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The Bethe cross section σᵢ for ionization of He by fast charged particles is accurately evaluated by a subtraction σᵢ=σₜₒₜ-σₑₓ, where σₜₒₜ is the total inelastic scattering cross section and σₑₓ is the sum of all discrete-excitation cross sections. Our earlier work has given a highly precise value of σₜₒₜ, and recent results on discrete excitations enables one to determine σₑₓ. The resulting "counting" ionization cross section for a particle of charge ze and velocity v=βc is ${{σ}}ᵢ={8{π}{{a}₀}²{z}²}{m{{v}²}{R}}\{0.489[ln({{{β}}²}{1{-}{{β}}²}){-}{{β}}²]+5.526\},$ where $m$ is the electron mass, ${a}₀$ is the Bohr radius, and $R$ is the Rydberg energy. Among numerous measurements, the electron-impact data by Smith are most consistent with our result and suggest a gradual attainment of the Bethe asymptotic behavior near 1-keV incident electron energy.
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Inokuti et al. (1969) studied this question.
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