This is the implementation for the Mixture of Experts (MoE) block in PyTorch, focusing on an efficient, block-sparse routing of tokens to experts.
This repository contains an efficient implementation of a Mixture of Experts (MoE) block in PyTorch. The implementation formulates MoE operations using block-sparse operations to handle imbalanced assignments of tokens to experts efficiently. Unlike standard MoE, which either drops tokens at the cost of reduced performance or pads with wasted computation, this implementation avoids these inefficiencies, making it both memory and computationally optimal.
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Block-Sparse Operations: The implementation performs sparse routing of tokens to experts, ensuring that only selected experts are computed for each token. This significantly reduces the computational burden compared to dense MoE implementations.
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Expert Assignment Without Padding: Tokens are assigned to the top-k experts without the need for additional padding, avoiding unnecessary memory usage and improving training efficiency.
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Jitter Noise for Regularization: Jitter noise is introduced during training to add small perturbations to the input, helping prevent overfitting and improving the generalization capability of the model.
To use the SparseMoeBlock
, clone this repository and import the class into your project:
https://github.com/Kowsher/SparseMoE-Layer.git
cd SparseMoE-Layer
Here's an example of how to use the SparseMoeBlock
in your PyTorch model:
import torch
from moe import SparseMoeBlock
# Example model using SparseMoeBlock
class ExampleModel(torch.nn.Module):
def __init__(self):
super(ExampleModel, self).__init__()
self.moe_block = SparseMoeBlock(num_experts=4, top_k=2, router_jitter_noise=0.1)
def forward(self, x):
return self.moe_block(x)
# Initialize model
model = ExampleModel()
input_data = torch.randn(10, 256) # Example input data
output = model(input_data)
print(output)
This implementation is inspired by the concepts and code used in efficient mixtral architectures, adapting them to make an efficient block-sparse MoE implementation in PyTorch.