Exact(60)
Thus T has a best proximity point.
Therefore, T has a best proximity point.
Then T has a best proximity point.
Hence the best proximity point is unique.
Thus T has unique best proximity point.
So F has a coupled best proximity point and G has a coupled best proximity point.
Therefore T has an unique best proximity point.
Also, is called a best proximity point if.
The notation of best proximity point is introduced in [2].
Therefore, T has the coupled best proximity point.
Then S has a best proximity point in (A_{0}).
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