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In particular, in 1977, Jaggi [2] proved the following theorem satisfying a contractive condition of a rational type.
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In [27], the basic properties of cyclic self-mappings under a rational-type of contractive condition weighted by point-to-point-dependent continuous functions are investigated.
Institutional rationalization was, in other words, predicated upon the rise of a peculiarly rational type of personality, or a "person of vocation" (Berufsmensch) as outlined in the Protestant Ethic.
Jaggi in [1] proved the following theorem satisfying a contractive condition of rational type.
But the accounts of the first two types are almost entirely in terms of how they differ from the rational type, whose rationality is self-evident to Weber and his readers on the basis of their own knowledge of human goods (basic aspects of human wellbeing) and related practical truths.
A general contractive condition of rational type has been proposed in [1, 2] for a partially ordered metric space.
After the proper introduction of cone metric space by Huang and Zhong [5], there was a drawback that fixed point results under rational type contractions are unsubstantial in a cone metric space as it is a vector-valued metric.
Dass and Gupta [1] generalized the Banach contraction principle in a metric space for some rational type contractive conditions.
This article discusses three weak φ-contractive conditions of rational type for a class of 2-cyclic self-mappings defined on the union of two non-empty subsets of a metric space to itself.
So what is a rational scientist type, who lives in the real world and doesn't believe in anything without empirical evidence, to do?
Similarly, Isufati [10] proved some fixed point results for continuous contractive condition with rational type expression in the context of a dislocated quasi metric space.
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