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In this paper, we show that a construction given by Cavenagh, Donovan and Dr´apal for 3-homogeneous latin trades in fact classifies every minimal 3-homogeneous latin trade.. We in

Algebraic curvature tensor satisfying the condition of type (1.2) If ∇J ̸= 0, the anti-K¨ ahler condition (1.2) does not hold.. Yet, for any almost anti-Hermitian manifold there

The construction of homogeneous statistical solutions in [VF1], [VF2] is based on Galerkin approximations of measures that are supported by divergence free periodic vector fields

Although the choice of the state spaces is free in principle, some restrictions appear in Riemann geometry: Because Einstein‘s field equations contain the second derivatives of the

Given a cubic ´etale algebra E and an Albert algebra J over F, the idea of the proof is to factor two isomorphic embeddings from E to J through the same absolutely

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Q is contained in the graph of a

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