ChenDRAG e27b5a26f3
Refactor PG algorithm and change behavior of compute_episodic_return (#319)
- simplify code
- apply value normalization (global) and adv norm (per-batch) in on-policy algorithms
2021-03-23 22:05:48 +08:00

403 lines
17 KiB
Python

import gym
import torch
import numpy as np
from torch import nn
from numba import njit
from abc import ABC, abstractmethod
from typing import Any, Dict, Tuple, Union, Optional, Callable
from tianshou.data import Batch, ReplayBuffer, to_torch_as, to_numpy
class BasePolicy(ABC, nn.Module):
"""The base class for any RL policy.
Tianshou aims to modularizing RL algorithms. It comes into several classes
of policies in Tianshou. All of the policy classes must inherit
:class:`~tianshou.policy.BasePolicy`.
A policy class typically has four parts:
* :meth:`~tianshou.policy.BasePolicy.__init__`: initialize the policy, \
including coping the target network and so on;
* :meth:`~tianshou.policy.BasePolicy.forward`: compute action with given \
observation;
* :meth:`~tianshou.policy.BasePolicy.process_fn`: pre-process data from \
the replay buffer (this function can interact with replay buffer);
* :meth:`~tianshou.policy.BasePolicy.learn`: update policy with a given \
batch of data.
Most of the policy needs a neural network to predict the action and an
optimizer to optimize the policy. The rules of self-defined networks are:
1. Input: observation "obs" (may be a ``numpy.ndarray``, a \
``torch.Tensor``, a dict or any others), hidden state "state" (for RNN \
usage), and other information "info" provided by the environment.
2. Output: some "logits", the next hidden state "state", and the \
intermediate result during policy forwarding procedure "policy". The \
"logits" could be a tuple instead of a ``torch.Tensor``. It depends on how\
the policy process the network output. For example, in PPO, the return of \
the network might be ``(mu, sigma), state`` for Gaussian policy. The \
"policy" can be a Batch of torch.Tensor or other things, which will be \
stored in the replay buffer, and can be accessed in the policy update \
process (e.g. in "policy.learn()", the "batch.policy" is what you need).
Since :class:`~tianshou.policy.BasePolicy` inherits ``torch.nn.Module``,
you can use :class:`~tianshou.policy.BasePolicy` almost the same as
``torch.nn.Module``, for instance, loading and saving the model:
::
torch.save(policy.state_dict(), "policy.pth")
policy.load_state_dict(torch.load("policy.pth"))
"""
def __init__(
self,
observation_space: Optional[gym.Space] = None,
action_space: Optional[gym.Space] = None,
action_scaling: bool = False,
action_bound_method: str = "",
) -> None:
super().__init__()
self.observation_space = observation_space
self.action_space = action_space
self.agent_id = 0
self.updating = False
self.action_scaling = action_scaling
# can be one of ("clip", "tanh", ""), empty string means no bounding
assert action_bound_method in ("", "clip", "tanh")
self.action_bound_method = action_bound_method
self._compile()
def set_agent_id(self, agent_id: int) -> None:
"""Set self.agent_id = agent_id, for MARL."""
self.agent_id = agent_id
def exploration_noise(
self, act: Union[np.ndarray, Batch], batch: Batch
) -> Union[np.ndarray, Batch]:
"""Modify the action from policy.forward with exploration noise.
:param act: a data batch or numpy.ndarray which is the action taken by
policy.forward.
:param batch: the input batch for policy.forward, kept for advanced usage.
:return: action in the same form of input "act" but with added exploration
noise.
"""
return act
@abstractmethod
def forward(
self,
batch: Batch,
state: Optional[Union[dict, Batch, np.ndarray]] = None,
**kwargs: Any,
) -> Batch:
"""Compute action over the given batch data.
:return: A :class:`~tianshou.data.Batch` which MUST have the following keys:
* ``act`` an numpy.ndarray or a torch.Tensor, the action over \
given batch data.
* ``state`` a dict, an numpy.ndarray or a torch.Tensor, the \
internal state of the policy, ``None`` as default.
Other keys are user-defined. It depends on the algorithm. For example,
::
# some code
return Batch(logits=..., act=..., state=None, dist=...)
The keyword ``policy`` is reserved and the corresponding data will be
stored into the replay buffer. For instance,
::
# some code
return Batch(..., policy=Batch(log_prob=dist.log_prob(act)))
# and in the sampled data batch, you can directly use
# batch.policy.log_prob to get your data.
"""
pass
def map_action(self, act: Union[Batch, np.ndarray]) -> Union[Batch, np.ndarray]:
"""Map raw network output to action range in gym's env.action_space.
This function is called in :meth:`~tianshou.data.Collector.collect` and only
affects action sending to env. Remapped action will not be stored in buffer
and thus can be viewed as a part of env (a black box action transformation).
Action mapping includes 2 standard procedures: bounding and scaling. Bounding
procedure expects original action range is (-inf, inf) and maps it to [-1, 1],
while scaling procedure expects original action range is (-1, 1) and maps it
to [action_space.low, action_space.high]. Bounding procedure is applied first.
:param act: a data batch or numpy.ndarray which is the action taken by
policy.forward.
:return: action in the same form of input "act" but remap to the target action
space.
"""
if isinstance(self.action_space, gym.spaces.Box) and \
isinstance(act, np.ndarray):
# currently this action mapping only supports np.ndarray action
if self.action_bound_method == "clip":
act = np.clip(act, -1.0, 1.0)
elif self.action_bound_method == "tanh":
act = np.tanh(act)
if self.action_scaling:
assert np.all(act >= -1.0) and np.all(act <= 1.0), \
"action scaling only accepts raw action range = [-1, 1]"
low, high = self.action_space.low, self.action_space.high
act = low + (high - low) * (act + 1.0) / 2.0
return act
def process_fn(
self, batch: Batch, buffer: ReplayBuffer, indice: np.ndarray
) -> Batch:
"""Pre-process the data from the provided replay buffer.
Used in :meth:`update`. Check out :ref:`process_fn` for more information.
"""
return batch
@abstractmethod
def learn(self, batch: Batch, **kwargs: Any) -> Dict[str, Any]:
"""Update policy with a given batch of data.
:return: A dict, including the data needed to be logged (e.g., loss).
.. note::
In order to distinguish the collecting state, updating state and
testing state, you can check the policy state by ``self.training``
and ``self.updating``. Please refer to :ref:`policy_state` for more
detailed explanation.
.. warning::
If you use ``torch.distributions.Normal`` and
``torch.distributions.Categorical`` to calculate the log_prob,
please be careful about the shape: Categorical distribution gives
"[batch_size]" shape while Normal distribution gives "[batch_size,
1]" shape. The auto-broadcasting of numerical operation with torch
tensors will amplify this error.
"""
pass
def post_process_fn(
self, batch: Batch, buffer: ReplayBuffer, indice: np.ndarray
) -> None:
"""Post-process the data from the provided replay buffer.
Typical usage is to update the sampling weight in prioritized
experience replay. Used in :meth:`update`.
"""
if hasattr(buffer, "update_weight") and hasattr(batch, "weight"):
buffer.update_weight(indice, batch.weight)
def update(
self, sample_size: int, buffer: Optional[ReplayBuffer], **kwargs: Any
) -> Dict[str, Any]:
"""Update the policy network and replay buffer.
It includes 3 function steps: process_fn, learn, and post_process_fn. In
addition, this function will change the value of ``self.updating``: it will be
False before this function and will be True when executing :meth:`update`.
Please refer to :ref:`policy_state` for more detailed explanation.
:param int sample_size: 0 means it will extract all the data from the buffer,
otherwise it will sample a batch with given sample_size.
:param ReplayBuffer buffer: the corresponding replay buffer.
:return: A dict, including the data needed to be logged (e.g., loss) from
``policy.learn()``.
"""
if buffer is None:
return {}
batch, indice = buffer.sample(sample_size)
self.updating = True
batch = self.process_fn(batch, buffer, indice)
result = self.learn(batch, **kwargs)
self.post_process_fn(batch, buffer, indice)
self.updating = False
return result
@staticmethod
def value_mask(buffer: ReplayBuffer, indice: np.ndarray) -> np.ndarray:
"""Value mask determines whether the obs_next of buffer[indice] is valid.
For instance, usually "obs_next" after "done" flag is considered to be invalid,
and its q/advantage value can provide meaningless (even misleading)
information, and should be set to 0 by hand. But if "done" flag is generated
because timelimit of game length (info["TimeLimit.truncated"] is set to True in
gym's settings), "obs_next" will instead be valid. Value mask is typically used
for assisting in calculating the correct q/advantage value.
:param ReplayBuffer buffer: the corresponding replay buffer.
:param numpy.ndarray indice: indices of replay buffer whose "obs_next" will be
judged.
:return: A bool type numpy.ndarray in the same shape with indice. "True" means
"obs_next" of that buffer[indice] is valid.
"""
mask = ~buffer.done[indice].astype(np.bool)
# info['TimeLimit.truncated'] will be set to True if 'done' flag is generated
# because of timelimit of environments. Checkout gym.wrappers.TimeLimit.
if hasattr(buffer, 'info') and 'TimeLimit.truncated' in buffer.info:
mask = mask | buffer.info['TimeLimit.truncated'][indice]
return mask
@staticmethod
def compute_episodic_return(
batch: Batch,
buffer: ReplayBuffer,
indice: np.ndarray,
v_s_: Optional[Union[np.ndarray, torch.Tensor]] = None,
v_s: Optional[Union[np.ndarray, torch.Tensor]] = None,
gamma: float = 0.99,
gae_lambda: float = 0.95,
) -> Tuple[np.ndarray, np.ndarray]:
"""Compute returns over given batch.
Use Implementation of Generalized Advantage Estimator (arXiv:1506.02438)
to calculate q/advantage value of given batch.
:param Batch batch: a data batch which contains several episodes of data in
sequential order. Mind that the end of each finished episode of batch
should be marked by done flag, unfinished (or collecting) episodes will be
recongized by buffer.unfinished_index().
:param numpy.ndarray indice: tell batch's location in buffer, batch is equal to
buffer[indice].
:param np.ndarray v_s_: the value function of all next states :math:`V(s')`.
:param float gamma: the discount factor, should be in [0, 1]. Default to 0.99.
:param float gae_lambda: the parameter for Generalized Advantage Estimation,
should be in [0, 1]. Default to 0.95.
:return: two numpy arrays (returns, advantage) with each shape (bsz, ).
"""
rew = batch.rew
if v_s_ is None:
assert np.isclose(gae_lambda, 1.0)
v_s_ = np.zeros_like(rew)
else:
v_s_ = to_numpy(v_s_.flatten()) * BasePolicy.value_mask(buffer, indice)
v_s = np.roll(v_s_, 1) if v_s is None else to_numpy(v_s.flatten())
end_flag = batch.done.copy()
end_flag[np.isin(indice, buffer.unfinished_index())] = True
advantage = _gae_return(v_s, v_s_, rew, end_flag, gamma, gae_lambda)
returns = advantage + v_s
# normalization varies from each policy, so we don't do it here
return returns, advantage
@staticmethod
def compute_nstep_return(
batch: Batch,
buffer: ReplayBuffer,
indice: np.ndarray,
target_q_fn: Callable[[ReplayBuffer, np.ndarray], torch.Tensor],
gamma: float = 0.99,
n_step: int = 1,
rew_norm: bool = False,
) -> Batch:
r"""Compute n-step return for Q-learning targets.
.. math::
G_t = \sum_{i = t}^{t + n - 1} \gamma^{i - t}(1 - d_i)r_i +
\gamma^n (1 - d_{t + n}) Q_{\mathrm{target}}(s_{t + n})
where :math:`\gamma` is the discount factor, :math:`\gamma \in [0, 1]`,
:math:`d_t` is the done flag of step :math:`t`.
:param Batch batch: a data batch, which is equal to buffer[indice].
:param ReplayBuffer buffer: the data buffer.
:param function target_q_fn: a function which compute target Q value
of "obs_next" given data buffer and wanted indices.
:param float gamma: the discount factor, should be in [0, 1]. Default to 0.99.
:param int n_step: the number of estimation step, should be an int greater
than 0. Default to 1.
:param bool rew_norm: normalize the reward to Normal(0, 1), Default to False.
:return: a Batch. The result will be stored in batch.returns as a
torch.Tensor with the same shape as target_q_fn's return tensor.
"""
assert not rew_norm, \
"Reward normalization in computing n-step returns is unsupported now."
rew = buffer.rew
bsz = len(indice)
indices = [indice]
for _ in range(n_step - 1):
indices.append(buffer.next(indices[-1]))
indices = np.stack(indices)
# terminal indicates buffer indexes nstep after 'indice',
# and are truncated at the end of each episode
terminal = indices[-1]
with torch.no_grad():
target_q_torch = target_q_fn(buffer, terminal) # (bsz, ?)
target_q = to_numpy(target_q_torch.reshape(bsz, -1))
target_q = target_q * BasePolicy.value_mask(buffer, terminal).reshape(-1, 1)
end_flag = buffer.done.copy()
end_flag[buffer.unfinished_index()] = True
target_q = _nstep_return(rew, end_flag, target_q, indices, gamma, n_step)
batch.returns = to_torch_as(target_q, target_q_torch)
if hasattr(batch, "weight"): # prio buffer update
batch.weight = to_torch_as(batch.weight, target_q_torch)
return batch
def _compile(self) -> None:
f64 = np.array([0, 1], dtype=np.float64)
f32 = np.array([0, 1], dtype=np.float32)
b = np.array([False, True], dtype=np.bool_)
i64 = np.array([[0, 1]], dtype=np.int64)
_gae_return(f64, f64, f64, b, 0.1, 0.1)
_gae_return(f32, f32, f64, b, 0.1, 0.1)
_nstep_return(f64, b, f32.reshape(-1, 1), i64, 0.1, 1)
@njit
def _gae_return(
v_s: np.ndarray,
v_s_: np.ndarray,
rew: np.ndarray,
end_flag: np.ndarray,
gamma: float,
gae_lambda: float,
) -> np.ndarray:
returns = np.zeros(rew.shape)
delta = rew + v_s_ * gamma - v_s
m = (1.0 - end_flag) * (gamma * gae_lambda)
gae = 0.0
for i in range(len(rew) - 1, -1, -1):
gae = delta[i] + m[i] * gae
returns[i] = gae
return returns
@njit
def _nstep_return(
rew: np.ndarray,
end_flag: np.ndarray,
target_q: np.ndarray,
indices: np.ndarray,
gamma: float,
n_step: int,
) -> np.ndarray:
gamma_buffer = np.ones(n_step + 1)
for i in range(1, n_step + 1):
gamma_buffer[i] = gamma_buffer[i - 1] * gamma
target_shape = target_q.shape
bsz = target_shape[0]
# change target_q to 2d array
target_q = target_q.reshape(bsz, -1)
returns = np.zeros(target_q.shape)
gammas = np.full(indices[0].shape, n_step)
for n in range(n_step - 1, -1, -1):
now = indices[n]
gammas[end_flag[now] > 0] = n + 1
returns[end_flag[now] > 0] = 0.0
returns = rew[now].reshape(bsz, 1) + gamma * returns
target_q = target_q * gamma_buffer[gammas].reshape(bsz, 1) + returns
return target_q.reshape(target_shape)