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shaan_aragorn
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According to quantum theory the total probability of finding the particle somewhere in space is always zero. So if a particle vanishes in a black hole will that mean (psi)^2 = 0, which is illegal?
shaan_aragorn said:According to quantum theory the total probability of finding the particle somewhere in space is always zero.
shaan_aragorn said:According to quantum theory the total probability of finding the particle somewhere in space is always zero. So if a particle vanishes in a black hole will that mean (psi)^2 = 0, which is illegal?
Gokul43201 said:I think s/he meant one, not zero.
vanesch said:(I think Hawking recently lost an encyclopedia over it, in a bet with another one)
Psi, also known as ψ, is a symbol used in physics to represent the wave function of a quantum system. It is used to describe the probability of a particle's location or state. In the context of black holes, psi is used to describe the quantum state of particles near the event horizon.
While psi can provide insight into the quantum state of particles near a black hole, it is not a complete explanation for their behavior. The effects of gravity and general relativity must also be taken into account when studying black holes.
Psi and Hawking radiation are two separate concepts that describe different aspects of black holes. Psi represents the quantum state of particles near the event horizon, while Hawking radiation is the thermal radiation emitted by a black hole due to quantum effects.
While there is no direct evidence for the existence of psi, its use in mathematical models has helped to explain certain phenomena related to black holes. Further research and observations are needed to fully understand the role of psi in black holes.
Understanding the relationship between psi and black holes can provide insight into the behavior of matter and energy in extreme gravitational environments. It may also help to bridge the gap between quantum mechanics and general relativity, leading to a better understanding of the universe as a whole.