Why can't we just use one theory for everything?

  • Context: Graduate 
  • Thread starter Thread starter uperkurk
  • Start date Start date
  • Tags Tags
    Gravity
Click For Summary

Discussion Overview

The discussion revolves around the nature of light, its interaction with gravity, and the differing theories that describe these phenomena, particularly focusing on the implications of mass in various contexts. Participants explore concepts from general relativity and Newtonian physics, questioning the consistency of definitions and applications across different fields of physics.

Discussion Character

  • Exploratory
  • Debate/contested
  • Conceptual clarification
  • Technical explanation

Main Points Raised

  • One participant questions how light, which is said to have no mass, can be affected by a black hole or wormhole, leading to confusion about gravitational forces acting on massless particles.
  • Another participant suggests that light's interaction with gravity is better explained by general relativity, which posits that space-time is curved rather than relying solely on gravitational force.
  • Some participants express confusion about the differing treatments of light in various physics theories, questioning why light is considered massless in some contexts but not in others.
  • There is a mention of the limitations of Newtonian physics in accurately describing the behavior of massless particles like photons, emphasizing the necessity of general relativity for correct predictions.
  • One participant proposes that while general relativity is the more comprehensive theory, Newtonian physics is often used for its simplicity in everyday applications, suggesting a pragmatic approach to theory selection.

Areas of Agreement / Disagreement

Participants express a mix of agreement and disagreement regarding the treatment of light and gravity. While some acknowledge the necessity of general relativity for certain scenarios, others question the consistency of definitions and applications across different theories. The discussion remains unresolved with multiple competing views on the nature of light and gravity.

Contextual Notes

Participants highlight the limitations of Newtonian physics in explaining phenomena involving light and gravity, noting that the definitions of mass and the applicability of different theories can vary based on context. There is an acknowledgment of the complexity involved in reconciling these theories.

uperkurk
Messages
167
Reaction score
0
0f36df929ac9d711a8ba8c5658c3bfee.png


I don't really understand this formula but if light has no mass, then how comes a black hole can pull it in?

[itex]F=G\frac{MassLight\times MassWormhole}{WormholeRadius^2} = G\frac{0}{WormholeRadius^2}= 0[/itex]

My question is if light experiences no gravitational force wherever it is in the universe, why can a wormhole pull it in?

I know you guys probably get stupid questions like this all the time but my mind often wonders into things I don't understand.

Hope someone can clear up my ill thinking.
 
Physics news on Phys.org
Nevermind, I just found on the forums it's due to GR and the fact that the space-time itself is bent so light isn't actually being pulled due to the sheer gravitational force of the wormhole but because space-time is curved.

Pretty neat really
 
uperkurk said:
0f36df929ac9d711a8ba8c5658c3bfee.png


I don't really understand this formula but if light has no mass, then how comes a black hole can pull it in?

[itex]F=G\frac{MassLight\times MassWormhole}{WormholeRadius^2} = G\frac{0}{WormholeRadius^2}= 0[/itex]

My question is if light experiences no gravitational force wherever it is in the universe, why can a wormhole pull it in?

There is a gravitational deflection of light in classical mechanics:

[itex]F = G \cdot \frac{{M \cdot m }}{{r^2 }} = m \cdot a[/itex]

[itex]a = G \cdot \frac{M}{{r^2 }}[/itex]

As light is not massless in classical mechanics this works for photons without problems and due to

[itex]\mathop {\lim }\limits_{m \to 0} \frac{m}{m} = 1[/itex]

it could also be used for massless objects.

However, the results does not fit to reality. (e.g. the deflection of light in the gravitational field of the Sun is double as high) You can't use Newton's law of gravity for light or black holes. General relativity must be used to get the correct results.
 
Last edited:
How is it possible that in one field of physics light is massless but in another it isn't? How can you guys just chop and change things like that?
 
uperkurk said:
How is it possible that in one field of physics light is massless but in another it isn't? How can you guys just chop and change things like that?

1. There are different theories for light.
2. There are different definitions of mass.
 
uperkurk said:
I don't really understand this formula but if light has no mass, then how comes a black hole can pull it in?
According to Newton's second law, how much force is required to accelerate a massless object?

Of course, the real answer requires relativity. Newtonian physics doesn't treat massless particles correctly. But the point is that you need to think about your premise a bit and see if it makes sense.
 
uperkurk said:
How is it possible that in one field of physics light is massless but in another it isn't? How can you guys just chop and change things like that?

I think the answer is that one theory is correct in all instances that we're discussing (Relativity), while another is correct in only some instances (Newton). Ideally we would just use Relativity for everything, but Newton's theory is much simpler and easier to use...so we only use Relativity when we really really have to. The key is knowing when that is.

As an example, we all know that the Earth is round. Nevertheless, for everyday basic tasks such as walking around, throwing a ball, etc, thinking of the Earth as being flat is good enough, because accounting for the curvature of the Earth will give you practically the same result, but with a much larger headache.
 

Similar threads

  • · Replies 1 ·
Replies
1
Views
619
  • · Replies 43 ·
2
Replies
43
Views
6K
  • · Replies 17 ·
Replies
17
Views
4K
  • · Replies 20 ·
Replies
20
Views
3K
  • · Replies 3 ·
Replies
3
Views
1K
  • · Replies 43 ·
2
Replies
43
Views
5K
  • · Replies 51 ·
2
Replies
51
Views
2K
  • · Replies 26 ·
Replies
26
Views
2K
  • · Replies 24 ·
Replies
24
Views
3K
  • · Replies 18 ·
Replies
18
Views
2K