“…Potential wells emerging from two intersecting diabatic potentials with opposite slopes, coupled by an (approximately) constant interaction, are abound in physics and chemistry [1,2]. Examples include atom traps in optical lattices with Raman couplings [3][4][5][6], confinement of Bose-Einstein condensates on RF-dressed magnetic potentials with spin-dependent slopes [7][8][9][10], atom interferometry in RF-dressed magnetic guiding potentials [11][12][13][14], dressed atom-RF-field states in cavity-QED systems [15,16], Rydberg atoms in external fields [17][18][19], intersecting potential energy curves with radially dependent adiabatic electronic states in Rydberg-Rydberg [20,21], Rydberg-ground [20,22] and Rydberg-ion [23][24][25][26] molecules, and a host of conical intersections in quantum chemistry [27][28][29][30]. If the slopes of the diabatic potentials have opposite signs, the upper adiabatic potential surface exhibits a potential well, and the classical motion in this well is a bound, periodic oscillation about the avoided crossing.…”