Michael Bleher
@subthaumic.bsky.social
Postdoc @structures_hd @UniHeidelberg.
Physics, Maths, and Science.
🔗 michael.bleher.me
Physics, Maths, and Science.
🔗 michael.bleher.me
New blog post about an exploratory project that’s been stuck in my head for a while.
Directed simplicial complexes from coherent counterfactual ablations ... as a way to trace superpostions of distributed feature representations on polysemantic neurons in artificial neural nets.
1/2
Directed simplicial complexes from coherent counterfactual ablations ... as a way to trace superpostions of distributed feature representations on polysemantic neurons in artificial neural nets.
1/2
July 1, 2025 at 2:55 PM
New blog post about an exploratory project that’s been stuck in my head for a while.
Directed simplicial complexes from coherent counterfactual ablations ... as a way to trace superpostions of distributed feature representations on polysemantic neurons in artificial neural nets.
1/2
Directed simplicial complexes from coherent counterfactual ablations ... as a way to trace superpostions of distributed feature representations on polysemantic neurons in artificial neural nets.
1/2
The second article:
Looks at adiabatic solutions of the Haydys-Witten equations and relates them to paths in the moduli space of EBE monopoles. This suggests a relation between Haydys-Witten instanton Floer homology and symplectic Khovanov homology.
https://arxiv.org/abs/2501.01365
Looks at adiabatic solutions of the Haydys-Witten equations and relates them to paths in the moduli space of EBE monopoles. This suggests a relation between Haydys-Witten instanton Floer homology and symplectic Khovanov homology.
https://arxiv.org/abs/2501.01365
January 3, 2025 at 2:09 PM
The second article:
Looks at adiabatic solutions of the Haydys-Witten equations and relates them to paths in the moduli space of EBE monopoles. This suggests a relation between Haydys-Witten instanton Floer homology and symplectic Khovanov homology.
https://arxiv.org/abs/2501.01365
Looks at adiabatic solutions of the Haydys-Witten equations and relates them to paths in the moduli space of EBE monopoles. This suggests a relation between Haydys-Witten instanton Floer homology and symplectic Khovanov homology.
https://arxiv.org/abs/2501.01365
The first article:
Introduces a one-parameter family of instanton Floer homology groups for four-manifolds, using the θ-Kapustin-Witten and Haydys-Witten equations. A conjecture by Witten links this to Khovanov homology for knots.
https://arxiv.org/abs/2412.13285
2/3
Introduces a one-parameter family of instanton Floer homology groups for four-manifolds, using the θ-Kapustin-Witten and Haydys-Witten equations. A conjecture by Witten links this to Khovanov homology for knots.
https://arxiv.org/abs/2412.13285
2/3
January 3, 2025 at 2:09 PM
The first article:
Introduces a one-parameter family of instanton Floer homology groups for four-manifolds, using the θ-Kapustin-Witten and Haydys-Witten equations. A conjecture by Witten links this to Khovanov homology for knots.
https://arxiv.org/abs/2412.13285
2/3
Introduces a one-parameter family of instanton Floer homology groups for four-manifolds, using the θ-Kapustin-Witten and Haydys-Witten equations. A conjecture by Witten links this to Khovanov homology for knots.
https://arxiv.org/abs/2412.13285
2/3