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Vt Code R 1 5862 D 6 C  Form

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Dr. fist theoretical physics unitary groups unitary group is a group of unitary and by n matrices where the binary operation is matrix model that is that n by n are square matrices and the condition for unitary is the dagger the R Wheeling conjugate must be equal to the inverse let's look at one by one matrice you might say well like what is that well that's just simply a matrix with one element you just have an ace of one that's acute matrix and if you want to look at the hermitian conjugate there's now off diagonal components to swap so all you have to do is take the complex conjugate of the element, so it's you complex conjugate if you multiply these two matrix multiplication for a single entity in a know one by one matrix you simply multiply the single entity, so it's you complex conjugate you and that must equal one according to the definition of the unitary so in that case we can parameterize the elements by U of theta where we have e to the theta and there's no need to put the b

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