Context
The owner asked for 33 readings to be filed here. Most are about the geometry of trained solutions in weight space:
- mode connectivity, both linear and along curves;
- the permutation symmetries behind barriers between minima, and Git Re-Basin;
- star domains and connecting simplexes;
- mode connectivity in generative models, GNNs, transformers and mixtures of experts;
- model merging (TIES, ZipIt!, and weight-space regions of fine-tuned models).
The rest are on statistical-mechanics and random-matrix accounts of generalization and double descent, and on where in a network generalization is carried.
The anthology holds two of the set: Git Re-Basin and Entezari et al. on permutation invariance. This record held none of it.
No topic word fits. information-geometry is the Fisher metric and the
curvature of statistical models, not the arrangement of minima.
learning-theory is why learning generalizes, which only some of the
batch addresses.
Decision
Add loss-landscapes: the geometry of trained solutions in weight
space. It covers:
- mode connectivity, linear and along curves;
- barriers and the permutation symmetries that hide or remove them;
- re-basin alignment;
- star domains and connecting simplexes;
- local versus global landscape structure;
- model merging, as the practical use of the above.
The works on double descent and statistical-mechanics generalization take
learning-theory, and also loss-landscapes where they are about the
landscape.
Every work in the batch is a machine-learning work that an anthology topic
could hold, so each carries anthology-candidate (ADR-005).
The two the anthology holds are filed here as ADR-013 second readings, and
each pair names the other.
Alternatives considered
information-geometryorlearning-theory. Either would then hold two subjects, and a 33-paper line would be invisible as one.- A separate
model-mergingword. Merging in this batch is argued from connectivity: weights can be averaged because the minima lie in one basin. It is a use of the landscape, not a separate subject, so it stays under the one word until a merging work arrives that does not rest on connectivity.