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In this work, we continue the tradition initiated by Geschke, 2011 of viewingthe uncountable Borel chromatic number of analytic graphs as cardinalinvariants of the continuum. We show that various uncountable Borel chromaticnumbers of closed graphs can be consistently different, as well as consistentlyequal to the continuum. This is done using arguments that are typical to AxiomA forcing notions.

Borel chromatic numbers of closed graphs and forcing with uniform trees