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quantum statistics - ترجمة إلى العربية
PARTICULAR DESCRIPTION OF MULTIPLE PARTICLES IN STATISTICAL MECHANICS
Quantum statistics
quantum statistics
الإحصاء الكمى
quantum mechanics
![resonant frequencies]] in acoustics.)](https://commons.wikimedia.org/wiki/Special:FilePath/Atomic-orbital-clouds spd m0.png?width=200 "resonant frequencies]] in acoustics.)")
![Position space probability density of a Gaussian [[wave packet]] moving in one dimension in free space](https://commons.wikimedia.org/wiki/Special:FilePath/Guassian Dispersion.gif?width=200 "Position space probability density of a Gaussian [[wave packet]] moving in one dimension in free space")
![[[Max Planck]] is considered the father of the quantum theory.](https://commons.wikimedia.org/wiki/Special:FilePath/Max Planck (1858-1947).jpg?width=200 "[[Max Planck]] is considered the father of the quantum theory.")
![spring]]) in [[classical mechanics]] (A-B) and quantum mechanics (C-H). In quantum mechanics, the position of the ball is represented by a [[wave]] (called the [[wave function]]), with the [[real part]] shown in blue and the [[imaginary part]] shown in red. Some of the trajectories (such as C, D, E, and F) are [[standing wave]]s (or "[[stationary state]]s"). Each standing-wave frequency is proportional to a possible [[energy level]] of the oscillator. This "energy quantization" does not occur in classical physics, where the oscillator can have ''any'' energy.](https://commons.wikimedia.org/wiki/Special:FilePath/QuantumHarmonicOscillatorAnimation.gif?width=200 "spring]]) in [[classical mechanics]] (A-B) and quantum mechanics (C-H). In quantum mechanics, the position of the ball is represented by a [[wave]] (called the [[wave function]]), with the [[real part]] shown in blue and the [[imaginary part]] shown in red. Some of the trajectories (such as C, D, E, and F) are [[standing wave]]s (or \"[[stationary state]]s\"). Each standing-wave frequency is proportional to a possible [[energy level]] of the oscillator. This \"energy quantization\" does not occur in classical physics, where the oscillator can have ''any'' energy.")
![The 1927 [[Solvay Conference]] in [[Brussels]] was the fifth world physics conference.](https://commons.wikimedia.org/wiki/Special:FilePath/Solvay conference 1927.jpg?width=200 "The 1927 [[Solvay Conference]] in [[Brussels]] was the fifth world physics conference.")
FUNDAMENTAL THEORY IN PHYSICS DESCRIBING THE PROPERTIES OF NATURE ON AN ATOMIC SCALE
Quantum Mechanics; Quantum mechanic; Quantum Physics; Quantum mechanical; Quantum system; Quantum-mechanical; Modern quantum mechanical; Quantum-mechanic; Quantum theory of matter; Classical Quantum Mechanics; Quantum mechanical laws; Nonrelativistic quantum theory; The Quantum Theory; Quantum mechanical properties; Quantum mechanical model; Quantum Mechanical Laws; Quantum realm; Quantum mechenics; Quantam physics; Quantum laws; Quantum dislocation; Quantum mechanical physics; Quantic mechanics; Quantum hypothesis; Quantum physicist; Quantum effects; Quantum physical; Quantum scale; Quantum energy states; Quantum systems; Quantum-scale; Free particle (quantum physics); Quantum physics; Draft:Geoffrey Habar; Draft:Theorem of Habar; Quantum world
ميكانيكا الكم
data manipulation
ERRONEOUS USE OF STATISTICAL ARGUMENT WHEN THE STATISTICAL REASON INVOLVED IS FALSE OR MISAPPLIED
Misuse Of Statistics; Statistical fallacy; Data manipulation; Twisted Truths; False assumption (statistics); Abuse of statistics; Misleading statistics; Cooked statistics; Misleading statistic; Manipulation of data; Statistics misuse
معالجة البيانات
ويكيبيديا
Particle statistics
Particle statistics is a particular description of multiple particles in statistical mechanics. A key prerequisite concept is that of a statistical ensemble (an idealization comprising the state space of possible states of a system, each labeled with a probability) that emphasizes properties of a large system as a whole at the expense of knowledge about parameters of separate particles. When an ensemble describes a system of particles with similar properties, their number is called the particle number and usually denoted by N.
