Introduction

Overview

PSI4 provides a wide variety of quantum chemical methods using state-of-the-art numerical methods and algorithms. Several parts of the code feature shared-memory parallelization to run efficiently on multi-core machines (see Sec. Threading). An advanced parser written in Python allows the user input to have a very simple style for routine computations, but it can also automate very complex tasks with ease.

PSI4 is, in many ways, a whole new package compared to Psi3. While some libraries and modules remain the same, the majority of the code has been rewritten from scratch based on a powerful set of new libraries written in C++. A totally new Python front-end makes PSI4 incredibly user-friendly and automates many common tasks such as basis set extrapolation, composite methods, running the same computation on every molecule in a test set, etc. Density-functional theory, absent in Psi3, is quite efficient in PSI4, with many functionals available. Density fitting is ubiquitous in PSI4, leading to some of the most efficient MP2 and CCSD(T) code available. PSI4 also introduces extensive, powerful features for energy component analysis of non-covalent interactions via symmetry-adapted perturbation theory. Orbital-optimized versions of perturbation theory and coupled-cluster methods, and their analytic gradients, have also been added. Through external libraries, PSI4 gains access to implicit solvent (PCM) capabilities, density-matrix renormalization group CI, effective fragment potentials, Grimme dispersion corrections, and high-order coupled-cluster theory.

In this section, we provide an overview of some of the features of PSI4 along with the prerequisite steps for running calculations. Sec. Tutorial provides a brief tutorial to help new users get started. Section Psithon offers further details into the structure of PSI4 input files and how Python can be mixed with quantum chemistry directives in PSI4. Section Psithon Functions provides more detail on the Python functions provided by PSI4 and discusses some of the higher-level functions such as counterpoise correction, complete-basis-set extrapolation, and running computations on an entire database of molecules at a time. Later sections deal with the different types of computations which can be done using PSI4 (e.g., Hartree–Fock, MP2, coupled-cluster) and general procedures such as geometry optimization and vibrational frequency analysis. The Appendices include a complete description of all possible input keywords for each module, as well as tables of available basis sets and a listing of the sample input files available under psi4/samples. The user is urged to examine this directory of sample inputs, as most common types of computations are represented there. For the latest PSI4 documentation, check www.psicode.org.

Citing PSI4

Overall PSI4 Package

The following citation should be used in any publication utilizing the PSI4 program package:

  • “Psi4 1.1: An Open-Source Electronic Structure Program Emphasizing Automation, Advanced Libraries, and Interoperability”, R. M. Parrish, L. A. Burns, D. G. A. Smith, A. C. Simmonett, A. E. DePrince III, E. G. Hohenstein, U. Bozkaya, A. Yu. Sokolov, R. Di Remigio, R. M. Richard, J. F. Gonthier, A. M. James, H. R. McAlexander, A. Kumar, M. Saitow, X. Wang, B. P. Pritchard, P. Verma, H. F. Schaefer III, K. Patkowski, R. A. King, E. F. Valeev, F. A. Evangelista, J. M. Turney, T. D. Crawford, and C. D. Sherrill, J. Chem. Theory Comput., 13(7) 3185–3197 (2017). (doi: 10.1021/acs.jctc.7b00174).

The following citation covers PSI4 alpha and beta versions:

  • “Psi4: An open-source ab initio electronic structure program,” J. M. Turney, A. C. Simmonett, R. M. Parrish, E. G. Hohenstein, F. Evangelista, J. T. Fermann, B. J. Mintz, L. A. Burns, J. J. Wilke, M. L. Abrams, N. J. Russ, M. L. Leininger, C. L. Janssen, E. T. Seidl, W. D. Allen, H. F. Schaefer, R. A. King, E. F. Valeev, C. D. Sherrill, and T. D. Crawford, WIREs Comput. Mol. Sci. 2, 556 (2012). (doi: 10.1002/wcms.93).

Depending on the particular modules used, the user may also wish to cite some of the following references for theoretical, algorithmic, or implementation contributions specific to PSI4 (in addition to appropriate references for the underlying theory, which are not necessarily included in the list below).

Density Cumulant Functional Theory (DCFT)

PSI4 features several formulations of newly-developed density cumulant functional theory (DCFT). The theory and benchmark of this theory are discussed in the following papers:

DC-06 (also known as DCFT-06):

  • “Density Cumulant Functional Theory: First Implementation and Benchmark Results for the DCFT-06 Model,” A. C. Simmonett, J. J. Wilke, H. F. Schaefer, and W. Kutzelnigg, J. Chem. Phys. 133, 174122 (2010). (doi: 10.1063/1.3503657).
  • “Analytic gradients for density cumulant functional theory: The DCFT-06 model,” A. Yu. Sokolov, J. J. Wilke, A. C. Simmonett, and H. F. Schaefer, J. Chem. Phys. 137, 054105 (2012). (doi: 10.1063/1.4739423).

DC-12:

  • “Density cumulant functional theory: The DC-12 method, an improved description of the one-particle density matrix,” A. Yu. Sokolov, A. C. Simmonett, and H. F. Schaefer, J. Chem. Phys. 138, 024107 (2013). (doi: 10.1063/1.4773580).

ODC-06 and ODC-12:

  • “Orbital-optimized density cumulant functional theory,” A. Yu. Sokolov, and H. F. Schaefer, J. Chem. Phys. 139, 204110 (2013). (doi: 10.1063/1.4833138).

ODC-13:

  • “Density cumulant functional theory from a unitary transformation: N-representability, three-particle correlation effects, and application to O4+,” A. Yu. Sokolov, H. F. Schaefer, and W. Kutzelnigg, J. Chem. Phys. 141, 074111 (2014). (doi: 10.1063/1.4892946).

Configuration Interaction (CI)

PSI has a highly optimized code for full configuration interaction and highly correlated configuration interaction, as described in

  • “The Configuration Interaction Method: Advances in Highly Correlated Approaches,” C. D. Sherrill and H. F. Schaefer, in Adv. Quantum Chem., vol. 34, P.-O. Löwdin, Ed. (Academic Press, New York, 1999), pp. 143-269. (doi: 10.1016/S0065-3276(08)60532-8).

Coupled Cluster (CC)

A general discussion of coupled cluster theory is given in

  • “An Introduction to Coupled Cluster Theory for Computational Chemists,” T. D. Crawford and H. F. Schaefer, Rev. Comp. Chem. 14, 33-136 (2000). (doi: 10.1002/9780470125915.ch2).

Implementation of frozen natural orbital (FNO) coupled cluster theory in PSI and its performance for non-covalent interactions is discussed in

  • “Accurate Noncovalent Interaction Energies Using Truncated Basis Sets Based on Frozen Natural Orbitals,” A. E. DePrince and C. D. Sherrill, J. Chem. Theory Comput. 9, 293-299 (2013). (doi: 10.1021/ct300780u).

Implementation of density-fitted (DF) and Cholesky decomposition (CD) coupled cluster in PSI, and its performance for non-covalent interactions and reaction energies, is discussed in

  • “Accuracy and Efficiency of Coupled-Cluster Theory Using Density Fitting / Cholesky Decomposition, Frozen Natural Orbitals, and a T1-Transformed Hamiltonian,” A. E. DePrince and C. D. Sherrill, J. Chem. Theory Comput. 9, 2687-2696 (2013). (doi: 10.1021/ct400250u).

Implementation of the asymmetric triples correction for the density-fitted and cholesky-decomposed coupled-cluster singles and doubles method

  • “A noniterative asymmetric triple excitation correction for the density-fitted coupled-cluster singles and doubles method: Preliminary applications,” U. Bozkaya, J. Chem. Phys. 144, 144108 (2016). (doi: 10.1063/1.4945706).

Implementation of analytic gradients for the density-fitted coupled-cluster singles and doubles method

  • “Analytic energy gradients for the coupled-cluster singles and doubles method with the density-fitting approximation,” U. Bozkaya and C. D. Sherrill, J. Chem. Phys. 144, 174103 (2016). (doi: 10.1063/1.4948318).

Implementation of analytic gradients for the density-fitted coupled-cluster singles and doubles with perturbative triples method

  • “Analytic energy gradients for the coupled-cluster singles and doubles with perturbative triples method with the density-fitting approximation,” U. Bozkaya and C. D. Sherrill, J. Chem. Phys. 147, 044104 (2017). (doi: 10.1063/1.4994918).

Mukherjee State-Specific Multi-Reference Coupled Cluster (Mk-MRCC)

PSI4 features production-level Mukherjee-style state-specific coupled-cluster theory, including perturbative triples and also associated multi-reference perturbation theories. The theory and PSI4 implementation of these methods is discussed in the following papers.

General Mk-MRCC

  • “Coupling Term Derivation and General Implementation of State-Specific Multireference Coupled-Cluster Theories,” F. A. Evangelista, W. D. Allen, and H. F. Schaefer, J. Chem. Phys. 127, 024102 (2007). (doi: 10.1063/1.2743014).

Mk-MRCCSD(T)

  • “Perturbative Triples Corrections in State-Specific Multireference Coupled Cluster Theory,” F. A. Evangelista, E. Prochnow, J. Gauss, and H. F. Schaefer, J. Chem. Phys. 132, 074107 (2010). (doi: 10.1063/1.3305335).

Mk-MRCCSDT(-n)

  • “Triple Excitations in State-Specific Multireference Coupled Cluster Theory: Application of Mk-MRCCSDT and Mk-MRCCSDT-n Methods to Model Systems,” F. A. Evangelista, A. C. Simmonett, W. D. Allen, H. F. Schaefer, and J. Gauss, J. Chem. Phys. 128, 124104 (2008). (doi: 10.1063/1.2834927).

Mk-MRPT2

  • “A Companion Perturbation Theory for State-specific Multireference Coupled Cluster Methods,” F. A. Evangelista, A. C. Simmonett, H. F. Schaefer, D. Mukherjee, and W. D. Allen, Phys. Chem. Chem. Phys. 11, 4728-4741 (2009). (doi: 10.1039/b822910d).

Symmetry-Adapted Perturbation Theory (SAPT)

PSI4 features an extremely efficient code to perform wavefunction-based Symmetry Adapted Perturbation Theory (SAPT). A good review article for this method is as follows:

  • “Perturbation Theory Approach to Intermolecular Potential Energy Surfaces of van der Waals Complexes,” B. Jeziorski, R. Moszynski, and K. Szalewicz, Chem. Rev. 94, 1887-1930 (1994). (doi: 10.1021/cr00031a008).

PSI4 benefits enormously from the introduction of density fitting (DF) into SAPT. There are several SAPT truncations available in PSI4. For guidance on which one to choose, see the SAPT section of the manual and refer to the following systematic study:

  • “Levels of Symmetry Adapted Perturbation Theory (SAPT). I. Efficiency and Performance for Interaction Energies,’’ T. M. Parker, L. A. Burns, R. M. Parrish, A. G. Ryno, and C. D. Sherrill, J. Chem. Phys. 140, 094106 (2014). (doi: 10.1063/1.4867135).

The theory and implementation of DF-SAPT is discussed in the following papers for various levels of SAPT.

DF-SAPT0

  • “Large-scale Symmetry-adapted Perturbation Theory Computations via Density Fitting and Laplace Transformation Techniques: Investigating the Fundamental Forces of DNA-Intercalator Interactions,” E. G. Hohenstein, R. M. Parrish, C. D. Sherrill, J. M. Turney, and H. F. Schaefer, J. Chem. Phys. 135, 174017 (2011). (doi: 10.1063/1.3656681).
  • “Density Fitting and Cholesky Decomposition Approximations in Symmetry-Adapted Perturbation Theory: Implementation and Application to Probe the Nature of \(\pi - \pi\) Interactions in Linear Acenes,” E. G. Hohenstein and C. D. Sherrill, J. Chem. Phys. 132, 184111 (2010). (doi: 10.1063/1.3426316).

SAPT2

  • “Density Fitting of Intramonomer Correlation Effects in Symmetry-Adapted Perturbation Theory,” E. G. Hohenstein and C. D. Sherrill, J. Chem. Phys. 133, 014101 (2010). (doi: 10.1063/1.3451077).

SAPT2+, SAPT2+(3), SAPT2+3

  • “Wavefunction Methods for Noncovalent Interactions,” E. G. Hohenstein and C. D. Sherrill, WIREs: Comput. Mol. Sci. 2, 304-326 (2012). (doi: 10.1002/wcms.84).
  • “Density Fitting of Intramonomer Correlation Effects in Symmetry-Adapted Perturbation Theory,” E. G. Hohenstein and C. D. Sherrill, J. Chem. Phys. 133, 014101 (2010). (doi: 10.1063/1.3451077).
  • “Efficient Evaluation of Triple Excitations in Symmetry-Adapted Perturbation Theory via MP2 Natural Orbitals,” E. G. Hohenstein and C. D. Sherrill, J. Chem. Phys. 133, 104107 (2010). (doi: 10.1063/1.3479400).

SAPT2+(CCD), SAPT2+(3)(CCD), and SAPT2+3(CCD)

  • “Tractability Gains in Symmetry-Adapted Perturbation Theory Including Coupled Double Excitations: CCD+ST(CCD) Dispersion with Natural Orbital Truncations,’’ R. M. Parrish, E. G. Hohenstein, and C. D. Sherrill, J. Chem. Phys. 139, 174102 (2013). (doi: 10.1063/1.4826520).
  • “Wavefunction Methods for Noncovalent Interactions,” E. G. Hohenstein and C. D. Sherrill, WIREs: Comput. Mol. Sci. 2, 304-326 (2012). (doi: 10.1002/wcms.84).
  • “Density Fitting of Intramonomer Correlation Effects in Symmetry-Adapted Perturbation Theory,” E. G. Hohenstein and C. D. Sherrill, J. Chem. Phys. 133, 014101 (2010). (doi: 10.1063/1.3451077).

F/I-SAPT

  • “Chemical Assignment of Symmetry-Adapted Perturbation Theory Interaction Energy Components: The Functional-Group SAPT Partition,” R. M. Parrish, T. M. Parker, and C. D. Sherrill, J. Chem. Theory Comput. 10, 4417 (2014). (doi: 10.1021/ct500724p).
  • “Communication: Practical Intramolecular Symmetry Adapted Perturbation Theory via Hartree-Fock Embedding,” R. M. Parrish, J. F. Gonthier, C. Corminboeuf, and C. D. Sherrill, J. Chem. Phys. 143, 051103 (2015). (doi: 10.1063/1.4927575)

Orbital-Optimized Post-Hartree–Fock Methods

Orbital-optimized second-order perturbation theory (OMP2)

  • “Quadratically convergent algorithm for orbital optimization in the orbital-optimized coupled-cluster doubles method and in orbital-optimized second-order Møller–Plesset perturbation theory,” U. Bozkaya, J. M. Turney, Y. Yamaguchi, H. F. Schaefer, and C. D. Sherrill, J. Chem. Phys. 135, 104103 (2011). (doi: 10.1063/1.3631129).
  • “Analytic energy gradients for the orbital-optimized second-order Møller–Plesset perturbation theory,” U. Bozkaya and C. D. Sherrill, J. Chem. Phys. 138, 184103 (2013). (doi: 10.1063/1.4803662).
  • “Orbital-Optimized Second-Order Perturbation Theory with Density-Fitting and Cholesky Decomposition Approximations: An Efficient Implementation,” U. Bozkaya, J. Chem. Theory Comput. 10, 2371 (2014). (doi: 10.1021/ct500231c).

Orbital-optimized third-order perturbation theory (OMP3)

  • “Orbital-Optimized Third-Order Møller–Plesset Perturbation Theory and Its Spin-Component and Spin-Opposite Scaled Variants: Application to Symmetry Breaking Problems,” U. Bozkaya, J. Chem. Phys. 135, 224103 (2011). (doi: 10.1063/1.3665134).
  • “Assessment of Orbital-Optimized Third-Order Møller–Plesset Perturbation Theory and Its Spin-Component and Spin-Opposite Scaled Variants for Thermochemistry and Kinetics,” E. Soydas and U. Bozkaya, J. Chem. Theory Comput. 9, 1452 (2013). (doi: 10.1021/ct301078q).
  • “Analytic energy gradients for the orbital-optimized third-order Møller–Plesset Perturbation Theory,” U. Bozkaya, J. Chem. Phys. 139, 104116 (2013). (doi: 10.1063/1.4820877).

Orbital-optimized linearized coupled-cluster doubles method (OLCCD)

  • “Orbital-optimized coupled-electron pair theory and its analytic gradients: Accurate equilibrium geometries, harmonic vibrational frequencies, and hydrogen transfer reactions,” U. Bozkaya and C. D. Sherrill, J. Chem. Phys. 139, 054104 (2013). (doi: 10.1063/1.4816628).

Orbital-optimized MP2.5 (OMP2.5)

  • “Orbital-optimized MP2.5 and its analytic gradients: Approaching CCSD(T) quality for noncovalent interactions,” U. Bozkaya and C. D. Sherrill, J. Chem. Phys. 141, 204105 (2014). (doi: 10.1063/1.4902226).

Extended Koopmans’ Theorem

  • “The extended Koopmans’ theorem for orbital-optimized methods: Accurate computation of ionization potentials,” U. Bozkaya, J. Chem. Phys. 139, 154105 (2013). (doi: 10.1063/1.4825041).
  • “Accurate Electron Affinities from the Extended Koopmans’ Theorem Based on Orbital-Optimized Methods,” U. Bozkaya, J. Chem. Theory Comput. 10, 2041 (2014). (doi: 10.1021/ct500186j).

Density-Fitted and Cholesky-Decomposed Orbital-optimized second-order perturbation theory (DF-OMP2)

  • “Orbital-Optimized Second-Order Perturbation Theory with Density-Fitting and Cholesky Decomposition Approximations: An Efficient Implementation,” U. Bozkaya, J. Chem. Theory Comput. 10, 2371 (2014). (doi: 10.1021/ct500231c).
  • “Analytic Energy Gradients and Spin Multiplicities for Orbital-Optimized Second-Order Perturbation Theory with Density-Fitting Approximation: An Efficient Implementation,” U. Bozkaya, J. Chem. Theory Comput. 10, 4389 (2014). (doi: 10.1021/ct500634s).

Density-Fitted and Cholesky-Decomposed Orbital-optimized MP3 and MP2.5 (DF-OMP3 and DF-OMP2.5)

  • “Orbital-Optimized MP3 and MP2.5 with Density-Fitting and Cholesky Decomposition Approximations,” U. Bozkaya, J. Chem. Theory Comput. 12, 1179 (2016). (doi: 10.1021/acs.jctc.5b01128).

Density-Fitted and Cholesky-Decomposed Orbital-Optimized Linearized Coupled-Cluster Doubles Method (DF-OLCCD)

  • “Orbital-optimized linearized coupled-cluster doubles with density-fitting and Cholesky decomposition approximations: an efficient implementation,” U. Bozkaya, Phys. Chem. Chem. Phys. 18, 11362 (2016). (doi: 10.1039/c6cp00164e).

Second-Order Algebraic-Diagrammatic Construction [ADC(2)]

General ADC(2) theory

  • “Intermediate state representation approach to physical properties of electronically excited molecules,” J. Schirmer, and A. B. Trofimov, J. Chem. Phys. 120, 11449-11464 (2004). (doi: 10.1063/1.1752875).

Theory of “Partially-renormalized” CIS(D) and ADC(2) [PR-CIS(D) and PR-ADC(2)] and their implementation in PSI4

  • “Excited State Calculation for Free-Base and Metalloporphyrins with the Partially Renormalized Polarization Propagator Approach,” M. Saitow and Y. Mochizuki, Chem. Phys. Lett. 525, 144-149 (2012). (doi: 10.1016/j.cplett.2011.12.063).

Density Matrix Renormalization Group (DMRG)

  • “CheMPS2: a free open-source spin-adapted implementation of the density matrix renormalization group for ab initio quantum chemistry,” S. Wouters, W. Poelmans, P. W. Ayers and D. Van Neck, Comput. Phys. Commun. 185 (6), 1501-1514 (2014). (doi: 10.1016/j.cpc.2014.01.019).
  • “The density matrix renormalization group for ab initio quantum chemistry,” S. Wouters and D. Van Neck, Eur. Phys. J. D 68 (9), 272 (2014). (doi: 10.1140/epjd/e2014-50500-1).

Scalar Relativistic Corrections

General theory for the exact two-component approach (X2C)

  • “Analytic energy gradients for the spin-free exact two-component theory using an exact block diagonalization for the one-electron Dirac Hamiltonian,” L. Cheng and J. Gauss, J. Chem. Phys. 135, 084114 (2011). (doi: 10.1063/1.3624397).

Implementation within Psi4

  • “Predicting Near Edge X-ray Absorption Spectra with the Spin-Free Exact-Two-Component Hamiltonian and Orthogonality Constrained Density Functional Theory,” P. Verma, W. D. Derricotte and F. A. Evangelista, J. Chem. Theory Comput. (2015). (doi: 10.1021/acs.jctc.5b00817).

Supported Systems

Architectures
The majority of PSI4 was developed on Mac and Linux machines; in principle, it should work on any Unix system. The latest version of the PSI4 program package may be obtained at psicode.org. The package is available as a binary (Installing from Binary) for Linux, macOS, or Windows (via Windows Subsystem for Linux aka Bash on Ubuntu on Windows) or as source code (git repository or zipped archive from https://github.com/psi4/psi4).
Compilers
PSI4 has been successfully compiled using Intel, GCC, and Clang compilers. Compiler requirements are primarily C++11 compliance (i.e., GCC version 4.9 or above). For some architectures, a precompiled binary is available. See Compiling and Installing for details.
Python
PSI4 1.1 and 1.2 are supported on Python 2.7, 3.5, and 3.6. After 1.2, only Python 3 will be supported in accordance with other scientific software projects). Once Python 3.7 is released, the plan is to support >=3.6 or at least two Python versions.

License

PSI4 is distributed under the GNU Lesser General Public License version 3, LGPL-3.0. Its required dependencies and add-ons have their own licenses, ranging from BSD-2-Clause to GPL-2.0+. It is possible to build PSI4 without any GPL dependencies.

Capabilities

PSI4 can perform ab initio computations employing basis sets of contracted Gaussian-type functions of virtually arbitrary orbital quantum number. Many parts of PSI4 can recognize and exploit the largest Abelian subgroup of the molecular point group. Table Methods displays the range of theoretical methods available in PSI4. For more details, see Tables Energy, Energy (DFT), Energy (MRCC), Energy (CFOUR), Gradient, Gradient (CFOUR), and Frequency.

Summary of theoretical methods available in PSI4
Method Energy Gradient Parallelism Variants
Reference Type Reference Type OO [9] FNO [1]
HF, HF-3c RHF/UHF/ROHF CONV/DF/CD RHF/UHF/ROHF CONV/DF threaded    
DFT, PBEh-3c RKS/UKS CONV/DF/CD [7] RKS/UKS DF [4] threaded    
EFP [5] RHF   — —      
DCFT RHF/UHF CONV/DF RHF/UHF CONV partially threaded    
MP2 [10] RHF/UHF/ROHF CONV/DF/CD RHF/UHF CONV/DF threaded [3] E/G  
MP3 [10] RHF/UHF CONV/DF/CD RHF/UHF CONV/DF threaded [3] E/G E
MP2.5 [10] RHF/UHF CONV/DF/CD RHF/UHF CONV/DF threaded [3] E/G  
MP4 [10] RHF CONV — — threaded [3]   E
MP(n) RHF/ROHF CONV — — partially threaded    
ZAPT(n) RHF/ROHF CONV — — partially threaded    
LCCD [10] RHF/UHF CONV/DF/CD RHF/UHF CONV/DF threaded [3] E/G E
LCCSD, CEPA(0) [10] RHF CONV — — threaded [3]   E
CEPA(n), n=0,1,3 RHF CONV — — threaded [3]   E
CCD RHF DF/CD RHF DF threaded [3]    
CC2 RHF/UHF/ROHF CONV RHF CONV threaded [3]    
CCSD [10] RHF/UHF/ROHF CONV/DF/CD [8] RHF/UHF/ROHF CONV/DF [8] threaded [3]   E [2]
CCSD(T) [10] RHF/UHF/ROHF CONV/DF/CD [8] RHF/UHF CONV/DF [8] threaded (pthreads) [3]   E [2]
CCSD(AT) [10] RHF CONV/DF/CD — — threaded [3]    
CC3 RHF/UHF/ROHF CONV — — threaded (pthreads)    
ACPF/AQCC RHF CONV — — threaded [3]   E
CISD [10] RHF/ROHF CONV — — partially threaded   E
QCISD RHF CONV — — threaded [3]   E
QCISD(T) RHF CONV — — threaded [3]   E
CI(n) RHF/ROHF CONV — — partially threaded    
FCI RHF/ROHF CONV — — partially threaded    
Mk-MRPT2 RHF/ROHF/TCSCF CONV — — threaded [3]    
Mk-MRCCSD RHF/ROHF/TCSCF CONV — — threaded [3]    
Mk-MRCCSD(T) RHF/ROHF/TCSCF CONV — — threaded [3]    
RAS-CI RHF/ROHF CONV — — partially threaded    
CASSCF, RASSCF RHF/ROHF CONV/DF — — partially threaded    
SAPT RHF CONV — — threaded    
ADC(2) RHF CONV — — threaded [3]    
EOM-CC2 RHF CONV — — threaded [3]    
EOM-CCSD RHF/UHF/ROHF CONV RHF/UHF/ROHF CONV threaded [3]    
EOM-CC3 RHF/UHF/ROHF CONV — — threaded [3]    
DMRG-CI Y CONV — —      
DMRG-SCF Y CONV — —      

Geometry optimization can be performed using either analytic gradients or energy points. Likewise, vibrational frequencies can be computed by analytic second derivatives, by finite differences of analytic gradients, or by finite differences of energies. PSI4 can also compute an extensive list of one-electron properties.

Technical Support

The PSI4 package is distributed for free and without any guarantee of reliability, accuracy, or suitability for any particular purpose. No obligation to provide technical support is expressed or implied. As time allows, the developers will attempt to answer inquiries on the forum or GitHub. For bug reports, specific and detailed information, with example inputs, would be appreciated.

Where-to-post summary:[6]

Footnotes

[1]Frozen natural orbital variant available. In particular, RHF available as CONV.
[2](1, 2) Frozen natural orbital variant available. In particular, RHF available as CONV/DF.
[3](1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22) threading through BLAS routines only
[4]DFT gradients only implemented for SCF type DF. LRC-DFT gradients not implemented yet. DH-DFT gradients not implemented.
[5]Both EFP/EFP and QM/EFP energies are available.
[6]Adapted from here.
[7]DH-DFT only available with DF-MP2.
[8](1, 2, 3, 4) Not all combinations of reference and algorithm available. In particular, non-RHF references only available as CONV. For CCSD(T), gradients are not available with frozen core.
[9]Orbital-optimized variant available. In particular, all references available as CONV/DF.
[10](1, 2, 3, 4, 5, 6, 7, 8, 9, 10) Capabilities breakdown in great detail can be found here.