خفق$1$ - definitie. Wat is خفق$1$
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Wat (wie) is خفق$1$ - definitie

DIVERGENT SERIES
1+1+1+···; 1 + 1 + 1 + 1 + 1 + · · ·; 1 + 1 + 1 + 1 + · · ·; 1 + 1 + 1 + 1 + …; 1 + 1 + 1 + 1 + ...; Zeta(0)
  • alt=A graph showing a line that dips just below the ''y''-axis

World 1-1         
  • Mushroom]] (light green) appears after bumping into the golden block from below, and initially rolls to the right, until it falls off the platform and bounces against the pipe (green). The Mushroom then turns around and rolls toward Mario, who can easily receive it at this point.<ref name=Eurogamer />
LEVEL IN SUPER MARIO BROS.
World 1-1 (Super Mario Bros.); Level 1-1
World 1-1 is the first level of Super Mario Bros., Nintendo's 1985 platform game for the Nintendo Entertainment System.
Matthew 1:1         
VERSE OF THE BIBLE
Mt. 1:1
Matthew 1:1 is the opening verse in the first chapter of the Gospel of Matthew in the New Testament of the Christian Bible. Since Matthew is traditionally placed as the first of the four Gospels, this verse commonly serves as the opening to the entire New Testament.
one         
  • The 24-hour tower clock in [[Venice]], using ''J'' as a symbol for 1
  • [[Hoefler Text]], a typeface designed in 1991, represents the numeral 1 as similar to a small-caps I.
  • alt=Horizontal guidelines with a one fitting within lines, a four extending below guideline, and an eight poking above guideline
  • 1 as a resin identification code, used in recycling
  • This Woodstock typewriter from the 1940s lacks a separate key for the numeral 1.
NATURAL NUMBER
1 (the number); ¹; One (number); 1 E0; One; Unity (number); ₁; ١; ۱; Number one; ១; 1.0; No 1; 1; NO.1; ➊; ➀; ❶; Unity (mathematics); The number one; 𐡘; ꩑; ༡; 1 (numeral); One (1); Number-one; Numberone; ௧; १; ১; ੧; No.1; ૧; ୧; ౧; ೧; ൧; ߁; ໑; ၁; ႑; ꧑; ᥇; 𐒡; ꣑; 1 (glyph); Firstly; Nº 1; Unit number; 1e0; 1E0; 1 (number); 1️⃣; 10^0; Unit (number); ASCII 49; \x31; 2^0; U+0031; User talk:Theonlysameer/sandbox; 1024^0; 1×2^0; 1B0; 1×10^0; 1000^0; 100^0; 1^1; 1^0; 1⁰; 1¹; 1**0; 1**1; 2⁰; 2**0; 1²; 1³; 1⁴; 1⁵; 1⁶; 1⁷; 1⁸; 1⁹; 1¹⁰; 1^2; 1^3; 1^4; 1^5; 1^6; 1^7; 1^8; 1^9; 1^10; 1**2; 1**3; 1**4; 1**5; 1**6; 1**7; 1**8; 1**9; 1**10; 10⁰; 10**0; 1000⁰; 1000**0; 1 B0; 1024⁰; 1024**0
the upper limit of intoxication or exhaustion
after the second pint of gin, i was hard one-ing

Wikipedia

1 + 1 + 1 + 1 + ⋯

In mathematics, 1 + 1 + 1 + 1 + ⋯, also written n = 1 n 0 {\displaystyle \sum _{n=1}^{\infty }n^{0}} , n = 1 1 n {\displaystyle \sum _{n=1}^{\infty }1^{n}} , or simply n = 1 1 {\displaystyle \sum _{n=1}^{\infty }1} , is a divergent series, meaning that its sequence of partial sums does not converge to a limit in the real numbers. The sequence 1n can be thought of as a geometric series with the common ratio 1. Unlike other geometric series with rational ratio (except −1), it converges in neither the real numbers nor in the p-adic numbers for some p. In the context of the extended real number line

n = 1 1 = + , {\displaystyle \sum _{n=1}^{\infty }1=+\infty \,,}

since its sequence of partial sums increases monotonically without bound.

Where the sum of n0 occurs in physical applications, it may sometimes be interpreted by zeta function regularization, as the value at s = 0 of the Riemann zeta function:

ζ ( s ) = n = 1 1 n s = 1 1 2 1 s n = 1 ( 1 ) n + 1 n s . {\displaystyle \zeta (s)=\sum _{n=1}^{\infty }{\frac {1}{n^{s}}}={\frac {1}{1-2^{1-s}}}\sum _{n=1}^{\infty }{\frac {(-1)^{n+1}}{n^{s}}}\,.}

The two formulas given above are not valid at zero however, but the analytic continuation is.

ζ ( s ) = 2 s π s 1   sin ( π s 2 )   Γ ( 1 s )   ζ ( 1 s ) , {\displaystyle \zeta (s)=2^{s}\pi ^{s-1}\ \sin \left({\frac {\pi s}{2}}\right)\ \Gamma (1-s)\ \zeta (1-s)\!,}

Using this one gets (given that Γ(1) = 1),

ζ ( 0 ) = 1 π lim s 0   sin ( π s 2 )   ζ ( 1 s ) = 1 π lim s 0   ( π s 2 π 3 s 3 48 + . . . )   ( 1 s + . . . ) = 1 2 {\displaystyle \zeta (0)={\frac {1}{\pi }}\lim _{s\rightarrow 0}\ \sin \left({\frac {\pi s}{2}}\right)\ \zeta (1-s)={\frac {1}{\pi }}\lim _{s\rightarrow 0}\ \left({\frac {\pi s}{2}}-{\frac {\pi ^{3}s^{3}}{48}}+...\right)\ \left(-{\frac {1}{s}}+...\right)=-{\frac {1}{2}}}

where the power series expansion for ζ(s) about s = 1 follows because ζ(s) has a simple pole of residue one there. In this sense 1 + 1 + 1 + 1 + ⋯ = ζ(0) = −1/2.

Emilio Elizalde presents a comment from others about the series:

In a short period of less than a year, two distinguished physicists, A. Slavnov and F. Yndurain, gave seminars in Barcelona, about different subjects. It was remarkable that, in both presentations, at some point the speaker addressed the audience with these words: 'As everybody knows, 1 + 1 + 1 + ⋯ = −1/2.' Implying maybe: If you do not know this, it is no use to continue listening.