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Accurate vs precise
accuracy is about being right, precision is about being consistent
basis sets
a set of functions used to represent the molecular orbitals φ. χ is some undefined basis function and c is an expansion coefficient

C6 correction schemes
E = E(DFT) + E(disp)
E(disp) = -ΣC6AB/r6 where C6 depends on elemental pairs A and B
Shortcomings of C6 correction
choice needed for how the damping is handled
dispersion coefficients for atoms in different environments are treated as the same
solutions to C6 correction shortcomings
environment-dependent C6 coefficients: atoms get ‘squeezed’, polarisability decreases, C6 decreases
Draw a diagram for the SCF cycle used to solve Kohn-Sham equations and obtain the ground state density and total energy

Electron correlation
reduces coulomb energy between electrons as motion of each individual e- is correlated with the motion of all others
correlations represent deviations from the mean-field approximation caused my complex interactions
electron exchange
must be symmetric under exchange of any 2 e- as they are fermions. Asymmetry reduces Coulomb energy by increasing spatial separation
Dimensionality of PES for non linear molecules
3N-6
Dimensionality of PES for linear molecules
3N-5
One limitation of PESs
systems with large numbers of atoms have a high dimensionality which is difficult to compute or visualise
examples of classical approaches in computational chemistry
Force fields, molecular mechanics, interatomic potentials
examples of quantum approaches to computational chemistry
Ab initio, HF, DFT
How are MLIPs (Machine Learning Interatomic Potentials) made
assemble a set of reference points that serve as training data for the properties we seek to learn
represent the training data in terms of atomic environments using appropriate descriptors
Train the machine
Test, validate and iteratively improve MLIP
Apply MLIP
Kohn-Sham DFT
made DFT practical and useable
big problem with previous density based techniques was an accurate determination of Te[n]