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The Great Courses – Mind-Bending Math: Riddles and Paradoxes

The Great Courses – Mind-Bending Math: Riddles and Paradoxes

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Great math puzzles and paradoxes have a long and distinguished history of testing and entertaining intellectuals all across the world. These paradoxes and puzzles have been studied in-depth by academics, students, and laypeople alike, and have both frustrated and delighted individuals who seek intellectual challenges.

Furthermore, it’s common knowledge that brain activities are just as important for maintaining memory as physical exercises are for maintaining fitness. Even when the solution eludes you, stretching your mind to attempt to solve a good puzzle may help you become more focused.

The 24 lectures in Mind-Bending Math: Riddles and Paradoxes will explore the timeless paradoxes that have confounded the minds of philosophers, mathematicians, and scientists who have attempted to answer them throughout history. You’ll discover how to dissect, consider, and resolve these well-known conundrums.

You’ll learn about a variety of amazing—and even history-altering—puzzles, such as:

The amazing justification offered by Zeno for why motion cannot exist
The intriguing problem of infinity wasn’t solved until the 1900s, when Gödel’s weird loop revealed that no axiom system could be used to demonstrate mathematical truths.
The Banach-Tarski paradox demonstrates that a ball may be divided into two equal-sized parts and then put back together.
The Monty Hall Problem, the Prisoner’s Problem, and other challenging arithmetic puzzles have persisted throughout time.
You need a skilled and engrossing teacher to go into subjects like bending space and time and topological worlds, and Professor of Mathematics David Kung excels in both of these areas. This is one of the most engaging and enjoyable math courses accessible because to the amusing tangents, tales, and real-world puzzles he incorporates into each session.

Using core logic and arithmetic concepts as the essential link to solve intriguing, mind-bending riddles, this captivating course will have you thinking about anything from the fascinating paradox of paradoxes to the possible hazards when it comes to buying apples.

The following lectures are included: 1. Everything in This Lecture Is False 2. Elementary Math Isn’t Elementary 3. Probability Paradoxes
Zeno’s Paradoxes of Motion (4), Strangeness in Statistics (5),
6. There Is No Such Thing As Infinity
7.5 There Is More Than One Infinity
08. Infinity of Infinities by Cantor
Inconceivable Sets
10. Godel Establishes the Impossible
11. Voting ambiguities
Why No Distribution Is Fully Fair 12. Strange Loops in Games 13.
14. Losing to Win, Planning for Survival 15. Mysteries of Common Objects
16. The Small and Speedy Surprises
17. Bridging the Gap Between Dimensions 18. Bending Space and Time
19. Unusual Forms of Connectivity
The twenty. Twisted Topological Universes
When Measurement Is Impossible, More with Less, and Something for Nothing
Banach-rule Tarski’s of 1 = 1 + 1
The Paradox of Paradoxes, No. 24

Professor David Kung, Ph.D., is the speaker.

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What then is NLP?
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