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Discover LudwigThe phrase "almost generalized" is correct and usable in written English.
It can be used when describing a concept or idea that is close to being widely applicable or accepted, but not quite there yet.
Example: "The theory is almost generalized, but it still requires further research to be applicable in all scenarios."
Alternatives: "nearly universal" or "partially generalized".
Exact(60)
The main result is based on an almost generalized contractive condition and generalizes, improves and extends many known results in the comparable literature [4 6, 17, 35] in the sense of fuzziness under ordered metric spaces.
T is both an almost generalized (( {psi,varphi} ))-(G^{-1} -contraction mappinG^{-1} -contractioneralized (( {psi,varphi} ))-G^{-1} -contractioning.
Now, we introduce the novel notion of an almost generalized ((alpha mboxpsimboxvarphimboxtheta))-contractive mapping as follows.
In Definition 2.1, authors [25] defined the almost generalized ((alpha )–(psi )–(phi )–(theta ))-contraction.
These include Geraghty-type conditions, conditions using comparison functions and almost generalized weakly contractive conditions.
Assume that (f:Xrightarrow X) is an almost generalized (mathcal{C} -contractive mapping.
Next, we define an almost generalized (( {psi,varphi} ) )-G̃-contraction mapping.
Furthermore, Ćirić et al. [8] introduced the concept of the almost generalized contractive condition as follows.
Using the concepts of partially ordered metric spaces, almost generalized contractive condition, and b-metric spaces, we define a new concept of almost generalized ( ψ, φ, L ) -contractive condition.
In recent year, Ćirić et al.[40] defined the following class of mappings satisfying an almost generalized contractive condition.
In this section, we define the notion of almost generalized -contractive mapping, then we present and prove our new results.
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