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weyl Weyl exponential form of CCRthe Canonical Commutation Relations

What is athe physical meaning of the c$c$-number Q, Pnumbers $Q, P\in \mathbb{R}$ in the exponent inof the weylWeyl system e^{i/h Qp}, e^{i/h Pq}. q,p $\exp\left[\frac{i}{\hbar} Q \hat{p}\right]$ and $\exp\left[\frac{i}{\hbar}P\hat{q}\right]$? Here $\hat{q},\hat{p}$ are operators of position and momentum with canonical commutation relation $[\hat{q},\hat{p}]=i\hbar$.

weyl form of CCR

What is a physical meaning of the c-number Q, P in the exponent in the weyl system e^{i/h Qp}, e^{i/h Pq}. q,p are operators of position and momentum.

Weyl exponential form of the Canonical Commutation Relations

What is the physical meaning of the $c$-numbers $Q, P\in \mathbb{R}$ in the exponent of the Weyl system $\exp\left[\frac{i}{\hbar} Q \hat{p}\right]$ and $\exp\left[\frac{i}{\hbar}P\hat{q}\right]$? Here $\hat{q},\hat{p}$ are operators of position and momentum with canonical commutation relation $[\hat{q},\hat{p}]=i\hbar$.

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weyl form of CCR

What is a physical meaning of the c-number Q, P in the exponent in the weyl system e^{i/h Qp}, e^{i/h Pq}. q,p are operators of position and momentum.