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Quantum physics is a branch of physics that deals with the behavior of matter and energy at the smallest scales, such as atoms and subatomic particles. It is based on the principles of quantum mechanics, a theory developed in the early 20th century to explain the strange and unpredictable behavior of matter and light. In quantum mechanics, particles can exist in multiple states at the same time, and their behavior is determined by probability. This is in contrast to classical physics, where part
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Quantum mechanics is the point at which reality stops obeying common sense. At the smallest scales, matter does not move like solid objects in neat lines. Electrons exist as probabilities, light behaves as both wave and particle, and certainty itself gives way to likelihood. The deeper truth is unsettling: the universe is not built on what seems obvious to the eye, but on laws far stranger and far more precise than intuition. What we call “solid reality” is, at its foundation, a field of possibi
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WHY THERE IS NO LAG, NO COMPETITION, NO COMPARISON — AND WHY THE WORLD IS WAITING FOR YOUR UNIQUE CONTRIBUTION** The belief in lag, competition, and comparison comes from a misunderstanding of how reality works. From a Field Mechanics perspective, the universe is not a race. It is a distributed system of unique functions. There is no lag because nothing is moving toward the same destination. There is no competition because no two nodes share the same function. There is no comparison because no t
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Mathematician gives advice to students - clip from Lex Fridman Podcast #472 with Terence Tao. Guest bio: Terence Tao is widely considered to be one of the greatest mathematicians in history. He won the Fields Medal and the Breakthrough Prize in Mathematics, and has contributed to a wide range of fields from fluid dynamics with Navier-Stokes equations to mathematical physics & quantum mechanics, prime numbers & analytics number theory, harmonic analysis, compressed sensing, random matrix theory,
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The Riemann zeta function, denoted as ζ(s), is a function that takes a complex number s as input and produces another complex number as output. It's defined as an infinite sum of terms, where each term is 1 divided by an integer raised to the power of s. Key points: 1. For real numbers greater than 1, it can be thought of as a sum of the reciprocals of natural numbers raised to a power. 2. It extends to the entire complex plane, except for s = 1, where it has a pole (a point where the function g
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