What are some nonlinear recurrences that can actually be solved? The only one I know of is the Catalan numbers (pic related)

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Anonymous Tue Jan 9 06:16:18 2018 No.9424923 [Reply] [Original]

What are some nonlinear recurrences that can actually be solved? The only one I know of is the Catalan numbers (pic related)

>>	Anonymous Tue Jan 9 12:01:01 2018 No.9425294 [math]x_{n+1} = 2x_n(1-x_n)[/math] [math]x_n = \frac{1}{2}(1-(1-2x_0)^{2^n}[/math]

>>	Anonymous Tue Jan 9 12:07:26 2018 No.9425302 >>9425294 Both linear if you consider the basis {1, x, x^2, ..., x^n}. Try again sweetie.

>>	Anonymous Tue Jan 9 12:20:40 2018 No.9425321 File: 53 KB, 549x591, smart brainlet thoughts.png [View same] [iqdb] [saucenao] [google] >>9425302 ok then, how about you give a solution to this easy linear recurrence relation [math]x_{n+1} = 3.56995 x_n (1-x_n)[/math]

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