ESMC ProtHash
A protein language model that outputs contextual embeddings that align in vector-space according to the protein's underlying biological properties such as structure and function. Distilled from the ESMC family of models and trained on the UniRef50 dataset of over 53 million unique protein sequences, ProtHash embeddings align with the embedding space of ESMC but at a greatly reduced computational cost.
Key Features
Blazing fast and efficient: ProtHash uses significantly less computational resources than ESMC while matching up to 98% of the embedding space.
Biologically-relevant: Biologically similar proteins will show up nearby in the embedding space enabling downstream tasks such as clustering, classification, and locality-sensitive hashing.
Compatible with ESMC: ProtHash can output either ESMC or native embeddings - allowing it to serve as both a faster drop-in replacement for ESMC embeddings or a more compressed representation.
Pretrained Models
These model weights can be loaded using the prothash library using the from_pretrained() method. ONNX versions are also available.
Version 1
| Name | Context Length | Embedding Dimensions | Native Dimensionality | Attention Heads | Encoder Layers | Total Params | Library Version |
|---|---|---|---|---|---|---|---|
| andrewdalpino/ESMC-ProtHash-V1-960 | 2048 | 960 | 512 | 8 | 12 | 43M | 1.x |
Note: V1 models are trained on the UniRef50 dataset to match the complete contextual embedding space.
Legacy Models
| Name | Context Length | Embedding Dimensions | Attention Heads (Q/KV) | Encoder Layers | Total Params | Teacher Model | Teacher Dimensions | Library Version |
|---|---|---|---|---|---|---|---|---|
| andrewdalpino/ProtHash-V0-384-Tiny | 2048 | 384 | 16/4 | 4 | 4.2M | esmc_300m | 960 | 0.2.x |
| andrewdalpino/ProtHash-V0-384 | 2048 | 384 | 16/4 | 10 | 10M | esmc_300m | 960 | 0.2.x |
| andrewdalpino/ProtHash-V0-512-Tiny | 2048 | 512 | 16/4 | 4 | 7.4M | esmc_600m | 1152 | 0.2.x |
| andrewdalpino/ProtHash-V0-512 | 2048 | 512 | 16/4 | 10 | 18M | esmc_600m | 1152 | 0.2.x |
Note: The V0 models were trained on the SwissProt dataset and only trained to match the embedding space of the classification token.
Code Repository
Source code for training and inference can be found at https://github.com/andrewdalpino/ESMC-ProtHash.
Example
First, you'll need the prothash and esm packages installed into your environment. For ProtHash version 1 use library version 1.x and for version 0 install library version 0.2.x. We recommend using a virtual environment such as Python's venv module to prevent version conflicts with other packages.
pip install prothash~=1.0.0 esm
Then, load the weights from HuggingFace Hub, tokenize a protein sequence, and pass it to the model. The out is an Embeddings object that contains the contextual embeddings from four different stages of the encoder. Stage 1 contains the earliest encoder embeddings and stage 4 contains the latest embeddings.
import torch
from esm.tokenization import EsmSequenceTokenizer
from prothash.model import ESMCProtHash
tokenizer = EsmSequenceTokenizer()
model_name = "andrewdalpino/ESMC-ProtHash-V1-960"
model = ProtHash.from_pretrained(model_name)
sequence = input("Enter a sequence: ")
out = tokenizer(sequence, max_length=2048)
tokens = out["input_ids"]
# Input is a [1, T] tensor of token indices.
x = torch.tensor(tokens, dtype=torch.int64).unsqueeze(0)
# Output ESMC embeddings.
embeddings = model.embed(x)
# Output the sequence embeddings in native dimensionality.
embeddings = model.embed_native(x)
# You can access all 4 stages from the embeddings object.
print(embeddings.stage1)
print(embeddings.stage2)
print(embeddings.stage3)
print(embeddings.stage4)
References
- The UniProt Consortium, UniProt: the Universal Protein Knowledgebase in 2025, Nucleic Acids Research, 2025, 53, D609–D617.
- T. Hayes, et al. Simulating 500 million years of evolution with a language model, 2024.
- B. Zhang, et al. Root Mean Square Layer Normalization. 33rd Conference on Neural Information Processing Systems, NeurIPS 2019.
- T. Kim, et al. Comparing Kullback-Leibler Divergence and Mean Squared Error Loss in Knowledge Distillation, 2021.
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