When I have a division ring commutative its pretty straight forward! But when its not commutative then I'm stuck, it's possible that in this case its not a projective plane?
Can someone give a counterexample?
When I have a division ring commutative its pretty straight forward! But when its not commutative then I'm stuck, it's possible that in this case its not a projective plane?
Can someone give a counterexample?
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