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Suppose that the vertices of ${\mathbb Z}^d$ are assigned random colors via a finitary factor of independent identically distributed (iid) vertex-labels.
Independent and stationary sequences of random variables
I. A. Ibragimov and Y. V. Linnik · 1971
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Exactly solved models in statistical mechanics
R. J. Baxter · 1982
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Ergodic theory
I. P. Cornfeld, S. V. Fomin, and Y. G. Sinaĭ · 1982
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Families of finite sets in which no set is covered by the union of
P. Erdős, P. Frankl, and Z. Füredi · 1985
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Deterministic coin tossing with applications to optimal parallel list ranking
R. Cole and U. Vishkin · 1986
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Distributive graph algorithms – global solutions from local data
N. Linial · 1987
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Parallel symmetry-breaking in sparse graphs
A. V. Goldberg, S. A. Plotkin, and G. E. Shannon · 1988
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An algebraic construction of a class of one-dependent processes
J. Aaronson, D. Gilat, M. Keane, and V. de Valk · 1989
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A lower bound on probabilistic algorithms for distributive ring coloring
M. Naor · 1991
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Locality in distributed graph algorithms
N. Linial · 1992
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Group-invariant percolation on graphs
I. Benjamini, R. Lyons, Y. Peres, and O. Schramm · 1999
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G. Grimmett · 1999
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Convexity and optimization in Banach spaces
V. Barbu and T. Precupanu · 2012
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A note on general sliding window processes
N. Alon and O. N. Feldheim · 2014
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A. E. Holroyd and T. M. Liggett · 2014
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One-dependent coloring by finitary factors
A. E. Holroyd · 2014
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Symmetric 1-dependent colorings of the integers
A. E. Holroyd and T. M. Liggett · 2015
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