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The 85 Ways to Tie a Tie: The Science and Aesthetics of Tie Knots, by Thomas Fink, Yong Mao
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Two physicists prove that there are not just four ways to tie a tie, but a further 81. Tie Knots unravels the history of ties, the story of the discovery of the new knots and some very elegant mathematics in action. If Einstein had been left alone in Tie Rack for long enough perhaps he would have worked it out : why do people tie their ties in only 4 ways? And how many other possibilities are there? Two Cambridge University physicists, research fellows working from the Cavendish laboratories, have discovered via a recherche branch of mathematics - knot theory - that although only four knots are traditionally used in tying neck ties another 81 exist. This is the story of their discovery, of the history of neck ties and of the equations that express whether a tie is handsome or not. Of the 81 new knots, 6 are practical and elegant. We now have somewhere else to go after the Pratt, the Four-in-Hand, the Full and Half Windsor. Sartorial stylishness is wrapped effortlessly around popular mathematics. A concept developed to describe the movement of gas molecules - the notion of persistent walks around a triangular lattice - also describes the options for tie tying. Pure maths becomes pure fashion in a delightfully designed little package from Fourth Estate.
- Sales Rank: #578842 in Books
- Published on: 2001-11-05
- Original language: English
- Number of items: 1
- Binding: Paperback
- 144 pages
From Scientific American
New ways of tying a necktie appear rarely. Some 50 years passed between the introduction of the Windsor knot and the arrival of the Pratt knot in 1989. "Rather than wait another half-century for the next knot," Fink and Mao write, "we considered a more formal approach." And so they present 85 tie-tying techniques, each one shown in a drawing with instructions on how to achieve the desired result. They also offer a brief history of neckwear and photographs of famous figures wearing ties, among them Fred Astaire in a four-in-hand, Frank Sinatra in a Windsor knot and the Duke of Windsor not wearing a Windsor. But, being research physicists at the University of Cambridge, the authors are interested in more than sartorial versatility. They deal also with knot theory and topology. For the reader who wishes to probe tie-tying that deeply, they represent "knot sequences as random walks on a triangular lattice."
EDITORS OF SCIENTIFIC AMERICAN
Review
"In an elegant world, an irreproachable tie knot is an essential part of one's toilette; it does not matter whether the knot is simple or complicated, because the art is what counts. There are some knots which seem casual in appearance, but which have taken considerable labour before the mirror, and many a stamped foot, many an exclamation of impatience."
-- Doctor A. Debray Hygiene Vestimentaire, 1857
From the Inside Flap
Until 1900 there was only one. In the 1930s, Edward, the Prince of Wales, became the unwitting embodiment of two more, even though he in fact wore neither. It was not until 1989 that a fourth became popular. Throughout the 150-year his-tory of the modern tie, only four tie knots have been recognized. That is, until now.
In this history of and guide to tie wearing, Thomas Fink and Yong Mao trace the peculiar evolution of the knotted neckcloth from the seventeenth century to its modern form. These two Cambridge physicists applied a model more often used to describe atomic motion to the twists and turns of this central item of men's dress. They discovered eighty-five ways to tie a tie, thirteen of which survived their aesthetic test, and earned their recommendation. The result is a rich blend of history, science, fashion, and practicality that will become the must-have accessory for all well-dressed men.
Wonderfully illustrated and wittily written, this little classic of sartorial elegance will charm and inform in equal measure.
Most helpful customer reviews
36 of 36 people found the following review helpful.
Not Just Knots
By Rob Hardy
When I started my current job, I checked to see if I would have to wear a tie. I do not like ties, but I did like _The 85 Ways to Tie a Tie_ (Broadway Books) by Thomas Fink and Yong Mao. There are indeed eighty-five ways to tie a tie, and they prove it, and they show them all. If you wear a tie, or know someone who does, and especially someone who does under protest, this is a useful and entertaining little book.
But how does anyone prove that there are eighty-five ways to tie a tie? Well, the genial authors explain: "Tie knots, we realized, are equivalent to persistent random walks on a triangular lattice." If that explanation strikes you as less than useful, you can turn to the appendix at the back of the book, where you will find the random walk explanation proved by means of equations with symbols and superscripts which I cannot reproduce here. Comes the explanation: "Our day job as theoretical physicists might have had something to do with it." It does not take a mathematician to enjoy this book, however. What the authors have done is to examine all the variations of how to tie a standard tie. This means that one leaves the little end alone and makes the big end travel around to form the knot. Having crossed the little end, the big end can go to the left of it, or right, or to the center (where the neck of the wearer is). That is three possible moves, and within each of the three fields, the big end may either go in toward the wearer or out away from the wearer, for a total of six moves in all, not counting the final move, which is always to pull the big end down through the knot to its final resting place. Each knot can thus be specified with permutations of six simple moves. The simplest is the three-move variety called the "Oriental," the most complex is the nine-move memory-breaker known as the "Balthus." Windsor, half-Windsor, four-in-hand, and all the others are shown and instructions given. The authors have also noted the methods which might help make a more impressive knot in a lightweight tie, or in a tie that has grown limp with use, and various other suggestions. There is art here as well as science.
This is a unique blend of mathematics, sartorial history, and fashion instruction, wittily presented and attractively illustrated. If we have to have ties, we might as well let them teach us something.
0 of 0 people found the following review helpful.
Five Stars
By BoomBoom
totally fun read..love giving as gifts to young men
0 of 0 people found the following review helpful.
I was able to buy it from Abebooks!
By James N. Patterson
I bought a copy for my nephew and its a great book! I was finally able to buy one for myself from Abebooks in excellent condition for $18 including shipping. I wish someone would reprint it!
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