Solving the Theory of Everything's Equations: A Layman's Guide

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SUMMARY

The discussion centers on the concept of the "Theory of Everything" in physics, emphasizing the importance of formulating equations before solving them. Key examples include Newton's second law (F = ma), Schrödinger's equation, and Einstein's equations for gravity, which have practical applications in technology such as rocket trajectories, semiconductors, and satellite operations. The process begins with identifying an equality and then exploring various scenarios to derive solutions, highlighting the foundational role of questions in scientific inquiry.

PREREQUISITES
  • Understanding of fundamental physics concepts such as Newton's laws and quantum mechanics.
  • Familiarity with mathematical equations and their applications in physics.
  • Basic knowledge of how scientific theories are developed and tested.
  • Awareness of technological applications stemming from physical equations, such as semiconductors and satellite technology.
NEXT STEPS
  • Research the derivation and implications of Schrödinger's equation in quantum mechanics.
  • Explore the applications of Einstein's equations in modern satellite technology.
  • Study the historical context and significance of Newton's laws in classical mechanics.
  • Investigate current theories and equations proposed for the Theory of Everything in theoretical physics.
USEFUL FOR

This discussion is beneficial for physics students, educators, and enthusiasts interested in understanding the foundational equations that govern physical phenomena and their applications in technology.

srfriggen
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Can someone explain to me in layman's terms what physicists mean when they say, "first we need to find the equations of the Theory of Everything, then we'll spend years solving them and predicting things etc".

How do you come up with an equation that isn't solved yet?

thanks.
 
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You have to have a question before you can have an answer.

It all starts with finding an equality, then solving for the equality.

You find an equation like F = ma, then you solve for different scenarios.

srfriggen said:
makes sense. Could you elaborate a little more? (maybe less layman's terms :) )
Then you can send rockets to the other planets with predicted trajectories.

Other equations like Schrödinger's equation has allowed us to create objects such as the semiconductor and laser that allow you computer to function.

Einstein's equations for gravity allow for advanced satellite operations.
 
LostConjugate said:
You have to have a question before you can have an answer.

It all starts with finding an equality, then solving for the equality.

You find an equation like F = ma, then you solve for different scenarios.

makes sense. Could you elaborate a little more? (maybe less layman's terms :) )
 

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