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A Margin Proof of the Collatz Conjecture Video 4th
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This video is the 4th 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 it is applied toward providing a proof of the Collatz conjecture.
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.
Plimpton 322 and Old Babylonian Trigonometry | History of Maths 34 | N J Wildberger
Mesopotamian Mathematics | MathHistory 33 | N J Wildberger
0:00 Intro
0:39 A Margin Proof of the Collatz Conjecture
2:05 Mesopotamian Mathematics
6:16 Kemetian Mathematics
14:05 The Kemetian FTOC
16:01 Spiraling Diagonal Triples
18:30 Ethiopian Multiplication
To illustrate the power of QEC it is applied toward providing a proof of the Collatz conjecture.
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.
Plimpton 322 and Old Babylonian Trigonometry | History of Maths 34 | N J Wildberger
Mesopotamian Mathematics | MathHistory 33 | N J Wildberger
0:00 Intro
0:39 A Margin Proof of the Collatz Conjecture
2:05 Mesopotamian Mathematics
6:16 Kemetian Mathematics
14:05 The Kemetian FTOC
16:01 Spiraling Diagonal Triples
18:30 Ethiopian Multiplication
A Margin Proof of the Collatz Conjecture Video 4th
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