What are the "central/axiomatic equations of physics" from which....

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In summary, the conversation discusses the central/axiomatic equations of physics and whether there is a minimum set of equations and principles from which all other physics concepts can be derived. It is mentioned that physics is not a formal axiomatic system and that physicist Richard Feynman has summarized classical physics into a set of equations. The concept of least action is also mentioned as a fundamental principle in physics.
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What are the "central/axiomatic equations of physics" from which all others can be derived?
What are the "central/axiomatic equations of physics" from which all others can be derived? For example, it couldn't just be Newton's 3 laws, because they don't say anything about electric charge, besides the fact that there is relativity. Is there a minimum set of maybe 8 equations and/or principals from which everything else in all areas of physics can be derived?
 
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want2graduate said:
What are the "central/axiomatic equations of physics" from which all others can be derived? For example, it couldn't just be Newton's 3 laws, because they don't say anything about electric charge, besides the fact that there is relativity. Is there a minimum set of maybe 8 equations and/or principals from which everything else in all areas of physics can be derived?

Physics isn't a formal axiomatic system.
 
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Feynman summarizes all classical physics into some equations (see Table 18-1).
 
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I think the most fundamental principle is least action, minimality. Nature doesn't waste energy on detours - evolution aside, which is due to the lack of a mechanism for optimization.
 
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What are the "central/axiomatic equations of physics" from which....

The central or axiomatic equations of physics refer to a set of fundamental equations that form the basis of our understanding of the physical world. These equations are considered to be the most important and widely applicable in the field of physics.

What is the purpose of these central/axiomatic equations?

The purpose of these equations is to describe the fundamental laws and principles that govern the behavior of matter and energy in the universe. They provide a framework for understanding and predicting the behavior of physical systems.

What are some examples of central/axiomatic equations in physics?

Some examples of central/axiomatic equations in physics include Newton's laws of motion, Maxwell's equations of electromagnetism, Einstein's theory of relativity, and the Schrödinger equation of quantum mechanics.

How were these central/axiomatic equations discovered?

These equations were discovered through a combination of experimental observations, mathematical reasoning, and scientific inquiry. They have been refined and validated over centuries of scientific research and continue to be tested and expanded upon by physicists today.

Why are these central/axiomatic equations important for scientific progress?

These equations are important because they provide a unified understanding of the physical world and allow scientists to make accurate predictions about the behavior of matter and energy. They also serve as the foundation for the development of new technologies and advancements in various fields of science and engineering.

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