Cl(3,0) geometric algebra layers beat scalarization only on nested group-element compositions in low data; on single-stage vector laws scalarization matches or wins at far lower cost.
Title resolution pending
1 Pith paper cite this work. Polarity classification is still indexing.
1
Pith paper citing it
fields
cs.LG 1years
2026 1verdicts
ACCEPT 1representative citing papers
citing papers explorer
-
When Do Geometric Algebra Layers Beat Scalarization? A Controlled Study on SO(3)-Equivariant Vector Laws
Cl(3,0) geometric algebra layers beat scalarization only on nested group-element compositions in low data; on single-stage vector laws scalarization matches or wins at far lower cost.