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Countable numbers (1, 2, 3, ...) are infinite, in the sense that they never end. However, the information complexity of a program to generate them is finite and
by otabdeveloper4 4y ago
Countable numbers (1, 2, 3, ...) are infinite, in the sense that they never end. However, the information complexity of a program to generate them is finite and only a few bytes long. Information complexity of generating digits of π is considerably more complex but still very finite.
So what you really want is the infinity of infinite information complexity, but we haven't discovered such a thing yet.
- unity1001 4y ago> Countable numbers (1, 2, 3, ...) are infinite They mathematically are. They are not truly infinite. Because, they are countable and define-able as a set. They are infinite in only one direction. > what you really want is the infinity of infinite information complexity Still falls short. The infinity must contain the antithesis of information. And complexity.