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Ginger
  • Member for 2 years, 6 months
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Is there a bijection between elements in algebraic closure of F2 and all bi-infinite periodic sequences made of 0 and 1, filling the properties below?
@DavidESpeyer If the bijection $f$ is defined as these, how can I define the "multiplication of two periodic sequences", or the expression between $f_k(xy)$ and the entries of $f(x)$ and $f(y)$?
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Is there a bijection between elements in algebraic closure of F2 and all bi-infinite periodic sequences made of 0 and 1, filling the properties below?
@EmilJeřábek If the bijection $f$ is defined as these, how can I define the "multiplication of two periodic sequences", or the expression between $f_k(xy)$ and the entries of $f(x)$ and $f(y)$?
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