inner product
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# Controlled Not
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- [[quantum-computing|Quantum Computing]]
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- [[quantum-computing]]
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- [[push]] [[CNOT]]
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- quantum equivalent of XOR
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- written $`\operatorname{CNOT}_{1 \rarr 2}`$ for when $`\left(x, y\right)`$ becomes $`\left(x, x \oplus y\right)`$
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