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You can solve to arbitrary precision but you can't measure and specify initial conditions to arbitrary precision, making the solution wrong outside of a small t
by strls 2y ago
You can solve to arbitrary precision but you can't measure and specify initial conditions to arbitrary precision, making the solution wrong outside of a small time interval.
- JumpCrisscross 2y ago> can solve to arbitrary precision but you can't measure and specify initial conditions to arbitrary precision Even with perfect knowledge of initial conditions, numerical noise limits the forecast interval.