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On a power of $n$-ary relational systems carried by strong homomorphisms

机译:由强同态承载的$ n $ ary关系系统的幂

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In this paper, we introduce and study a new operation of product of n-ary relational systems which lies between their direct product andthe direct product of their reflexive hulls. Moreover, we study the subsystem of the direct power of n-ary relatioal systems carried bythe strong homomorphisms. We show that, with respect to the product introduced and the strong homomorphisms, weak forms of the first andsecond exponential laws are valid and the third exponential law is satisfied.
机译:在本文中,我们介绍并研究了n元关系系统的乘积的新操作,该乘积位于它们的直接乘积和自反壳的直接乘积之间。此外,我们研究了由强同态携带的n元相对系统的直接幂的子系统。我们证明,对于引入的乘积和强同态,第一和第二指数定律的弱形式是有效的,并且第三指数定律得到满足。

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