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To be used for linear algebra, and closely related disciplines such as tensor algebras and maybe clifford algebras.
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Finding $\theta$ and $\phi$ when qubit state is $\frac{1}{\sqrt 2}[i ,1]^T$
Because we know the state of a qubit can be described as:
$$
|q\rangle=\cos{\frac{\theta}{2}}|0\rangle+e^{i\phi}\sin{\frac{\theta}{2}}|1\rangle\\\ \\
\theta, \phi \in \mathbb{R}
$$
How do I find the v …