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. 2011 Mar 18;6(3):e17703. doi: 10.1371/journal.pone.0017703

Figure 2. TESs and stochastic differentiation.

Figure 2

As the threshold is increased the single Inline graphic breaks into smaller disjoint TESs, which correspond to more differentiated cells, until eventually final cell types are reached (i.e. single-TESs). Stochastic differentiation is explained by the fact that the new TES which is reached when the threshold is increased depends upon the attractor in which the cell is found and upon the node which is flipped (a few possible transitions are shown by dotted lines).