British Standard Whitworth

British Standard Whitworth (BSW) is an imperial-unit-based screw thread standard.

History

The Whitworth thread was the world's first national screw thread standard,[1] devised and specified by Joseph Whitworth in 1841. Until then, the only standardization was what little had been done by individual people and companies, with some companies' in-house standards spreading a bit within their industries. Whitworth's new standard specified a 55° thread angle and a thread depth of 0.640327p and a radius of 0.137329p, where p is the pitch. The thread pitch increases with diameter in steps specified on a chart.

The Whitworth thread system was later to be adopted as a British Standard to become British Standard Whitworth (BSW). An example of the use of the Whitworth thread are the Royal Navy's Crimean War gunboats. These are the first instance of mass-production techniques being applied to marine engineering, as the following quotation from the obituary from The Times of 24 January 1887 for Sir Joseph Whitworth (1803–1887) shows:

The Crimean War began, and Sir Charles Napier demanded of the Admiralty 120 gunboats, each with engines of 60 horsepower, for the campaign of 1855 in the Baltic. There were just ninety days in which to meet this requisition, and, short as the time was, the building of the gunboats presented no difficulty. It was otherwise however with the engines, and the Admiralty were in despair. Suddenly, by a flash of the mechanical genius which was inherent in him, the late Mr John Penn solved the difficulty, and solved it quite easily. He had a pair of engines on hand of the exact size. He took them to pieces and he distributed the parts among the best machine shops in the country, telling each to make ninety sets exactly in all respects to the sample. The orders were executed with unfailing regularity, and he actually completed ninety sets of engines of 60 horsepower in ninety days – a feat which made the great Continental Powers stare with wonder, and which was possible only because the Whitworth standards of measurement and of accuracy and finish were by that time thoroughly recognised and established throughout the country.

An original example of the gunboat type engine was raised from the wreck of the SS Xantho by the Western Australian Museum. On disassembly, all its threads were shown to be of the Whitworth type.[2]

With the adoption of BSW by British railway lines, many of which had previously used their own standard both for threads and for bolt head and nut profiles, and improving manufacturing techniques, it came to dominate British manufacturing.

In the US, BSW was replaced when steel bolts replaced iron, but was still being used for some aluminium parts as late as the 1960s and 1970s when metric-based standards replaced the Imperial ones.

American Unified Coarse was originally based on almost the same Imperial fractions. The Unified thread angle is 60° and has flattened crests (Whitworth crests are rounded). From 14 in up to 1 12 in, thread pitch is the same in both systems except that the thread pitch for the 12 in bolt is 12 threads per inch (tpi) in BSW versus 13 tpi in the UNC.

Thread form

Whitworth thread form

The form of a Whitworth thread is based on a fundamental triangle with an angle of 55° at each peak and valley. The sides are at a flank angle of Θ = 27.5° perpendicular to the axis. Thus, if the thread pitch is p, the height of the fundamental triangle is H = p/(2tanΘ) = 0.96049106p. However, the top and bottom 16 of each of these triangles is cut off, so the actual depth of thread (the difference between major and minor diameters) is 23 of that value, or h = p/(3tanΘ) = 0.64032738p. The peaks are further reduced by rounding them with a 2×(90° − Θ) = 180° − 55° = 125° circular arc. This arc has a height of e = HsinΘ/6 = 0.073917569p (leaving a straight flank depth of h − 2e = 0.49249224p) and a radius of r = e/(1 − sinΘ) = 0.13732908p.

Whitworth thread sizes[3][4][5]
Major
diameter
Thread
density
Thread
pitch
Minor
diameter
75% tap
drill size
(in)(mm) (in−1)(mm) (in)(mm) (in)(mm)
116 1.588 600.423 0.0412 1.046 #561.2
332 2.381 480.529 0.0671 1.704 #491.9
18 3.175 400.635 0.0930 2.362 #392.6
532 3.969 320.794 0.1162 2.951 #303.2
316 4.763 241.058 0.1341 3.406 #263.7
732 5.556 241.058 0.1654 4.201 #164.5
14 6.350 201.270 0.1860 4.724 #95.1
516 7.938 181.411 0.2414 6.132 F6.6
38 9.525 161.588 0.2950 7.493 5168.0
716 11.113 141.814 0.3460 8.788 U9.4
12 12.700 122.117 0.3933 9.990 276410.7
916 14.288 122.117 0.4558 11.577 316412.3
58 15.875 112.309 0.5086 12.918 173213.7
1116 17.463 112.309 0.5711 14.506 193215.2
34 19.050 102.540 0.6219 15.796 213216.6
1316 20.638 102.540 0.6844 17.384 233218.2
78 22.225 92.822 0.7327 18.611 496419.5
1516 23.813 92.822 0.7952 20.198 536421.1
1 25.400 83.175 0.8399 21.333 7822.3
1 18 28.575 73.629 0.9420 23.927 636425.1
1 14 31.750 73.629 1.0670 27.102 1 76428.3
1 38 34.925 64.233 1.1616 29.505 1 73230.9
1 12 38.100 64.233 1.2866 32.680 1 51634.0
1 58 41.275 55.080 1.3689 34.770 1 71636.4
1 34 44.450 55.080 1.4939 37.945 1 91639.6
1 78 47.625 4 125.644 1.5904 40.396 1 5842.2
2 50.800 4 125.644 1.7154 43.571 1 3445.4
2 18 53.975 4 125.644 1.8404 46.746 1 7848.6
2 14 57.150 46.350 1.9298 49.017 251.1
2 38 60.325 46.350 2.0548 52.192 2 1854.2
2 12 63.500 46.350 2.1798 55.367 2 1457.4
2 58 66.675 46.350 2.3048 58.542 2 3860.6
2 34 69.850 3 127.257 2.3841 60.556 2 1262.9
2 78 73.025 3 127.257 2.5091 63.731 2 5866.1
3 76.200 3 127.257 2.6341 66.906 2 3469.2
3 14 82.550 3 147.815 2.8560 72.542 375.0
3 12 88.900 3 147.815 3.1060 78.892 3 1481.4
3 34 95.250 38.467 3.3231 84.407 3 3887.1
4 101.600 38.467 3.5731 90.757 3 5893.5
4 14 107.950 2 788.835 3.8046 96.637 3 7899.5
4 12 114.300 2 788.835 4.0546 102.987 4 18105.8
4 34 120.650 2 349.236 4.2843 108.821 4 38111.8
5 127.000 2 349.236 4.5343 115.171 4 58118.1
5 14 133.350 2 589.676 4.7621 120.957 4 78124.1
5 12 139.700 2 589.676 5.0121 127.307 5 18130.4
5 34 146.050 2 1210.160 5.2377 133.038 5 38136.3
6 152.400 2 1210.160 5.4877 139.388 5 58142.6


Spanner size

To simplify matters, the term hexagon is used in this section to denote either bolt head or nut.

Whitworth and BSF spanner markings refer to the bolt diameter, rather than the distance across the flats of the hexagon (A/F) as in other standards. Confusion can arise because each Whitworth hexagon was originally one size larger than that of the corresponding BSF fastener. This leads to instances where for example, a spanner marked 716 BSF is the same size as one marked 38 W. In both cases the spanner jaw width of 0.710 in, the width across the hexagon flat, is the same.

Certain branches of industry used Whitworth fasteners with a smaller hexagon (identical to BSF of the same bolt diameter) under the designation "AutoWhit" or Auto-Whit [6] and this series was formalised by the British Engineering Standards Association in 1929 as standard No. 193, with the 'original' series being No. 190 and the BSF series No. 191.[7]

During World War II the smaller size hexagon was adopted more widely to save metal[8] and this usage persisted thereafter. Thus it is today common to encounter a Whitworth hexagon which does not fit the nominally correct spanner and following the previous example, a more modern spanner may be marked 716 BS to indicate that they have a jaw size of 0.710 in and designed to take either the (later) 716 BSW or 716 BSF hexagon.[9][10][11]

Whitworth fasteners with the larger hexagons to BS 190 are now often colloquially referred to as 'pre-war' size, even though that is not strictly correct.

Comparison with other standards

Hex head sizes
Size BS 190 BS 1083 DIN
(in) (in)(mm) (in)(mm) (mm)
18 0.338 8.6
316 0.445 11.3
14 0.525 13.3 0.445 11.3 11
516 0.600 15.2 0.525 13.3 14
38 0.710 18.0 0.600 15.2 17
716 0.820 20.8 0.710 18.0 19
12 0.920 23.4 0.820 20.8 22
916 1.010 25.7 0.920 23.4
58 1.100 27.9 1.010 25.7 27
34 1.300 33.0 1.200 30.5 32
78 1.480 37.6 1.300 33.0 36
1 1.670 42.4 1.480 37.6 41
1 18 1.860 47.2 1.670 42.4
1 14 2.050 52.1 1.860 47.2
1 12 2.410 61.2 2.220 56.4
1 34 2.760 70.1 2.580 65.5
2 3.150 80.0 2.760 70.1
Two spanners, both nominal size 58 in, with a diagram superimposed to show the logic that allows them both to be nominal size 58 in when their actual sizes are clearly different (across-flats distance vs screw diameter). The across-flats definition is the common standard today, and has been for many decades. The larger spanner in this photo is from the 1920s or earlier. Its face was polished to allow the size stamp to show well in the photograph. This example is American, but it illustrates the way that spanners for Whitworth fasteners were typically labelled.

The British Standard Fine (BSF) standard has the same thread angle as the BSW, but has a finer thread pitch and smaller thread depth. This is more like the modern "mechanical" screw and was used for fine machinery and for steel bolts.

The British Standard Cycle (BSC) standard which replaced the Cycle Engineers' Institute (CEI) standard was used on British bicycles and motorcycles. It uses a thread angle of 60° compared to the Whitworth 55° and very fine thread pitches.

The British Association screw thread (BA) standard is sometimes classed with the Whitworth standard fasteners because it is often found in the same machinery as the Whitworth standard. However it is actually a metric based standard that uses a 47.5° thread angle and has its own set of head sizes. BA threads have diameters of 6 mm (0BA) and smaller, and were and still are particularly used in precision machinery.

The Whitworth 55° angle remains commonly used today worldwide in form of the 15 British standard pipe threads defined in ISO 7, which are commonly used in water supply, cooling, pneumatics, and hydraulic systems. These threads are designated by a number between 1/16 and 6 that originates from the nominal internal diameter (i/d) in inches of a steel pipe for which these threads were designed. These pipe thread designations do not refer to any thread diameter.

Other threads that used the Whitworth 55° angle include Brass Threads, British Standard Conduit (BSCon), Model Engineers (ME), and British Standard Copper (BSCopper).

Current usage

The standard tripod mount on all SLR cameras and, where fitted, on compact cameras, and therefore on all tripods and monopods, is 1/4 Inch Whitworth. Larger format cameras use 5/16 inch Whitworth with tripod adaptors from 1/4 inch Whitworth if necessary.

The widely used (except in the US) British Standard Pipe thread, as defined by the ISO 228 standard (formerly BS-2779), uses Whitworth standard thread form. Even in the United States, personal computer liquid cooling components use the G14 thread from this series.

The Leica Thread-Mount used on rangefinder cameras and on many enlarging lenses is 1 1732 in by 26 turns-per-inch Whitworth, an artifact of this having been developed by a German company specializing in microscopes and thus equipped with tooling capable of handling threads in inches and in Whitworth.

The 532 in Whitworth threads have been the standard Meccano thread for many years and it is still the thread in use by the French Meccano Company.

Stage lighting suspension bolts are most commonly 38 in and 12 in BSW. Companies that initially converted to metric threads have converted back, after complaints that the finer metric threads increased the time and difficulty of setup, which often takes place at the top of a ladder or scaffold.

Fixings for garden gates traditionally used Whitworth carriage bolts, and these are still the standard supplied in UK and Australia.

Historical misuse

British Morris and MG engines from 1923 to 1955 were built using metric threads but with bolt heads and nuts dimensioned for Whitworth spanners and sockets.[12] In 1919 Morris Motors took over the French Hotchkiss engine works which had moved to Coventry during the First World War. The Hotchkiss machine tools were of metric thread but metric spanners were not readily available in Britain at the time, so fasteners were made with metric thread but Whitworth heads. [13]

In the 2011 movie Cars 2 by Disney / Pixar, the vital clue to the discovery of the villain, Sir Miles Axlerod, is that he uses Whitworth bolts. Although Axlerod does not precisely resemble any real car (whereas numerous other characters are closely modelled on real cars), he seems most closely to match the original Range Rover Classic. In reality, early model Range Rovers used parts with imperial dimensions, although the photograph of the villain's engine is virtually identical to the later 3.5 litre single plenum Rover V8 (A design purchased from GM's Buick).

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See also

Other thread standards:

References

  1. Gilbert, K. R., & Galloway, D. F., 1978, "Machine Tools". In C. Singer, et al., (Eds.), 'A history of technology. Oxford, Clarendon Press & Lee, S. (Ed.), 1900, Dictionary of national biography, Vol LXI. Smith Elder, London
  2. McCarthy, M., and Garcia, R., 2004, "Screw Threads on the SS Xantho: A Case of Standardisation in 19th Century Britain". The International Journal of Nautical Archaeology, 33. (1): 54–66.
  3. Joseph Whitworth, 1841, A Paper on an Uniform System of Screw Threads
  4. Joseph Whitworth, 1857, A Paper on Standard Decimal Measures of Length
  5. British Standards Institution. Parallel screw threads of Whitworth form – Requirements. ISBN 978-0-580-57923-3. BS 84:2007.
  6. Machinery's Screw Thread Book. 11th Edition 1941
  7. Commercial Motor Magazine, 2 April 1929
  8. WAR EMERGENCY STANDARD SPECIFICATION FOR BLACK BOLTS AND NUTS. B.S. 916–1940.
  9. Whitworth / BSF Hex Sizes, Old & New Standards Archived 17 May 2008 at the Wayback Machine
  10. Whitworth / BSF to AF (SAE) and metric sizes
  11. Additional information and spanner jaw size table
  12. Wood, J. (1977) (50 m)˜ The restoration and preservation of vintage & classic cars", Yeovil : Haynes, ISBN 0-85429-186-5
  13. Harvey, Chris (1977) (50 m)˜ The Immortal T Series, Oxford Illustrated Press, ISBN 0-902280-46-5

Bibliography

  • Oberg, E., Jones, F.D., Hussain, M., McCauley, C.J., Ryffel, H.H. and Heald, R.M. (2008) Machinery's handbook : a reference book for the mechanical engineer, designer, manufacturing engineer, draftsman, toolmaker, and machinist, 28th Ed., New York : Industrial Press, ISBN 978-0-8311-2800-5, p. 1858–1860
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