Euler's number (Q82435)
mathematical constant; limit of (1 + 1/n)^n as n approaches infinity; transcendental number approximately equal 2.718281828
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Current Data About Euler's number
(P31) (Q173091)

(Q12916)

(Q607728)
(P3680)

(Q186509)

(P61) (Q122392)
(P575) +1683-00-00T00:00:00Z
(P248)
(P1476) "The number e" (language: en)

(P138) (Q7604)

(Q159592)

(P361) (Q191622)
(P854) https://www.baeldung.com/cs/euler-constant
(P1065) https://web.archive.org/web/20250304103618/https://www.baeldung.com/cs/euler-constant
(P1683) "4.3. Radioactive Decay Law \\ The law of radioactive decay is \boldsymbol{N = N_0e^{-\lambda t}}, where N is the remaining amount of a substance, N_0 is the initial amount, \lambda is the decay constant, and t is the elapsed time." (language: en)

(P373) E (mathematical constant)
(P143)

(P487) 𝑒

(P910) (Q8396113)

(P913) (Q9907)

(P1181) 2.718281828459045
(P1480)
(P459)
(P854) https://oeis.org/A001113
(P248)
(P1476) "Decimal expansion of e" (language: en)
(P407)
(P813) Tuesday, March 21, 2023

(P1343) (Q109490582)
(P958) 2-13.1
(P1810) base of natural logarithm

(P1482) https://stackoverflow.com/tags/eulers-number

(P1889) (Q947015)

(Q1340031)

(Q1373849)

(Q27290)

(Q9907)

(Q273023)

(P2534) \mathrm{e} = \lim_{n \to \infty} \left(1 + \frac{1}{n}\right)^n
(P248)
(P958) 2-13.1

\mathrm{e} = \sum\limits_{n = 0}^{\infty} \frac{1}{n!}

(P2579) (Q114906194)

(P5008) (Q6173448)
(P585) Monday, October 31, 2022

(P6104) (Q8487137)

(P7235) \mathrm{e}
(P9758)

\lim
(P9758)

n!
(P9758)

\infty
(P9758)

\sum\limits_{n = 0}^{\infty}
(P9758)

(P7973) e