Some postage stamp 2-bases.
Some extremal postage stamp bases.
Edgeworth expansions for a sample sum from a finite set of independent random variables.
Tail approximations for samples from a finite population with applications to permutation tests
This paper derives an explicit approximation for the tail probability of a sum of sample values taken without replacement from an unrestricted finite population. The approximation is shown to hold under no conditions in a wide range with relative error given in terms of the standardized absolute third moment of the population, . This approximation is used to obtain a result comparable to the well-known Cramér large deviation result in the independent case, but with no restrictions...
Tail approximations for samples from a finite population with applications to permutation tests
This paper derives an explicit approximation for the tail probability of a sum of sample values taken without replacement from an unrestricted finite population. The approximation is shown to hold under no conditions in a wide range with relative error given in terms of the standardized absolute third moment of the population, . This approximation is used to obtain a result comparable to the well-known Cramér large deviation result in the independent ...
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