Theorema fundamentale calculi
Theorema fundamentale calculi est theorema quod notionem derivativi functionis cum notione integralis illius functionis coniungit.

Prima huius theorematis parts, aliquando primum calculi theorema fundamentale appellata, dicit definitam functionis integrationem ad antiderivativum pertinere, et per differentationem reverti posse. Haec theorematis pars multi aestimatur quia exsistentiam antiderivativorum functionum continuarum confirmat.

Altera theorematis pars, aliquando altera calculi theorema fundamentale appellata, dicit integrale definitivum functionis computari posse per unum ex eius infinite multis antiderivativis adhibendis. Huic theorematis parti sunt adhibitiones utilissimae quia integralia definitiva computata insigniter faciliorem reddit.

Calculus differentialis
Calculus infinitesimalis
Series telescopiantes
Theorema fundamentale arithmeticae

Notae

Bibliographia
Apostol, Tom M. 1967. Calculus, Vol. 1: One-Variable Calculus with an Introduction to Linear Algebra. Ed. 2a. Novi Eboraci: John Wiley & Sons. ISBN 9780471000051.
Bartle, Robert. 2001. A Modern Theory of Integration. AMS. ISBN 0821808451.
Courant, Richard, ed John Fritz. 1965. Introduction to Calculus and Analysis. Springer.
Edwards, C. H., Jr. 1979. The Historical Development of the Calculus. Novi Eboraci: Springer.
Forster, Otto. 2004. Analysis 1. Differential- und Integralrechnung einer Veränderlichen. Brunsvici: Vieweg. ISBN 3528672242.
Hardy, G. H. 1952. A Course of Pure Mathematics. Ed. 10a. Cantabrigiae.
Heuser, Harro. 1990. Lehrbuch der Analysis: Teil 1. Ed. 8a. Stutgardiae: B. G. Teubner. ISBN 3519122316.
Königsberger, Konrad. 2004. Analysis 1. Berolini: Springer. ISBN 3540412824.
Larson, Ron, Bruce H. Edwards, et David E. Heyd. 2002. Calculus of a single variable. Ed. 7a. Bostoniae: Houghton Mifflin Company. ISBN 9780618149162.
Leithold, L. 1996. The calculus of a single variable. Ed. 6a. Novi Eboraci: HarperCollins College Publishers.
Malet, A. 1989. Studies on James Gregorie (1638-1675). Dissertatio PhD, Universitas Princetoniensis.
Priestley, H. A. 1985. Introduction to Complex Analysis. Ed. retractata. Oxoniae: Oxford Science Publications.
Rudin, Walter. 1987. Real and Complex Analysis. Ed. 3a. Novi Eoraci: McGraw-Hill Book Co. ISBN 0070542341.
Spivak, Michael. 1980. Calculus. Ed. 2a. Hustoniae Texiae: Publish or Perish.
Spivak, Michael. 1994. Calculus. Ed. 3a. Hustoniae Texiae: Publish or Perish.
Stewart, J. 2003. Fundamental Theorem of Calculus. Calculus: early transcendentals. Belmont Californiae: Thomson/Brooks/Cole.
Turnbull, H. W., ed. 1939. The James Gregory Tercentenary Memorial Volume. Londinii.

Bibliographia addita
Hernandez Rodriguez, O. A., et J. M. Lopez Fernandez. 2012. Teaching the Fundamental Theorem of Calculus: A Historical Reflection. Loci: Convergence. Mathematical Association of America, Ianuario.
Fundamental Theorem of Calculus. MIT.
Fundamental Theorem of Calculus. Mathworld.

Nexus externi
Barrow, Isaac. Proof of the Fundamental Theorem of Calculus.
Gregory, James. Euclidean Proof of the Fundamental Theorem of Calculus.
Theorema fundamentale calculi.

Calculus
Theoremata