Some Fixed Point Theorem for Mapping on Complete G-Metric Spaces

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Abstract
We prove some fixed point results for mapping satisfying sufficient conditions on complete "Equation missing"-metric space, also we showed that if the "Equation missing"-metric space "Equation missing" is symmetric, then the existence and uniqueness of these fixed point results follow from well-known theorems in usual metric space "Equation missing", where "Equation missing" is the usual metric space which defined from the "Equation missing"-metric space "Equation missing".

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