It does not have any value assigned to it initially, but rather serves as a placeholder for actual values when they are fed into the model during training or inference. This allows us to define our neural network architecture using symbols instead of concrete numbers, making it easier to manipulate and modify the code without having to rewrite large portions of it every time we want to experiment with different input shapes or data formats.
For example, let’s say you have a simple feedforward neural network that takes in an input tensor `x` and outputs a prediction `y`. Instead of hardcoding the values for `x`, you can use placeholders like this:
# Import necessary libraries
import torch.nn as nn # Importing the neural network module from PyTorch
from torch.autograd import Variable # Importing the Variable class from PyTorch's autograd module
# Define a class for our neural network
class Net(nn.Module):
def __init__(self):
super().__init__() # Calling the constructor of the parent class
self.fc1 = nn.Linear(784, 50) # Creating a fully connected layer with 784 input features and 50 output features
self.relu = nn.ReLU() # Creating a ReLU activation function
self.fc2 = nn.Linear(50, 10) # Creating a fully connected layer with 50 input features and 10 output features
def forward(self, x):
x = Variable(x) # Converting the input tensor to a variable for autograd purposes
x = self.fc1(x) # Passing the input through the first fully connected layer
x = self.relu(x) # Applying the ReLU activation function
x = self.fc2(x) # Passing the output of the first layer through the second fully connected layer
return x # Returning the final output of the network
In this example, we’re using the `Variable()` function from PyTorch to convert our input tensor into a variable that can be tracked by autograd during backpropagation. However, if you want to use placeholders instead of hardcoded values for your inputs, you can replace the line:
# Import the necessary libraries
import torch
# Create a random input tensor with shape (batch_size, 28x28)
x = torch.randn(10, 784)
# Convert the input tensor into a variable that can be tracked by autograd during backpropagation
x = torch.autograd.Variable(x)
# Print the shape of the input tensor
print(x.shape)
# Output: torch.Size([10, 784])
with something like this:
# Import necessary libraries
import torch.nn as nn # Importing the neural network module from PyTorch
from torch.autograd import Variable # Importing the variable module from PyTorch
# Define the neural network class
class Net(nn.Module):
def __init__(self):
super().__init__() # Calling the constructor of the parent class
self.fc1 = nn.Linear(784, 50) # Creating a fully connected layer with 784 input features and 50 output features
self.relu = nn.ReLU() # Creating a ReLU activation function
self.fc2 = nn.Linear(50, 10) # Creating a fully connected layer with 50 input features and 10 output features
def forward(self, x):
x = Variable(torch.randn(10, 784)) # Creating a random input tensor with shape (batch_size, 28x28)
x = self.fc1(x) # Passing the input tensor through the first fully connected layer
x = self.relu(x) # Applying the ReLU activation function
x = self.fc2(x) # Passing the output of the first layer through the second fully connected layer
return x # Returning the final output of the neural network
In this modified version of the code, we’re using a placeholder for `x`, which is represented by the symbolic variable `Variable()`. This allows us to define our neural network architecture without having to specify concrete values for our inputs at this stage. Instead, these values will be fed into the model during training or inference when they are actually needed.
The purpose of using placeholders instead of hardcoded values is that it makes our code more flexible and easier to modify. For example, if we want to experiment with different input shapes or data formats, we can simply change the shape of the placeholder without having to rewrite large portions of our code every time. This saves us a lot of time and effort in the long run, especially when working on complex neural network models that involve multiple layers and operations.