صيغة نصف فرجيب التمام (Arabic Wikipedia)

Analysis of information sources in references of the Wikipedia article "صيغة نصف فرجيب التمام" in Arabic language version.

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archive.org

E. R. Hedrick, Logarithmic and Trigonometric Tables (Macmillan, New York, 1913).
Korn, Grandino Arthur; Korn, Theresa M. (2000) [1922]. "Appendix B: B9. Plane and Spherical Trigonometry: Formulas Expressed in Terms of the Haversine Function". Mathematical handbook for scientists and engineers: Definitions, theorems, and formulas for reference and review (بالإنجليزية) (3rd ed.). Mineola, New York: Dover Publications. pp. 892–893. ISBN:978-0-486-41147-7. Archived from the original on 2022-06-11.

books.google.com

van Brummelen, Glen Robert (2013). Heavenly Mathematics: The Forgotten Art of Spherical Trigonometry (بالإنجليزية). دار نشر جامعة برنستون. ISBN:9780691148922. 0691148929. Archived from the original on 2020-07-23. Retrieved 2015-11-10.
Cajori, Florian (1952) [1929]. A History of Mathematical Notations (بالإنجليزية) (2 (3rd corrected printing of 1929 issue) ed.). Chicago: Open court publishing company. Vol. 2. p. 172. ISBN:978-1-60206-714-1. 1602067147. Archived from the original on 2020-07-17. Retrieved 2015-11-11. The haversine first appears in the tables of logarithmic versines of جوسيف دي مندوزا إي ريوس (Madrid, 1801, also 1805, 1809), and later in a treatise on navigation of James Inman (1821). (NB. ISBN and link for reprint of second edition by Cosimo, Inc., New York, 2013.)
Inman, James (1835) [1821]. Navigation and Nautical Astronomy: For the Use of British Seamen (بالإنجليزية) (3 ed.). London, UK: W. Woodward, C. & J. Rivington. Archived from the original on 2020-06-11. Retrieved 2015-11-09. (Fourth edition: [1].)
H. B. Goodwin, The haversine in nautical astronomy, Naval Institute Proceedings, vol. 36, no. 3 (1910), pp. 735–746: Evidently if a Table of Haversines is employed we shall be saved in the first instance the trouble of dividing the sum of the logarithms by two, and in the second place of multiplying the angle taken from the tables by the same number. This is the special advantage of the form of table first introduced by Professor Inman, of the Portsmouth Royal Navy College, nearly a century ago. نسخة محفوظة 2020-05-10 على موقع واي باك مشين.
W. W. Sheppard and C. C. Soule, Practical navigation (World Technical Institute: Jersey City, 1922). نسخة محفوظة 2020-07-23 على موقع واي باك مشين.

doi.org

Gade, Kenneth (2010). "A Non-singular Horizontal Position Representation". Journal of Navigation (بالإنجليزية). 63 (3): 395–417. DOI:10.1017/S0373463309990415. ISSN:0373-4633.

google.cat

books.google.cat

de Mendoza y Ríos, Joseph (1795). Memoria sobre algunos métodos nuevos de calcular la longitud por las distancias lunares: y aplicacion de su teórica á la solucion de otros problemas de navegacion (بالإسبانية). Madrid, Spain: Imprenta Real. Archived from the original on 2020-06-11.

web.archive.org

van Brummelen, Glen Robert (2013). Heavenly Mathematics: The Forgotten Art of Spherical Trigonometry (بالإنجليزية). دار نشر جامعة برنستون. ISBN:9780691148922. 0691148929. Archived from the original on 2020-07-23. Retrieved 2015-11-10.
de Mendoza y Ríos, Joseph (1795). Memoria sobre algunos métodos nuevos de calcular la longitud por las distancias lunares: y aplicacion de su teórica á la solucion de otros problemas de navegacion (بالإسبانية). Madrid, Spain: Imprenta Real. Archived from the original on 2020-06-11.
Cajori, Florian (1952) [1929]. A History of Mathematical Notations (بالإنجليزية) (2 (3rd corrected printing of 1929 issue) ed.). Chicago: Open court publishing company. Vol. 2. p. 172. ISBN:978-1-60206-714-1. 1602067147. Archived from the original on 2020-07-17. Retrieved 2015-11-11. The haversine first appears in the tables of logarithmic versines of جوسيف دي مندوزا إي ريوس (Madrid, 1801, also 1805, 1809), and later in a treatise on navigation of James Inman (1821). (NB. ISBN and link for reprint of second edition by Cosimo, Inc., New York, 2013.)
Inman, James (1835) [1821]. Navigation and Nautical Astronomy: For the Use of British Seamen (بالإنجليزية) (3 ed.). London, UK: W. Woodward, C. & J. Rivington. Archived from the original on 2020-06-11. Retrieved 2015-11-09. (Fourth edition: [1].)
H. B. Goodwin, The haversine in nautical astronomy, Naval Institute Proceedings, vol. 36, no. 3 (1910), pp. 735–746: Evidently if a Table of Haversines is employed we shall be saved in the first instance the trouble of dividing the sum of the logarithms by two, and in the second place of multiplying the angle taken from the tables by the same number. This is the special advantage of the form of table first introduced by Professor Inman, of the Portsmouth Royal Navy College, nearly a century ago. نسخة محفوظة 2020-05-10 على موقع واي باك مشين.
W. W. Sheppard and C. C. Soule, Practical navigation (World Technical Institute: Jersey City, 1922). نسخة محفوظة 2020-07-23 على موقع واي باك مشين.
Korn, Grandino Arthur; Korn, Theresa M. (2000) [1922]. "Appendix B: B9. Plane and Spherical Trigonometry: Formulas Expressed in Terms of the Haversine Function". Mathematical handbook for scientists and engineers: Definitions, theorems, and formulas for reference and review (بالإنجليزية) (3rd ed.). Mineola, New York: Dover Publications. pp. 892–893. ISBN:978-0-486-41147-7. Archived from the original on 2022-06-11.

wikidata.org

أحمد شفيق الخطيب (2001). قاموس العلوم المصور: بالتعريفات والتطبيقات: إنجليزي - عربي (بالعربية والإنجليزية) (ط. 1). بيروت: مكتبة لبنان ناشرون. ص. 311. ISBN:978-9953-10-218-4. OCLC:50131139. QID:Q124741809.

worldcat.org

أحمد شفيق الخطيب (2001). قاموس العلوم المصور: بالتعريفات والتطبيقات: إنجليزي - عربي (بالعربية والإنجليزية) (ط. 1). بيروت: مكتبة لبنان ناشرون. ص. 311. ISBN:978-9953-10-218-4. OCLC:50131139. QID:Q124741809.
Gade, Kenneth (2010). "A Non-singular Horizontal Position Representation". Journal of Navigation (بالإنجليزية). 63 (3): 395–417. DOI:10.1017/S0373463309990415. ISSN:0373-4633.