let $f:\sum_{2}^+ \to \sum_{2}^+ $ given by $f(a_0 a_1 a_2...)=0 a_0 a_1 a_2...$.
what type of elements are in $\sum_{2}^+$?
How can we find the omega limit set of each point in $\sum_{2}^+$?
let $f:\sum_{2}^+ \to \sum_{2}^+ $ given by $f(a_0 a_1 a_2...)=0 a_0 a_1 a_2...$.
what type of elements are in $\sum_{2}^+$?
How can we find the omega limit set of each point in $\sum_{2}^+$?
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