Evaluations of Ramanujan Continued Fractions
Nikos Bagis

TL;DR
This paper explores experimental methods for evaluating Ramanujan's quantities related to algebraic numbers, producing new formulas and ideas for theorem proving using computational tools like Mathematica.
Contribution
It introduces novel experimental approaches for evaluating Ramanujan's quantities and suggests new formulas and ideas for mathematical proofs.
Findings
New formulas for Ramanujan's quantities
Experimental evaluation methods demonstrated
Potential for new theorem proofs
Abstract
In this paper we present experimental ways of evaluating Ramanujan`s quantities which as someone can see are related with algebraic numbers. The good thing with algebraic numbers is that can be found in a closed form, from there approximations, using Mathematica. In this way we produce new formulas and give new ideas for to prove new theorems.
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Taxonomy
TopicsAdvanced Mathematical Identities · History and advancements in chemistry · Advanced Mathematical Theories and Applications
