So what I'm saying is why don't we think about changing Schrodinger's equation at some level when masses become too big at the level that you might have to worry about Einstein's general relativity.

Profession: Physicist

Topics: Relativity, Saying, Worry,

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Meaning: The quote by Roger Penrose, a prominent physicist, touches upon the idea of reevaluating Schrödinger's equation in the context of massive objects and the implications of general relativity. To delve into this quote, it's essential to understand the concepts of Schrödinger's equation, general relativity, and the potential need for modification when dealing with massive objects.

Schrödinger's equation is a fundamental equation in quantum mechanics that describes how the quantum state of a physical system changes over time. It is a cornerstone of quantum mechanics, providing a mathematical framework for understanding the behavior of particles at the microscopic level. The equation is a key tool for predicting the behavior of subatomic particles and has been immensely successful in explaining the behavior of atoms, molecules, and other quantum systems.

On the other hand, general relativity, introduced by Albert Einstein, provides a framework for understanding gravity as a curvature of spacetime caused by mass and energy. It has been remarkably successful in describing the behavior of massive objects, such as planets, stars, and galaxies. General relativity has passed numerous experimental tests and is widely regarded as the most accurate theory of gravitation.

The quote alludes to a potential conflict that arises when considering both Schrödinger's equation and general relativity in the context of massive objects. In the realm of quantum mechanics, Schrödinger's equation has been incredibly successful in describing the behavior of microscopic particles. However, when dealing with massive objects, such as those governed by general relativity, the principles of quantum mechanics and general relativity appear to be at odds.

One of the key areas of conflict arises in the behavior of massive objects at extremely small scales, such as in the vicinity of black holes or during the early moments of the universe. In these extreme environments, the predictions of quantum mechanics and general relativity seem to diverge, leading to profound questions about the nature of spacetime, matter, and the fundamental laws of physics.

Roger Penrose's suggestion to consider modifying Schrödinger's equation in the regime of massive objects is a thought-provoking proposition. It raises the question of whether a new framework that incorporates both quantum mechanics and general relativity is needed to accurately describe the behavior of massive objects. This idea aligns with ongoing efforts in theoretical physics to develop a unified theory that can reconcile the principles of quantum mechanics and general relativity.

In recent decades, various approaches, such as string theory, loop quantum gravity, and other quantum gravity theories, have aimed to address the challenges posed by the coexistence of quantum mechanics and general relativity. These approaches strive to provide a more comprehensive framework that can encompass the behavior of both microscopic and massive objects, offering potential solutions to the discrepancies between the two fundamental theories.

In conclusion, Roger Penrose's quote encapsulates the intriguing interplay between Schrödinger's equation, general relativity, and the challenges posed by massive objects in the context of quantum mechanics and gravitation. It highlights the ongoing quest within theoretical physics to develop a unified framework that can seamlessly incorporate both quantum mechanics and general relativity, ultimately enriching our understanding of the fundamental nature of the universe.

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