Quantum redactiones paginae "Logarithmus" differant

Content deleted Content added
"logarithmus decimus" (sine fonte) --> "logarithmus decimalis" (Eulero fonte)
"naturalis seu hyperbolicus"
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log<sub>10</sub>(1000) = 3 quia 10<sup>3</sup> = 1000
 
* logarithmus ''decimalis'' seu ''vulgaris''<ref>Eulerus, Leonhardus (1748). ''Introductio in analysin infinitorum'', liber secundus, caput XXII, no. 529: "''π''... cujus numeri Logarithmus decimalis seu vulgaris est 0,497149872694133854351268288"</ref>: logarithmus adpro basimbasi decem (10)
:log<sub>10</sub>(1000) lege: ''logarithmus decimalis quantitatis mille''
* logarithmus ''naturalis'' seu ''hyperbolicus''<ref>Eulerus (1748). Liber primus, caput VII, no. 122: "2,71828182845904523536028... Quodsi iam ex hac basi logarithmi construantur, ii vocari solent logarithmi ''naturales'' seu ''hyperbolici'', quoniam quadratura hyperbolae per istiusmodi logarithmos exprimi potest."</ref>: logarithmus pro basi [[Numerus e|''e'' (Numero Euleri)]].
* logarithmus naturalis: logarithmus ad basim [[numerus e|numeri "e"]] ([[Numerus Euleri]]).
* Nota: Basis in formulis saepe omittitur; itaque logarithmus decimalis scribitur ''lg'' aut ''log'', logarithmus naturalis ''ln''.
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== Bibliographia ==
* Aigner, Martin, et Günter M. Ziegler. [[2001]]. ''Proofs from THE BOOK,'' editio altera. Berolini: Springer. ISBN 3540678654
* Anglin, W. S., et J. Lambek. [[1995]]. ''The Heritage of Thales.'' Berolini et Novi Eboraci: Springer. ISBN 038794544X.
* Bourbaki, Nicolas. [[1976]]. ''Fonctions d'une variable réelle,'' re-editio 2007. Berolini et Novi Eboraci: Springer. ISBN 978-3-540-34036-2.