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In quantum mechanics, it is often necessary to separate how things appear and how things are/could be. For example, when I stand on the floor, it appears to be solid without any breaks, but on a quantum scale, it is mostly empty space. In this example, my subjective opinion of the floor differs from the objective quantum reality of the floor. What we call "reality" behaves in different ways depending on the perspective. The objectively real or objective reality is a term to describe the way things are, not how they seem.
What else can I help you with?
What does quantum test mean?
A quantum test typically refers to an experiment or evaluation conducted within the field of quantum physics to test theories or principles related to quantum mechanics. These tests often involve measuring the behavior of particles or energy at the quantum level to understand and verify the predictions of quantum theory.
Who is Hersungburg?
Perhaps you mean Heisenberg. One of the founders of quantum mechanics, and active in mathematics, and perhaps most well-known for the 'Uncertainty Principle'.
What does it mean to look at something objectively?
Because it means that you are looking at it from a practical. logical perspective free of emotional or psychological responses
Why do electron contunuouslty move?
If you mean move around in "orbit" around the nucleus ...They don't. In quantum mechanics, forget everything you know from everyday experience about how objects behave, because quantum mechanics is WEIRD. One of my teachers once told me "nobody ever really understands quantum mechanics, they just get used to it." There's a fair amount of truth in that statement. Trying to picture it in your mind will only get you so far; at a certain point you just need to do the math and trust what it says even if it doesn't make any sense.
What does hamiltonian mean?
A Hamiltonian refers to a function used in physics and mathematics that describes the total energy of a system, typically in terms of its kinetic and potential energies. In classical mechanics, it is a fundamental concept in Hamiltonian dynamics, where it serves as a starting point for deriving equations of motion. In quantum mechanics, the Hamiltonian operator is crucial for determining the evolution of a quantum state over time. Overall, the Hamiltonian plays a key role in both classical and quantum formulations of physical systems.
What does i mean in physics?
In physics, "i" typically represents the imaginary unit, equal to the square root of -1. It is commonly used in complex numbers and in quantum mechanics to denote imaginary components of wavefunctions.
Why you use some classical mechanics in quantum mechanics?
That has been a topic of much debate since th1900's. There has been no fully successful tying of the two branches of physics yet but, many proposed theories have made great leaps forward to the answer. For example quantum gravity theory and the string theory, the latter being the more current and relevant.There are two areas in which the transition from quantum mechanics to classical mechanics is rather obvious: Statistical thermodynamics and wave-particle duality.Answer2:Classical and Quantum Mechanics merge in Quaternion Mechanics.Quaternion Mechanics consists of Quaternion quantities like energyW = -vh/r + cP where -vh/r is the scalar enrgy and cP=cmV is the vector energy.Classical and Quantum Mechanics need Quaternion quantities. In general the potential energy -vh/r is a scalar aka a Boson and vector energy cP is a vector aka a Fermion. Bosons/Scalars have integer spin and Fermions/Vectors have 1/2 integer spin.For the most part like Newtonian Physics use only scalars -mGM/r a scalar and no vectors. Likewise, Quantum mechanics use mostly Fermions or Vectors and few scalars. The speed of light is a scalar as is Planck's Constant h.Quaternion Mechanics merges Classical and Quantum Physics.The Laws of Quaternion Mechanics are:0 = XB = [d/dr, DEL] [B,B] = [dB/dr -DEL.B, dB/dr + DEL B ]0 = X2B = [(d2/dr2 - DEL2), 2d/dr DEL] [-vh/r,cP]This Quaternion Wave gives thescalar/Boson wave -(d2/dr2 - DEL2)vh/r - 2d/dr DEL.cP =0and thevector/Fermion particle (d2/dr2 - DEL2)cP + 2d/dr DEL -vh/r =0In Nature, Quaternions rule and Quaternions combine Bosons and Fermions.A Quaternion can be a Boson or a Fermion or Both as inX2W =[ -(d2/dr2 - DEL2)vh/r - 2d/dr DEL.cP,(d2/dr2 - DEL2)cP + 2d/dr( DEL -vh/r + DELxcP) ]Quaternions consist of Scalars and Vectors , Bosons and Fermions.
Is Murphy's Law explained by quantum physics' fourth dimension connection?
No, it is not. Murphy's Law states that if something can go wrong, it will. (There are variants and corollaries.) And if by the fourth dimension connection in quantum physics you mean the dimension of time in spacetime, things happen there according to probability and statistics, or get caught up in uncertainty, à la Schrödinger. The consequences of these things (the quantum mechanical one) with regard to Murphy include the idea that sometimes something must happen, and at other times it can or might happen. And if the latter is true, it might happen or might not happen. Murphy says if it is possible (for something to go wrong), it will happen. Additionally, in the world of quantum mechanics there is a question of when things will happen, and time is relative. Time is not relative to Murphy except in the version of Murphy's law which says that if something can go wrong, it will go wrong, and at the worst possible time and having the worst consequences. That's pretty specific and not something that is timed with a clock. You can't get that kind of specificity in quantum mechanics because of relativity, if for no other reason.
What does the term quantum of energy mean?
A quantum of energy refers to the smallest possible discrete amount of energy that can be emitted or absorbed in a physical system. In quantum mechanics, energy is quantized, meaning it can only exist in multiples of these discrete energy packets. These quantized units are fundamental building blocks for understanding the behavior of particles at the atomic and subatomic levels.
What do we mean by the spin of a subatomic particle and how does it influence its properties and behavior?
The spin of a subatomic particle refers to its intrinsic angular momentum. This property influences the particle's magnetic moment, energy levels, and interactions with other particles. The spin also determines the particle's quantum numbers and behavior in quantum mechanics.
What follows the atoms around the orbit?
We need someone who understands the mechanics of subatomic particles better than I, but I don't think atoms normally orbit anything. Perhaps you mean electrons orbiting the nucleus. And again, as far as I remember nothing follows electrons in their orbit. We really need someone for this answer who knows a little quantum mechanics.
What does the quantum legacy of power mean?
the quantum legacy of power is when pudding is thrown at a monkey
