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GUNTER, EDMUND (1581-1626)

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Originally appearing in Volume V12, Page 730 of the 1911 Encyclopedia Britannica.
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GUNTER, See also:EDMUND (1581-1626) , See also:English mathematician, of Welsh extraction, was See also:born in See also:Hertfordshire in 1581. He was educated at See also:Westminster school, and in 1599 was elected a student of See also:Christ See also:Church, See also:Oxford. He took orders, became a preacher in 1614, and in 1615 proceeded to the degree of See also:bachelor in divinity. See also:Mathematics, however, which had been his favourite study in youth, continued to engross his See also:attention, and on the 6th of See also:March 1619 he was appointed See also:professor of See also:astronomy in See also:Gresham See also:College, See also:London. This See also:post he held till his See also:death on the loth of See also:December 1626. With Gunter's name are associated several useful inventions, descriptions of which are given in his See also:treatises on the Sector, See also:Cross-See also:staff, See also:Bow, Quadrant and other See also:Instruments. He contrived his sector about the See also:year 16o6, and wrote a description of it in Latin, but it was more than sixteen years afterwards before he allowed the See also:book to appear in English. In 162o he published his See also:Canon triangulorum (see LOGARITHMS). There is See also:reason to believe that Gunter was the first to discover (in 1622 or 1625) that the magnetic See also:needle does not retain the same See also:declination in the same See also:place at all times. By See also:desire of See also:James I. he published in 1624 The Description and Use of His Majestie's Dials in See also:Whitehall See also:Garden, the only one of his See also:works which has not been reprinted. He introduced the words cosine and cotangent, and he suggested to See also:Henry See also:Briggs, his friend and colleague, the use of the arithmetical See also:complement (see See also:Brigg's Arithmetica Logarithmica, cap. xv.). His See also:practical inventions are briefly noticed below: Gunter's See also:Chain, the chain in See also:common use for See also:surveying, is 22 yds. See also:long and is divided into too links.

Its usefulness arises from its decimal or centesimal See also:

division, and the fact that 10 square chains make an See also:acre. Gunter's See also:Line, a logarithmic line, usually laid down upon scales, sectors, &c. It is also called the line of lines and the line of See also:numbers, being only the logarithms graduated upon a ruler, which therefore serves to solve problems instrumentally in the same manner as logarithms do arithmetically. Gunter's Quadrant, an See also:instrument made of See also:wood, See also:brass or other substance, containing a See also:kind of stereographic See also:projection of the See also:sphere on the See also:plane of the equinoctial, the See also:eye being supposed to be placed in one of the poles, so that the tropic, See also:ecliptic, and See also:horizon See also:form the arcs of circles, but the See also:hour circles are other curves, See also:drawn by means of several altitudes of the See also:sun for some particular See also:latitude every year. This instrument is used to find the hour of the See also:day, the sun's See also:azimuth, &c., and other common problems of the sphere or globe, and also to take the See also:altitude of an See also:object in degrees. Gunter's See also:Scale (generally called by See also:seamen the Gunter) is a large plane scale, usually 2 ft. long by about 12 in. broad, and engraved with various lines of numbers. On one See also:side are placed the natural lines (as the line of chords, the line of sines, tangents, rhumbs, &c.), and on the other side the corresponding artificial or logarithmic ones. By means of this instrument questions in See also:navigation, See also:trigonometry, &c., are solved with the aid of a pair of compasses.

End of Article: GUNTER, EDMUND (1581-1626)

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