How can the Heisenberg formula be proven in simple terms?

In summary, The Heisenberg formula, also known as the Heisenberg uncertainty principle, was developed by German physicist Werner Heisenberg in 1927. It revolutionized our understanding of quantum mechanics and challenged the traditional notion of determinism in physics. The formula is calculated by taking the product of the uncertainties in a particle's position and momentum, and has implications for the probabilistic nature of quantum mechanics and the limitations of human observation in understanding the universe.
  • #1
NJV
39
0
Can anyone prove, in layman terms (or as close an approximation to layman terms as is possible), why exactly ∆p ∆x ≥ h-bar /2 ?

Please explain every step in the deduction, and not just with formulae. I can't just take something for granted.

Thanks in advance.
 
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  • #2
how can one proove anything in layman terms? :P

You can find the derivation in almost any QM-text book.
 
  • #3
As simple as possible terms, then. I'll ask if I don't understand something.
 

FAQ: How can the Heisenberg formula be proven in simple terms?

What is the Heisenberg formula?

The Heisenberg formula, also known as the Heisenberg uncertainty principle, is a fundamental principle in quantum mechanics that states that it is impossible to know both the exact position and momentum of a particle at the same time.

Who discovered the Heisenberg formula?

The Heisenberg formula was developed by German physicist Werner Heisenberg in 1927.

What is the significance of the Heisenberg formula?

The Heisenberg formula revolutionized our understanding of quantum mechanics and challenged the traditional notion of determinism in physics. It also has practical applications in fields such as quantum computing and cryptography.

How is the Heisenberg formula calculated?

The Heisenberg formula is calculated by taking the product of the uncertainties in a particle's position and momentum. It is represented mathematically as: ΔxΔp≥h/4π, where Δx is the uncertainty in position, Δp is the uncertainty in momentum, and h is Planck's constant.

What are the implications of the Heisenberg formula?

The Heisenberg formula suggests that at the subatomic level, the act of measuring a particle's position or momentum will inherently change its state, making it impossible to have complete knowledge of both properties simultaneously. It also demonstrates the probabilistic nature of quantum mechanics and the limitations of human observation in understanding the universe.

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