## Love and Math: The Heart of Hidden Reality

I enjoyed the book, but would be hard pressed to recommend it since he does explain all the details that goes into the relevant math and the listener can get lost within the weeds of the math. I did not know this branch of mathematics and was able to follow the details, but sometimes it did get overwhelming.

Math is beautiful. Behind our current different branches of abstract math there exist an ultimate theory that ties each branch together. This book explains all of this by delving into the mathematical details and stepping the listener through many abstract math concepts.

The author tells an exciting story. The description of the fundamental particles of nature are said to be described by the "eight fold path". I've often wondered what that meant. The book starts by explaining what it means to be symmetrical and how we can transform objects into mathematically equivalent systems. This leads to Evariste Galois the greatest mathematician who you probably never have heard of. On the night before he died in a duel, he connected number theory to geometry by considering the relationship of certain groups (Galois Groups) with their fields and some symmetries in order to solve quintic equations (fifth degree polynomials). Once again, I had often wondered about what was so special about solving fifth degree polynomials. The book steps me through that.

The ultimate theory of math tries to show the correspondences between different diverse areas of abstract math and then the author ties this to QED and string theory. He'll even explain what SU3 means in the standard model by analogy with constructing SO3 spaces (standard 3 dimensional ordinate systems). He'll step you through the vector spaces, function theory, and metric spaces and the functions of the metric space (sheaves) that you'll need to understand what it all means.

He really does tie all the concepts together and explains them as he presents them. You'll understand why string theorist think there could be 10 to the 500 different possible universes and so on.

Just so that any reader of this review fully understands, this is a very difficult book, and should only be listened to by someone who has wondered about some of the following topics, the meaning of the "eight fold path", the SU3 construction, and why Galois is relevant to today's physics, tying of math branches and physics together, and other just as intriguing ideas. I had, and he answers these by getting in the weeds and never talking down to the listener, but I'm guessing the typical reader hasn't wondered these topics and this book will not be as entertaining to them and might be hard to follow.

P.S. A book like this really highlights while I like audible so much. If I had read the book instead of listening to it, it would have taken me eight hours per most pages because I would have had to understand everything before preceding, but by listening I have to not dwell on a page. Another thing, the author really missed a great opportunity by making the book too complex, because he has a great math story to tell and he could have made easier analogies and talked around the jargon better.

Math is beautiful. Behind our current different branches of abstract math there exist an ultimate theory that ties each branch together. This book explains all of this by delving into the mathematical details and stepping the listener through many abstract math concepts.

The author tells an exciting story. The description of the fundamental particles of nature are said to be described by the "eight fold path". I've often wondered what that meant. The book starts by explaining what it means to be symmetrical and how we can transform objects into mathematically equivalent systems. This leads to Evariste Galois the greatest mathematician who you probably never have heard of. On the night before he died in a duel, he connected number theory to geometry by considering the relationship of certain groups (Galois Groups) with their fields and some symmetries in order to solve quintic equations (fifth degree polynomials). Once again, I had often wondered about what was so special about solving fifth degree polynomials. The book steps me through that.

The ultimate theory of math tries to show the correspondences between different diverse areas of abstract math and then the author ties this to QED and string theory. He'll even explain what SU3 means in the standard model by analogy with constructing SO3 spaces (standard 3 dimensional ordinate systems). He'll step you through the vector spaces, function theory, and metric spaces and the functions of the metric space (sheaves) that you'll need to understand what it all means.

He really does tie all the concepts together and explains them as he presents them. You'll understand why string theorist think there could be 10 to the 500 different possible universes and so on.

Just so that any reader of this review fully understands, this is a very difficult book, and should only be listened to by someone who has wondered about some of the following topics, the meaning of the "eight fold path", the SU3 construction, and why Galois is relevant to today's physics, tying of math branches and physics together, and other just as intriguing ideas. I had, and he answers these by getting in the weeds and never talking down to the listener, but I'm guessing the typical reader hasn't wondered these topics and this book will not be as entertaining to them and might be hard to follow.

P.S. A book like this really highlights while I like audible so much. If I had read the book instead of listening to it, it would have taken me eight hours per most pages because I would have had to understand everything before preceding, but by listening I have to not dwell on a page. Another thing, the author really missed a great opportunity by making the book too complex, because he has a great math story to tell and he could have made easier analogies and talked around the jargon better.