Why can't school math be presented like this? Materials returns are accepted at the Main Library and Meadows.

You definitely need a lot of math to fully appreciate this book (if you don't have background up to trig, and preferably calculus, you'll find all but the first couple of chapters impenetrable). It covers the subject without apologies for using mathematics, and I personally enjoy this. Cauchy's theorem is college-level math. It was very rewarding to go through this learning experience.

I love it and try to read it often.I simply loved reading this book, and I was thrilled to see how mathematics worked some centuries ago!

While reading this, I couldn't help wondering who the intended audience was. It was an interesting but tedious read.The author gets his message across very well but is too practical for me.An excellent book about the history of one of the most important developments in mathematics!The short answer -- way too much algebra and too little history.The short answer -- way too much algebra and too little history.Wonderful book detailing the history of brilliant men and how they came across the imaginary axis.
An imaginary tale : the story of | Boulder Public Library The Main Library is open with self-service holds pickup.

The Meadows Branch Library offers holds carryout appointments. If you fit the pre-reqs though, it is very interesting. Nahin well covers the conceptual difficulties associated with the square root of negative one, and how its occurrence in the algorithm for finding the real roots of a generalized cubic equation essentially forced the issue of finding the “meaning of i”. This covers the history of using i, or the square root of negative one. (both Princeton).“French mathematician Jacques Hadamard (1865–1963): “The shortest path between two truths in the real domain passes through the complex domain.” I”“The next, magnificent step would of course have been to write , but the Stereometria records it as , and so Heron missed being the earliest known scholar to have derived the square root of a negative number in a mathematical analysis of a physical problem.” To get the most out of this book, you'll need a sharp pencil, a thick wad of scrap paper and knowledge of algebra, geometry, trigonometry, calculus and power series. You definitely need a lot of math to fully appreciate this book (if you don't have background up to trig, and preferably calculus, you'll find all but the first couple of chapters impenetrable). An Imaginary Tale: The Story of ative discriminant, it was considered insol- uble. A hundred years later, John Wallis struggled with the geometric interpretation of imaginary numbers (a term coined by René Descartes in 1637). earlier overlooked breakthroughs by others, Carl Friedrich Gauss "made possible the impossible" in 1849. I would never have imagined that the development (or discovery) of i came from the root of the cubic, instead of the root of the quadratic as I had previously thought.2.5. I'm going to be teaching math, after all, but man, it was way over my head. Nahin gives explanations of what he is doing, but he does not shy away from just showing steps. In An Imaginary Tale, Paul Nahin tells the 2000-year-old history of one of mathematics' most elusive numbers, the square root of minus one, also known as i. Wish I had read this before taking complex analysis. and the demonstration of mathematics as an evolving Adding an imaginary number imaginary times may yield a real number. The papyrus offered a specific numerical example of how to calculate the volume of a truncated square pyramid, which implied the need for i. Plenty of equations and some tough concepts to get your teeth into.This is book is great for those with a strong background in math,but if you're just a layman with no particular experience other than an interest,there's better books,I found myself reading only a paragraph at a time,and needing to reread it three times.This book is great. This book really hit the spot!I've been bored with reading novels lately, so I was looking for something a bit more inspiring and challenging. It's marketed as a "popular mathematics" book (an oxymoron, really) but it isn't one. This covers the history of using i, or the square root of negative one. Not that I expect anyone to actually read it, but just in case you were tempted, don't.Another excellent book by Nahin.

Yoshua Bengio believes it all comes down to our agency.How can we all get back to work safely in the face of a lingering pandemic?A new way of looking at the physical world promises to shed light on some of the problems physics as we know it can't deal with.Would the "points per game" method have led to a fair outcome of the Premier League? In other words, it is another book I would recommend if you like math/physics/engineering history.First math book I read that actually had a lot of satisfying math. That starting point, followed asOf the various books about the history and “life and times” of the major mathematical constants, I like this the best. An imaginary tale : the story of [the square root of minus one] / Paul J. Nahin. An Imaginary Tale is a must for anyone curious about the evolution of our number concept." In other words, it is another book I would recommend if you like math/physics/engineering history.Another excellent book by Nahin. Now, after Great history and math book. An Imaginary Tale is a must for anyone curious about the evolution of our number concept." Nahin well covers the conceptual difficulties associated with the square root of negative one, and how its occurrence in the algorithm for finding the real roots of a generalized cubic equation essentially forced the issue of finding the “meaning of i”. Why can't school math be presented like this?


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