A method for analyzing a N-component percolation model in terms of one para
meter p(+) is presented. In Monte Carlo simulations on 16(3), 32(3), 64(3),
and 128(3) simple cubic lattices the percolation threshold p(+)(c), is det
ermined for N=2. Continuous transitions of p(+)(c) are reported in two limi
ts for the bond existence probabilities p(=) and p(not equal). In the same
limits, empirical formulas for the percolation threshold p(+)(c) as a funct
ion of one-component concentration fb are proposed and links to existing pe
rcolation models are established. In the limit p(=)=0 a different site perc
olation model is proposed and its threshold, f(b)(c)similar or equal to 0.1
45, is reported.