If the hypothesis of holds and show that there exists c2 depending only on c1,ε,γ , and p such that for M > 0 Suppose X is a real-valued process and there exist constants c1, c2 such that Prove...

If the hypothesis of holds and

show that there exists c₂
depending only on c₁,ε,γ , and p such that for M > 0

Suppose X is a real-valued process and there exist constants c₁, c₂
such that

Prove that with probability one, X has a version which is uniformly continuous on the dyadic rationals in [0, 1].