Easton's theorem for Ramsey and strongly Ramsey cardinals

We show that, assuming GCH, if κ is a Ramsey or a strongly Ramsey cardinal and F is a class function on the regular cardinals having a closure point at κ   and obeying the constraints of Easton's theorem, namely, F(α)≤F(β)F(α)≤F(β) for α≤βα≤β and α