QEC: Solving the Riemann Hypothesis
This video is the first in a series of video lectures that introduces an exciting revolutionary approach to solving differential and integral calculus equations. This unique form of calculus is called Quaternionic Eulerian Calculus. Or as it is commonly referred to, QEC (Quick)} . QEC is a completely new approach to calculus that is based upon a fundamental redefining of the Newtonian limit and the algebra of the quaternion.
To illustrate the power of QEC some of its rudimentary principles are applied toward solving one of the most famous and longstanding conjectures in all of mathematics: the Riemann Hypothesis.
My recently published book, Synthesis and Arthur Latham Baker's book, Quaternions as the Result of Algebraic Operations (QATROAO) will be used as reference books for this and future video lectures.
0:00 Intro
5:44 Trig Identities
6:21 e as self-conjugate
9:16 Summary
10:09 QECian Unit Circle
12:34 Baker QATROAO page 39
18:00 Tangent line
21:32 Euler's formula
21:55 Baker QATROAO pages 21-27
23:45 Baker QATROAO pages 18-20
25:35 Derivative defined
27:20 QECian limit
31:15 e as point and area
32:45 Eulerian Fundamental Theorem of Calculus
35:42 Solving the Riemann Hypothesis