❤️ This repo contains the model LLaMA-8x265M-MoE(970M totally), which activates 2 out of 8 experts (332M parameters). This model is trained from scratch with FP32 precision. We firstly train the model through wikipedia dataset with 1 epoch and then through 10% of C4 dataset (10 data shards among 1024 data shards) with 1 epoch. This is NOT fine-tuned by instruction pairs, so it may not be good enough to act like a chatbot.
📢 This series also includes a dense version (without MoE structure), see 🤗this repo.
1. 🚀QuickStart
python
1import torch
2from transformers import AutoTokenizer, AutoModelForCausalLM
34model_dir ="JuncaiL/llama-8x265m-moe"5tokenizer = AutoTokenizer.from_pretrained(model_dir, trust_remote_code=True)6model = AutoModelForCausalLM.from_pretrained(model_dir, trust_remote_code=True)7model.eval()8model.to("cuda:0")910input_text ="Beijing is a famous city"11inputs = tokenizer(input_text, return_tensors="pt",return_token_type_ids=False)12inputs = inputs.to("cuda:0")1314pred = model.generate(**inputs, max_length=50, temperature=0.0)15print(tokenizer.decode(pred.cpu()[0], skip_special_tokens=True))16# Beijing is a famous city in China. It is the capital of the Beijing Province and the largest city in China. It is also the home of the world’s largest city, Beijing.17#The city is the
We use the "Average number of tokens verified" $N$ ( see reference link ) as the metric to evaluate these models. This metric demonstrates that giving the same input to the small speculative model and llama-7b, counting from the first predicted tokens, how many successive tokens in the output sentence of the small speculative model are the same as the output sentence of the llama-7b.
Average number of tokens verified
Dataset
8 $\times$ 265M MoE
GPT without MoE
tatsu-lab/alpaca
3.2362
3.0334
alespalla/chatbot_instruction_prompts
3.2031
3.0823
web_questions
2.7201
2.5541
MohamedRashad/ChatGPT-prompts
3.0954
2.9768
Supposed that the small speculative model can have a hit rate $p$ for the next token when giving the same input. Then we have
$$ 1p + 2p^2 + 3p^3 + ... = N $$
We can get the hit rate as follow.
$$ p = 1 + \frac{1-\sqrt{1+4N}}{2N}$$
Hit Rate
Dataset
8 $\times$ 265M MoE
GPT without MoE
tatsu-lab/alpaca
0.578
0.567
alespalla/chatbot_instruction_prompts
0.576
0.570
web_questions
0.550
0.540
MohamedRashad/ChatGPT-prompts
0.571
0.565
3. 🚧Limitation and Future Plans
For the MoE model, we only show the accuracy of how this small speculative model approximates the performance of llama-7b. In practice, to achieve physically low latency, the implementation of our MoE needs to be improved. In this version, we calculate the result of MoE expert by expert (sequentially) , and we need to fuse the calculation of these experts.
Acknowledgment
My implementation of MoE structure is based on the repo https://huggingface.co/llama-moe/LLaMA-MoE-v1-3_5B-2_8
My inspiration for Speculative Inference comes from the paper "SpecInfer: Accelerating Generative Large Language Model Serving with Tree-based Speculative Inference and Verification" (link) . I am very appreciative of the help and suggestions from the SpecInfer group. ❤️
Citation
@misc{specmoe-2024,
title={SpecMoE: Building A Speculative MoE Model To Accelerate Inference},
author={Juncai Liu},
year={2024},
month={March},
url={https://github.com/JuncaiL/SpecMoE/}
}
Contact
If you have any interest or question about this project, please feel free to contact me.
liujc19@mails.tsinghua.edu.cn (before June 30, 2024) or liujc19@tsinghua.org.cn (After June 30, 2024)