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Add REM-DQN(Random Ensemble Mixture) method (#160)
* add some explanations * Add REM DQN * Add docs * Add docs * Modified implementation * Some modifications * fix conflict Co-authored-by: Jun Tian <[email protected]>
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include("basic_dqn.jl") | ||
include("dqn.jl") | ||
include("prioritized_dqn.jl") | ||
include("rem_dqn.jl") | ||
include("rainbow.jl") | ||
include("iqn.jl") | ||
include("common.jl") | ||
include("common.jl") |
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export REMDQNLearner | ||
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mutable struct REMDQNLearner{ | ||
Tq<:AbstractApproximator, | ||
Tt<:AbstractApproximator, | ||
Tf, | ||
R<:AbstractRNG, | ||
} <: AbstractLearner | ||
approximator::Tq | ||
target_approximator::Tt | ||
loss_func::Tf | ||
min_replay_history::Int | ||
update_freq::Int | ||
update_step::Int | ||
target_update_freq::Int | ||
sampler::NStepBatchSampler | ||
ensemble_num::Int | ||
ensemble_method::Symbol | ||
rng::R | ||
# for logging | ||
loss::Float32 | ||
end | ||
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""" | ||
REMDQNLearner(;kwargs...) | ||
See paper: [An Optimistic Perspective on Offline Reinforcement Learning](https://arxiv.org/abs/1907.04543) | ||
# Keywords | ||
- `approximator`::[`AbstractApproximator`](@ref): used to get Q-values of a state. | ||
- `target_approximator`::[`AbstractApproximator`](@ref): similar to `approximator`, but used to estimate the target (the next state). | ||
- `loss_func`: the loss function. | ||
- `γ::Float32=0.99f0`: discount rate. | ||
- `batch_size::Int=32` | ||
- `update_horizon::Int=1`: length of update ('n' in n-step update). | ||
- `min_replay_history::Int=32`: number of transitions that should be experienced before updating the `approximator`. | ||
- `update_freq::Int=4`: the frequency of updating the `approximator`. | ||
- `ensemble_num::Int=1`: the number of ensemble approximators. | ||
- `ensemble_method::Symbol=:rand`: the method of combining Q values. ':rand' represents random ensemble mixture, and ':mean' is the average. | ||
- `target_update_freq::Int=100`: the frequency of syncing `target_approximator`. | ||
- `stack_size::Union{Int, Nothing}=4`: use the recent `stack_size` frames to form a stacked state. | ||
- `traces = SARTS`, set to `SLARTSL` if you are to apply to an environment of `FULL_ACTION_SET`. | ||
- `rng = Random.GLOBAL_RNG` | ||
""" | ||
function REMDQNLearner(; | ||
approximator::Tq, | ||
target_approximator::Tt, | ||
loss_func::Tf, | ||
stack_size::Union{Int,Nothing} = nothing, | ||
γ::Float32 = 0.99f0, | ||
batch_size::Int = 32, | ||
update_horizon::Int = 1, | ||
min_replay_history::Int = 32, | ||
update_freq::Int = 1, | ||
ensemble_num::Int = 1, | ||
ensemble_method::Symbol = :rand, | ||
target_update_freq::Int = 100, | ||
traces = SARTS, | ||
update_step = 0, | ||
rng = Random.GLOBAL_RNG, | ||
) where {Tq,Tt,Tf} | ||
copyto!(approximator, target_approximator) | ||
sampler = NStepBatchSampler{traces}(; | ||
γ = γ, | ||
n = update_horizon, | ||
stack_size = stack_size, | ||
batch_size = batch_size, | ||
) | ||
REMDQNLearner( | ||
approximator, | ||
target_approximator, | ||
loss_func, | ||
min_replay_history, | ||
update_freq, | ||
update_step, | ||
target_update_freq, | ||
sampler, | ||
ensemble_num, | ||
ensemble_method, | ||
rng, | ||
0.0f0, | ||
) | ||
end | ||
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Flux.functor(x::REMDQNLearner) = (Q = x.approximator, Qₜ = x.target_approximator), | ||
y -> begin | ||
x = @set x.approximator = y.Q | ||
x = @set x.target_approximator = y.Qₜ | ||
x | ||
end | ||
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function (learner::REMDQNLearner)(env) | ||
s = send_to_device(device(learner.approximator), state(env)) | ||
s = Flux.unsqueeze(s, ndims(s) + 1) | ||
q = reshape(learner.approximator(s), :, learner.ensemble_num) | ||
vec(mean(q, dims = 2)) |> send_to_host | ||
end | ||
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function RLBase.update!(learner::REMDQNLearner, batch::NamedTuple) | ||
Q = learner.approximator | ||
Qₜ = learner.target_approximator | ||
γ = learner.sampler.γ | ||
loss_func = learner.loss_func | ||
n = learner.sampler.n | ||
batch_size = learner.sampler.batch_size | ||
ensemble_num = learner.ensemble_num | ||
D = device(Q) | ||
# Build a convex polygon to make a combination of multiple Q-value estimates as a Q-value estimate. | ||
if learner.ensemble_method == :rand | ||
convex_polygon = rand(Float32, (1, ensemble_num)) | ||
else | ||
convex_polygon = ones(Float32, (1, ensemble_num)) | ||
end | ||
convex_polygon ./= sum(convex_polygon) | ||
convex_polygon = send_to_device(D, convex_polygon) | ||
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s, a, r, t, s′ = (send_to_device(D, batch[x]) for x in SARTS) | ||
a = CartesianIndex.(a, 1:batch_size) | ||
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target_q = Qₜ(s′) | ||
target_q = convex_polygon .* reshape(target_q, :, ensemble_num, batch_size) | ||
target_q = dropdims(sum(target_q, dims=2), dims=2) | ||
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if haskey(batch, :next_legal_actions_mask) | ||
l′ = send_to_device(D, batch[:next_legal_actions_mask]) | ||
target_q .+= ifelse.(l′, 0.0f0, typemin(Float32)) | ||
end | ||
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q′ = dropdims(maximum(target_q; dims = 1), dims = 1) | ||
G = r .+ γ^n .* (1 .- t) .* q′ | ||
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gs = gradient(params(Q)) do | ||
q = Q(s) | ||
q = convex_polygon .* reshape(q, :, ensemble_num, batch_size) | ||
q = dropdims(sum(q, dims=2), dims=2)[a] | ||
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loss = loss_func(G, q) | ||
ignore() do | ||
learner.loss = loss | ||
end | ||
loss | ||
end | ||
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update!(Q, gs) | ||
end | ||
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function RLCore.Experiment( | ||
::Val{:JuliaRL}, | ||
::Val{:REMDQN}, | ||
::Val{:CartPole}, | ||
::Nothing; | ||
save_dir = nothing, | ||
seed = 123, | ||
) | ||
if isnothing(save_dir) | ||
t = Dates.format(now(), "yyyy_mm_dd_HH_MM_SS") | ||
save_dir = joinpath(pwd(), "checkpoints", "JuliaRL_REMDQN_CartPole_$(t)") | ||
end | ||
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lg = TBLogger(joinpath(save_dir, "tb_log"), min_level = Logging.Info) | ||
rng = StableRNG(seed) | ||
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env = CartPoleEnv(; T = Float32, rng = rng) | ||
ns, na = length(state(env)), length(action_space(env)) | ||
ensemble_num = 6 | ||
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agent = Agent( | ||
policy = QBasedPolicy( | ||
learner = REMDQNLearner( | ||
approximator = NeuralNetworkApproximator( | ||
model = Chain( | ||
# Multi-head method, please refer to "https://github.com/google-research/batch_rl/tree/b55ba35ebd2381199125dd77bfac9e9c59a64d74/batch_rl/multi_head". | ||
Dense(ns, 128, relu; initW = glorot_uniform(rng)), | ||
Dense(128, 128, relu; initW = glorot_uniform(rng)), | ||
Dense(128, na * ensemble_num; initW = glorot_uniform(rng)), | ||
) |> cpu, | ||
optimizer = ADAM(), | ||
), | ||
target_approximator = NeuralNetworkApproximator( | ||
model = Chain( | ||
Dense(ns, 128, relu; initW = glorot_uniform(rng)), | ||
Dense(128, 128, relu; initW = glorot_uniform(rng)), | ||
Dense(128, na * ensemble_num; initW = glorot_uniform(rng)), | ||
) |> cpu, | ||
), | ||
loss_func = huber_loss, | ||
stack_size = nothing, | ||
batch_size = 32, | ||
update_horizon = 1, | ||
min_replay_history = 100, | ||
update_freq = 1, | ||
target_update_freq = 100, | ||
ensemble_num = ensemble_num, | ||
ensemble_method = :rand, | ||
rng = rng, | ||
), | ||
explorer = EpsilonGreedyExplorer( | ||
kind = :exp, | ||
ϵ_stable = 0.01, | ||
decay_steps = 500, | ||
rng = rng, | ||
), | ||
), | ||
trajectory = CircularArraySARTTrajectory( | ||
capacity = 1000, | ||
state = Vector{Float32} => (ns,), | ||
), | ||
) | ||
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stop_condition = StopAfterStep(10_000) | ||
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total_reward_per_episode = TotalRewardPerEpisode() | ||
time_per_step = TimePerStep() | ||
hook = ComposedHook( | ||
total_reward_per_episode, | ||
time_per_step, | ||
DoEveryNStep() do t, agent, env | ||
if agent.policy.learner.update_step % agent.policy.learner.update_freq == 0 | ||
with_logger(lg) do | ||
@info "training" loss = agent.policy.learner.loss | ||
end | ||
end | ||
end, | ||
DoEveryNEpisode() do t, agent, env | ||
with_logger(lg) do | ||
@info "training" reward = total_reward_per_episode.rewards[end] log_step_increment = | ||
0 | ||
end | ||
end, | ||
) | ||
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description = """ | ||
This experiment uses the `REMDQNLearner` method with three dense layers to approximate the Q value. | ||
The testing environment is CartPoleEnv. | ||
""" | ||
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Experiment(agent, env, stop_condition, hook, description) | ||
end |
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