polygonometryn.

Brit.

/ˌpɒlɪɡəˈnɒmᵻtri/,

/pəˌlɪɡəˈnɒmᵻtri/, U.S.

/ˌpɑlɪɡəˈnɑmətri/,

/pəˌlɪɡəˈnɑmətri/

Origin: Formed within English, by compounding; modelled on a French lexical item. Etymons: polygon n., -o- connective, -metry comb. form.

Etymology: < polygon n. + -o- connective + -metry comb. form, after French polygonométrie ( S. A. J. L'Huilier Polygonométrie, ou de la mesure des figures rectilignes (1789), the work reviewed in the source cited in quot. 1791 at main sense), itself after French trigonométrie trigonometry n.

Mathematics. Now rare.

The branch of mathematics that deals with the measurement and properties of polygons in the way that trigonometry deals with those of triangles.

ΘΚΠ

the world > relative properties > number > geometry > [noun] > branches of

planimetrya1393

conic?a1560

helicosophy1570

stereometry1570

spheric1660

planometry1669

mensuration1704

polygonometry1791

analytical geometry1802

isoperimetry1811

analytic geometry1817

algebraic geometry1821

coordinate geometry1837

non-Euclidean geometry1872

differential geometry1877

pangeometry1878

projective geometry1878

metageometry1890

Riemann geometry1895

variable geometry1957

1791 New Ann. Reg. 1790 Foreign Lit. 282/1 He [sc. Simon Lhuilier]..establishes several theorems..as bases to polygonometry, the utility [of] which, as rendered independent of trigonometry, he clearly shows.

1811 C. Hutton Course Math. III. 148 The theorems and problems in Polygonometry bear an intimate connection and close analogy to those in plane trigonometry.

1870 J. W. Hoyt Rep. Educ. ix. 219 Second course. Political arithmetic; plane polygonometry; practical geometry; [etc.].

1967 Proc. Royal Soc. A. 296 249 Differential formulae of spherical polygonometry.

1994 Polish-Amer. Jrnl. (Nexis) 1 Sept. 1 He [sc. Tadeus Banachewicz] introduced a general formula for spherical polygonometry from which are derived all other formulas of spherical trigonometry.

Derivatives

poˌlygonoˈmetric adj. rare

ΘΚΠ

the world > relative properties > number > geometry > [adjective] > branches of

stereometrical1656

Apollonian1704

Euclidean1714

isoperimetrical1743

stereotomical1828

stereotomic1860

stereometric1862

graphic1865

parabolic1872

metageometrical1882

pangeometrical1882

Riemannian1889

synthetic1889

polygonometric1890

Lobachevskian1896

topological1913

1890 Cent. Dict. Polygonometric, pertaining to polygonometry.

1999 Re: Least Squares Adjustm. in sci.engr.surveying (Usenet newsgroup) 15 June U R invited to evaluate the RGM package which is a total solution for linear-angular adjustment or even polygonometric adjustment.

This entry has been updated (OED Third Edition, September 2006; most recently modified version published online March 2022).

单词	polygonometry
释义	polygonometryn. Brit. /ˌpɒlɪɡəˈnɒmᵻtri/, /pəˌlɪɡəˈnɒmᵻtri/, U.S. /ˌpɑlɪɡəˈnɑmətri/, /pəˌlɪɡəˈnɑmətri/ Origin: Formed within English, by compounding; modelled on a French lexical item. Etymons: polygon n., -o- connective, -metry comb. form. Etymology: < polygon n. + -o- connective + -metry comb. form, after French polygonométrie ( S. A. J. L'Huilier Polygonométrie, ou de la mesure des figures rectilignes (1789), the work reviewed in the source cited in quot. 1791 at main sense), itself after French trigonométrie trigonometry n. Mathematics. Now rare. The branch of mathematics that deals with the measurement and properties of polygons in the way that trigonometry deals with those of triangles. ΘΚΠ the world > relative properties > number > geometry > [noun] > branches of planimetrya1393 conic?a1560 helicosophy1570 stereometry1570 spheric1660 planometry1669 mensuration1704 polygonometry1791 analytical geometry1802 isoperimetry1811 analytic geometry1817 algebraic geometry1821 coordinate geometry1837 non-Euclidean geometry1872 differential geometry1877 pangeometry1878 projective geometry1878 metageometry1890 Riemann geometry1895 variable geometry1957 1791 New Ann. Reg. 1790 Foreign Lit. 282/1 He [sc. Simon Lhuilier]..establishes several theorems..as bases to polygonometry, the utility [of] which, as rendered independent of trigonometry, he clearly shows. 1811 C. Hutton Course Math. III. 148 The theorems and problems in Polygonometry bear an intimate connection and close analogy to those in plane trigonometry. 1870 J. W. Hoyt Rep. Educ. ix. 219 Second course. Political arithmetic; plane polygonometry; practical geometry; [etc.]. 1967 Proc. Royal Soc. A. 296 249 Differential formulae of spherical polygonometry. 1994 Polish-Amer. Jrnl. (Nexis) 1 Sept. 1 He [sc. Tadeus Banachewicz] introduced a general formula for spherical polygonometry from which are derived all other formulas of spherical trigonometry. Derivatives poˌlygonoˈmetric adj. rare ΘΚΠ the world > relative properties > number > geometry > [adjective] > branches of stereometrical1656 Apollonian1704 Euclidean1714 isoperimetrical1743 stereotomical1828 stereotomic1860 stereometric1862 graphic1865 parabolic1872 metageometrical1882 pangeometrical1882 Riemannian1889 synthetic1889 polygonometric1890 Lobachevskian1896 topological1913 1890 Cent. Dict. Polygonometric, pertaining to polygonometry. 1999 Re: Least Squares Adjustm. in sci.engr.surveying (Usenet newsgroup) 15 June U R invited to evaluate the RGM package which is a total solution for linear-angular adjustment or even polygonometric adjustment. This entry has been updated (OED Third Edition, September 2006; most recently modified version published online March 2022). < n.1791
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