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Exercise 8

[1ZY]Not all fields are infinite sets. Consider \(X=\{ 0,1\} \) and operations \(0+0=1+1=0\), \(0+1=1+0=1\), \(0β‹…0=0β‹…1=1β‹…0=0\) and \(1β‹…1=1\). Check that it is a field. Show that it cannot be an ordered field.

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