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Craig Markwardt wrote: > You have mistaken George's point. He did not claim that it was > possible that to choose *another* set of ratios than your chosen set. > > Indeed, there are 756 different ratios which are combinations A/(B+C), > (A+B)/C or (A+B)/(C+D). Thus, it is not surprising that -- by random > chance -- you were able to choose one set that was within 0.04 of an > integer. There are in fact 36 such combinations. That you found > eight is almost a monument to the obvious. > > There are five ratios which give values close to 3, two that give > ratios close to eight, three near 10. Thus even your choice of ratios > that yield a given value are not unique. Furthermore, as I previously > showed, two of your given ratios, .../MME and .../MVE, are very far > from an integer (N.88, N.84) when appropriate masses are used. > > Your ordering of 3,5,7,... is purely a product of your own mind, and > therefore is hardly unique. > I am writing to express my appreciation of Craig's analysis. When I first peeked at Aleksandr paper I thought all this guy has found is numerical coincidences - so what? However the analysis you gave above is much better. Aleksandr was hounding me to reply to his paper and in the end I would probably given one (as I am now taking him to task about his appalling lack of understanding of the basics of QM) but it would not have been as good as yours. With Appreciation Bill
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