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Chapter 13 provides a comprehensive quantum mechanical analysis of the hydrogen atom, beginning with the reduction of the two-body electron-proton system to the dynamics of a single particle in a central Coulomb potential. By extracting the asymptotic behavior and applying a power-series solution to the radial Schrödinger equation, the text mathematically derives the system's quantized energy levels and the characteristic Bohr radius, revealing that the exact radial wave functions are governed by associated Laguerre polynomials. The chapter subsequently addresses the atom's "accidental" degeneracy—where states of different orbital angular momentum unexpectedly share the exact same energy—and explains this phenomenon as a consequence of an additional, hidden symmetry tied to the conserved Runge-Lenz vector. After validating these theoretical derivations with numerical estimates and experimental data from atomic emission spectra (such as the Lyman and Balmer series), the discussion scales up to model multielectron atoms using the iterative Hartree approximation. Ultimately, the text demonstrates how the sequential filling of these quantized electron shells, strictly constrained by the Pauli exclusion principle, naturally dictates the chemical behavior of the elements and forms the fundamental basis of the periodic table.