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Is there a rigorous sense in terms of which a stochastic process may be considered as an approximation to a chaotic but deterministic ODE in a higher-dimensional state space, in a manner that significant theorems asboutabout the approximability exist?

In which sense is the approximateness rigorously quantitfied?

Is there a rigorous sense in terms of which a stochastic process may be considered as an approximation to a chaotic but deterministic ODE in a higher-dimensional state space, in a manner that significant theorems asbout the approximability exist?

In which sense is the approximateness rigorously quantitfied?

Is there a rigorous sense in terms of which a stochastic process may be considered as an approximation to a chaotic but deterministic ODE in a higher-dimensional state space, in a manner that significant theorems about the approximability exist?

In which sense is the approximateness rigorously quantitfied?

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stochastic dynamics as approximate deterministic dynamics

Is there a rigorous sense in terms of which a stochastic process may be considered as an approximation to a chaotic but deterministic ODE in a higher-dimensional state space, in a manner that significant theorems asbout the approximability exist?

In which sense is the approximateness rigorously quantitfied?