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...1) = n to make all the coefficients truly fit into a single, common, unique pattern: K1: (3C0)t - (2C1) K2: (5C0)t^2 - (4C1)t + (3C2) K3: (7C0)t^3 - (6C1)t^2 + (5C2)t - (4C3) K4: (9C0)t^4 - (8C1)t^3 + (7C2)t^2 - (6C3)t + (5C4) K5: (11C0)t^5 - (10C1)t^4 + (9C2)t^3 - (8C3)t^2 + (7C4)t - (6C5) The pattern is now obvious: Each next equation's first coefficient starts with the next odd number in the...

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Published: 6 months, 1 week ago (Wed, 31 Dec 2008 06:27:38 PST); 15 Kb
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