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
Read more about this topic: Laplace Distribution
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“Just as a new scientific discovery manifests something that was already latent in the order of nature, and at the same time is logically related to the total structure of the existing science, so the new poem manifests something that was already latent in the order of words.”
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