Laplace Distribution - Related Distributions

Related Distributions

  • If then
  • If then (exponential distribution)
  • If and then .
  • If then
  • If then (Exponential power distribution)
  • If (Normal distribution) for then
  • If then (Chi-squared distribution)
  • If and then (F-distribution)
  • If and (Uniform distribution (continuous)) then
  • If and independent of, then .
  • If and independent of, then .
  • If and independent of, then .
  • If is a geometric stable distribution with =2, =0 and =0 then is a Laplace distribution with and b=
  • Laplace distribution is the limiting case of Hyperbolic distribution
  • If with (Rayleigh distribution) then

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    No being exists or can exist which is not related to space in some way. God is everywhere, created minds are somewhere, and body is in the space that it occupies; and whatever is neither everywhere nor anywhere does not exist. And hence it follows that space is an effect arising from the first existence of being, because when any being is postulated, space is postulated.
    Isaac Newton (1642–1727)