Bout the periodic part of the Shunkov’s group, saturated with L 2( P N)

Let I be a set of indices, К α — a finite field for any αϵI, M={L 2 (К α )|αϵI} and N={SL 2 (К α)|αϵI}. The authors established that the Shunkov’s group, saturated with groups from the set M (consequently N), has a periodic part T (G), isomorphic part L 2 (P) (consequently SL 2 (P)), for a suitable local finite field P.