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[ARTICLE · art-93023] src=arxiv.org ↗ pub= topic=artificial-intelligence verified=true sentiment=· neutral

Transformer Geometry Observatory TGO-IV: Developmental Topology Observatory

Researchers introduced TGO-IV, a topological framework that uses persistent homology to analyze how Transformer representations evolve across layers, aiming to identify when raw inputs become task-relevant features. The framework constructs Vietoris–Rips simplicial complexes from token-level point clouds and tracks topological signatures via persistence diagrams, barcodes, Betti curves, landscapes, and bottleneck and Wasserstein distances.

read1 min views1 publishedAug 12, 2026

arXiv:2608.09997v1 Announce Type: new Abstract: Transformers have had a profound impact on the world of language processing and computer vision. As efforts to answer the million-dollar question of ``How does a Transformer learn?" have been increasing, existing interpretability studies primarily analyze representations at isolated layers or the network as a whole, while the developmental evolution of individual representations and its manifolds across transformer layers remains underexplored. With this work, we aim at providing a comprehensive analysis of the evolution of representations as the representation point cloud transforms across the layers; thereby attempting to isolate layers or establish a trend which comes closer to justifying how and when raw input representations evolve into task-relevant feature representations. Thus, Transformer Geometry Observatory-TGO-IV introduces a topological framework for analysing the evolution of Transformer representations through the lens of Persistent Homology. Rather than studying local geometric properties alone, TGO-IV constructs Vietoris--Rips simplicial complexes from token-level representation point clouds and investigates the evolution of their persistent topological signatures across Transformer layers. The proposed framework comprises complementary topological observatories including Persistence Diagrams, Barcode Diagrams, Betti Curves, Persistence Landscapes, Bottleneck Distance, and Wasserstein Distance, enabling a comprehensive analysis of how the global topology of representation point clouds develops throughout the forward pass.

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