subsymplectic en · ADJ
Etymology
From sub- + symplectic.
Meanings
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(empty-gloss, no-gloss, not-comparable) (mathematics)
We shall prove that any alternate module is subsymplectic, i.e. if (A,#92;phi) has a Lagrangian of cardinal n then there exists an abelian group B of order n such that (A,#92;phi) is a submodule of the standard symplectic module B#92;timesB#42;.
2016, Clement Guerin, “Alternate modules are subsymplectic”, in arXiv: