Shortest distance you can travel?

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SUMMARY

The discussion centers around the concept of the shortest distance that can be traveled, specifically referencing Planck length (approximately 1.6 x 10^-35 meters) as the smallest measurable distance in physics. Participants debate the implications of the uncertainty principle and the nature of movement at quantum scales, concluding that classical physics does not apply at these levels. The conversation emphasizes that while movement may occur at distances smaller than Planck length, it cannot be measured or defined within current physical frameworks.

PREREQUISITES
  • Understanding of Planck length and its significance in quantum mechanics.
  • Familiarity with the uncertainty principle and its implications for measurement.
  • Basic knowledge of quantum mechanics and wave-particle duality.
  • Concept of quantization and its relevance in physics.
NEXT STEPS
  • Research the implications of the uncertainty principle in quantum mechanics.
  • Study Planck length and its role in theoretical physics.
  • Explore the concept of quantization and how it affects particle movement.
  • Investigate the differences between classical and quantum physics regarding movement and measurement.
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Students and professionals in physics, particularly those interested in quantum mechanics, theoretical physicists, and anyone exploring the limits of measurement in physical science.

  • #61
Gabe21 said:
so grammatical errors aside, u r saying...

https://www.physicsforums.com/showthread.php?t=414380

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  • #62
Gabe21 said:
so grammatical errors aside, u r saying that smaller distances do exist but we can't see on a scale smaller than Plancks?

I don't see why distance can't be zero - but we have a limit for what we can measure.

You said:
there is a limit on how far we can see into space so y don't we assume the same in relation to how small something is?

We do. The limit on how small we can measure is the Planck length.

Note, our ability to see a certain distance does not limit the maximum size something can be, only what we can measure. The inverse with 'small' is exactly the same.
and its more redundant than contradictory.

You are either infinitely big or you have a limited size. The limit you keep referring to is purely our ability to measure (or see that far). It has nothing to do with the size of the universe.
not being able to put a definite size on the universe means its infinite.

I can't put a definite size on my car, that doesn't mean it's infinite. Again, the inability to measure does not imply an infinite size.
a shorter version would be" if space is infinitely large y can't it also be infinitely small."

No, you can only get to zero in size. That is as small as something can be (well there abouts) so unlike space which could go on infinitely, you could only tend to zero with size.
 
  • #63
since the universe is continum, then maybe no limit.
If it is descret it may be h (planck cst)
I say maybe
 

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