The old quantum theory of Bohr and Sommerfeld was abandonned for the wrong reason. Its contradictions were caused not by the orbit concept but by a mental barrier-the inconceivability that an electron might collide with the atomic nucleus. Removing that barrier resolves the theory's main failures-incorrect orbital momenta, He atom, H + 2 molecule ion. The inclusion of electron oscillations through the nucleus-a concept called "Coulomb oscillator"-renders the old quantum theory consistent with quantum mechanics (although devoid of wave character). The triple success of the Bohr-Sommerfeld model is its correct description of the H atom (and one-electron ions) concerning (1) the energy levels E nl , (2) the orbital angular momenta L nl -if corrected as L 2 nl = l(l + 1) 2 and with the Coulomb oscillator included-and (3) the orbits' space quantization-with (L nl ) z = m l . These achievements are succinctly represented by the principal, angular and magnetic quantum numbers (n, l, m l ) and visualized by orbital ellipse geometry-major axis, vertex curvature, and tilt angle, respectively. Orbit geometry also accounts for the average orbit size. Moreover, the Coulomb oscillator provides a natural explanation of (isotropic) hyperfine interaction. The shortcomings of the old quantum theory lie in its neglect of three properties of particles-their spin, their wave nature and their quantum statistics. These deficiencies notwithstanding, the visual appeal of the Bohr-Sommerfeld model remains a pedagogical asset to complement the abstract character of quantum mechanics.