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The Ashley Book of Knots is an encyclopedia of knots written and illustrated by the American sailor and artist Clifford W. Ashley. First published in 1944, it was the culmination of over 11 years of work. The book contains 3,857 numbered entries and approximately 7,000 illustrations. [1]
John Archambault is an American children's book author, poet, story teller, and musician. He is known best for his best selling children's book Chicka Chicka Boom Boom (1989). Among his most recognizable children's books are Knots on a Counting Rope, Barn Dance, Boom Chicka Rock, Here Are My Hands, and The Birth of a Whale.
Ashley Book of Knots. Ashley is perhaps most famous for The Ashley Book of Knots (1944), an encyclopedic reference manual with directions and descriptions for and illustrations of 3,857 knots. [1] He was the first author to publish several knots, including what are now called Ashley's stopper knot and Ashley's bend.
Ashley's bend is a knot used to securely join the ends of two ropes together. It is similar to several related bend knots which consist of two interlocking overhand knots, and in particular the alpine butterfly bend. [1]
The sheet bend (also known as weaver's knot and weaver's hitch) is a bend knot.It is practical for joining lines of different diameter or rigidity. It is quick and easy to tie, and is considered so essential it is the first knot given in the Ashley Book of Knots. [1]
In 2013, her book "A Tangle of Knots" was long listed for the National book award. [5] It was also chosen as one of the best children books of 2013 on Amazon. [6] In 2015, her book "Lost in the Sun" was chosen as one of the best books of 2015 by Amazon. [7] Graff also writes for teens under the pen name of Isla Neal. [8]
The load-bearing face of an Ashley's stopper knot. This particular example was tied in an unusual manner, with what would normally be considered the "standing part" very short, to fully expose the knot's Trefoil-like face.
The Ashley Book of Knots states that it is "distinctly inferior" to the standard bowline [1] because of its similarity to the left-hand sheet bend. [3] Various tests of the different versions' strengths show little difference; [4] conjecture about either knot's vulnerability to some failure remain pretty much only that – conjectures.
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