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Basis sets can introduce compensating errors in density functional methods, leading to similar performances despite minor basis set changes. This suggests current performance evaluations might resemble data fitting.

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Area of Science:

  • Computational Chemistry
  • Quantum Chemistry
  • Theoretical Chemistry

Background:

  • Density functional methods are widely used in computational chemistry.
  • Basis sets are crucial for the accuracy of these calculations.
  • Understanding error compensation is vital for reliable predictions.

Purpose of the Study:

  • To investigate error compensation in density functional methods using polarized double-ζ basis sets.
  • To determine the impact of basis set parameterization on method performance.
  • To assess if basis set choices can mask underlying method deficiencies.

Main Methods:

  • Explicit parameter optimization of basis sets.
  • Evaluation across five different density functional methods.
  • Testing on nuclear magnetic shielding constants, isomerization energies, barrier heights, and noncovalent interactions.

Main Results:

  • Minor adjustments in basis set contraction coefficients significantly impact performance.
  • Different density functional methods achieve comparable results due to basis set compensation.
  • Errors from vibrational and solvent effects can be absorbed by method/basis set combinations.

Conclusions:

  • The practice of selecting method-basis set combinations may function as data fitting.
  • Basis set flexibility can obscure true method performance.
  • Re-evaluation of standard benchmarking practices is warranted.