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We constuct the theory of diagonalizability for matrices over Bezout rings ofstable range 1 with the Kazimirsky condition. It is shown that a ring of stablerange 1 with the right (left) Kazimirsky condition is an elementary divisorring if and only if it is a duo ring.

Diagonal reduction of matrices over Bezout rings of stable range 1 with the Kazimirsky condition