PinnedGreg OliverCubic Roots- Cardano’s Formula with the Extended Quadratic EquationFinding Cubic Polynomial roots using an abridged application of Cardano’s formula with the ‘Extended Quadratic Equation’Jun 10, 20221Jun 10, 20221
PinnedGreg OliverinTowards AIQuintic Polynomial Roots-With ‘OSOS’ Quads and a Tricky CubicA tool-kit for finding Quintic Polynomial roots starting with ‘OSOS’ QuadraticsJun 28, 2022Jun 28, 2022
PinnedGreg OliverinCantor’s ParadiseDeriving the Quadratic Equation From the Roots UpSolving Quadratics using gradients at the rootsJan 25, 20211Jan 25, 20211
PinnedGreg OliverinCantor’s ParadiseCubic Polynomials — Build Your Own From Perfect CubesExploiting Polynomial ‘Perfect Cube’ architecture to build your own function — without the usual approach of specifying all 3 rootsJun 27, 20212Jun 27, 20212
PinnedGreg OliverinThe StartupCubic Polynomials — A Simpler ApproachAn intuitive way to find the 2nd and 3rd rootsApr 7, 2020Apr 7, 2020
Greg OliverinTowards AICubic Roots-Fit a Quadratic Between a Turning and Mid-Point!A Root Approximation Tool Kit Mixing and Matching Polynomial Architectures4d ago4d ago
Greg OliverinTowards AITwo More Quartic Genetic Polynomial Ratios To Help Design Your Own!An Alternative Approach To Quartic Design Using Two Genetic Ratios In The Architecture — Comprising Sq Root[2] and Sq Rt[3]Oct 16Oct 16
Greg OliverinCantor’s ParadiseDesigning Quartic Polynomials Using The Genetic 1 : 8 RatioThe 1:8 Ratio is genetic architecture of all Quartic polynomials ~ useful for designing functions for AI and ML specs.Sep 7Sep 7
Greg OliverinCantor’s ParadiseHow would you like Your Quartic Polynomial?Narrow Base Or Somewhat Wide? Tp’s Rise Or Tp’s Fall, And On Which Side? And How Many Roots? It’s All Your Call!Aug 51Aug 51