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Nobody had ever accused me of that before, but maybe that was because they were afraid to say something unflattering to me. I hadn't thought of myself that way, but I guess I could understand how he could.The next afternoon I called Jennifer."Did he say anything about me, about what happened?" First, he would never say anything about what happened between you. He would consider that your business. He doesn't tell tales."Second, even if he somehow slipped, I would never repeat it. I respect him too much to do that. He did make a general comment about you and that I can repeat. He said you were complicated." Complicated?" Yes." I have no idea how to take that."It was better than other things he could have said. Maybe it was like saying, "Your baby looks intelligent," instead of, "What an ugly kid." Ask him. He'll tell you." Can you tell me some stuff about him?" It depends on what you want to know." He seems pretty smart. No, he seems very smart. He talked about some courses he skipped.. 577350269… and the error is |gamma – 1/Sqrt(3)| / gamma = 0.000233196, or about 0.02% or thereabouts. Taunus Trumbo: And so what? These are transcendental numbers being approximated by rational numbers or algebraic irrationals (surds). Faustus Mortal: They establish a numerical criterion. For anything in the physical universe, a good approximation must have an error less than these. Taunus Trumbo: And this proves? Faustus Mortal: The error in A+1/A+B and e^(pi^2/2) is 0.000000146 or 0.00001%. Even the absolute error is small, 0.000020. Taunus Trumbo: This is a remarkable coincidence, but little more. Faustus Mortal: No. It is exact and the connecting number comes from f(x) = Exp(-x^2/2) where x is the imaginary number i*pi. Written out in expanded form we get f(i pi) = e^(-(i pi)^2/2). This is a compacta of symbols: e, i, pi, 2 and operations ^ / and so on. Remember its cousin e^(i*pi) – 1 = 0? And f(x) is important in statistics and quantum mechanics as well as intermediate.
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