%0 Book %1 taylor1715methodus %A Taylor, B. %C Londini %D 1715 %I Typis Pearsonianis Prostant apud Gul. Innys ad Insignia Principis in Coemeterio Paulino MDCCXV %K Taylor_Series Trigonometry %T Methodus incrementorum directa & inversa. Auctore Brook Taylor, LL. D. & Regiae Societatis Secretario %U https://books.google.com/books?id=iXN1xgEACAAJ %X Quantitates indeterminatas in his confidero ut Incrementis perpetuò auctas, vel Decrementis diminutas. Indeterminatas ipsas Integrales designo literis z, x, v, &c. earumque Incrementa, seu partes mox addendas designo iisdem literis a parte inferiori punctatis z, x, v, &c. (p. 1), ... per seriem huius formae, n s = tt × A z^n-1/x^2n+1 + B z^n-3/x^2n-1 + C z^n-5/x^2n-3 + &c. Coefficientes autem A, B, C, D, &c. in harum serierum primà investigo ad hunc modum ... (p. 112).

@book{taylor1715methodus, abstract = {Quantitates indeterminatas in his confidero ut Incrementis perpetuò auctas, vel Decrementis diminutas. Indeterminatas ipsas Integrales designo literis z, x, v, &c. earumque Incrementa, seu partes mox addendas designo iisdem literis a parte inferiori punctatis z, x, v, &c. (p. 1), [...] per seriem huius formae, n s = tt × A z^[n-1]/x^[2n+1] + B z^[n-3]/x^[2n-1] + C z^[n-5]/x^[2n-3] + &c. Coefficientes autem A, B, C, D, &c. in harum serierum primà investigo ad hunc modum [...] (p. 112).}, added-at = {2024-02-06T10:34:15.000+0100}, address = {Londini}, author = {Taylor, B.}, biburl = {https://www.bibsonomy.org/bibtex/2952f96d4e24cc6a2f7f53c7a6f70b4e8/schrausser}, interhash = {4497715b2aafa4dbacd13b70f7f4b2e7}, intrahash = {952f96d4e24cc6a2f7f53c7a6f70b4e8}, keywords = {Taylor_Series Trigonometry}, publisher = {Typis Pearsonianis Prostant apud Gul. Innys ad Insignia Principis in Coemeterio Paulino MDCCXV}, timestamp = {2024-02-10T08:48:06.000+0100}, title = {{Methodus incrementorum directa & inversa. Auctore Brook Taylor, LL. D. & Regiae Societatis Secretario}}, url = {https://books.google.com/books?id=iXN1xgEACAAJ}, year = 1715 }