Let A (Vector) be a four-vector and let (B 1 ,B 2 ,B 3 ,B 4 )
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Let A(Vector) be a four-vector and let (B1,B2,B3,B4) be an ordered set of four variables with unknown properties. Prove that this set constitutes a four-vector B(Vector) if Aμ Bμ is a Lorentz invariant scalar for any choice of A(Vector).
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To prove that the set of four variables B1 B2 B3 B4 constitutes a fourvector BVector we need to show that it transforms like a fourvector under Lorent...View the full answer
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