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The article discusses the early foundations of modern integral calculus, focusing on the definitions of elementary and non-elementary functions, the challenges of indefinite integration, and the existence of integrals. It highlights the contributions of various theorems and conjectures, including those by Bernoulli, Laplace, and Liouville, which address the integrability of functions and the conditions under which certain integrals can be expressed in elementary terms. The author emphasizes the importance o

Author
avilafrancis1403
Language
EN