The reason why is that the entangle states provides greater enumeration. It is as if the bits are conscience of one another. What this video does is better than others is to strip the wave mechanics out of quantum computing to the extent possible.
Explanations are phrased in terms of red and green balls put in boxes with 2 doors. Put a red ball in a box through door number 1 and if you go back and observe the ball through door number 1 it is always red. If you observe the ball through door number 2 then it is 50-50 odds that you observer red or green.
More explanation after I watch a few times.
Quantum Mechanics Table of Contents TOC
- Quantum Mechanics Table of Contents TOC
- ASU Quantum Mechanics for Engineers 434 Notes from Year 2001
- Book: Advanced Quantum Mechanics – Freeman Dyson
- Book: Notes on Quantum Mechanics
- Quantum Mechanics Entanglement and Quantum Computation Summary List
- Quantum Mechanics and Entanglement Experiment with Single Photon Detector
- Summary Outline of Richard Feynmans Thesis – Framework for learning QED and Quantum Mechanics in general
- Quantum Computing Video strips down computing mechanics explanation to minimum
- Quantum Mechanics Computing for Computer Scientists
- Quantum Mechanics Money from Knots
- Quantum Mechanics Logic
- Video: Erann Gats explanation of quantum entanglement, measurement and interpretations
- Leonard Susskind Quantum Entanglement Lecture 2006
- Quantum Mechanics Entanglement and Spooky Action at a distance
- Quantum Computing Parallelism Explained
- On the Theory of Quanta Louis-Victor de Broglie 1892-1987
- Entangled-Light-Emitting Diode
- PAM Dirac Lectures in New Zealand 1975
- Leonard Susskind Lecture Series Play Lists
- Video: Spooky Actions At A Distance?: Oppenheimer Lecture – David Mermin – and Rhetorical Homework Problem Solution
- Lectures on Quantum Computation by David Deutsch – Includes Best Grover Search Algorithm Explanation Unit 6
- Basic Polarized Photon Entanglement Experiment
- Private: Quantum Computing Book Collection
- Video: KITP Lecture : Putting Weirdness to Work: Quantum Information Science
- Private: Derivation of the Planck Relation and Maximum Entropy Principle
- Derivation of Nyquist 4KTBR Relation using Boltzmann 1/2KT Equipartition Theorem
- Heuristic method of understanding the shapes of hydrogen atom electron orbitals
End TOC
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