Recently, we have presented a study that describes the use of an analytical technique to provide the shift on the frequency of the OH and NH groups present in a series of biological macromolecules. The shift in the vibrational frequency occurs because of the formation of hydrogen bonds between the group and a donor atom of the macromolecule, inducing quantum confinement. [1] To describe such proposition, we have used the variational method associated with Supersymmetric Quantum Mechanics which is essentially an algebraic method of quantum mechanics, to provide the energy spectra of the system before the hydrogen bond formation (system unconfined) and after the hydrogen bond formation (confined system). The main virtue of our method is its simplicity.The Schr€ odinger equation was written with the Morse potential, notably a phenomenological potential with exact analytical solution, introduced in 1929 by Morse to treat molecular problems. [2] The unconfined problem is, therefore, exact whereas the confined problem (with the hydrogen bond) has to have an approximation method to solve the Schr€ odinger equation in a region surrounded by infinite walls, characterizing the confinement space where the hydrogen vibrates. The infinite walls are settled at the edges of the two atoms around the hydrogen, meaning that the hydrogen cannot penetrate inside them. The main point is the use of the cut-off terms (y max 2 y) (y 2 y min ), which multiply the unconfined (exact) wave function to describe the confined wave function, where (y max 2 y min ) is the region of space where the hydrogen vibrates. These two parameters, y min and y max , are related to the covalent radius of the atom for which the hydrogen is chemically bound and the van der Waals radius complementary of hydrogen bond, respectively. The other parameters involved are the equilibrium distance, the energy dissociation, and the reduced mass, which are characteristic of the Morse potential.The variational functions imply an approximation of what would be the actual functions for the studied problem and thus imply the assumption that the function would be close to the real one. The variational parameters used to minimize the energy eigenvalues must also reflect the correction of any distortions that alienate such a solution from the real solution of the problem. There is no evidence that this does not occur in this study. Rather, the convergence between experimental and theoretical values indicates that the suggested wave functions are appropriate for describing the desired system.It should be remarked that the Morse potential is not a first principles potential but a potential constructed from the phenomenology. Seeking a conceptual reach the same potential is used for different environmental conditions where the hydrogen bonds appear. The quantitative results presented in the literature confirm this practice. There are no arguments or strong evidence at the moment to abandon this attitude in the incorporation of confinement to the description of hydrogen bonds in d...