(Deep) Reinforcement Learning
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1 Martin Matyášek Artificial Intelligence Center Czech Technical University in Prague October 27, 2016 Martin Matyášek VPD, / 17
2 Reinforcement Learning in a picture R. S. Sutton and A. G. Barto 2015 learning what to do to maximize future reward general-purpose framework extending sequential decision making when the model of the environment is unknown Martin Matyášek VPD, / 17
3 RL background let s assume MDP S, A, P, R, s 0 RL deals with situation where the environment model P and R is unknown can be generalized to Stochastic Games S, N, A, P, R RL agent includes: policy a = π(s) (deterministic), π(a s) = P(a s) (stochastic) value function Q π (a s) = E[ t=0 γt r t s, a] Bellman Eq.: Q π (a s) = E s,a [r + γqπ (a s ) s, a] opt. value funcions: Q (s, a) = E s [r + γ max a Q (s, a ) s, a] opt. policy: π (s) = argmax a Q (s, a) model - learned proxy for environment Martin Matyášek VPD, / 17
4 RL Types 1. value-based RL estimate the opt. value function Q (s, a) max. value achievable under any policy 2. policy-based RL search directly for the opt. policy π i.e. policy yielding max. future reward 3. model-based RL build a model of the environment plan using this model Martin Matyášek VPD, / 17
5 Q-learning Algorithm 1 Q-learning 1: initialize the Q-function and V values (arbitrarily) 2: repeat 3: observe the current state s t 4: select action a t and take it 5: observe the reward R(s t, a t, s t+1 ) 6: Q t+1 (s t, a t ) (1 α t )Q t (s t, a t ) + α t (R(s t, a t, s t+1 ) + γv t (s t+1 )) 7: V t+1 (s) max a Q t (s, a) 8: until convergence Martin Matyášek VPD, / 17
6 Q-learning model-free method temporal-difference version: Q(s, a) Q(s, a) + α(r + γ max Q(s, a ) Q(s, a)) a }{{} value based on next state converges to Q, V iff 0 α t <, t=0 α t = and t=0 α2 t < zero-sum Stochastic Games: cannot simply use Q π i : S A i R but rather Q π i : S A R minimax-q converges to NE R-max: converge to ɛ Nash with prob. (1 δ) in poly. # steps (PAC learn) Martin Matyášek VPD, / 17
7 Q (s, a) Q(s, a, w) Q-Networks treat right hand side r + γ max a Q(s, a, w) of Bellman s Eq. as target minimize MSE loss l = (r + max a Q(s, a, w) Q(s, a, w)) 2 by stochastic gradient descent David Silver, Google DeepMind Martin Matyášek VPD, / 17
8 Q-learning summary + converges to Q using table lookup representation diverges using NN: correlations between samples non-stationary targets! go deep Martin Matyášek VPD, / 17
9 Deep Q-Networks (DQN) basic approach is called experience replay idea: remove correlations by building data-set from agent s experience e = (s, a, r, s ) sample experiences from D t = {e 1, e 2,... e t } and apply update deal with non-stationarity by fixing w in l = (r + γ max a Q(s, a, w ) Q(s, a, w)) 2 Martin Matyášek VPD, / 17
10 Algorithm 2 Deep Q-learning algorithm 1: init. replay memory D, init. Q with random weights 2: observe initial state s 3: repeat 4: with prob. ɛ select random a, select a = argmax a Q(s, a ) 5: carry out a, observe (r, s ) and store (s, a, r, s ) in D 6: sample random transition (ss, aa, rr, ss ) from D 7: calculate target for each minibatch transition: 8: if ss is terminal state then 9: tt rr 10: else 11: tt rr + γ max a Q(ss, aa ) 12: end if 13: train the Q-network using (tt Q(ss, aa)) 2 as loss 14: s s 15: until convergence Martin Matyášek VPD, / 17
11 DQN in Atari David Silver, Google DeepMind Martin Matyášek VPD, / 17
12 DQN in Atari - setting state stack of raw pixels from last 4 frames actions 18 joystick/button positions reward delta in score learn Q(s, a) David Silver, Google DeepMind Martin Matyášek VPD, / 17
13 DQN in Atari - results Martin Matyášek VPD, / 17
14 DQN improvements Double DQN removes bias caused by max a Q( ) current QN - w used to select actions old QN - w used to evaluate actions Prioritized Replay weight experience according to DQN error (stored in PQ) Duelling Network split Q-Network into: action-independent value function action-dependent advantage function Martin Matyášek VPD, / 17
15 General Reinforcement Learning Architecture (GORILA) Martin Matyášek VPD, / 17
16 Deep Policy Network parametrize the policy π by a DNN and use SGD to optimize weights u π(a s, u) or π(s, u) max u L(u) = E[ t=0 γt r t π(, u)] policy gradients: L(u) u L(u) u log π(a s,u) = E[ u Q π (s, a)] for stochastic policy π(a s, u) = E[ Qπ (s,a) a a u ] for deterministic policy a = π(s) where a is cont. and Q diff. Martin Matyášek VPD, / 17
17 Next time.. cont. policy-based deep RL: Actor-Critic alg., A3C Fictitious Self-Play model-based deep RL Martin Matyášek VPD, / 17
Deep Reinforcement Learning
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