QUANT: What is a distribution's tail

oktavian

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Hi, if a unimodal distribution has 2 tails, where do they start and end? At the mode (the hump), or the arithmetic mean?
Thanks
 
Generally when we talk about the tail(s) of a distribution, we mean areas that are far removed from the mean/median/mode, but the exact starting point for a tail is quite subjective. For a normal distribution, one author may intend that the tails start at μ ± 3σ, while another author may intend that they start at μ ± 4σ. There is no clear-cut, universal definition of a tail’s starting point.
 
The tails are hypothetical analogies.
Technically, a normal distribution is made of two large symmetrical tails.
 
MrSmart wrote:The tails are hypothetical analogies.
Technically, a normal distribution is made of two large symmetrical tails.
Technically?
According to what technique?
 
S2000magician wrote:
MrSmart wrote:The tails are hypothetical analogies.
Technically, a normal distribution is made of two large symmetrical tails.
Technically?
According to what technique?
Just basic pattern recognition.
 
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