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A treatise of plane and spherical trigonometry, in theory and practice
adapted to the use of students -
Selections of the elementary propositions in plane and spherical trigonometry
To which are added astronomical extracts. For the use of the under graduates of Trinity College, Dublin -
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 -
Sphärische Trigonometrie, orthogonale Substitutionen und elliptische Functionen
eine analytisch-geometrische Untersuchung -
A new and complete treatise of spherical trigonometry
in which are contained the orthographic, analytical and logarithmical solutions of the several cases of spherical triangles, Whether right-angled or oblique; A Comprehensive Theory of the Fluxions of these Triangles; and A Variety of Curious and Interesting Particulars not to be met with in any other Treatise upon this Subject. Carefully translated from the French of Mr. Mauduit, by W. Crakelt -
A miscellany of mathematical problems
In three volumes. By Anthony Thacker, Teacher of the Mathematicks at Birmingham Free-School. And the Author of the Ladies Diary. Vol.I. Containing, I. A New Method of solving Geometrical Problems: II. A Complete Treatise of Spherical Trigonometry, wherein each Case is solved as well by a neat Equation, to lay a Foundation for solving difficult Problems in Spherics, as by the Logarithms for common Purposes. III. A Collection of Spherical Problems. IV. Contains a Variety of unlimited Questions, and Diophantine Problems. V. The Solutions to the Questions in the Gentleman's and Ladies Diary, for the present Year 1743 -
Menelai Sphæricorum libri III
Quos olim, collatis Mss. Hebræis & Arabicis, Typis exprimendos curavit Vir Cl. Ed. Halleius L. L. D. R. S. S. & Geometriae Professor Savil. Oxoniensis. Præfationem addidit G. Costard, A.M -
A treatise of trigonometry
plane and spherical, theoretical and practical. In which the several cases of plane and spherical triangles are solved, instrumentally and arithmetically. As likewise a Treatise of Stereographick and Orthographick Projection of the Sphere. In which the Principles and Theorems on which they depend, are clearly Demonstrated, and the Practice naturally deduced from those Demonstrations. Illustrated in the Stereographick Projection of the several Cases in Right and Oblique Angled, Spherical, Triangles: So that the Requisites may be found without Calculation, by Scale and Compass. The second edition, carefully corrected by the author Sam. Heynes, Teacher of the Mathematicks -
A treatise of trigonometry
plane and spherical, theoretical and practical. In which the several cases of plane and spherical triangles are solved, instrumentally and arithmetically. As likewise a Treatise of Stereographic and Orthographic Projection of the Sphere. In which the Principles and Theorems on which they depend, are clearly Demonstrated, and the Practice naturally deduced from those Demonstrations. Illustrated in the Stereographic Projection of the several Cases in Right and Oblique Angled, Spherical, Triangles: So that the Requisites may be found without Calculation, by Scale and Compass. To which is added a correct table of logarithms, sines, tangents and secants. By Sam Heynes, late Reader of the Mathematics to His Majesty's Engineers -
A new and complete treatise of spherical trigonometry
in which are contained the orthographic, analytical, and logarithmical solutions of the several cases of spherical triangles, Whether right-angled or oblique; A Comprehensive Theory of the fluxions of these Triangles; and A Variety of Curious and Interesting Particulars not to be met with in any other treatise upon this Subject. Carefully translated from the French of Mr. Mauduit, by W. Crakelt -
The elements of Euclid
viz. the first six books, together with the eleventh and twelfth. The Errors, by which Theon, or others, have long ago Vitiated these Books, are Corrected, And some of Euclid's Demonstrations are Restored. Also, the book of Euclid's Data, in like manner corrected. By Robert Simson, M D. Emeritus Professor of Mathematics in the University of Glasgow -
The manner of finding of the true sum of the infinite secants of an arch, by an infinite series
which being found and compared with the sum of the secants found, by adding of the secants of whole minutes ... do plainly demonstrate that Mr. Edward Wright's nautical planisphere is not a true projection of the sphere