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Distribution of first digit of mantissa following Benford's Law, using largest remainder method with Droop quotas.
3

%I #10 Feb 08 2017 03:06:48

%S 1,2,3,1,4,5,6,1,2,7,8,1,3,9,2,1,4,1,5,2,3,1,6,1,2,4,7,1,3,8,2,1,5,9,

%T 1,3,2,4,1,6,1,2,7,3,1,5,4,1,2,8,1,3,6,2,1,9,4,1,5,2,3,1,7,1,2,4,6,1,

%U 3,8,5,1,2,1,3,2,9,1,4,7,1,2,5,6,1,3,4,1,2,8,1,3,2,1,5,7,6,1,4,2,3,1,9,1,2

%N Distribution of first digit of mantissa following Benford's Law, using largest remainder method with Droop quotas.

%H J. Connelly, <a href="http://www.solent.ac.uk/socsci/jc/voting/glossary.html">Glossary of voting terms</a>

%H Eric Weisstein's World of Mathematics, <a href="http://mathworld.wolfram.com/BenfordsLaw.html">Benford's Law</a>

%H <a href="/index/Be#Benford">Index entries for sequences related to Benford's law</a>

%e a(50)=8 so that after 50 terms we have had 15 1's, 9 2's, 6 3's, 5 4's, 4 5's, 3 6's, 3 7's, 3 8's and 2 9's

%Y Cf. A055439, A055440, A055441.

%K nonn,base

%O 1,2

%A _Henry Bottomley_, May 17 2000