In this paper, we establish some characterizations which is satisfied by the independence of the upper record values from the Pareto distribution. We prove that $X;{in};PAR(1,;{eta})$, $eta$ > 0, if and only if $frac{X_{U(n)}}{X_{U(m)}}$ and $X_{U(m)}$, $1;{le};m;<;n$ are independent. We show that $X;{in};PAR(1,;{eta})$, $eta$ > 0 if and only if $frac{X_{U(n)}+X_{U{(n+1)}}}{X_{U(n)}}$ and $X_{U(n)}$, $n;{ge};1$ are independent. And we characterize that $X;{in};PAR(1,;{eta})$, $eta$ > 0, if and only if $frac{X_{U(n)}}{X_{U(n)}+X_{U{(n+1)}}}$ and $X_{U(n)}$, $n;{ge};1$ are independent.