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Suppose you can color $n$ \emph{biased} coins with $n$ colors, all coins having the same bias.
Wassily Hoeffding, On the Distribution of the Number of Successes in Independent Trials
1956
Earlier work this paper cites.
László Lovász, Combinatorial Problems and Excercises
1979
Earlier work this paper cites.
Rob Kaas and Jan M. Buhrman, Mean, Median and Mode in Binomial Distributions
1980
Earlier work this paper cites.
Colin McDiarmir, General percolation and random graphs
1981
Earlier work this paper cites.
Yusef Alavi, Paul Erdős, Paresh J. Malde and Allen J. Schwenk, The vertex independence sequence of a graph is not constrained
1987
Earlier work this paper cites.
Shinsei Tazama, Teruhiro Shirakura and Saburo Tamura, Enumeration of digraphs with given number of vertices of odd out-degree and vertices of odd in-degree
1991
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Yaohong H. Wang: On the number of successes in independent trials
1993
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Kais Hamza, The smallest uniform upper bound on the distance between the mean and the median of the Binomial and Poisson distributions
1995
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Béla Bollobás, Random Graphs
2001
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András Frank, Tibor Jordán, Zoltán Szigeti, An orientation theorem with parity conditions
2001
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Moshe Shaked and George J. Shanthikumar, Stochastic Orders and their Applications
2007
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Svante Linusson, A note on correlations in randomly oriented graphs
2009
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Sven Erik Alm and Svante Linusson, A counter-intuitive correlation in a random tournament
2011
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Erik Broman, Tim van de Brug, Wouter Kager and Ronald Meester, Stochastic domination and weak convergence of conditioned Bernoulli random variables
2012
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Christos Pelekis and Moritz Schauer, Network coloring and colored coin games
2013
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