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We give a classification of reducible and indecomposable pseudo-Riemannian symmetric spaces with signature [Formula: see text] which admit compact Clifford–Klein forms. For this, we develop a method that applies to particular 1-connected solvable symmetric spaces. We also examine a “solvable analogue” of Kobayashi’s conjecture for reductive type and find an evidence that the assumption “reductive type” in the conjecture is crucial.
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Keiichi Maeta (2023) studied this question.
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