Vectorized Reinforcement Learning Library
Project description
Samsara RL
A vectorized NumPy implementation of foundational reinforcement learning algorithms, following David Silver's RL lecture series. Built for clarity and learning — each algorithm maps directly to the equations in the lectures.
Applications of RL include robotic manipulation, LLM fine-tuning, financial portfolio management, and adaptive control systems.
Table of Contents
Installation
pip install samsara-rl
Quick Start
from samsara_rl.mdp.grid_world.grid_world_mdp import GridWorldMDP
from samsara_rl.planning.policy_iteration import PolicyIteration
mdp = GridWorldMDP()
pi = PolicyIteration(mdp)
policy = pi.find_optimal_policy()
Planning
Planning algorithms assume full knowledge of environment dynamics (transition probabilities and reward function). While not "true RL" — agents never have access to dynamics in practice — planning provides the theoretical foundation all RL algorithms build on.
MDP Structure
MDPs are represented as NumPy arrays. The included GridWorldMDP implements the 4x4 grid world from David Silver's Lecture 3.
| Attribute | Shape | Description |
|---|---|---|
state_action_transition_matrix |
(S, A, S') |
T(s, a, s') — transition probabilities |
reward_matrix |
(S, A, S') |
R(s, a, s') — reward for each transition |
Policy Iteration
Alternates between evaluating the current policy using the Bellman expectation equation and improving it greedily until the policy stops changing.
PolicyIteration(mdp, bellman_tolerance)
| Argument | Type | Default | Description |
|---|---|---|---|
mdp |
MDP | MDP instance to solve | |
bellman_tolerance |
float |
0.01 |
Convergence threshold for policy evaluation |
find_optimal_policy(max_iter)
| Argument | Type | Default | Description |
|---|---|---|---|
max_iter |
int |
99 |
Maximum number of policy iteration steps |
Value Iteration
Applies the Bellman optimality equation directly each iteration. Equivalent to policy iteration with k=1 evaluation steps per improvement. Policy is extracted once at convergence.
ValueIteration(mdp, bellman_tolerance)
| Argument | Type | Default | Description |
|---|---|---|---|
mdp |
MDP | MDP instance to solve | |
bellman_tolerance |
float |
0.01 |
Convergence threshold for value iteration |
Examples
from samsara_rl.mdp.grid_world.grid_world_mdp import GridWorldMDP
from samsara_rl.planning.policy_iteration import PolicyIteration
from samsara_rl.planning.value_iteration import ValueIteration
mdp = GridWorldMDP()
policy = PolicyIteration(mdp, bellman_tolerance=0.001).find_optimal_policy(max_iter=50)
policy = ValueIteration(mdp, bellman_tolerance=0.001).find_optimal_policy()
Model-Free Prediction
Model-free methods learn value functions directly from experience (sampled episodes) without access to the MDP's transition or reward dynamics.
Monte Carlo
Monte Carlo prediction estimates Q(s, a) by averaging sampled returns. After each episode, the return G_t (discounted cumulative reward from time step t onward) is computed for every visited state-action pair, and the Q-table is updated using constant-alpha learning:
Q(s, a) ← Q(s, a) + α (G_t − Q(s, a))
This is an every-visit implementation — if the same (s, a) pair appears multiple times in an episode, each occurrence triggers an update. Both every-visit and first-visit MC converge to the true Q^π.
Returns are computed in a fully vectorized pass using a cumulative-sum trick that avoids the standard reverse loop over time steps.
MonteCarloPrediction(mdp, policy, alpha, gamma)
| Argument | Type | Default | Description |
|---|---|---|---|
mdp |
MDP | MDP instance to sample episodes from | |
policy |
array |
Stochastic policy of shape (S, A) |
|
alpha |
float |
0.01 |
Learning rate for incremental Q updates |
gamma |
float |
0.9 |
Discount factor |
evaluate(max_iter)
| Argument | Type | Default | Description |
|---|---|---|---|
max_iter |
int |
40000 |
Number of episodes to sample from |
Example
from samsara_rl.mdp.grid_world.grid_world_mdp import GridWorldMDP
from samsara_rl.prediction.monte_carlo import MonteCarloPrediction
mdp = GridWorldMDP()
policy = mdp.random_policy()
mc = MonteCarloPrediction(mdp, policy, alpha=0.01, gamma=0.9)
mc.evaluate(max_iter=10000)
# V(s) for the random policy (expected value over actions)
v = mc.q_table.mean(axis=1).reshape(4, 4)
Model-Free Control
TODO
Function Approximation
TODO
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