A class of configurations which can be considered as series of suitably inscribed closed polygons is introduced and some fundamental properties of them are established.
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The aim of this article is to provide examples of Peirce's decomposition associated with simple generalized Jordan triple systems of the second order. The concept of triple systems has been derived from a construction of simple Lie algebras. Our investigation seeks to characterize the internal structure of triple systems. In particular, we shall study the tripotent elements in the Jordan triple systems associated with generalized Jordan triple systems of the second order.
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In this paper, from a construction of the standard embedding Lie algebras associated with triple systems, we derive the connection of our earlier work with the study of exceptional real simple Lie algebras of the second kind.
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