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Towards Encrypted Large Language Models with FHE
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Hugging Face Blog

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Towards Encrypted Large Language Models with FHE

Large Language Models (LLM) have recently been proven as reliable tools for improving productivity in many areas such as programming, content creation, text analysis, web search, and distance learning.

The Impact of Large Language Models on Users' Privacy

Despite the appeal of LLMs, privacy concerns persist surrounding user queries that are processed by these models. On the one hand, leveraging the power of LLMs is desirable, but on the other hand, there is a risk of leaking sensitive information to the LLM service provider. In some areas, such as healthcare, finance, or law, this privacy risk is a showstopper.

One possible solution to this problem is on-premise deployment, where the LLM owner would deploy their model on the client’s machine. This is however not an optimal solution, as building an LLM may cost millions of dollars (4.6M$ for GPT3) and on-premise deployment runs the risk of leaking the model intellectual property (IP).

Zama believes you can get the best of both worlds: our ambition is to protect both the privacy of the user and the IP of the model. In this blog, you’ll see how to leverage the Hugging Face transformers library and have parts of these models run on encrypted data. The complete code can be found in this use case example.

Fully Homomorphic Encryption (FHE) Can Solve LLM Privacy Challenges

Zama’s solution to the challenges of LLM deployment is to use Fully Homomorphic Encryption (FHE) which enables the execution of functions on encrypted data. It is possible to achieve the goal of protecting the model owner’s IP while still maintaining the privacy of the user's data. This demo shows that an LLM model implemented in FHE maintains the quality of the original model’s predictions. To do this, it’s necessary to adapt the GPT2 implementation from the Hugging Face transformers library, reworking sections of the inference using Concrete-Python, which enables the conversion of Python functions into their FHE equivalents.

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