Mathematical Intelligence: A Story of Human Superiority Over Machines

Mathematical Intelligence: A Story of Human Superiority Over Machines

by Junaid Mubeen
Mathematical Intelligence: A Story of Human Superiority Over Machines

Mathematical Intelligence: A Story of Human Superiority Over Machines

by Junaid Mubeen

Hardcover

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Overview

A fresh exploration into the 'human nature versus technology argument, revealing an unexpected advantage that humans have over our future robot masters: we’re actually good at mathematics.

There’s so much discussion about the threat posed by intelligent machines that it sometimes seems as though we should simply surrender to our robot overlords now. But Junaid Mubeen isn’t ready to throw in the towel just yet.

As far as he is concerned, we have the creative edge over computers, because of a remarkable system of thought that humans have developed over the millennia. It’s familiar to us all, but often badly taught in schools and misrepresented in popular discourse—math.

Computers are, of course, brilliant at totting up sums, pattern-seeking, and performing mindless tasks of, well, computation. For all things calculation, machines reign supreme. But Junaid identifies seven areas of intelligence where humans can retain a crucial edge. And in exploring these areas, he opens up a fascinating world where we can develop our uniquely human mathematical talents.

Just a few of the fascinating subjects covered in MATHEMATICAL INTELLIGENCE include:

-Humans are endowed with a natural sense of numbers that is based on approximation rather than precise calculation. Our in-built estimation skills complement the precision of computers. Interpreting the real world depends on both.

-What sets humans apart from other animals is language and abstraction. We have an extraordinary ability to create powerful representations of knowledge— more diverse than the binary language of computers.

-Mathematics confers the most robust, logical framework for establishing permanent truths. Reasoning shields us from the dubious claims of pure pattern-recognition systems.

-All mathematical truths are derived from a starting set of assumptions, or axioms. Unlike computers, humans have the freedom to break free of convention and examine the logical consequences of our choices. Mathematics rewards our imagination with fascinating and, on occasion, applicable concepts that originate from breaking the rules.

-Computers can be tasked to solve a range of problems, but which problems are worth the effort? Questioning is as vital to our repertoire of thinking skills as problem-solving itself.

Product Details

ISBN-13: 9781639362561
Publisher: Pegasus Books
Publication date: 11/01/2022
Pages: 352
Sales rank: 1,039,626
Product dimensions: 6.10(w) x 9.10(h) x 1.40(d)

About the Author

After a decade of working on innovative learning technologies, Junaid Mubeen now develops virtual math initiatives for students from disadvantaged backgrounds. He has a DPhil in Mathematics from Oxford University and a Masters in Education from Harvard University, where he studied as a Kennedy Scholar. He lives in England.

Table of Contents

Acknowledgements ix

Introduction: The case for mathematical intelligence 1

Part I Ways of thinking 37

1 Estimation

Tribes that only count to four, where babies outsmart computers, and why we underestimate pandemics 39

2 Representations

The dogness of dogs, how mathematicians paint ideas, and the blind spots of computers 70

3 Reasoning

When stories fool us, why machines can't be trusted, and how to tell eternal truths 107

4 Imagination

Why spoilsports deserve more credit, how mathematics gets reinvented, and the truths computers will never discover 144

5 Questioning

Why mathematics is like play, the questions no computer can answer, and the simple trait that makes every child smart 172

Part II Ways of working 201

6 Temperament

Why speed is overrated, getting into flow, and the wisdom of 'sleeping on it' 203

7 Collaboration

An unlikely mathematical duo, how ants get their intelligence, and the quest for a super-mathematician 235

Epilogue 264

References 271

Index 319

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