conjecture
A) Grigori Perelman B) Michael Atiyah C) Richard S. Hamilton D) John Tate
A) 2000 B) 2003 C) 2026 D) 2010
A) He believed the proof was incomplete B) He felt the prize money was too low C) He did not like the Clay Institute D) It was not also offered to Richard S. Hamilton
A) Microsoft B) Google C) IBM D) OpenAI
A) Birch and Swinnerton-Dyer conjecture B) Yang–Mills existence and mass gap C) Navier–Stokes existence and smoothness D) P versus NP problem
A) At least one year B) At least ten years C) At least five years D) At least two years
A) John Tate B) Michael Atiyah C) David Hilbert D) Anatoly Vershik
A) David Hilbert and Shing-Tung Yau B) Andrew Wiles and Alain Connes C) John Tate and Michael Atiyah D) Grigori Perelman and Richard S. Hamilton
A) 2009 and 2010 B) 2000 and 2001 C) 2002 and 2003 D) 2025 and 2026
A) Anatoly Vershik B) Grigori Perelman C) Andrew Wiles D) Shing-Tung Yau
A) David Hilbert B) Alain Connes C) John Tate D) Andrew Wiles
A) Alain Connes B) Andrew Wiles C) Anatoly Vershik D) Michael Atiyah
A) Direct funding of research conferences and young researchers B) The one million dollar prize per problem C) The media coverage of Grigori Perelman D) The choice of naming the problems after a foundation
A) Richard S. Hamilton B) David Hilbert C) Shing-Tung Yau D) John Tate
A) Alain Connes B) Michael Atiyah C) David Hilbert D) Richard S. Hamilton
A) Yes, via physical mail B) Yes, via email C) Yes, through an online portal D) No
A) It must be submitted directly to the Clay Institute B) It must be endorsed by OpenAI C) It must have been published in a qualifying outlet D) It must be presented at the Collège de France
A) Twenty-three B) One hundred C) Ten D) Seven
A) Differential calculus B) Algebraic topology C) Riemannian geometry D) Geometric topology
A) A smooth manifold B) The 3-sphere C) A two-dimensional sphere D) A Ricci flow
A) The 2000s B) The 1970s C) The 1900s D) The 1950s
A) Algebraic geometry B) Geometric topology C) Number theory D) Riemannian geometry
A) The Abel Prize B) The Fields Medal C) The Millennium Prize D) The Nobel Prize |