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REPORTS > KEYWORD > $K$-WISE INDEPENDENCE:
Reports tagged with $k$-wise independence:
TR02-048 | 31st July 2002
Noga Alon, Oded Goldreich, Yishay Mansour

Almost $k$-wise independence versus $k$-wise independence


We say that a distribution over $\{0,1\}^n$
is almost $k$-wise independent
if its restriction to every $k$ coordinates results in a
distribution that is close to the uniform distribution.
A natural question regarding almost $k$-wise independent
distributions is how close they are to some $k$-wise
independent distribution. We show ... more >>>




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