A function
on a metric space
is a contracting mapping if a real number
exists such that for all![]()
Suppose
is![]()
is the ordinary Euclidean metric and![]()
![]()
Hence
is a contraction mapping with![]()
A function
on a metric space
is a contracting mapping if a real number
exists such that for all![]()
Suppose
is![]()
is the ordinary Euclidean metric and![]()
![]()
Hence
is a contraction mapping with![]()