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AF - JumpReLU SAEs + Early Access to Gemma 2 SAEs by Neel Nanda

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Manage episode 429742674 series 3337166
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Welcome to The Nonlinear Library, where we use Text-to-Speech software to convert the best writing from the Rationalist and EA communities into audio. This is: JumpReLU SAEs + Early Access to Gemma 2 SAEs, published by Neel Nanda on July 19, 2024 on The AI Alignment Forum. New paper from the Google DeepMind mechanistic interpretability team, led by Sen Rajamanoharan! We introduce JumpReLU SAEs, a new SAE architecture that replaces the standard ReLUs with discontinuous JumpReLU activations, and seems to be (narrowly) state of the art over existing methods like TopK and Gated SAEs for achieving high reconstruction at a given sparsity level, without a hit to interpretability. We train through discontinuity with straight-through estimators, which also let us directly optimise the L0. To accompany this, we will release the weights of hundreds of JumpReLU SAEs on every layer and sublayer of Gemma 2 2B and 9B in a few weeks. Apply now for early access to the 9B ones! We're keen to get feedback from the community, and to get these into the hands of researchers as fast as possible. There's a lot of great projects that we hope will be much easier with open SAEs on capable models! Gated SAEs already reduced to JumpReLU activations after weight tying, so this can be thought of as Gated SAEs++, but less computationally intensive to train, and better performing. They should be runnable in existing Gated implementations. Abstract: Sparse autoencoders (SAEs) are a promising unsupervised approach for identifying causally relevant and interpretable linear features in a language model's (LM) activations. To be useful for downstream tasks, SAEs need to decompose LM activations faithfully; yet to be interpretable the decomposition must be sparse - two objectives that are in tension. In this paper, we introduce JumpReLU SAEs, which achieve state-of the-art reconstruction fidelity at a given sparsity level on Gemma 2 9B activations, compared to other recent advances such as Gated and TopK SAEs. We also show that this improvement does not come at the cost of interpretability through manual and automated interpretability studies. JumpReLU SAEs are a simple modification of vanilla (ReLU) SAEs - where we replace the ReLU with a discontinuous JumpReLU activation function - and are similarly efficient to train and run. By utilising straight-through-estimators (STEs) in a principled manner, we show how it is possible to train JumpReLU SAEs effectively despite the discontinuous JumpReLU function introduced in the SAE's forward pass. Similarly, we use STEs to directly train L0 to be sparse, instead of training on proxies such as L1, avoiding problems like shrinkage. Thanks for listening. To help us out with The Nonlinear Library or to learn more, please visit nonlinear.org.
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392 episodes

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Manage episode 429742674 series 3337166
Content provided by The Nonlinear Fund. All podcast content including episodes, graphics, and podcast descriptions are uploaded and provided directly by The Nonlinear Fund or their podcast platform partner. If you believe someone is using your copyrighted work without your permission, you can follow the process outlined here https://player.fm/legal.
Link to original article
Welcome to The Nonlinear Library, where we use Text-to-Speech software to convert the best writing from the Rationalist and EA communities into audio. This is: JumpReLU SAEs + Early Access to Gemma 2 SAEs, published by Neel Nanda on July 19, 2024 on The AI Alignment Forum. New paper from the Google DeepMind mechanistic interpretability team, led by Sen Rajamanoharan! We introduce JumpReLU SAEs, a new SAE architecture that replaces the standard ReLUs with discontinuous JumpReLU activations, and seems to be (narrowly) state of the art over existing methods like TopK and Gated SAEs for achieving high reconstruction at a given sparsity level, without a hit to interpretability. We train through discontinuity with straight-through estimators, which also let us directly optimise the L0. To accompany this, we will release the weights of hundreds of JumpReLU SAEs on every layer and sublayer of Gemma 2 2B and 9B in a few weeks. Apply now for early access to the 9B ones! We're keen to get feedback from the community, and to get these into the hands of researchers as fast as possible. There's a lot of great projects that we hope will be much easier with open SAEs on capable models! Gated SAEs already reduced to JumpReLU activations after weight tying, so this can be thought of as Gated SAEs++, but less computationally intensive to train, and better performing. They should be runnable in existing Gated implementations. Abstract: Sparse autoencoders (SAEs) are a promising unsupervised approach for identifying causally relevant and interpretable linear features in a language model's (LM) activations. To be useful for downstream tasks, SAEs need to decompose LM activations faithfully; yet to be interpretable the decomposition must be sparse - two objectives that are in tension. In this paper, we introduce JumpReLU SAEs, which achieve state-of the-art reconstruction fidelity at a given sparsity level on Gemma 2 9B activations, compared to other recent advances such as Gated and TopK SAEs. We also show that this improvement does not come at the cost of interpretability through manual and automated interpretability studies. JumpReLU SAEs are a simple modification of vanilla (ReLU) SAEs - where we replace the ReLU with a discontinuous JumpReLU activation function - and are similarly efficient to train and run. By utilising straight-through-estimators (STEs) in a principled manner, we show how it is possible to train JumpReLU SAEs effectively despite the discontinuous JumpReLU function introduced in the SAE's forward pass. Similarly, we use STEs to directly train L0 to be sparse, instead of training on proxies such as L1, avoiding problems like shrinkage. Thanks for listening. To help us out with The Nonlinear Library or to learn more, please visit nonlinear.org.
  continue reading

392 episodes

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