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nbro
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Intersection of Is RL and Stochastic Processjust a less rigorous version of stochastic approximation theory?

After reading some literature on RLreinforcement learning (RL), it seems that Stochasticstochastic approximation theory underlies all of it.

There's a lot of substantial and difficult theory in this area requiring measure theory leading to martingales and Stochasticstochastic approximations.

The standard RL texts at best mention the relevant theorem and then move on, what I'm curious about is if.

Is the field of RL is really Stochastic processstochastic approximation theory in disguise? Basically I'm curious ifIs RL is reallyjust a CS/ECE topic or really belongs in the math department instead?

How much actualless rigorous version of stochastic approximation theory can be developed without this background?

Intersection of RL and Stochastic Process theory

After reading some literature on RL it seems that Stochastic approximation theory underlies all of it.

There's a lot of substantial and difficult theory in this area requiring measure theory leading to martingales and Stochastic approximations.

The standard RL texts at best mention the relevant theorem and then move on, what I'm curious about is if the field of RL is really Stochastic process theory in disguise? Basically I'm curious if RL is really a CS/ECE topic or really belongs in the math department instead?

How much actual theory can be developed without this background?

Is RL just a less rigorous version of stochastic approximation theory?

After reading some literature on reinforcement learning (RL), it seems that stochastic approximation theory underlies all of it.

There's a lot of substantial and difficult theory in this area requiring measure theory leading to martingales and stochastic approximations.

The standard RL texts at best mention the relevant theorem and then move on.

Is the field of RL is really stochastic approximation theory in disguise? Is RL just a less rigorous version of stochastic approximation theory?

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FourierFlux
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Intersection of RL and Stochastic Process theory

After reading some literature on RL it seems that Stochastic approximation theory underlies all of it.

There's a lot of substantial and difficult theory in this area requiring measure theory leading to martingales and Stochastic approximations.

The standard RL texts at best mention the relevant theorem and then move on, what I'm curious about is if the field of RL is really Stochastic process theory in disguise? Basically I'm curious if RL is really a CS/ECE topic or really belongs in the math department instead?

How much actual theory can be developed without this background?