Is Time Reversibility Inherent in All Physical Laws?

In summary, the reversibility of the laws of physics in time means that for every possible physical process, the same process can happen in reverse if we were to "play the tape backwards". This includes the path of a particle following a physical law, which would follow the same path backwards if its momentum was reversed. The equations that describe this motion are time-reversible, allowing for negative values of time to be entered.
  • #1
Higgsono
93
4
What does it mean for the laws of physics to be reversible in time? Does it mean that for every possible physical process, the same process can happen as it would do if we "played the tape backwards" so to speak? If a particle follows a path due to some physical law, Does it mean that if we were to reverse the momentum of the particle it would follow the same path backwards?
 
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  • #2
Higgsono said:
What does it mean for the laws of physics to be reversible in time? Does it mean that for every possible physical process, the same process can happen as it would do if we "played the tape backwards" so to speak? If a particle follows a path due to some physical law, Does it mean that if we were to reverse the momentum of the particle it would follow the same path backwards?

You could try watching this:

http://www.cornell.edu/video/richard-feynman-messenger-lecture-5-distinction-past-future
 
  • #3
Thanks! But when we reverse the path for the particle, does the particle's path have to be described by the same equation, or can it have another form?

What I mean is, suppose we have a function f that takes a state A to B. That is, f(A)=B. If we suppose that the particle now follows the same path backwards, is this path then expressed by the same function f, so that f(B)=A, or can it be another function g such that g(B)=A ?
 
  • #4
Higgsono said:
Thanks! But when we reverse the path for the particle, does the particle's path have to be described by the same equation, or can it have another form?

What I mean is, suppose we have a function f that takes a state A to B. That is, f(A)=B. If we suppose that the particle now follows the same path backwards, is this path then expressed by the same function f, so that f(B)=A, or can it be another function g such that g(B)=A ?

I don't really understand your question. The simplest motion of a particle is uniform motion in a straight line, which we can take as the x-axis. This is described by:

##x = x_0 + vt##

Where ##x## is the position of the particle at time ##t##, and ##x_0## is where it is at ##t=0##.

This equation is time-reversible, as you can enter negative values for ##t##, which will tell you where the particle was before ##t=0##. In any case, there is nothing inherent in the mathematics that demands that ##t## must increase.
 

FAQ: Is Time Reversibility Inherent in All Physical Laws?

How does the concept of reversibility apply to physical laws?

Reversibility in physical law refers to the idea that the fundamental laws of physics should hold true in both forward and reverse directions of time. This means that if we were to reverse the direction of time in a physical process, the same set of laws would govern the outcome. In other words, the behavior of a system should be the same whether we are moving forward or backward in time.

Can all physical laws be reversed?

While most physical laws are considered to be reversible, there are a few exceptions. For example, the second law of thermodynamics states that entropy (a measure of disorder) always increases over time. This means that some processes, such as the breaking of a glass, cannot be reversed because they result in an increase in entropy. However, on a microscopic level, these laws are still reversible.

What evidence supports the idea of reversibility in physical laws?

One of the key pieces of evidence for the reversibility of physical laws is the concept of time symmetry in fundamental equations. This means that the equations used to describe physical systems are the same when time is reversed, providing strong support for the idea of reversibility. Additionally, experiments in particle physics have shown that the behavior of subatomic particles is the same in both forward and reverse directions of time.

Are there any real-world applications of the concept of reversibility?

Yes, the concept of reversibility has many practical applications in fields such as engineering and chemistry. For example, in chemical reactions, the reversibility of physical laws allows us to predict the outcome of a reaction and design processes that are efficient and reversible. In engineering, the concept of reversibility is important for understanding the behavior of materials and designing systems that can withstand both forward and reverse forces.

Is the concept of reversibility still considered valid in modern physics?

Yes, the concept of reversibility is still widely accepted and used in modern physics. While some theories, such as quantum mechanics, challenge our understanding of time and the reversibility of physical laws, the principle of reversibility remains a fundamental concept in the study of the universe. In fact, the search for a grand unified theory that can reconcile all fundamental laws of physics is often driven by the desire to find a truly reversible set of physical laws.

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