Free Download The Annotated Flatland: A Romance of Many Dimensions
Free Download The Annotated Flatland: A Romance of Many Dimensions
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The Annotated Flatland: A Romance of Many Dimensions
Free Download The Annotated Flatland: A Romance of Many Dimensions
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About the Author
Edwin A. Abbott was born in London on December 20, 1838. Educated in St. John's College in Cambridge, he was ordained in 1862 and three years later was appointed headmaster of the City of London School, where he served until 1889. Abbott wrote over fifty books, most of them scholarly works. He died in Hampstead on October 12, 1926.Ian Stewart is Professor of Mathematics at the University of Warwick and Director of its Mathematics Awareness Centre. His many books include Why Beauty Is Truth, Nature's Numbers, Does God Play Dice?, and Letters to a Young Mathematician. He lives in Warwick, England.
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Product details
Paperback: 272 pages
Publisher: Basic Books; Reprint edition (July 22, 2008)
Language: English
ISBN-10: 9780465011230
ISBN-13: 978-0465011230
ASIN: 0465011233
Product Dimensions:
7.4 x 1 x 9.2 inches
Shipping Weight: 1.1 pounds (View shipping rates and policies)
Average Customer Review:
4.3 out of 5 stars
32 customer reviews
Amazon Best Sellers Rank:
#300,135 in Books (See Top 100 in Books)
Although I have many beautifully designed "annotated" editions of classic literature, I often find to annotations to be primarily a distraction, and I am very selective about which ones I read. In this affordably priced annotated Flatland, however, the annotations add a whole new dimension (sorry) to the experience of this short book that has fascinated me since I was in school, decades ago. For those already familiar with the book, I recommend reading each chapter uninterrupted, then going back and reading all of the annotations before moving on to the next chapter. The annotations are fascinating and really help to put Flatland in the context of the intellectual discussions of the time in which it was written.
My favorite book. It affected my entire philosophy of life. I am not sure if anyone else got the same message that I did. But, I believe that we as 3D beings can be taken to a world where there is another variable that we see as a constant. Just as A square cannot see height as a variable, we cannot see time being variable. To us, it passes at a constant rate of one second per second, one minute per minute (unless you approach the speed of light, but that's a different circumstance.) Perhaps when we are free of our 3D confines (when we die) we can exist in the fourth dimension where time is variable. It makes perfect sense to me.
I love this addition. I agree with the reviewer that it is best to read just the text completely during the first read,to capture the story as it was first intended. Then go back and soak up all the great mathematical ,historical and philosophical insights the annotations provide. It will expand your imagination,no matter where land on the educational spectrum! Still can't believe I had not heard of it before. Jon Haidt mentioned it as one of his favorites in thebook "The Happiness Hypothesis".
Flatland is a novel originally published in 1884 by Edwin A. Abbott. It is told from the point of view of A. Square, that four-sided resident of the titular country. The first part of the book consists of a description of what it is like to live in a two-dimensional world. The second part concerns A. Square's encounter with a sphere and his subsequent "visions" of pointland, lineland and spaceland.The purpose of this novel is two-fold: to introduce the casual reader into the concepts of multi-dimensional spaces (i.e. what will become the concept of four dimensional space-time) and to provide social commentary on Victorian society. I cannot comment much on what he achieves in terms of opening the eyes of the Victorian reader to the ills of that society; however, I find his ability to illuminate the concepts of dimensionality extra-ordinary. As a math and physics teacher, I am always looking for ways to open my students' minds to visualizing what they are doing. Even after well over 100 years, few people have approached Abbott's clarity in helping people visualize the difference between different dimensions. One of the best examples: a square only "looks" like a square to someone who can see in three dimensions. A square itself, trapped in a plane, would see another square (or, indeed, any figure) only as a line. This leads to intriguing thoughts on what creatures who live in higher dimensions than our own see as they look at us.Of course, the story of Flatland alone is wonderful but Stewart's annotation and commentary take the book to another level. On nearly every page, Stewart offers insight and background into the text. Unable to resist the pun: he added another dimension to the book. Having read Flatland many years ago and enjoyed it, I felt I understood the book much better this time around with Stewart's help. Anyone with an interest in math and physics should not pass up the opportunity to read this edition of Flatland.
With the Alice in Wonderland books, the late 1800s seem to have been the time for really creative mathemetical writing.Although not as frequently read, Flatland, the Edwin Abbott Abbott story of a little square coming to understanding that higher dimensions do indeed exist outside his world is a delightful read. For those seeking to understand what life is like in other dimensions, Flatland is very comprehensible with clear writing and simple, easy to understand illustrations that help drive home Abbott's points.Originally written with many sly references to the then existing state of British culture, Abbott's invitation to try and understand higher dimensions was also an invitation to society of his time to try to re think its views on a myriad of issues...including its openness to women in education.In this way, Abbott converted viewing higher dimensions into both a mathematical and social challenge...points Stewart was sensitive to in his annotations and his own homage, Flatterland.Although other editions of this work exist, the annotated Flatland is the one to buy both because of its faithful reproduction of the original and its thought provoking and helpful footnotes that give the work broader meaning.
The core story of Flatland is certainly starting to show signs of its age, but Ian Stewart does a phenomenal job of reviving the relevance of Flatland and it's inhabitants. Stewart does an excellent job of providing both historical context as well as discussing how Abbott's ideas foreshadowed, predicted, or influenced modern mathematical developments. The mathematics and analogy Abbott and Stewart use are equally useful to the mathematically inept and the mathematically adept. Entertaining and educational.
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