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" In the polyconic system of map projection every parallel of latitude appears on the map as the developed circumference of the base of a right cone tangent to the spheroid along that parallel. Thus the parallel EF (Fio. 2) will appear in projection as... "
Formulas and Tables to Facilitate the Construction and Use of Maps - Page 13
de Robert Simpson Woodward - 1889 - 124 pages
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Bulletin - United States Geological Survey, Numéros 47 à 54

Geological Survey (U.S.) - 1889
...map projection every parallel of latitude appears f D the map as the developed circumference (.•{ the base of a right cone tangent to the spheroid along that parallel. Thus the parallel EF (FiG. 2) will appear in projection as the arc of a circle EOF (Fio. 3) whose radius...
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Smithsonian Miscellaneous Collections, Volume 35

Smithsonian Institution - 1897 - 280 pages
...system of map projection every parallel of latitude appears on the map as the developed circumference of the base of a right cone tangent to the spheroid along that parallel. Thus the parallel EF (Fio. 2) will appear in projection as the arc of a circle EOF (Fie. 3) whose radius...
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Nautical Charts

George Rockwell Putnam - 1908 - 162 pages
...If successive tangent cones be used and each parallel of latitude be developed as the circumference of the base of a right cone tangent to the spheroid along that parallel, the result is the polyconic projection, which has been used for field sheets and for the large scale...
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Training Regulations: TR.

United States. War Department
...as the polyconic projection. On the polyconic projection each parallel of latitude is the developed base of a right cone tangent to the spheroid along that parallel of latitude. Each parallel, therefore, is a circle whose radius is an element of its tangent cone and...
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