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Probability amplitude
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==References== * {{cite book | last=Bäuerle | first=Gerard G. A. | last2=de Kerf | first2=Eddy A. | title=Lie Algebras, Part 1: Finite and Infinite Dimensional Lie Algebras and Applications in Physics |series= Studies in Mathematical Physics| publisher=North Holland | publication-place=Amsterdam | date=1990 | isbn=0-444-88776-8}} *{{cite thesis |last=de la Madrid Modino |first= R. |date=2001 |title= Quantum mechanics in rigged Hilbert space language|url=https://scholar.google.com/scholar?oi=bibs&cluster=2442809273695897641&btnI=1&hl=en |degree= PhD |publisher= Universidad de Valladolid}} *{{cite book |last1=Feynman |first1=R. P. |last2=Leighton |first2=R. B. |last3=Sands |first3=M. |title=[[The Feynman Lectures on Physics]] |volume=3 |location=Redwood City |publisher=Addison-Wesley |year=1989 |isbn=0-201-51005-7 |chapter=Probability Amplitudes |chapter-url=https://feynmanlectures.caltech.edu/III_03.html}} *{{cite book |first=Stanley P. |last=Gudder |title=Quantum Probability |location=San Diego |publisher=Academic Press |year=1988 |isbn=0-12-305340-4 }} * {{cite book | last1=Simon | first1=Barry | author1-link=Barry Simon | title=Orthogonal polynomials on the unit circle. Part 1. Classical theory | publisher=[[American Mathematical Society]] | location=Providence, R.I. | series=American Mathematical Society Colloquium Publications | isbn=978-0-8218-3446-6 | mr=2105088 |year=2005 | volume=54}} * {{cite book | last=Teschl | first=G. | title=Mathematical Methods in Quantum Mechanics | publisher=American Mathematical Soc. | publication-place=Providence (R.I) | date=2014 | isbn=978-1-4704-1704-8}} * {{cite book | last=Zwiebach | first=Barton | title=Mastering Quantum Mechanics | publisher=MIT Press | publication-place=Cambridge, Mass | date=2022 | isbn=978-0-262-04613-8}} {{Quantum mechanics topics}} [[Category:Quantum measurement]] [[Category:Physical quantities]] [[Category:Particle statistics]]
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