Tuesday/ it’s World Quantum Day ⚛️

Happy World Quantum Day.

World Quantum Day is an international celebration held annually on April 14 (4.14, a nod to Planck’s constant*, to promote public awareness and understanding of quantum science and technology.
It features global events, including lectures, lab tours, and workshops, aiming to make quantum physics more accessible.

*The value of Planck’s constant is about 4.135667696×10^−15 eV⋅Hz−1.
There is another value for it, in SI units— the one that we used in science class in high school, which came to approximately 6.62607015×10^−34 J⋅Hz−1 .
Ten to the power minus 34 is an infinitesimally small quantity and we would say about something annoying or boring ‘I care less about it than Planck’s Constant, ha ha ha 😁’ as a little inside joke, understood and appreciated by the science class nerds.

A major advance in the understanding of atomic structures began in 1924 with a proposition made by Fench physicist and nobleman Prince Louis de Broglie (pronounced ‘de broy’). It was already known at the time that light is dualistic in nature— behaving in some situations like waves and in others like particles. De Broglie proposed that this duality should hold for matter in general. Electrons and protons, he said (thought of as particles at the time), may in some situations behave like waves. This was the start of a revolution in thinking about physics at the sub-atomic level— a detailed theory called quantum mechanics.
The foundational, modern quantum mechanics of the 1920s was primarily laid by Werner Heisenberg (matrix mechanics), Erwin Schrödinger (wave mechanics), Max Born (probability interpretation), and Paul Dirac (transformation theory/relativity).
They built on earlier quantum theories from Max Planck and Niels Bohr, with key contributions from Wolfgang Pauli and Louis de Broglie.
Above are diagrams of the 1s, 2s, and 3s hydrogen-atom wave functions. These are solutions to the Schrödinger equation describing an electron in the lowest orbital angular momentum state (l=0) at different energy levels.
The wave functions are spherically symmetric (no angular dependence), decay exponentially with distance from the nucleus, and possess n-1 radial nodes, representing increasing energy and distance from the nucleus.

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