Epstein Secrets

o the laws of physics give us our creativity, our rich experience of communication and, especially, our

sense of free will and creativity is an illusion. In Dennett’s worldview, Andrew Wiles is a special purpose machine that was always destined to solve Fermat’s Last Theorem. I believe this model is flawed. It is my aim in this book to show you why. Indeed I am going to go further and argue all human creati

s. Some things are simply not computable. Computers can do many useful things, but they cannot discover new mathematical theorems, such as a proof of Fermat’s Last Theorem. In 1996, Andrew Wiles succeeded in finding a solution to this problem. This presents a paradox, solved only if we conclude Andrew Wil

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Will we ever abolish war? Why is the gap between rich and poor increasing in most of the world today?

e in a Universe where information comes into existence through the creative endeavors of human beings. When Andrew Wiles discovered his solution to Fermat’s Last Theorem, he did something a computer cannot do and demonstrated non-computational thought. But there is an alternative explanation put forward

table. Rigid things can more easily fracture. The rich, altered states of consciousness that emerge whil

a rigid two-dimensional surface like the earth, results in it taking the shortest route possible from its initial to final position. The related 1650 Fermat’s “principle of least time” is about light. As Feynman explains in his Lectures in Physics, “...out of all possible paths that light might take from

rather than cleared through the board. Getty was rich in oil reserves per dollar of share price. It cou

amples as inane as that one from Gertrude Stein. All of math is derived as logical certitude. Its proof comes from analysis, not experiment. Proof of Fermat’s last theorem eluded some of the finest minds in the world for three centuries until Andrew Wiles published the solution in 1995. Philosophy is prec

es old, and have been well thought through. It is rich in possibilities because it has to be. It must de

no sense. Are we supposed to find that a rose is not a rose? Or that all reasoning from definition is as transparent as that example? Wiles’ proof of Fermat’s last theorem ended a search that took some pretty bright minds three centuries. My best guess would be that Popperians confuse the concepts of logi