a note on prime spectrum of cc(x)

In this article, we introduce spec(cc(x)) as a prime spectrum of cc(x) with zariski topology. we consider some properties of dc(f) as a basic element for an open set for the zariski topology on spec(cc(x)). also, we show that cc(x) is a disconnected ring if and only if,spec(cc(x)) is a disconnected space.if dc(f) is regular-open for every f ∈ cc(x), then x is an almost cp-space. moreover, spec(cc(x)) is a strongly zero-dimensional space.