Why do people say that mass is too fundamental to know exactly what it is?

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    Fundamental Mass
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Discussion Overview

The discussion revolves around the nature of mass, exploring its definition, measurement, and underlying principles. Participants engage in a conceptual examination of mass as it relates to fundamental particles, isotopes, and the implications of scientific understanding in physics.

Discussion Character

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

Main Points Raised

  • Some participants suggest that mass can be understood in terms of atoms and fundamental particles, while others argue that this view is insufficient due to variations in isotopes.
  • A viewpoint is presented that mass itself remains a mystery, with known effects but unknown causes.
  • There is a discussion about whether mass is a property of particles or if it constitutes the particles themselves, with differing opinions on this characterization.
  • Some participants assert that mass is measurable and tied to the resistance of an object to changes in motion, yet they express uncertainty about the fundamental origins of mass.
  • One participant mentions the Higgs boson as a theoretical particle that may relate to the mass of other particles, indicating a gap in understanding.
  • There are contrasting views on the nature of charge and mass, with some arguing that mass is more intuitive than charge, while others challenge this perspective.
  • The concept of mass being a measurement of matter is debated, with some asserting that mass is a fundamental property of particles.

Areas of Agreement / Disagreement

Participants express a range of views on the nature of mass, with no consensus reached. Some agree that mass is measurable and tied to fundamental particles, while others maintain that its fundamental nature remains elusive and mysterious.

Contextual Notes

Participants highlight limitations in understanding mass, including the dependence on definitions and the unresolved nature of its fundamental properties. The discussion reflects a variety of interpretations and assumptions regarding mass and its relationship to particles.

  • #31
sodium.dioxid said:
Thanks a lot for clearing that up. My AP Physics teacher told me wrong last year when he said that m represents the inertia in F=ma. And I went on for a year thinking this way. By the way, how is inertia measured? You say that it can be done.

As far as mass goes, mass is simply a systematic quantification of matter as I have tried to explain. You guys are telling me it is something more as if it is a ghost. It is an amount, not a property.

Hrmm. I think I was incorrect. The way inertia and mass are related, i believe it would be m that is the inertia in that formula. Honestly, after a bit more reading, it looks like mass and inertia are almost the same thing. It just depends on what you define as what. As wikiepedia put it, you could define mass as : "the quantitative or numerical measure of body’s inertia, that is of its resistance to being accelerated". Changing mass always results in a change of inertia, and changing the inertia requires changing the amount of mass.

But mass is defined differently under GR and such. So one could say that the inertia of an object is the measure of it's mass. Which makes sense, as measuring how fast a force will accelerate an object will give you its mass.

Is there anyone reading this with more knowledge that could elaborate?
 
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  • #32
"My message was meant to convey that mass should have been defined in terms of distance and time only."

Yes yes yes!

One thing I think we can all agree upon is that the "masses" of the particles are characteristic, as in eigenvalues. If we can express mass interms of space/time, don't you think this hints at the wave-metric structure of these particles? That the particles are localized eigenmetric solitons?

Has anyone looked at localized time-harmonic eigenmetric solutions to equations that describe space (more specifically, the relationship between metric perturbations and energy), such as the Einstein field equations?
 
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  • #33
How can anything be too ''fundamental''. It either is fundmental or isn't. And mass by the way, as fundmental as it is, it is not fully understood why photons can gain a mass, but it not because it is fundamental which makes it almost incomprehensible. If you don't know exactly what mass is, then that is a strict statement saying we will never know what mass is. That is demonstratably false, especially for anyone with any background in spontaneous symmetry breaking.
 

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