Mathematical institutions / by Philom.

Éléments de géométrie : avec des notes
by: Legendre, A. M. (Adrien Marie), 1752-1833
Published: (1794)

Ioannis de Regio Monte De triangvlis omnimodis libri qvinqve : quibus explicantur res necessariæ cognitu, uolentibus ad scientiarum astronomicarum perfectionem deuenire : quæ cum nusquã alibi hoc tempore expositæ habeantur frustra sine harum instructione ad illam quisquam aspirarit
by: Regiomontanus, Joannes, 1436-1476
Published: (1533)

Trigonometria Britannica, sive, De doctrina triangvlorvm libri dvo : quorum prior continet constructionem canonis sinuum, tangentium & secantium, unà cum logarithmis sinuum & tangentium ad gradus & graduum centisimas & ad minuta & secunda centesimis respondentia
by: Briggs, Henry, 1561-1630
Published: (1633)

Miscellanea analytica de seriebus et quadraturis : accessere variæ considerationes de methodis comparationum, combinationum & differentiarum, solutiones difficiliorum aliquot problematum ad sortem spectantium, itemque constructiones faciles orbium planetarum, una cum determinatione maximarum & minimarum mutationum quæ in motibus corporum cœlestium occurrunt.
by: Moivre, Abraham de, 1667-1754
Published: (1730)

Introductio in analysin infinitorum
by: Euler, Leonhard, 1707-1783
Published: (1748)

Introduction à l'analyse infinitésimale
by: Euler, Leonhard, 1707-1783
Published: (1796)

Trigonometrie, or, The manner of calculating the sides and angles of triangles : by the mathematical canon demonstrated
by: Oughtred, William, 1575-1660
Published: (1657)

Trigonometrie, or, The manner of calculating the sides and angles of triangles : by the mathematical canon demonstrated
by: Oughtred, William, 1575-1660
Published: (1657)

Nine geometricall exercises, for young sea-men : and others that are studious in mathematicall practices: containing IX particular treatises, whose contents follow in the next pages. All which exercises are geometrically performed, by a line of chords and equal parts, by waies not usually known or practised. Unto which the analogies or proportions are added, whereby they may be applied to the chiliads of logarithms, and canons of artificiall sines and tangents. By William Leybourn, philomath.
by: Leybourn, William, 1626-1716
Published: (1669)

Nine geometrica'll [sic] exercises for young sea-men : and others that are studious in mathematicall practices: containing IX particular treatises, whose contents follow in the next pages. All which exercises are geometrically performed, by a line of chords and equal parts, by waies not usually known or practised. Unto which the analogies or proportions are added, whereby they may be applied to the chiliads of logarithms, and canons of artificiall sines and tangents.
by: Leybourn, William, 1626-1716
Published: (1669)

An institution trigonometricall : VVherein demonstratively and perspicuously is exhibited the doctrine of the dimension of plain and sphericall triangles after the most exact and compendious way by tables both of sines, tangents, secants; and logarithmes. By Henry Gellibrand professor of astronomy in Gresham Colledge.
by: Gellibrand, Henry, 1597-1636
Published: (1635)

Cursus mathematicus = Mathematical sciences
by: Leybourn, William, 1626-1716
Published: (1690)

Trigonometria : hoc est, Modus computandi triangulorum latera et angulos, ex canone mathematico traditus & demonstratus : una cum tabulis sinuum, tangent[ium] & secant[ium] &c.
by: Oughtred, William, 1575-1660
Published: (1657)

Trigonometria : hoc est, Modus computandi triangulorum latera et angulos, ex canone mathematico traditus & demonstratus : una cum tabulis sinuum, tangent[ium] & secant[ium] &c.
by: Oughtred, William, 1575-1660
Published: (1657)

Subtensial plain trigonometry : wrought with a sliding-rule, with Gunter's lines, and also arithmetically, in a very concise manner, and this method apply'd to navigation, and surveying
by: Abel, Thomas
Published: (1761)

Canon mathematicus sen Ad triangular cum adpendicibus.
by: Viète, François, 1540-1603
Published: (1579)

An introduction to astronomy and geography : being a plain and easie treatise of the globes
by: Leybourn, William, 1626-1716
Published: (1675)

Canon triangulorum, sive Tabulæ sinuum et tangentium artificialium ad radium 10000.0000. & ad scrupula prima quadrantis. Per Edm: Gunter, professorem astronomiæ in Collegio Greshamensi.
by: Gunter, Edmund, 1581-1626
Published: (1620)

A brief (but full) account of the doctrine of trigonometry, both plain and spherical
by: Caswell, John, 1654 or 1655-1712
Published: (1685)

Trigonometry made easie : fitted to the meanest capacity, it being the foundation of astronomy, navigation, dyalling, surveying, geography, perspective, and gunnery &c.
by: Holwell, John, 1649-1686?
Published: (1685)

A brief (but full) account of the doctrine of trigonometry, both plain and spherical
by: Caswell, John, 1654 or 1655-1712
Published: (1685)

Geometrical trigonometry, or, The explanation of such geometrical problems as are most useful & necessary, either for the construction of the canons of triangles, or for the solution of them : together with the proportions themselves suteable unto every case both in plain and spherical triangles ...
by: Newton, John, 1622-1678
Published: (1659)

Trigonometry made easie : fitted to the meanest capacity, it being the foundation of astronomy, navigation, dyalling, surveying, geography, perspective, and gunnery &c.
by: Holwell, John, 1649-1686?
Published: (1685)

Regiomontanus: On triangles. : De triangulis omnimodis
by: Müller, Johannes, Regiomontanus, 1436-1476
Published: (1967)

Geometrical trigonometry, or, The explanation of such geometrical problems as are most useful & necessary, either for the construction of the canons of triangles, or for the solution of them : together with the proportions themselves suteable unto every case both in plain and spherical triangles ...
by: Newton, John, 1622-1678
Published: (1659)

Trattato della trigonometria sferica
by: Caravelli, Vito, 1724-1800
Published: (1779)

The solution of all sphærical triangles both right and oblique by the planisphare : whereby two of the sphærical partes sought, are at one position most easily found out
by: Oughtred, William, 1575-1660
Published: (1651)

The solution of all sphærical triangles both right and oblique by the planisphare : whereby two of the sphærical partes sought, are at one position most easily found out
by: Oughtred, William, 1575-1660
Published: (1651)

Institutio mathematica, or, A mathematical institution : shewing the construction and use of the naturall and artificiall sines, tangents, and secants in decimal numbers, and also of the table of logarithms in the general solution of any triangle, whether plain or spherical, with their more particular application in astronomie, dialling, and navigation
by: Newton, John, 1622-1678
Published: (1654)

Institutio mathematica, or, A mathematical institution : shewing the construction and use of the naturall and artificiall sines, tangents, and secants in decimal numbers, and also of the table of logarithms in the general solution of any triangle, whether plain or spherical, with their more particular application in astronomie, dialling, and navigation
by: Newton, John, 1622-1678
Published: (1654)

Institutio mathematica, or, A mathematical institution : shewing the construction and use of the naturall and artificiall sines, tangents, and secants in decimal numbers, and also of the table of logarithms : in the general solution of any triangle, whether plain or spherical : with their more particular application in [brace] astronomie, dialling, and navigation
by: Newton, John, 1622-1678
Published: (1671)

Institutio mathematica, or, A mathematical institution : shewing the construction and use of the naturall and artificiall sines, tangents, and secants in decimal numbers, and also of the table of logarithms : in the general solution of any triangle, whether plain or spherical : with their more particular application in [brace] astronomie, dialling, and navigation
by: Newton, John, 1622-1678
Published: (1671)

Heavenly mathematics the forgotten art of spherical trigonometry
by: Van Brummelen, Glen
Published: (2013)

A canon of triangles: or A table of artificiall sines, tangents, and secants : drawne from the logarithmes of the lord of Merchistone. : Whereby all sphericall triangles are most easily resolued by addition and subraction onely..
by: Gunter, Edmund, 1581-1626
Published: (1620)

Vorlesungen über Geschichte der Trigonometrie
by: Braunmühl, Anton von, Edler, 1853-1908
Published: (1900)

Trigonometrie, or, The doctrine of triangles : divided into two books : the first shewing the mensuration of right lined triangles, the second of sphericall, with the grounds and demonstrations thereof , both performed by that late and excellent invention of logarithmes, after a more easie and compendious manner, then [sic] hath been formerly taught : whereunto is annexed, chiefly for the use of seamen, a treatise of the application thereof in the three principal kindes of sayling : with exact tables of the suns declination, newly calculated, and tables of the right ascension and declination of some eminent fixed stars, with the true times of the coming to the meridian at 4, 12, and 8 of the clock : fitted for the present season, and may serve for many years without any alteration : also other necessary tables used in navigation
by: Norwood, Richard, 1590?-1675
Published: (1651)