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The meaning of fixed point is that the value will not change under transformation it is also called as invariant point it is one type of function having element is mapped by itself by a function if we consider s be fixed point of a function F then we can say that s is consider as a codomain as a F but all points does not have fixed point f(x)= x+1 have no fixed points. in the current paper we discussed about fixed point theorem which states that the function exists at least one fixed point. this theory is used in projectivity especially geometry related to projective geometrical concept, in terms of calculus and many other functions
Keywords:
transformation, fixed point, invariant point, projective geometry
Cite Article:
"GENERALISATION OF FIXED-POINT THEORY WITH BANACH CONTRACTION ", International Journal for Research Trends and Innovation (www.ijrti.org), ISSN:2455-2631, Vol.7, Issue 8, page no.1209 - 1212, August-2022, Available :http://www.ijrti.org/papers/IJRTI2208195.pdf
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ISSN:
2456-3315 | IMPACT FACTOR: 8.14 Calculated By Google Scholar| ESTD YEAR: 2016
An International Scholarly Open Access Journal, Peer-Reviewed, Refereed Journal Impact Factor 8.14 Calculate by Google Scholar and Semantic Scholar | AI-Powered Research Tool, Multidisciplinary, Monthly, Multilanguage Journal Indexing in All Major Database & Metadata, Citation Generator