Abstract
Nashine and Samet 2011 showed some common fixed point theorems for two mappings satisfying ψ, φ weakly contractive condition in an ordered complete metric space. Further, this result was extended by Shatanawi and Samet 2011 to three mappings S, T and R satisfying weakly contractive condition in partially ordered metric spaces in which S, T were assumed to be weakly increasing with respect to R. In the present paper, we define weakly increasing mapping for four self maps and then implant it to prove the coincidence point theorem satisfying a generalised contractive principle.
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