On presentations of integer polynomial points of simple groups over number fields
classification
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keywords
numbersimpleabsolutelyalgebraicalmostconnectedequalsfield
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Let K be a number field and let A be its ring of integers. Let G be a connected, noncommutative, absolutely almost simple algebraic K-group. If the K-rank of G equals 2, then G(A[t]) is not finitely presented.
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