Reever Knot

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Reever Knot
Reever Bend Side1.jpg
Category Bend
RelatedVice Versa Bend, Simple Simon Over, Simple Simon Under, Double Harness Bend
Releasing Non-jamming

The Reever Knot is a secure bend for joining two ropes. An important attribute of the knot is that each line going in and out of the knot is clamped at two points within the knot. For this reason it is considered secure and resistant to being shaken loose when subject to intermittent loads. [1]

Contents

The Reever Knot and the Vice Versa Bend

The Reever Knot is close related to the Vice Versa Bend. They only differ in the selection of which lines are used as the standing and working ends of the knot.

Reever Bend Standing Working Ends.jpg

Given the structure of the knot there are three possible combinations one can use for the standing and working ends of the knot. The standing parts can be A-A, A-B, or B-B. The Reever knot results when the standing ends are selected as A-A. [2] Selecting the standing ends as A-B results in the Vice Versa Bend. [3]

All forms of the knot are considered reliable and secure but it is suggested that the Reever Knot is the better version because the arrangement of standing and working ends in the Vice Versa Bend is not strictly symmetric. [1]

History

The Reever Knot appears in an article by C E I Wright and J E Magowan in volume 40 of the Alpine Journal in 1928 as a knot that is recommended for joining two ropes. [2]

The Vice Versa Bend appears in The Alternative Knot Book by Harry Asher (1989). In the introduction to his 'New System of Knots' he presents a sequence of three new knots, the Simple Simon Over, the Simple Simon Under, and the Vice Versa Bend. The three knots form a developmental sequence that were inspired by aspects of the Sheet bend. [3]

In his 1995 book, Symmetric Bends: How to Join Two Lengths of Cord, Miles presents a knot theoretic analysis of 60 symmetric bends. The Vice Versa Bend appears as number 19 in this sequence. Miles attributes the knot to Asher and describes it as a 'pure lanyard bend' in which "two ends of equal status emerge from the knot in each of two opposite directions". [4]

Budworth, a founding member of the International Guild of Knot Tyers, includes the Vice Versa Bend in his 2000 book The Book of Practical Knots. He also attributes the knot to Asher. [5]

The relationship between the Reever Knot and the Vice Versa Bend was first pointed out by Clements In his 2004 article "The Vice Versa Bend and the Reever Knot". [1] His analysis of the symmetry of the two forms of the knot led him to suggest that the Reever Knot, being completely symmetric, is the better version of the knot. He concludes that the Reever knot is a secure bend that is compact and streamlined in form, and that it deserves to be more widely known and used.

Tying sequence

Use

The knot provides a compact, streamlined and decorative way of joining two ropes. However its primary attribute is that it is resistant against working loose when subject to intermittent loads. [1] The security of the knot arises from the fact that at step 3 in the tying sequence the knot is a Double Harness Bend (ABoK #1420). The additional step of passing the ends through the outer loops to complete the knot results in each line entering and exiting the knot being clamped at two points within the knot.

See also

Related Research Articles

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<span class="mw-page-title-main">Butterfly loop</span> Knot used to form a fixed loop in the middle of a rope

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<span class="mw-page-title-main">Constrictor knot</span> Binding hitch knot

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<span class="mw-page-title-main">Bend (knot)</span> Type of knot used to join two lengths of rope

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<span class="mw-page-title-main">Butterfly bend</span> Knot to join the ends of two ropes together

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<span class="mw-page-title-main">Zeppelin bend</span> Bend knot

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<span class="mw-page-title-main">Grief knot</span> Combined features of granny and thief

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<span class="mw-page-title-main">Carrick bend</span> Type of knot

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<span class="mw-page-title-main">Sheet bend</span> Type of knot

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<span class="mw-page-title-main">Becket hitch</span> Type of knot

A becket hitch, including the double becket or figure-of-eight becket hitch, is any hitch that is made on an eye loop, i.e. on a becket. A becket hitch has the same structure as the sheet bend, which joins, or "bends", the ends of two ropes together. The becket hitch, in contrast, fixes a rope to a closed eye or hook. In this instance, a becket means the eye or hook of a pulley block, an eye in the end of a rope, or a rope handle on a sailor's sea chest.

<span class="mw-page-title-main">Ashley's bend</span> Type of knot

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<span class="mw-page-title-main">Simple Simon under</span> Knot used to join two ropes

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<span class="mw-page-title-main">Reef knot</span> Common binding knot

The reef knot, or square knot, is an ancient and simple binding knot used to secure a rope or line around an object. It is sometimes also referred to as a Hercules knot. The knot is formed by tying a left-handed overhand knot between two ends, instead of around one end, and then a right-handed overhand knot via the same procedure, or vice versa. A common mnemonic for this procedure is "right over left; left over right", which is often appended with the rhyming suffix "... makes a knot both tidy and tight". Two consecutive overhands tied as described above of the same handedness will make a granny knot. The working ends of the reef knot must emerge both at the top or both at the bottom, otherwise a thief knot results.

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<span class="mw-page-title-main">Lapp knot</span> Knot

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<span class="mw-page-title-main">Simple Simon over</span> Knot used to join two ropes

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References

  1. 1 2 3 4 Clements, Dick (December 2004). "The Vice Versa Bend and the Reever Knot". Knotting Matters, the Journal of the International Guild of Knot Tyers (85): 10–12.
  2. 1 2 Wright, C E I; Magowan, J E (1928). "Knots for Climbers". The Alpine Journal. 40: 120–141.
  3. 1 2 Asher, Harry (1989). The Alternative Knot Book. Sheridan House. ISBN   0911378952.
  4. Miles, Roger (1995). Symmetric Bends: How to Join Two Lengths of Cord. World Scientific. ISBN   978-981-02-2194-2.
  5. Budworth, Geoffrey (2000). The Book of Practical Knots. Adlard Coles Nautical. ISBN   9780713654561.