Integral of the secant function (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Integral of the secant function" in English language version.

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archive.org (Global: 6^th place; English: 6^th place)

Gregory, James (1668). "Analogia Inter Lineam Meridianam Planispherii Nautici & Tangentes Artificiales Geometricè Demonstrata, &c." [Analogy Between the Meridian Line of the Nautical Planisphere & Artificial Tangents Geometrically Demonstrated, &c.]. Exercitationes Geometricae [Geometrical Exercises] (in Latin). Moses Pitt. pp. 14–24.
Barrow, Isaac (1674) [1670]. "Lectiones geometricae: XII, Appendicula I". Lectiones Opticae & Geometricae (in Latin). Typis Guilielmi Godbid. pp. 110–114. In English, "Lecture XII, Appendix I". The Geometrical Lectures of Isaac Barrow. Translated by Child, James Mark. Open Court. 1916. pp. 165–169.
Stewart, James (2012). "Section 7.4: Integration of Rational Functions by Partial Fractions". Calculus: Early Transcendentals (7th ed.). Belmont, CA, USA: Cengage Learning. pp. 493. ISBN 978-0-538-49790-9.
Lee, L. P. (1976). Conformal Projections Based on Elliptic Functions. Cartographica Monographs. Vol. 16. Toronto: B. V. Gutsell, York University. ISBN 0-919870-16-3. Supplement No. 1 to The Canadian Cartographer 13.

Feldman, Joel. "Integration of sec x and sec³ x" (PDF). University of British Columbia Mathematics Department.
"Integral of Secant". MIT OpenCourseWare.

Hardy, Michael (2013). "Efficiency in Antidifferentiation of the Secant Function". American Mathematical Monthly. 120 (6): 580.

Feldman, Joel. "Integration of sec x and sec³ x" (PDF). University of British Columbia Mathematics Department.
"Integral of Secant". MIT OpenCourseWare.

Lee, L. P. (1976). Conformal Projections Based on Elliptic Functions. Cartographica Monographs. Vol. 16. Toronto: B. V. Gutsell, York University. ISBN 0-919870-16-3. Supplement No. 1 to The Canadian Cartographer 13.