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The widely held belief that Hartree-Fock orbitals φ₁ behave asymptotically like exp[-(-2εᵢ)1/2r], where εᵢ is the orbital energy of φᵢ, is shown to be incorrect, with one exception: atomic configurations consisting entirely of s orbitals. The correct asymptotic form of φᵢ is a sum of terms like exp[-(-2×εⱼ)1/2r], in which all εⱼ appear. The former misconception apparently resulted from too superficial a treatment of the exchange potential at large r.
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Handy et al. (1969) studied this question.
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