Global behavior of P-dimensional difference equations system

<p style='text-indent:20px;'>The global asymptotic stability of the unique positive equilibrium point and rate convergence solutions system two recursive sequences has been studied recently. Here we generalize this study to <inline-formula><tex-math id="M1">$ p $</tex-math></inline-formula> id="M2">$x_{n+1}^{(j)}=A+\left(x_{n-m}^{(j+1) mod (p)} \;\;/ x_{n}^{(j+1) (p)}\;\;\;\right) $</tex-math></inline-formula>, id="M3">$ n = 0,1,\ldots, id="M4">$ m,p\in \mathbb{N} where id="M5">$ A\in(0,+\infty) id="M6">$ x_{-i}^{(j)} are arbitrary numbers for id="M7">$ i 1,2,\ldots,m id="M8">$ j 1,2,\ldots,p. We also give some numerical examples demonstrate effectiveness results obtained.</p>