A practical means of overcoming the limitation in accuracy of conformational analysis due to incompleteness of basis sets used in ab initio calculations involves calculating the energy with a series of systematically improving basis sets and extrapolating to the basis set limit. We report here a focal-point conformational analysis for methanol. The Hartree–Fock energy converges exponentially to the basis set limit, while the convergence of second-order correlation energy is well described by the formula E^cor_X = E^cor_¥ + A₃ X ^{- 3} + A₅ X ^{- 5} E^{\rm cor}_{X} = E^{\rm cor}_{\infty} + A_{3} X^{ - 3} + A_{5} X^{ - 5} . This formula also describes well the convergence of fourth-order correlation energy. The height of the rotational barrier at the Hartree–Fock level can be obtained reliably by taking the difference of the extrapolated energies of the two conformations and correcting the difference for correlation effects. Electron correlation has only a small decreasing effect on the height of the rotational barrier in methanol. The focal-point value for the torsional barrier in methanol is 0.999±0.007 kcal/mol.