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torch_autoencoder.py
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torch_autoencoder.py
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import numpy as np
import pandas as pd
from sklearn.metrics import r2_score
import torch
import torch.nn as nn
import torch.utils.data
from torch_model_base import TorchModelBase
__author__ = "Christopher Potts"
__version__ = "CS224u, Stanford, Fall 2020"
class TorchAutoencoder(TorchModelBase):
def __init__(self,
hidden_dim=50,
hidden_activation=nn.Tanh(),
**base_kwargs):
"""
A simple autoencoder:
h = f(xW_xh + b_h)
y = f(hW_hy + b_y)
where W_xh.shape == W_hy.T.shape and thus `y` has the same
dimensionality as `x`.
The graph and parameters are identical to those of the
`TorchShallowNeuralClassifier`. The changes are that the
outputs are identical to the inputs, and we use a squared-error
loss function.
Parameters
----------
hidden_dim : int
Dimensionality of the hidden layer.
hidden_activation : nn.Module
The non-activation function used by the network for the
hidden layer. Default `nn.Tanh()`.
Attributes
----------
loss: nn.MSELoss(reduction="mean")
self.params: list
Extends TorchModelBase.params with ['hidden_dim',
'hidden_activation'] to support tuning of these
values using `sklearn.model_selection` tools.
"""
self.hidden_dim = hidden_dim
self.hidden_activation = hidden_activation
super().__init__(**base_kwargs)
self.loss = nn.MSELoss(reduction="mean")
self.params += ['hidden_dim', 'hidden_activation']
def build_dataset(self, X, y=None):
"""
Datasets for the model. For internal reasons, when training,
we create datasets that yield identical copies of `X` as the
inputs and outputs.
Parameters
----------
X : iterable of length `n_examples`
Each element must have the same length.
y: None or iterable of length `n_examples`
Each element must have the same length.
Attributes
----------
input_dim: int
Set by `X.shape[1]` once it is converted to `np.array`.
output_dim: int
Identical to `self.input_dim`.
Returns
-------
torch.utils.data.TensorDataset` Where `y=None`, the dataset will
yield single tensors `X`. Where `y` is specified, it will yield
`(X, y)` pairs. for this model, `y==X`.
"""
# Data prep:
X = np.array(X)
self.input_dim = X.shape[1]
self.output_dim = X.shape[1]
# Dataset:
X = self.convert_input_to_tensor(X)
if y is None:
dataset = torch.utils.data.TensorDataset(X)
else:
y = self.convert_input_to_tensor(y)
dataset = torch.utils.data.TensorDataset(X, y)
return dataset
def build_graph(self):
"""
Define the model's computation graph.
Returns
-------
nn.Module
"""
return nn.Sequential(
nn.Linear(self.input_dim, self.hidden_dim),
self.hidden_activation,
nn.Linear(self.hidden_dim, self.output_dim))
def fit(self, X):
"""Returns the matrix of hidden representations.
Parameters
----------
X : np.array or pd.DataFrame
Returns
-------
np.array or pd.DataFrame (depending on the nature of the input)
This will have shape `(len(X), self.hidden_dim)`.
"""
super().fit(X, X)
# Hidden representations:
with torch.no_grad():
dataset = self.build_dataset(X)
hidden_dataloader = self._build_dataloader(dataset, shuffle=False)
H = []
for X_input in hidden_dataloader:
X_input = [x.to(self.device) for x in X_input]
batch = self.model[1](self.model[0](*X_input))
batch = batch.to("cpu")
H.append(batch)
H = torch.cat(H)
return self.convert_output(H, X)
def score(self, X, y=None, device=None):
"""
Score the model based on the R^2 score between the input and the
model's reconstruction of those inputs. It might seem more natural
to use the mean-squared error for scoring, but it's helpful for
cross-validators if the score function returns values for which
positive is better. I assume this is why models like
`sklearn.linear_model.LinearRegression` use `r2_score` as well.
Parameters
----------
X : np.array, shape `(n_examples, n_features)`
y : None or iterable, shape `(n_examples, n_features)`
If `None`, then `X` plays this role. We expect that, wherever
`y` is used, it is a copy of `X`. Both interfaces are supported
to facilitate interactions with external tools.
device: str or None
Allows the user to temporarily change the device used
during prediction. This is useful if predictions require a
lot of memory and so are better done on the CPU. After
prediction is done, the model is returned to `self.device`.
Returns
-------
float
"""
y = X if y is None else y
preds = self.predict(X, device=device)
return r2_score(y, preds)
def predict(self, X, device=None):
"""
Returns the reconstructed matrix.
Parameters
----------
X : np.array or pd.DataFrame
device: str or None
Allows the user to temporarily change the device used
during prediction. This is useful if predictions require a
lot of memory and so are better done on the CPU. After
prediction is done, the model is returned to `self.device`.
Returns
-------
np.array or pd.DataFrame (depending on the nature of the input)
This will have the same shape as `X`.
"""
X_pred = self._predict(X, device=device)
return self.convert_output(X_pred, X)
def convert_input_to_tensor(self, X):
if isinstance(X, pd.DataFrame):
X = X.values
return torch.FloatTensor(X)
@staticmethod
def convert_output(X_pred, X):
X_pred = X_pred.cpu().numpy()
if isinstance(X, pd.DataFrame):
X_pred = pd.DataFrame(X_pred, index=X.index)
return X_pred
def simple_example():
import numpy as np
import utils
utils.fix_random_seeds()
def randmatrix(m, n, sigma=0.1, mu=0):
return sigma * np.random.randn(m, n) + mu
rank = 20
nrow = 2000
ncol = 100
X = randmatrix(nrow, rank).dot(randmatrix(rank, ncol))
mod = TorchAutoencoder()
print(mod)
H = mod.fit(X)
X_pred = mod.predict(X)
mse = ((X_pred - X)**2).mean()
print("\nMSE between actual and reconstructed: {}".format(mse))
r2 = mod.score(X)
print("R^2 score: {}".format(r2))
print("Hidden representations")
print(H)
return r2
if __name__ == '__main__':
simple_example()