Source code for alf.algorithms.taac_algorithm

# Copyright (c) 2021 Horizon Robotics. All Rights Reserved.
#
# Licensed under the Apache License, Version 2.0 (the "License");
# you may not use this file except in compliance with the License.
# You may obtain a copy of the License at
#
#      http://www.apache.org/licenses/LICENSE-2.0
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# Unless required by applicable law or agreed to in writing, software
# distributed under the License is distributed on an "AS IS" BASIS,
# WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
# See the License for the specific language governing permissions and
# limitations under the License.

from enum import Enum
import functools
import numpy as np
from typing import Callable

import torch
import torch.nn as nn
import torch.distributions as td

import alf
from alf.algorithms.config import TrainerConfig
from alf.algorithms.off_policy_algorithm import OffPolicyAlgorithm
from alf.algorithms.sac_algorithm import _set_target_entropy
from alf.data_structures import LossInfo, namedtuple, TimeStep
from alf.data_structures import AlgStep, StepType
from alf.nest import nest
import alf.nest.utils as nest_utils
from alf.networks import ActorDistributionNetwork, CriticNetwork
from alf.networks.preprocessors import EmbeddingPreprocessor
from alf.tensor_specs import TensorSpec, BoundedTensorSpec
from alf.utils import common, dist_utils, losses, math_ops, tensor_utils
from alf.utils.conditional_ops import conditional_update
from alf.utils.summary_utils import safe_mean_hist_summary

Tau = namedtuple(
    "Tau",
    [
        "a",  # The current action value
        "v",  # The current first derivative of action (not used by action repetition)
        "u"  # The current second derivative of action (not used by action repetition)
    ],
    default_value=())

TaacState = namedtuple("TaacState", ["tau", "repeats"], default_value=())

TaacCriticInfo = namedtuple(
    "TaacCriticInfo", ["critics", "target_critic", "value_loss"],
    default_value=())

TaacActorInfo = namedtuple(
    "TaacActorInfo",
    ["actor_loss", "b1_a_entropy", "beta_entropy", "adv", "value_loss"],
    default_value=())

TaacInfo = namedtuple(
    "TaacInfo", [
        "reward", "step_type", "tau", "prev_tau", "discount",
        "action_distribution", "rollout_b", "b", "actor", "critic", "alpha",
        "repeats"
    ],
    default_value=())

TaacLossInfo = namedtuple('TaacLossInfo', ('actor', 'critic', 'alpha'))

Distributions = namedtuple("Distributions", ["beta_dist", "b1_a_dist"])

ActPredOutput = namedtuple(
    "ActPredOutput", ["dists", "b", "actor_a", "taus", "q_values2"],
    default_value=())

Mode = Enum('AlgorithmMode', ('predict', 'rollout', 'train'))


def _discounted_return(rewards, values, is_lasts, discounts):
    """Computes discounted return for the first T-1 steps.

    Same with ``tf_agents.utils.value_ops``, this function returns accumulated
    discounted reward for steps that are StepType.LAST.

    Args:
        rewards (Tensor): shape is ``[T,B]`` (or ``[T]``) representing rewards.
        values (Tensor): shape is ``[T,B]`` (or ``[T]``) representing values.
        is_lasts (Tensor): shape is ``[T,B]`` (or ``[T]``) representing last steps.
        discounts (Tensor): shape is ``[T,B]`` (or ``[T]``) representing discounts.

    Returns:
        Tensor: A tensor with shape ``[T-1,B]`` (or ``[T-1]``) representing the
        discounted returns.
    """
    assert values.shape[0] >= 2, ("The sequence length needs to be "
                                  "at least 2. Got {s}".format(
                                      s=values.shape[0]))

    is_lasts = is_lasts.to(dtype=torch.float32)
    is_lasts = common.expand_dims_as(is_lasts, values)
    discounts = common.expand_dims_as(discounts, values)

    rets = torch.zeros_like(values)
    rets[-1] = values[-1]
    acc_values = rets.clone()

    with torch.no_grad():
        for t in reversed(range(rewards.shape[0] - 1)):
            rets[t] = acc_values[t + 1] * discounts[t + 1] + rewards[t + 1]
            acc_values[t] = is_lasts[t] * values[t] + (
                1 - is_lasts[t]) * rets[t]

    rets = rets[:-1]
    return rets.detach()


[docs]@alf.configurable class TAACTDLoss(nn.Module): r"""This TD loss implements the compare-through multi-step Q operator :math:`\mathcal{T}^{\pi^{\text{ta}}}` proposed in the TAAC paper. For a sampled trajectory, it compares the beta action :math:`\tilde{b}_n` sampled from the current policy with the historical rollout beta action :math:`b_n` step by step, and uses the minimum :math:`n` that has :math:`\tilde{b}_n\lor b_n=1` as the target step for boostrapping. """ def __init__(self, gamma=0.99, td_error_loss_fn=losses.element_wise_squared_loss, debug_summaries=False, name="TAACTDLoss"): """ Args: gamma (float|list[float]): A discount factor for future rewards. For multi-dim reward, this can also be a list of discounts, each discount applies to a reward dim. td_errors_loss_fn (Callable): A function for computing the TD errors loss. This function takes as input the target and the estimated Q values and returns the loss for each element of the batch. debug_summaries (bool): True if debug summaries should be created. name (str): The name of this loss. """ super().__init__() self._name = name self._gamma = torch.tensor(gamma) self._debug_summaries = debug_summaries self._td_error_loss_fn = td_error_loss_fn @property def gamma(self): """Return the :math:`\gamma` value for discounting future rewards. Returns: Tensor: a rank-0 or rank-1 (multi-dim reward) floating tensor. """ return self._gamma.clone()
[docs] def forward(self, info, value, target_value): r"""Calculate the TD loss. The first dimension of all the tensors is the time dimension and the second dimesion is the batch dimension. Args: info (TaacInfo): TaacInfo collected from train_step(). value (torch.Tensor): the tensor for the value at each time step. The loss is between this and the calculated return. target_value (torch.Tensor): the tensor for the value at each time step. This is used to calculate return. Returns: LossInfo: TD loss with the ``extra`` field same as the loss. """ train_b = info.b if info.reward.ndim == 3: # [T, B, D] or [T, B, 1] discounts = info.discount.unsqueeze(-1) * self._gamma else: # [T, B] discounts = info.discount * self._gamma rollout_b = info.rollout_b # td return till the first action switching b = (rollout_b | train_b).to(torch.bool) # b at step 0 doesn't affect the bootstrapping of any step b[0, :] = False # combine is_last and b is_lasts = (info.step_type == StepType.LAST) is_lasts |= b returns = _discounted_return( rewards=info.reward, values=target_value, is_lasts=is_lasts, discounts=discounts) value = value[:-1] loss = self._td_error_loss_fn(returns.detach(), value) loss = tensor_utils.tensor_extend_zero(loss) if loss.ndim == 3: # Multidimensional reward. Average over the critic loss for all # dimensions. loss = loss.mean(dim=-1) if self._debug_summaries and alf.summary.should_record_summaries(): mask = info.step_type[:-1] != StepType.LAST with alf.summary.scope(self._name): def _summarize(v, r, td, suffix): alf.summary.scalar( "explained_variance_of_return_by_value" + suffix, tensor_utils.explained_variance(v, r, mask)) safe_mean_hist_summary('values' + suffix, v, mask) safe_mean_hist_summary('returns' + suffix, r, mask) safe_mean_hist_summary("td_error" + suffix, td, mask) td = returns - value if value.ndim == 2: _summarize(value, returns, td, '') else: for i in range(value.shape[-1]): suffix = '/' + str(i) _summarize(value[..., i], returns[..., i], td[..., i], suffix) return LossInfo(loss=loss, extra=loss)
[docs]@alf.configurable class TaacAlgorithmBase(OffPolicyAlgorithm): r"""Temporally abstract actor-critic algorithm. In a nutsell, for inference TAAC adds a second stage that chooses between a candidate trajectory :math:`\hat{\tau}` output by an SAC actor and the previous trajectory :math:`\tau^-`. For policy evaluation, TAAC uses a compare-through Q operator for TD backup by re-using state-action sequences that have shared actions between rollout and training. For policy improvement, the new actor gradient is approximated by multiplying a scaling factor to the :math:`\frac{\partial Q}{\partial a}` term in the original SAC’s actor gradient, where the scaling factor is the optimal probability of choosing the :math:`\hat{\tau}` in the second stage. Different sub-algorithms implement different forms of the 'trajectory' concept, for example, it can be a constant function representing the same action, or a quadratic function. """ def __init__(self, observation_spec, action_spec: BoundedTensorSpec, reward_spec=TensorSpec(()), actor_network_cls=ActorDistributionNetwork, critic_network_cls=CriticNetwork, actor_observation_processors=alf.layers.Detach(), reward_weights=None, num_critic_replicas=2, epsilon_greedy=None, env=None, config: TrainerConfig = None, target_update_tau=0.05, target_update_period=1, critic_loss_ctor=None, actor_optimizer=None, critic_optimizer=None, alpha_optimizer=None, initial_alpha=1., debug_summaries=False, randomize_first_state_tau=False, b1_advantage_clipping=None, max_repeat_steps=None, target_entropy=None, checkpoint=None, name="TaacAlgorithmBase"): r""" Args: observation_spec (nested TensorSpec): representing the observations. action_spec (BoundedTensorSpec): representing the continuous action. reward_spec (TensorSpec): a rank-1 or rank-0 tensor spec representing the reward(s). actor_network_cls (Callable): is used to construct the actor network. The constructed actor network will be called to sample continuous actions. critic_network_cls (Callable): is used to construct critic network. for estimating ``Q(s,a)`` given that the action is continuous. actor_observation_processors (Nest): a nest of observation processors applied to the inputs of the actor network. Note that any configured ``input_preprocessors`` of ``actor_network_cls`` will be overwritten by a tuple of this one and a preprocessor of the prev action, for modeling :math:`\pi(a|s,a^-)`. reward_weights (None|list[float]): this is only used when the reward is multidimensional. In that case, the weighted sum of the q values is used for training the actor if reward_weights is not None. Otherwise, the sum of the q values is used. num_critic_replicas (int): number of critics to be used. Default is 2. epsilon_greedy (float): a floating value in [0,1], representing the chance of action sampling instead of taking argmax. This can help prevent a dead loop in some deterministic environment like Breakout. Only used for evaluation. If None, its value is taken from ``config.epsilon_greedy`` and then ``alf.get_config_value(TrainerConfig.epsilon_greedy)``. env (Environment): The environment to interact with. ``env`` is a batched environment, which means that it runs multiple simulations simultateously. ``env` only needs to be provided to the root algorithm. config (TrainerConfig): config for training. It only needs to be provided to the algorithm which performs ``train_iter()`` by itself. target_update_tau (float): Factor for soft update of the target networks. target_update_period (int): Period for soft update of the target networks. critic_loss_ctor (None|OneStepTDLoss|MultiStepLoss): a critic loss constructor. If ``None``, a default ``TAACTDLoss`` will be used. actor_optimizer (torch.optim.optimizer): The optimizer for actor. critic_optimizer (torch.optim.optimizer): The optimizer for critic. alpha_optimizer (torch.optim.optimizer): The optimizer for alpha. initial_alpha (float): the initial entropy weight for both policies. debug_summaries (bool): True if debug summaries should be created. randomize_first_state_tau (bool): whether to randomize ``state.tau`` at the beginning of an episode during rollout and training. Potentially this helps exploration. This was turned off in Yu et al. 2021. b1_advantage_clipping (None|tuple[float]): option for clipping the advantage (defined as :math:`Q(s,\hat{\tau}) - Q(s,\tau^-)`) when computing :math:`\beta_1`. If not ``None``, it should be a pair of numbers ``[min_adv, max_adv]``. max_repeat_steps (None|int): the max number of steps to repeat during rollout and evaluation. This value doesn't impact the switch during training. target_entropy (Callable|tuple[Callable]|None): If a callable function, then it will be called on the action spec to calculate a target entropy. If ``None``, a default entropy will be calculated. To set separate entropy targets for the two stage policies, this argument can be a tuple of two callables. checkpoint (None|str): a string in the format of "prefix@path", where the "prefix" is the multi-step path to the contents in the checkpoint to be loaded. "path" is the full path to the checkpoint file saved by ALF. Refer to ``Algorithm`` for more details. name (str): name of the algorithm """ assert len( nest.flatten(action_spec)) == 1 and action_spec.is_continuous, ( "Only support a single continuous action!") self._num_critic_replicas = num_critic_replicas if epsilon_greedy is None: epsilon_greedy = alf.utils.common.get_epsilon_greedy(config) self._epsilon_greedy = epsilon_greedy self._tau_spec, critic_networks, actor_network = self._make_networks( observation_spec, action_spec, reward_spec, actor_network_cls, actor_observation_processors, critic_network_cls) log_alpha = (nn.Parameter(torch.tensor(np.log(initial_alpha))), nn.Parameter(torch.tensor(np.log(initial_alpha)))) assert (len(alf.nest.flatten(critic_networks.state_spec)) == 0 and len(alf.nest.flatten(actor_network.state_spec)) == 0), ( "Don't support stateful critic or actor network!") train_state_spec = TaacState( tau=self._tau_spec, repeats=TensorSpec(shape=(), dtype=torch.int64)) super().__init__( observation_spec, action_spec, reward_spec=reward_spec, train_state_spec=train_state_spec, reward_weights=reward_weights, env=env, config=config, checkpoint=checkpoint, debug_summaries=debug_summaries, name=name) if actor_optimizer is not None: self.add_optimizer(actor_optimizer, [actor_network]) if critic_optimizer is not None: self.add_optimizer(critic_optimizer, [critic_networks]) if alpha_optimizer is not None: self.add_optimizer(alpha_optimizer, list(log_alpha)) self._log_alpha = log_alpha self._log_alpha_paralist = nn.ParameterList(list(log_alpha)) self._actor_network = actor_network self._critic_networks = critic_networks self._target_critic_networks = self._critic_networks.copy( name='target_critic_networks') if critic_loss_ctor is None: critic_loss_ctor = TAACTDLoss critic_loss_ctor = functools.partial( critic_loss_ctor, debug_summaries=debug_summaries) # Have different names to separate their summary curves self._critic_losses = [] for i in range(num_critic_replicas): self._critic_losses.append( critic_loss_ctor(name="critic_loss%d" % (i + 1))) self._gamma = self._critic_losses[0]._gamma self._b_spec = BoundedTensorSpec(shape=(), dtype='int64', maximum=1) # separate target entropies for discrete and continuous actions if not isinstance(target_entropy, tuple): target_entropy = (target_entropy, ) * 2 self._target_entropy = nest.map_structure( lambda spec, t: _set_target_entropy(self.name, t, [spec]), (self._b_spec, action_spec), target_entropy) self._b1_advantage_clipping = b1_advantage_clipping self._max_repeat_steps = max_repeat_steps self._randomize_first_state_tau = randomize_first_state_tau # Create as a buffer so that training from a checkpoint will have # the correct flag. self.register_buffer("_training_started", torch.zeros((), dtype=torch.bool)) self._update_target = common.TargetUpdater( models=[self._critic_networks], target_models=[self._target_critic_networks], tau=target_update_tau, period=target_update_period) def _make_networks(self, observation_spec, action_spec, reward_spec, actor_network_cls, actor_observation_processors, critic_network_cls): raise NotImplementedError() def _update_tau(self, tau): """Update the current trajectory ``tau`` by moving one step ahead.""" raise NotImplementedError() def _action2tau(self, a, tau): """Compute a new trajectory given a new action and the current trajectory ``tau``.""" raise NotImplementedError() def _make_networks_impl(self, observation_spec, action_spec, reward_spec, actor_network_cls, actor_observation_processors, critic_network_cls, tau_mask): def _make_parallel(net): return net.make_parallel( self._num_critic_replicas * reward_spec.numel) tau_spec = nest.map_structure(lambda m: action_spec if m else (), tau_mask) obs_dim = sum([spec.numel for spec in nest.flatten(observation_spec)]) tau_embedding = nest.map_structure( lambda _: torch.nn.Sequential( alf.layers.FC(action_spec.numel, obs_dim)), tau_spec) actor_network = actor_network_cls( input_tensor_spec=(observation_spec, tau_spec), input_preprocessors=(actor_observation_processors, tau_embedding), preprocessing_combiner=nest_utils.NestConcat(), action_spec=action_spec) critic_network = critic_network_cls( input_tensor_spec=(observation_spec, tau_spec), action_preprocessing_combiner=nest_utils.NestConcat()) critic_networks = _make_parallel(critic_network) return tau_spec, critic_networks, actor_network def _randomize_first_tau(self, time_step_or_exp, state, rollout_tau=None): """Randomize the first ``tau`` (by default always 0) for better exploration if ``b=0`` is selected. If a ``rollout_tau`` is already provided, then directly use it (during training). """ def _randomize(tau): return alf.nest.map_structure( lambda spec: spec.sample(outer_dims=tau.a.shape[:1]), self._tau_spec) if rollout_tau is None: kwargs = dict(tau=state.tau) randomize = _randomize else: kwargs = dict(r_tau=rollout_tau) randomize = lambda r_tau: r_tau tau = conditional_update( target=state.tau, cond=(time_step_or_exp.step_type == StepType.FIRST), func=randomize, **kwargs) return state._replace(tau=tau) def _predict_action(self, time_step, state, epsilon_greedy=None, mode=Mode.rollout): observation = time_step.observation ap_out = self._compute_beta_and_tau(observation, state, epsilon_greedy, mode) if not common.is_eval() and not self._training_started: b = self._b_spec.sample(time_step.step_type.shape) b1_a = self._action_spec.sample(time_step.step_type.shape) b1_tau = self._action2tau(b1_a, state.tau) ap_out = ap_out._replace(b=b, taus=(ap_out.taus[0], b1_tau)) b0_tau, b1_tau = ap_out.taus new_state = state._replace(tau=b0_tau) def _b1_action(b1_tau, new_state): new_state = new_state._replace( repeats=torch.zeros_like(new_state.repeats), tau=b1_tau) return new_state condition = ap_out.b.to(torch.bool) if self._max_repeat_steps is not None and mode != Mode.train: condition |= (state.repeats >= self._max_repeat_steps) # selectively update with new actions new_state = conditional_update( target=new_state, cond=condition, func=_b1_action, b1_tau=b1_tau, new_state=new_state) new_state = new_state._replace(repeats=new_state.repeats + 1) return ap_out, new_state def _compute_critics(self, critic_net, observation, tau, replica_min=True, apply_reward_weights=True): """Compute Q(s,a)""" observation = (observation, tau) critics, _ = critic_net(observation) # [B, replicas * reward_dim] critics = critics.reshape( # [B, replicas, reward_dim] -1, self._num_critic_replicas, *self._reward_spec.shape) if replica_min: if self.has_multidim_reward(): sign = self.reward_weights.sign() critics = (critics * sign).min(dim=1)[0] * sign else: critics = critics.min(dim=1)[0] if apply_reward_weights and self.has_multidim_reward(): critics = critics * self.reward_weights critics = critics.sum(dim=-1) return critics def _alpha_train_step(self, beta_entropy, action_entropy): alpha_loss = (self._log_alpha[1] * (action_entropy - self._target_entropy[1]).detach()) alpha_loss += (self._log_alpha[0] * (beta_entropy - self._target_entropy[0]).detach()) return alpha_loss def _calc_critic_loss(self, info: TaacInfo): critic_info = info.critic critic_losses = [] for i, l in enumerate(self._critic_losses): kwargs = dict( info=info, value=critic_info.critics[:, :, i, ...], target_value=critic_info.target_critic) critic_losses.append(l(**kwargs).loss) critic_loss = math_ops.add_n(critic_losses) return LossInfo( loss=critic_loss, extra=critic_loss / float(self._num_critic_replicas)) def _trainable_attributes_to_ignore(self): return ['_target_critic_networks'] def _build_beta_dist(self, q_values2): def _safe_categorical(logits, alpha): r"""A numerically stable implementation of categorical distribution :math:`exp(\frac{Q}{\alpha})`. """ logits = logits / torch.clamp(alpha, min=1e-10) # logits are equivalent after subtracting a common number logits = logits - torch.max(logits, dim=-1, keepdim=True)[0] return td.Categorical(logits=logits) # compute beta dist *conditioned* on ``action`` with torch.no_grad(): beta_alpha = self._log_alpha[0].exp().detach() if self._b1_advantage_clipping is None: beta_dist = _safe_categorical(q_values2, beta_alpha) else: clip_min, clip_max = self._b1_advantage_clipping # The first dim [..., 0] is always 0 q_values2 = q_values2 - q_values2[..., :1] q_values2[..., 1] = q_values2[..., 1].clamp( min=clip_min, max=clip_max) beta_dist = _safe_categorical(q_values2, beta_alpha) return beta_dist def _compute_beta_and_tau(self, observation, state, epsilon_greedy, mode): # compute resampling action dist b1_a_dist, _ = self._actor_network((observation, state.tau)) # resample a new attempting action if mode == Mode.predict: b1_a = dist_utils.epsilon_greedy_sample(b1_a_dist, epsilon_greedy) else: b1_a = dist_utils.rsample_action_distribution(b1_a_dist) b0_tau = self._update_tau(state.tau) # This should be a deterministic function converting b1_a to b1_tau b1_tau = self._action2tau(b1_a, state.tau) # compute Q(s, tau^-) and Q(s, \hat{tau}) with torch.no_grad(): q_0 = self._compute_critics(self._critic_networks, observation, b0_tau) q_1 = self._compute_critics(self._critic_networks, observation, b1_tau) q_values2 = torch.stack([q_0, q_1], dim=-1) beta_dist = self._build_beta_dist(q_values2) if mode == Mode.predict: b = dist_utils.epsilon_greedy_sample(beta_dist, epsilon_greedy) else: b = dist_utils.sample_action_distribution(beta_dist) dists = Distributions(beta_dist=beta_dist, b1_a_dist=b1_a_dist) return ActPredOutput( dists=dists, b=b, actor_a=b1_a, taus=(b0_tau, b1_tau), q_values2=q_values2) def _actor_train_step(self, a, b1_a_entropy, beta_dist, beta_entropy, q_values2): alpha = self._log_alpha[1].exp().detach() q_a = beta_dist.probs[:, 1].detach() * q_values2[:, 1] dqda = nest_utils.grad(a, q_a.sum()) def actor_loss_fn(dqda, action): loss = 0.5 * losses.element_wise_squared_loss( (dqda + action).detach(), action) return loss.sum(list(range(1, loss.ndim))) actor_loss = nest.map_structure(actor_loss_fn, dqda, a) actor_loss = math_ops.add_n(nest.flatten(actor_loss)) actor_loss -= alpha * b1_a_entropy return LossInfo( loss=actor_loss, extra=TaacActorInfo( actor_loss=actor_loss, adv=q_values2[:, 1] - q_values2[:, 0], b1_a_entropy=b1_a_entropy, beta_entropy=beta_entropy)) def _critic_train_step(self, inputs: TimeStep, rollout_tau, b0_tau, b1_tau, beta_dist): with torch.no_grad(): target_q_0 = self._compute_critics( self._target_critic_networks, inputs.observation, b0_tau, apply_reward_weights=False) target_q_1 = self._compute_critics( self._target_critic_networks, inputs.observation, b1_tau, apply_reward_weights=False) beta_probs = beta_dist.probs if self.has_multidim_reward(): beta_probs = beta_probs.unsqueeze(1) target_critic = (beta_probs[..., 0] * target_q_0 + beta_probs[..., 1] * target_q_1) critics = self._compute_critics( self._critic_networks, inputs.observation, rollout_tau, replica_min=False, apply_reward_weights=False) return TaacCriticInfo(critics=critics, target_critic=target_critic)
[docs] def predict_step(self, inputs: TimeStep, state): ap_out, new_state = self._predict_action( inputs, state, epsilon_greedy=self._epsilon_greedy, mode=Mode.predict) return AlgStep( output=new_state.tau.a, state=new_state, info=TaacInfo(action_distribution=ap_out.dists, b=ap_out.b))
[docs] def rollout_step(self, inputs: TimeStep, state): if self._randomize_first_state_tau: state = self._randomize_first_tau(inputs, state) ap_out, new_state = self._predict_action( inputs, state, mode=Mode.rollout) return AlgStep( output=new_state.tau.a, state=new_state, info=TaacInfo( action_distribution=ap_out.dists, prev_tau=state.tau, # for getting randomized tau in training tau=new_state.tau, # for critic training b=ap_out.b, repeats=state.repeats))
[docs] def summarize_rollout(self, experience): repeats = experience.rollout_info.repeats.reshape(-1) if self._debug_summaries: with alf.summary.scope(self._name): # if rollout batch size=1, hist won't show alf.summary.histogram("rollout_repeats/value", repeats) alf.summary.scalar("rollout_repeats/mean", torch.mean(repeats.to(torch.float32)))
[docs] def train_step(self, inputs: TimeStep, state, rollout_info: TaacInfo): self._training_started.fill_(True) if self._randomize_first_state_tau: # Because we called ``self._randomize_first_tau`` in rollout_step() # while the random ``tau`` was not stored in the replay buffer, the # first step's ``tau`` here is not accurate. So we need to use the # rollout ``tau``. state = self._randomize_first_tau(inputs, state, rollout_info.prev_tau) ap_out, new_state = self._predict_action( inputs, state=state, mode=Mode.train) # According to the TAAC formulation, each (s,prev_tau) is sampled from # the replay buffer instead of being generated by sequential training steps. # So we need to overwrite the generated tau with the rollout tau. new_state = new_state._replace(tau=rollout_info.tau) beta_dist = ap_out.dists.beta_dist b1_a_dist = ap_out.dists.b1_a_dist b0_tau, b1_tau = ap_out.taus q_values2 = ap_out.q_values2 b1_a_entropy = -dist_utils.compute_log_probability( b1_a_dist, ap_out.actor_a) beta_entropy = beta_dist.entropy() actor_loss = self._actor_train_step(ap_out.actor_a, b1_a_entropy, beta_dist, beta_entropy, q_values2) critic_info = self._critic_train_step(inputs, rollout_info.tau, b0_tau, b1_tau, beta_dist) alpha_loss = self._alpha_train_step(beta_entropy, b1_a_entropy) info = TaacInfo( reward=inputs.reward, step_type=inputs.step_type, discount=inputs.discount, rollout_b=rollout_info.b, action_distribution=ap_out.dists, actor=actor_loss, critic=critic_info, b=ap_out.b, alpha=alpha_loss, repeats=state.repeats) return AlgStep(output=new_state.tau.a, state=new_state, info=info)
[docs] def after_update(self, root_inputs, info: TaacInfo): self._update_target()
[docs] def calc_loss(self, info: TaacInfo): critic_loss = self._calc_critic_loss(info) alpha_loss = info.alpha actor_loss = info.actor if self._debug_summaries: with alf.summary.scope(self._name): alf.summary.scalar("alpha/beta", self._log_alpha[0].exp()) alf.summary.scalar("alpha/action", self._log_alpha[1].exp()) alf.summary.scalar("resample_advantage", torch.mean(actor_loss.extra.adv)) p_beta0 = info.action_distribution[0].probs[..., 0] alf.summary.histogram("P_beta_0/value", p_beta0) alf.summary.scalar("P_beta_0/mean", p_beta0.mean()) alf.summary.scalar("P_beta_0/std", p_beta0.std()) repeats = info.repeats alf.summary.scalar("train_repeats/mean", torch.mean(repeats.to(torch.float32))) alf.summary.histogram("train_repeats/value", repeats.to(torch.float32)) return LossInfo( loss=actor_loss.loss + alpha_loss + critic_loss.loss, extra=TaacLossInfo( actor=actor_loss.extra, critic=critic_loss.extra, alpha=alpha_loss))
[docs]@alf.configurable class TaacAlgorithm(TaacAlgorithmBase): r"""Model temporal abstraction by action repetition. See "TAAC: Temporally Abstract Actor-Critic for Continuous Control", Yu et al., arXiv 2021. for algorithm details. """ def __init__(self, name="TaacAlgorithm", *args, **kwargs): """See ``TaacAlgorithmBase`` for argument description. """ super().__init__(*args, name=name, **kwargs) def _make_networks(self, *args): tau_mask = Tau(a=True, v=False, u=False) args = args + (tau_mask, ) return self._make_networks_impl(*args) def _update_tau(self, tau): """Return a constant trajectory.""" return tau def _action2tau(self, a, tau): """Return a constant trajectory.""" return Tau(a=a)
[docs]@alf.configurable class TaacLAlgorithm(TaacAlgorithmBase): r"""TaacL: Piecewise linear trajectory policy for continuous control. For a linear trajectory, let :math:`a` be the action and :math:`v` the first derivative. Its dynamics is: .. math:: \begin{array}{ll} v_{t+1} &\leftarrow v_t\\ a_{t+1} &\leftarrow v_{t+1} + a_t\\ \end{array} TaacL's trajectory is piece-wise linear. Each time the policy decides whether to repeat the previous linear traj or generate a new one. Importantly, to generate a new one the policy doesn't directly generate the entire set of two parameters :math:`(a,v)` because this will result in bad exploration in the action space. Instead, .. math:: \begin{array}{ll} a_{t+1} &\sim \pi\\ v_{t+1} &\leftarrow a_{t+1} - a_t\\ \end{array} For :math:`a\in[0,1]` and :math:`v\in[0,1]`, the actual dynamics is :math:`a_{t+1}\leftarrow \max(\min(a_t+2v_{t+1},1),-1)`. """ def __init__(self, name="TaacLAlgorithm", inverse_mode=True, *args, **kwargs): """See ``TaacAlgorithmBase`` for other argument description. Args: inverse_mode (bool): this argument decides how the new traj is computed when ``b=1``. If it's False, then the new action is treated as the new first derivative ``v``; otherwise the new action is treated as the new action ``a``, and ``v`` is inversely inferred. """ super().__init__(*args, name=name, **kwargs) assert ( np.all(self._action_spec.minimum == -1) and np.all(self._action_spec.maximum == 1) ), ("Only support actions in [-1, 1]! Consider using env wrappers to " "scale your action space first.") self._inverse_mode = inverse_mode def _make_networks(self, *args): tau_mask = Tau(a=True, v=True, u=False) args = args + (tau_mask, ) return self._make_networks_impl(*args) def _update_tau(self, tau): """Compute next action on a linear trajectory specified by a pair of ('action', 'action derivative'). """ a = torch.clamp(tau.a + 2. * tau.v, min=-1., max=1.) return tau._replace(a=a) def _action2tau(self, a, tau): if self._inverse_mode: # Given a new action at the next step and the current traj ``tau``, # infer the new traj's first derivative. v = (a - tau.a) / 2. return Tau(a=a, v=v) else: # Given a new first derivative and the current traj ``tau``, compute # the new traj's action tau = Tau(a=tau.a, v=a) return self._update_tau(tau)
[docs]@alf.configurable class TaacQAlgorithm(TaacLAlgorithm): r"""TaacQ: Piecewise quadratic trajectory policy for continuous control. For a quadratic trajectory, let :math:`a` be the action, :math:`u` be the second derivative, and :math:`v` be the first derivative. Its dynamics is: .. math:: \begin{array}{ll} u_{t+1} &\leftarrow u_t\\ v_{t+1} &\leftarrow u_{t+1} + v_t\\ a_{t+1} &\leftarrow v_{t+1} + a_t\\ \end{array} TaacQ's trajectory is piece-wise quadratic. Each time the policy decides whether to repeat the previous quadratic traj or generate a new one. Importantly, to generate a new one the policy doesn't directly generate the entire set of three parameters :math:`(a,v,u)` because this will result in bad exploration in the action space. Instead, .. math:: \begin{array}{ll} a_{t+1} &\sim \pi\\ v_{t+1} &\leftarrow a_{t+1} - a_t\\ u_{t+1} &\leftarrow v_{t+1}\\ \end{array} where the last two steps assume resetting :math:`v_t` to zero. For :math:`a\in[0,1]`, :math:`v\in[0,1]`, and :math:`u\in[0,1]`, the actual dynamics is :math:`v_{t+1}\leftarrow \max(\min(v_t+2u_{t+1},1),-1)` and :math:`a_{t+1}\leftarrow \max(\min(a_t+2v_{t+1},1),-1)`. """ def __init__(self, name="TaacQAlgorithm", inverse_mode=True, *args, **kwargs): """See ``TaacAlgorithmBase`` for other argument description. Args: inverse_mode (bool): this argument decides how the new traj is computed when ``b=1``. If it's False, then the new action is treated as the new second derivative ``u``; otherwise the new action is treated as the new action ``a``, and ``u`` is inversely inferred. In either case, the current ``v`` is first set to 0, and then a new ``v`` is computed. """ super().__init__(*args, name=name, inverse_mode=inverse_mode, **kwargs) def _make_networks(self, *args): tau_mask = Tau(a=True, v=True, u=True) args = args + (tau_mask, ) return self._make_networks_impl(*args) def _update_tau(self, tau): """Compute next action on a quadratic trajectory specified by a triplet of ('action', 'action derivative', and 'action second derivative'). """ v = torch.clamp(tau.v + tau.u * 2., min=-1., max=1.) a = torch.clamp(tau.a + v * 2., min=-1., max=1.) return Tau(a=a, v=v, u=tau.u) def _action2tau(self, a, tau): if self._inverse_mode: # Given a new action at the next step and the current traj ``tau``, # infer the new traj, assuming resetting ``tau.v`` to 0 first. v = (a - tau.a) / 2. u = v / 2. return Tau(a=a, v=v, u=u) else: # Given a new second derivative at the next step and the current traj # ``tau``, compute the new traj, assuming resetting ``tau.v`` to 0 first. tau = Tau(a=tau.a, v=0, u=a) return self._update_tau(tau)