Geometric formal ternary laws plus framed involutions classify Sp-orientations of MSp[η−1] injectively and become isomorphisms after inverting 2, with residual 2-primary data left open.
Hermitian K -theory and Milnor - Witt motivic cohomology over Z
2 Pith papers cite this work. Polarity classification is still indexing.
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MML ≅ MSL ⊕ Σ^{2,1} MGL after fixing a retraction, enabling computations of low Milnor-Witt stems, geometric diagonal, slices, and 2-inverted modules over MML.
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On $\eta$-periodic Formal Ternary Laws
Geometric formal ternary laws plus framed involutions classify Sp-orientations of MSp[η−1] injectively and become isomorphisms after inverting 2, with residual 2-primary data left open.
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On the metalinear algebraic cobordism spectrum
MML ≅ MSL ⊕ Σ^{2,1} MGL after fixing a retraction, enabling computations of low Milnor-Witt stems, geometric diagonal, slices, and 2-inverted modules over MML.