![Supersymmetric anti-commutation relations, supersymmetry and physics" Baby One-Piece for Sale by NoetherSym | Redbubble Supersymmetric anti-commutation relations, supersymmetry and physics" Baby One-Piece for Sale by NoetherSym | Redbubble](https://ih1.redbubble.net/image.4742073323.0879/raf,750x1000,075,t,FFFFFF:97ab1c12de.jpg)
Supersymmetric anti-commutation relations, supersymmetry and physics" Baby One-Piece for Sale by NoetherSym | Redbubble
![Table 1 from Classical Systems and Representations of (2+1) Newton-Hooke Symmetries | Semantic Scholar Table 1 from Classical Systems and Representations of (2+1) Newton-Hooke Symmetries | Semantic Scholar](https://d3i71xaburhd42.cloudfront.net/cf7dc1b88e6c07d98bc484457d47294c7b09d802/22-Table1-1.png)
Table 1 from Classical Systems and Representations of (2+1) Newton-Hooke Symmetries | Semantic Scholar
![SOLVED: Calculate the following commutation relations a) [H,x] b) [H, p], p is momentum operator c) [x, P], P is parity operator d) [p, P] SOLVED: Calculate the following commutation relations a) [H,x] b) [H, p], p is momentum operator c) [x, P], P is parity operator d) [p, P]](https://cdn.numerade.com/ask_images/358345c121064177b2094e13337e2190.jpg)
SOLVED: Calculate the following commutation relations a) [H,x] b) [H, p], p is momentum operator c) [x, P], P is parity operator d) [p, P]
تويتر \ Tamás Görbe على تويتر: "Commutation relations like this form the basis of quantum mechanics. This example expresses the connection between position (X) and momentum (P): [X,P]=XP-PX=ih/2π, where h is Planck's
![quantum mechanics - A derivation of the canonical commutation relations (CCR) written by Dirac? - Physics Stack Exchange quantum mechanics - A derivation of the canonical commutation relations (CCR) written by Dirac? - Physics Stack Exchange](https://i.stack.imgur.com/urh9y.jpg)
quantum mechanics - A derivation of the canonical commutation relations (CCR) written by Dirac? - Physics Stack Exchange
![Martin Bauer on Twitter: "But there are commutation relations over finite vector spaces as well, e.g. for angular momenta or spin. Can you guess why they don't lead to contradictions? 6/ https://t.co/P1luvJ555Q" / Martin Bauer on Twitter: "But there are commutation relations over finite vector spaces as well, e.g. for angular momenta or spin. Can you guess why they don't lead to contradictions? 6/ https://t.co/P1luvJ555Q" /](https://pbs.twimg.com/media/FM78Q_kXoAseQcc.png)