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It relies on the assumption that the intuition of the surrounding universe is a system of beliefs, inside which we act and that we can call universe. But every one has it own system of beliefs. Communication problems can be generated by the differences between those system of beliefs
Quantum Mechanics is a mathematically rigorous, and extremely successful theory used to explain and predict behavior of extremely small (subatomic) particles.
It relies on the assumption that observations of the surrounding universe is organized in a set of operators called the observables. The fact that those operators do not commute creates fuzziness in classical simultaneous observations. Following the leading interpretation, (the Copenhagen interpretation) a measure is an interaction between a macroscopic entity (the observer) and the microscopic system that decides the result of the observation. Therefore, the observer plays a fundamental role in the construction of the universe, therefore the universe is linked to the existence of observers
We see here a possible similarity. The systems of beliefs of NLP can be considered as set of operators of the quantum mechanics. They create an illusion of surrounding universe and they are linked to designated actors (observers). The fuzziness following the non commutation of operators in quantum mechanics is analogous to discrepancies in the meaning (interpretation) of facts insides different system of beliefs of NLP
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What are the two ideas leading to a new quantum mechanics?
The two key ideas leading to a new quantum mechanics were Planck's notion of quantized energy levels in blackbody radiation, and Einstein's explanation of the photoelectric effect using quantized light particles (photons). These ideas challenged classical mechanics and paved the way for the development of quantum theory.
What is true relativity or quantum mechanics?
Einstein's work on the Photoelectric effect, which won him the Nobel prize in 1921 was a bulwark of Quantum Mechanics. Einstein went off in another direction because of his inate suspicion that Quantum Mechanics has severe internal difficulties. Quantum Mechanics and Relativity have not yet been reconciled--but they are moving together slowly. Quantum Gravity seems to be key to the issue and may be resolved by String Theory.
Why was quantum mechanics invented?
Quantum Mechanics is one of the three branches of Modern Physics, being the other two, Classical Mechanics and Relativist Mechanics. Quantum Mechanics is needed to learn the intimate behavior of the smallest particles existent: subatomic particles. It deals with the interaction amongst, the forms of energy they receive and deliver, and the way they emit energy, a way done in packets, or quanta, also called photons. Quantum Mechanics is one of the base knowledges for the design of modern electronics.
What is density matrix in quantum mechanics?
It is a Hermitian positive-semidefinite matrix of trace one that describes the statistical state of a quantum system. Hermitian matrix is defined as A=A^(dagger). Meaning that NxN matrix A is equal to it's transposed complex conjugate. Trace is defined as adding all the terms on the diagonal.
If the electron in a hydrogen atom obeyed classical mechanics instead of quantum mechanics would it emit a continuous spectrum or a line spectrum?
In some text books on physical chemistry it is stated that if an electron followed the classical laws of mechanics it would continue to emit energy in the form of electromagnetic radiation until it fell to the nucleus. It is not sensible to consider the spectrum of emitted electromagnetic radiation because its wavelength is a function of the Schrodinger equation under the influence of the Hamilton operator. So my only have desecrate values. A classical picture of the atom would not obey the Schrodinger equation so there is no way of predicting the way it would emit energy.
What is the significance of the exponential of Pauli matrices in quantum mechanics?
In quantum mechanics, the exponential of Pauli matrices is significant because it helps describe the rotation of quantum states in a way that is consistent with the principles of quantum mechanics. This mathematical operation is used to represent the evolution of quantum systems and is essential for understanding the behavior of particles with spin.
What is the significance of the axiom of coherent states in quantum mechanics?
The axiom of coherent states in quantum mechanics is significant because it provides a way to describe quantum systems in a simple and intuitive manner. Coherent states are special states that exhibit properties similar to classical waves, making them useful for understanding the behavior of quantum systems. They play a key role in various quantum phenomena and have practical applications in fields such as quantum optics and quantum information processing.
Does every object have frequency?
yes, in a sense quantum mechanics allows the computation of a frequency for all masses (similar to the way relativity allows the computation of an energy for all masses).
What are some colleges that offer courses in quantum mechanics?
There are several colleges in the United States which offer courses in quantum mechanics. The best way to find out which ones are to speak with a guidance counselor at a university.
How does the concept of dagger quantum mechanics contribute to our understanding of the behavior of particles at the quantum level?
Dagger quantum mechanics, also known as adjoint quantum mechanics, is a mathematical framework that helps us understand the behavior of particles at the quantum level by providing a way to describe the complex interactions and transformations that occur. It allows us to analyze the properties of quantum systems and make predictions about their behavior with greater accuracy and efficiency.
What is an eigenstate and how does it relate to quantum mechanics?
An eigenstate in quantum mechanics is a state in which a physical system is in a definite, well-defined state with respect to a particular observable quantity, such as position or momentum. In simpler terms, it is a state in which a property of a particle is known with certainty. Eigenstates play a crucial role in quantum mechanics as they provide a way to describe and understand the behavior of particles at the quantum level.
What is the significance of the Husimi function in quantum mechanics?
The Husimi function in quantum mechanics is significant because it provides a way to visualize the quantum state of a system in phase space, which helps in understanding the behavior of quantum systems. It offers a more intuitive and classical-like representation of quantum states, making it easier to analyze and interpret complex quantum phenomena.
What is the significance of an eigenstate in quantum mechanics?
An eigenstate in quantum mechanics is a special state of a system that represents a measurable property, such as energy or momentum. These states are important because they provide a way to describe and predict the behavior of quantum systems with precision. By studying eigenstates, scientists can better understand the fundamental principles of quantum mechanics and make accurate predictions about the behavior of particles at the atomic and subatomic levels.
What is the significance of Hilbert space in the context of quantum mechanics?
Hilbert space is a mathematical framework used in quantum mechanics to describe the state of a quantum system. It allows for the representation of complex quantum states and operators, making it a crucial tool for understanding the behavior of particles at the quantum level. In essence, Hilbert space provides a rigorous and systematic way to analyze and predict the outcomes of quantum phenomena.
What are the two ideas leading to a new quantum mechanics?
The two key ideas leading to a new quantum mechanics were Planck's notion of quantized energy levels in blackbody radiation, and Einstein's explanation of the photoelectric effect using quantized light particles (photons). These ideas challenged classical mechanics and paved the way for the development of quantum theory.
What is the relationship between spinors and the representation of rotations in quantum mechanics?
In quantum mechanics, spinors are mathematical objects that describe the intrinsic angular momentum of particles. They are used to represent rotations in three-dimensional space. Spinors play a crucial role in quantum mechanics as they provide a way to describe the behavior of particles with intrinsic angular momentum, such as electrons.
How does the concept of imaginary time evolution contribute to our understanding of quantum mechanics?
The concept of imaginary time evolution in quantum mechanics helps us understand the behavior of particles at very small scales. It allows us to mathematically describe how particles move and interact in a way that is consistent with the principles of quantum mechanics. This concept helps us make predictions about the behavior of particles in complex systems and provides a framework for understanding the underlying principles of quantum mechanics.
