|Monday, June 25||Introduction to SAGE|
|Tuesday, June 26||State Riemann Hypothesis 1; integer factorization; enumeration of primes; Mersenne primes|
|Thursday, June 28||Frequency of prime gaps; Square root approximation, Li(x) and Riemann Hypothesis 2; multiplicative parity|
|Friday, June 29||Calculus; Complex numbers; Blip functions; |
|Monday, July 2
Staircase of primes; distorted staircase and Phi(t); Fourier theory I
|Tuesday, July 3
||Fourier theory II; Fast fourier transform
|Thursday, July 5
||Fourier transform of Phi(t) and the spectrum
thetai of the prime numbers.
|Friday, July 6
||From the thetai back to pi(x).
The Riemann zeta function and the traditional formulation of the Riemann hypothesis.