EPR paradox as a result of non-force interaction nonlocal quantum objects
This is a LaTeX template (version from 2016 Feb. 17)
for preparing documents for All-Russian Scientific Conference
of the Mathematical Modeling and Boundary Value Problems
[Matem. Mod. Kraev. Zadachi, Samara, Russian Federation].
It was submitted by an author writing for
the 10th All-Russian Scientific Conference with
international participation (MMiKZ’16).
Based on the paper Sometimes Newton's Method Cycles, we first asked ourselves if there were any Newtonian Method Cycle functions which have non-trivial guesses. We encountered a way to create functions that cycle between a set number of points with any initial, non-trivial guesses when Newton's Method is applied. We exercised these possibilities through the methods of 2-cycles, 3-cycles and 4-cycles. We then generalized these cycles into k-cycles. After generalizing Newton's Method, we found the conditions that skew the cycles into a spiral pattern which will either converge, diverge or become a near-cycle. Once we obtained all this information, we explored additional questions that rose up from our initial exploration of Newton's Method.