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Where'd a person find why quantums don't work at large scale, using with basic math or simple analogies?
WannabeNewton said:I think he is asking if and why QM breaks down at large scales. It doesn't break down at large scales its effects are just not as dramatic as it would be at smaller scales.
Quantum Breakdown refers to the phenomenon of quantum particles, such as electrons, behaving differently when observed compared to when they are not observed. This is a fundamental principle of quantum mechanics and has been demonstrated through various experiments.
Basic math, such as algebra and calculus, is used to describe the behavior of quantum particles in terms of probabilities. This is because at the quantum level, particles do not have a definite position or momentum, but rather exist in a state of superposition where they can exist in multiple states simultaneously. The mathematics of quantum mechanics helps us understand and predict the behavior of these particles.
One analogy commonly used to explain Quantum Breakdown is the Schrödinger's cat thought experiment. In this scenario, a cat is placed in a box with a vial of poison that will be released if a radioactive atom decays. According to quantum mechanics, until the box is opened and observed, the cat exists in a state of superposition where it is both alive and dead. This illustrates the concept of quantum particles existing in multiple states until they are observed.
Quantum Breakdown is important in science because it challenges our traditional understanding of the world and has led to groundbreaking discoveries in fields such as computing, communication, and material science. It also highlights the limitations of classical physics and has opened up new possibilities for understanding the universe.
Quantum Breakdown and the concept of uncertainty are closely related. The uncertainty principle, a fundamental principle of quantum mechanics, states that it is impossible to simultaneously know the precise position and momentum of a quantum particle. This is because when we observe a particle, we affect its behavior, making it impossible to accurately measure both properties at the same time. This highlights the inherent uncertainty and randomness at the quantum level.