Fixing Unsupervised Hyperbolic Contrastive Loss [D]
Our take
In this discussion, I'm exploring the implementation of Unsupervised Hyperbolic Contrastive Loss on the ImageNet-1k dataset. Despite my efforts, the results indicate that the simpler Euclidean unsupervised contrastive loss outperforms the hyperbolic variant. I'm utilizing functions like expmap() and projx() to maintain embeddings on the Lorentzian manifold, yet I'm puzzled by the performance disparity. Currently, my 1-NN accuracy shows 57% for hyperbolic loss compared to 64% for cosine loss. I welcome insights to help unravel this issue and enhance
In the realm of machine learning, the pursuit of finding the most effective loss function is an ongoing challenge that can significantly impact model performance. The discussion surrounding the implementation of Unsupervised Hyperbolic Contrastive Loss on the ImageNet-1k dataset highlights this dilemma. The author, seeking assistance with their implementation, reports that the traditional Euclidean unsupervised contrastive loss yields superior results compared to the hyperbolic version, which raises critical questions about the practicality and efficacy of advanced mathematical frameworks in real-world applications. This scenario underscores the importance of not only understanding complex theories but also evaluating their performance against established methodologies.
The results presented, with a 57% accuracy for Hyperbolic versus 64% for the Cosine approach, suggest that while hyperbolic geometries may offer theoretical advantages in certain contexts—particularly in relation to the representation of hierarchical data structures—the implementation may not always translate into practical benefits. This is an essential lesson for practitioners: advancements in theoretical models must be validated through empirical testing. The findings serve as a reminder that even when exploring innovative solutions, one must remain grounded in results that matter to end-users. This is particularly relevant as we explore how AI agents will reshape data science workflows in the future, as discussed in our article, How AI Agents Will Transform Data Science Work in 2026.
The author’s use of functions like expmap() and projx() to maintain embeddings on the Lorentzian manifold indicates a commendable attempt to adhere to the principles of hyperbolic geometry. However, it also invites further examination. Are there potential pitfalls in the implementation that might lead to the observed discrepancies in performance? This could include issues with hyperparameter tuning, batch size, or even the learning rate, which is set at 1e-4 in this case. As highlighted in the community's discourse, collaborative problem-solving can illuminate these challenges and advance our collective understanding of loss functions in machine learning.
Moreover, the increased interest in hyperbolic embeddings reflects a broader trend in the field. As we delve deeper into hierarchical and complex data structures, the need for methodologies that can accurately model these relationships is imperative. However, the current findings prompt us to reevaluate how we define success in machine learning. Are we placing too much emphasis on theoretical constructs at the expense of practical outcomes? This question resonates with the ongoing developments in data management and analysis, as highlighted in articles like Order form that references data from a table, which encourage a focus on user-centric solutions.
Looking ahead, the discourse surrounding hyperbolic contrastive loss serves as a critical reminder of the balance between ambition in our theoretical pursuits and the necessity of grounding our work in practical success. As the field continues to evolve, it will be fascinating to see how researchers address these challenges. Will there be a renewed focus on refining existing methodologies, or will we see breakthroughs that reconcile the gap between theory and practice? This question is worth watching as the community strives to innovate while ensuring that the tools we develop empower users in meaningful ways.
Hello all,
I am trying to implement Unsupervised Hyperbolic Contrastive Loss on the ImageNet-1k dataset. My results show that simple Euclidean unsupervised contrastive loss is much better than the hyperbolic version. Please help me understand the problem. I am using expmap() and projx() to ensure the embedding is on the Lorentzian manifold. Below is my code -
def hb_contrastive_loss(z, z1, model, temp=0.07):
z_to_neighbor = model.manifold.dist(z.unsqueeze(1), z1.unsqueeze(0))
labels = torch.arange(z.size(0), device=z.device)
logits = -z_to_neighbor / temp
loss = F.cross_entropy(logits, labels)
return loss
Current results for 1-NN accuracy:
Hyperbolic = 57%
Cosine = 64%
More information (if relevant):
Batch size = 2048
LR = 1e-4
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