SUMMARY
Measurable physics is fundamentally based on three components: mass, frequency, and linear velocity. Linear velocity is defined as the movement between zero velocity, as described by Stephen Hawking's black hole mathematics, and the speed of light. In classical mechanics, a point mass's state is characterized by its position and momentum, encapsulated in a 6-dimensional Phase Space. Quantum mechanics introduces Hermitian operators, which correspond to measurable quantities, but the number of independent measurable quantities is limited by the dimensionality of the state vector.
PREREQUISITES
- Understanding of Classical Mechanics, including concepts of mass, position, and momentum.
- Familiarity with Quantum Mechanics and Hermitian operators.
- Knowledge of Phase Space and its application in mechanical systems.
- Awareness of Stephen Hawking's theories on black holes and their implications for measurable physics.
NEXT STEPS
- Research the implications of Stephen Hawking's black hole mathematics on measurable physics.
- Explore the concept of Hermitian operators in Quantum Mechanics and their role in defining measurable quantities.
- Study the relationship between linear velocity ranges and measurable environments in modern physics.
- Investigate the significance of Phase Space in classical mechanics and its applications in complex systems.
USEFUL FOR
Physicists, students of physics, and anyone interested in the foundational concepts of measurable physics, particularly in the realms of classical and quantum mechanics.