Difference between revisions of "Video/【全網最通俗】18分鐘徹底看懂量子力學！本期視頻核心知識：上帝擲骰子，何為量子化，量子疊加，量子糾纏，量子退相幹，量子通信"
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(Created page with "{{cite book |editor=科学认识论 |editor-link=科学认识论 |date=Dec 14, 2022 |title=【全網最通俗】18分鐘徹底看懂量子力學！本期視頻核心知識：上帝擲骰子，何為量子化，量子疊加，量子糾纏，量子退相幹，量子通信 |url=https://www.youtube.com/watch?v=O2sUAMwolNM |location=Video/【全網最通俗】18分鐘徹底看懂量子力學！本期視頻核心知識：上帝擲骰子，何為量子化，量子疊加...") |
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There is also a longer version of this video:[[Video/半個小時看完，你就懂量子力學！包括量子糾纏，量子隧穿，量子退相幹！|半個小時看完，你就懂量子力學！包括量子糾纏，量子隧穿，量子退相幹！]]<ref>{{:Video/半個小時看完，你就懂量子力學！包括量子糾纏，量子隧穿，量子退相幹！}}</ref>. | |||
After watching this video, please take a look at the definition of [[Video/What is a quantum system (Quantum Essentials|What is a quantum system (Quantum Essentials]]<ref>{{:Video/What is a quantum system (Quantum Essentials)}}</ref>, [[irreducibility]] and [[irreducible representation]]<ref>{{:Video/Reducible and irreducible representation - Representation theory of group - Lecture 9}}</ref>. | After watching this video, please take a look at the definition of [[Video/What is a quantum system (Quantum Essentials)|What is a quantum system (Quantum Essentials)]]<ref>{{:Video/What is a quantum system (Quantum Essentials)}}</ref>, [[irreducibility]] and [[irreducible representation]]<ref>{{:Video/Reducible and irreducible representation - Representation theory of group - Lecture 9}}</ref>. | ||
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Latest revision as of 07:15, 17 April 2023
科学认识论, ed. (Dec 14, 2022). 【全網最通俗】18分鐘徹底看懂量子力學！本期視頻核心知識：上帝擲骰子，何為量子化，量子疊加，量子糾纏，量子退相幹，量子通信. local page: 科学认识论.
There is also a longer version of this video:半個小時看完，你就懂量子力學！包括量子糾纏，量子隧穿，量子退相幹！[1].
After watching this video, please take a look at the definition of What is a quantum system (Quantum Essentials)[2], irreducibility and irreducible representation[3].
References
- ↑ 科学认识论, ed. (Apr 10, 2023). 【全網最通俗】18分鐘徹底看懂量子力學！本期視頻核心知識：上帝擲骰子，何為量子化，量子疊加，量子糾纏，量子退相幹，量子通信. local page: 科学认识论.
- ↑ Carcassi, Gabriele (Oct 19, 2021). What is a quantum system (Quantum Essentials). local page: Gabriele Carcassi.
- ↑ Physics Learning With Dr. Shaw, ed. (Sep 24, 2020). What is group? - Examples of Group - Uniqueness of Identity and Inverse - Group Theory - Part 1. local page: Physics Learning With Dr. Shaw.
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