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Is this statement correct as it stands?
The Lie algebra of a Lie group G consists of extending the group operation of G to the elements of the tangent space of the identity element of G.
or does it need to be qualified in some way?
The Lie algebra of a Lie group G consists of extending the group operation of G to the elements of the tangent space of the identity element of G.
or does it need to be qualified in some way?