Indicate whether the following qubits, namely (v), |w) and (t) are entangled? If so which ones are entangled with which? • |vwt) = ( 21½⁄2|00) + 2√323 101) + 2/2 10) + 2/211)) (+½ 10½1)). 2√2 • \vwt) = (2100) + 2101) +10) + √11)) (101)). | |vwt) = ( +1000) + 111)) In the derivation of Bell's inequality, the conclusion was not dependent on the initial con- figuration probabilities. In other words, probabilities of seeing each of the configurations 000,..., 111 did not change the agreement probability > 5/9. • What would be the total agreement probability if initial configuration probabilities are uniform? • If each disagreement and agreement in classical theory (hidden variables) happens with probability 1/48 and 1/96, respectively, would that result still prove Quantum mechan- ics right in Bell's context?