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Quantum Entanglement

Quantum entanglement occurs when two particles become correlated in such a way that the state of one instantly influences the other.

This connects to [[Bell's Theorem]] and the work described in [[EPR Paradox Notes]].

Quantum entanglement links two particles so that measuring one instantly determines the other's state.

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Cluster 1 (5 notes)
Cluster 2 (4 notes)

🗺 Map of Content: Quantum Physics

## Core Concepts
-[[Quantum Mechanics]]
-[[Wave Function]]
## Connected Topics
-[[Entanglement]][[Bell's Theorem]]
The phenomenon of quantum entanglement, which was first described by Einstein, Podolsky, and Rosen in their famous 1935 paper, occurs when two or more particles become fundamentally linked in such a manner that the quantum state of each particle cannot be described independently of the others.
Quantum entanglement, first described by Einstein, Podolsky, and Rosen (1935), occurs when particles become linked so that each particle's state depends on the others.
Deep residual networks opened the door to training much deeper architectural models by introducing shortcut connections that bypass multiple layers, effectively solving the vanishing gradient problem.
Deep residual networks opened the door to training much deeper architectural models by introducing shortcut connections that bypass multiple layers, effectively solving the vanishing gradient problem (He et al., 2016) as further validated by (LeCun & Bengio, 2018).
The utilization of force-directed graph drawing algorithms necessitates the calculation of repulsive forces between all node pairs and attractive spring forces between adjacent nodes, yielding an O(N²) time complexity for naive implementations without quadtree optimization.
To draw these graphs, we basically simulate physics. Nodes push away from each other like magnets, while links pull them together like springs. It looks cool, but calculating this for every single pair can get pretty slow for huge graphs unless you use some clever math tricks like quadtrees.
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Quantum Mechanics

State depends on [[Entanglement]], often validated via [[Bell's Theorem]].

Physics Research

COLLECTION
Quantum Mechanics
Bell's Theorem
arxiv.org/abs/...
Textbook Ch.7

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Compare the EPR argument with Bell's results.
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