Geodesic
Číslo e v tvare nekonečného súčinu
Rozhledy matematicko-fyzikální, Tome 85 (2010) no. 2, pp. 10-12 
Strečko, Vladimír. Číslo e v tvare nekonečného súčinu. Rozhledy matematicko-fyzikální, Tome 85 (2010) no. 2, pp. 10-12. http://geodesic.mathdoc.fr/item/RMF_2010_85_2_a2/
@article{RMF_2010_85_2_a2,
     author = {Stre\v{c}ko, Vladim{\'\i}r},
     title = {\v{C}{\'\i}slo e v tvare nekone\v{c}n\'eho s\'u\v{c}inu},
     journal = {Rozhledy matematicko-fyzik\'aln{\'\i}},
     pages = {10--12},
     year = {2010},
     volume = {85},
     number = {2},
     language = {sk},
     url = {http://geodesic.mathdoc.fr/item/RMF_2010_85_2_a2/}
}
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JO  - Rozhledy matematicko-fyzikální
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EP  - 12
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IS  - 2
UR  - http://geodesic.mathdoc.fr/item/RMF_2010_85_2_a2/
LA  - sk
ID  - RMF_2010_85_2_a2
ER  - 
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%A Strečko, Vladimír
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%G sk
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Voir la notice de l'article provenant de la source Czech Digital Mathematics Library

The article describes a method of defining the Euler’s number e by an infinite product. The limit representing the infinite product is determined by a definite integral. An approximation of the numerical value of e is given by a product of a finite number of factors.
The article describes a method of defining the Euler’s number e by an infinite product. The limit representing the infinite product is determined by a definite integral. An approximation of the numerical value of e is given by a product of a finite number of factors.