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NodeExplainerModule.py
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NodeExplainerModule.py
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import torch as th
import torch.nn as nn
import torch.nn.functional as F
import math
class NodeExplainerModule(nn.Module):
"""
A Pytorch module for explaining a node's prediction based on its computational graph and node features.
Use two masks: One mask on edges, and another on nodes' features.
So far due to the limit of DGL on edge mask operation, this explainer need the to-be-explained models to
accept an additional input argument, edge mask, and apply this mask in their inner message parse operation.
This is current walk_around to use edge masks.
"""
# Class inner variables
loss_coef = {
"g_size": 0.05,
"feat_size": 1.0,
"g_ent": 0.1,
"feat_ent": 0.1
}
def __init__(self,
model,
num_edges,
node_feat_dim,
activation='sigmoid',
agg_fn='sum',
mask_bias=False):
super(NodeExplainerModule, self).__init__()
self.model = model
self.model.eval()
self.num_edges = num_edges
self.node_feat_dim = node_feat_dim
self.activation = activation
self.agg_fn=agg_fn
self.mask_bias = mask_bias
# Initialize parameters on masks
self.edge_mask, self.edge_mask_bias = self.create_edge_mask(self.num_edges)
self.node_feat_mask = self.create_node_feat_mask(self.node_feat_dim)
def create_edge_mask(self, num_edges, init_strategy='normal', const=1.):
"""
Based on the number of nodes in the computational graph, create a learnable mask of edges.
To adopt to DGL, change this mask from N*N adjacency matrix to the No. of edges
Parameters
----------
num_edges: Integer N, specify the number of edges.
init_strategy: String, specify the parameter initialization method
const: Float, a value for constant initialization
Returns
-------
mask and mask bias: Tensor, all in shape of N*1
"""
mask = nn.Parameter(th.Tensor(num_edges, 1))
if init_strategy == 'normal':
std = nn.init.calculate_gain("relu") * math.sqrt(
1.0 / num_edges
)
with th.no_grad():
mask.normal_(1.0, std)
elif init_strategy == "const":
nn.init.constant_(mask, const)
if self.mask_bias:
mask_bias = nn.Parameter(th.Tensor(num_edges, 1))
nn.init.constant_(mask_bias, 0.0)
else:
mask_bias = None
return mask, mask_bias
def create_node_feat_mask(self, node_feat_dim, init_strategy="normal"):
"""
Based on the dimensions of node feature in the computational graph, create a learnable mask of features.
Parameters
----------
node_feat_dim: Integer N, dimensions of node feature
init_strategy: String, specify the parameter initialization method
Returns
-------
mask: Tensor, in shape of N
"""
mask = nn.Parameter(th.Tensor(node_feat_dim))
if init_strategy == "normal":
std = 0.1
with th.no_grad():
mask.normal_(1.0, std)
elif init_strategy == "constant":
with th.no_grad():
nn.init.constant_(mask, 0.0)
return mask
def forward(self, graph, n_feats):
"""
Calculate prediction results after masking input of the given model.
Parameters
----------
graph: DGLGraph, Should be a sub_graph of the target node to be explained.
n_idx: Tensor, an integer, index of the node to be explained.
Returns
-------
new_logits: Tensor, in shape of N * Num_Classes
"""
# Step 1: Mask node feature with the inner feature mask
new_n_feats = n_feats * self.node_feat_mask.sigmoid()
edge_mask = self.edge_mask.sigmoid()
# Step 2: Add compute logits after mask node features and edges
new_logits = self.model(graph, new_n_feats, edge_mask)
return new_logits
def _loss(self, pred_logits, pred_label):
"""
Compute the losses of this explainer, which include 6 parts in author's codes:
1. The prediction loss between predict logits before and after node and edge masking;
2. Loss of edge mask itself, which tries to put the mask value to either 0 or 1;
3. Loss of node feature mask itself, which tries to put the mask value to either 0 or 1;
4. L2 loss of edge mask weights, but in sum not in mean;
5. L2 loss of node feature mask weights, which is NOT used in the author's codes;
6. Laplacian loss of the adj matrix.
In the PyG implementation, there are 5 types of losses:
1. The prediction loss between logits before and after node and edge masking;
2. Sum loss of edge mask weights;
3. Loss of edge mask entropy, which tries to put the mask value to either 0 or 1;
4. Sum loss of node feature mask weights;
5. Loss of node feature mask entropy, which tries to put the mask value to either 0 or 1;
Parameters
----------
pred_logits:Tensor, N-dim logits output of model
pred_label: Tensor, N-dim one-hot label of the label
Returns
-------
loss: Scalar, the overall loss of this explainer.
"""
# 1. prediction loss
log_logit = - F.log_softmax(pred_logits, dim=-1)
pred_loss = th.sum(log_logit * pred_label)
# 2. edge mask loss
if self.activation == 'sigmoid':
edge_mask = th.sigmoid(self.edge_mask)
elif self.activation == 'relu':
edge_mask = F.relu(self.edge_mask)
else:
raise ValueError()
edge_mask_loss = self.loss_coef['g_size'] * th.sum(edge_mask)
# 3. edge mask entropy loss
edge_ent = -edge_mask * \
th.log(edge_mask + 1e-8) - \
(1 - edge_mask) * \
th.log(1 - edge_mask + 1e-8)
edge_ent_loss = self.loss_coef['g_ent'] * th.mean(edge_ent)
# 4. node feature mask loss
if self.activation == 'sigmoid':
node_feat_mask = th.sigmoid(self.node_feat_mask)
elif self.activation == 'relu':
node_feat_mask = F.relu(self.node_feat_mask)
else:
raise ValueError()
node_feat_mask_loss = self.loss_coef['feat_size'] * th.sum(node_feat_mask)
# 5. node feature mask entry loss
node_feat_ent = -node_feat_mask * \
th.log(node_feat_mask + 1e-8) - \
(1 - node_feat_mask) * \
th.log( 1 - node_feat_mask + 1e-8)
node_feat_ent_loss = self.loss_coef['feat_ent'] * th.mean(node_feat_ent)
total_loss = pred_loss + edge_mask_loss + edge_ent_loss + node_feat_mask_loss + node_feat_ent_loss
return total_loss