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Finally, we recall that the concept of metric space has been generalized in many directions to include measurements in a much more general sense.
The Fibonacci sequence has been generalized in many ways.
It has been generalized in many different directions.
Later, this principle has been generalized in many directions.
This result has been generalized in many directions.
The concept of metric spaces has been generalized in many directions.
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Later inequalities of type (2) for functions defined on ({mathbb{R}}) and ({mathbb{R}}_) were generalized in many directions by many mathematicians.
This principle has been generalized in different directions by many authors (see, for example, [2 6] and the references therein).
In recent years, this notion has been generalized in several directions and many notions of a metric-type space was introduced (b-metric, dislocated space, generalized metric space, quasi-metric space, symmetric space, etc).
This principle has been generalized by many authors in many different ways (see [1 6]).
This principle has been generalized by many researchers in several directions (see, for instance, [1 9]).
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