such that f[n] (x) ® p as n increases without bound, and is denoted by Bp.
Let x0 be in the domain of f. Then x0 has period n if f[n] (x) = x0, and in addition, x0, f (x0) are distinct.
| Suppose that
p is a fixed point of f. Then the basis of attraction of p
consists of all x such that f[n] (x) ® p as n increases without bound, and is denoted by Bp. Let x0 be in the domain of f. Then x0 has period n if f[n] (x) = x0, and in addition, x0, f (x0) are distinct. |
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