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Exact(27)
Let be -mapping (defined by (2.8)), be a contraction mapping and be inverse-strongly monotone mappings.
Let C be a nonempty, closed, and convex subset of E and f be a contraction mapping of C into itself with the contractive coefficient (cin 0,1)).
Let be a contraction mapping of into itself with.
Let f C→C be a contraction mapping with constant α∈ 0,1).
Let (r:H_{1}rightarrow H_{1}) be a contraction mapping with constant (alphain 0,1)).
Let f : E → E be a contraction mapping with constant α ∈ ( 0, 1 ).
Similar(33)
Let be a complete space and let be a contraction map.
Then, is a contraction mapping.
Therefore, is a contraction mapping.
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