Recent content by bars

Ahhh, great! yes your right I see it now. Funny how sometimes one can not see what is right in front of them. Thanks for the help, that's exactly what I needed.

Well by the definitions, Lipschitz is a special case of α-Hölder when α=1. Since α is contained in the interval (0,1] (which is the interval given for α-Hölder) then by def. every Lipschitz continuous function is α-Hölder continuous.

Homework Statement I only need help interpreting the following: Show that every Lipschitz continuous function is α-Hölder continuous for every α ∈ (0, 1 The definition of both is given in the homework so this seems trivial but it's a graduate level class. Am I mising something? Thanks...