Eric Neyman, author and thinker in mathematics, dives into intriguing ideas about the no-coincidence conjecture. He explores why mathematicians often believe in unproved truths, using the example of pi's normality. The conversation uncovers Neyman’s computational perspective on this conjecture, highlighting its relevance to reversible circuits and theoretical computer science. Listeners are treated to insights on how mathematicians assess probabilities of unconfirmed statements and the philosophical implications that follow.