REVIEW 2 major objections 4 minor 1 cited by
Double Ionization Potential Equation-of-Motion Coupled-Cluster Approach with Full Inclusion of 4-Hole-2-Particle Excitations and Three-Body Clusters
T0 review · 2 major / 4 minor · reviewed 2026-08-11 · deepseek-v4-flash
Pith's one-line read Adding triples to the neutral state fixes double-ionization energies to 0.03 eV.
desk verdict Solid new DIP-EOMCC method level with explicit factorized equations and open-source implementation; benchmark claims are plausible but the missing CIPSI uncertainty and a Cl2/Br2 inconsistency should be cleaned up. read the letter →
The pith
A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.
The reading
What carries the argument
The mechanism is diagonalization of the CCSDT similarity-transformed Hamiltonian in the (N−2)-electron Fock-space subspace spanned by 2-hole, 3-hole–1-particle, and 4-hole–2-particle basis states. Factorized programmable expressions for the projections are given as Eqs. (8)–(10), with intermediates in Tables I and II. The approximate variant replaces full CCSDT with CCSD plus a Møller–Plesset perturbative correction to T1, T2, and T3 (Eqs. (11)–(13)), so the most expensive steps scale as $n_o^4 n_u^4$ rather than $n_o^3 n_u^5$.
What would settle it
Compute a vertical double ionization potential for a small molecule whose true value is known from high-resolution experiment or an exact full-CI calculation to better than 0.01 eV, using the same aug-cc-pVTZ basis and frozen-core setup; if DIP-EOMCCSDT(4h-2p) deviates by more than about 0.03 eV, the claimed near-exactness would be refuted.
Extended reading notes
Core claim
The central claim is that the imbalance between a high-level 4h-2p treatment of the doubly ionized target and a low-level CCSD description of the neutral parent is removed by using CCSDT for the neutral species. Concretely, Table III shows DIP-EOMCCSDT(4h-2p) vertical DIPs for the lowest triplet and singlet states of (H2O)2+, (CH4)2+, and (BN)2+ at 40.27, 41.40, 38.27, 38.97, 33.74, and 34.98 eV, against CIPSI-extrapolated values 40.29, 41.43, 38.27, 38.98, 33.73, and 34.98 eV, giving errors of 0.02, 0.03, 0.00, 0.01, 0.01, and 0.00 eV. The approximate variant recovers the full-method DIPs for all six molecules to within 0.02 eV.
Load-bearing premise
The load-bearing premise is that the extrapolated CIPSI values from Ref. [58] are accurate enough to serve as exact benchmarks; if those numbers carry uncertainties larger than roughly 0.03 eV, the 0.00–0.03 eV agreement could be fortuitous.
Editorial extensions
If this is right
- For small molecules with reliable benchmarks, DIP-EOMCCSDT(4h-2p) gives vertical double ionization potentials within 0.03 eV of full CI, so it can serve as a reference-quality method where full CI is impossible.
- DIP-EOMCCSD(T)(a)(4h-2p) offers essentially the same DIPs as the full CCSDT-based method, to within 0.02 eV, at the cost of CCSD plus a perturbative triples correction.
- The improvement documents that the earlier DIP-EOMCCSD(4h-2p) errors of 0.17–0.67 eV come mainly from the CCSD ground state, not from the 4h-2p operator itself.
- The EOM diagonalization steps scale as $N^8$, the same as DIP-EOMCCSD(4h-2p); only the ground-state CCSDT step adds the $n_o^3 n_u^5$ cost.
Reading between the lines
- A natural next test is to apply DIP-EOMCCSDT(4h-2p) to molecules where CIPSI extrapolation uncertainties are quantified; the sub-0.03 eV agreement may shrink or grow once benchmark error bars are included.
- If the 0.02 eV fidelity of the approximate variant persists, it could become the practical default for larger dications, including Auger spectroscopy targets, where full CCSDT is too expensive.
- The same CCSD/CCSDT imbalance likely affects other EOM-CC sectors, such as ionization potential and electron attachment methods with high-rank ionizing operators; the pattern found here suggests upgrading the ground state may be as important as adding higher-rank R operators.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The paper presents the formulation, implementation, and benchmark application of DIP-EOMCCSDT(4h-2p), a double-ionization-potential equation-of-motion coupled-cluster method with 4-hole-2-particle excitations on top of a CCSDT reference, together with the cheaper approximation DIP-EOMCCSD(T)(a)(4h-2p). The authors provide factorized programmable expressions in Eqs. (8)-(10) and Tables I-II, implement the methods in the open-source CCpy package, and test them on vertical DIPs of H2O, CH4, BN (against extrapolated CIPSI reference data) and Cl2, Br2, HBr (against experiment). The central numerical claim is that DIP-EOMCCSDT(4h-2p) reduces errors for H2O, CH4, and BN to 0.00-0.03 eV with respect to the CIPSI references, from errors of 0.17-0.67 eV for DIP-EOMCCSD(4h-2p), and that DIP-EOMCCSD(T)(a)(4h-2p) reproduces the full method to within 0.02 eV.
Significance. If the quantitative claims hold, the work is a valuable methodological advance: it provides a balanced treatment of the neutral parent and the doubly ionized target, resolves an imbalance identified in earlier DIP-EOMCCSD(4h-2p) work, and supplies explicit, programmable equations plus an open-source implementation. The methods contain no fitted parameters, and the approximate form offers a practical N^8-scaling route to near-CCSDT-quality DIPs. The main limitations are the small test set (six molecules), the absence of uncertainty estimates for the extrapolated CIPSI benchmarks used in the central comparison, and an internal inconsistency in the stated exceptions to the improvement claim.
major comments (2)
- [Table III / Results discussion] Table III quotes the CIPSI reference values from Ref. 58 to 0.01 eV without any uncertainty estimate. The headline errors of 0.00-0.03 eV for DIP-EOMCCSDT(4h-2p) are only meaningful if the extrapolation error in the CIPSI full-CI limit is smaller than roughly 0.03 eV. The manuscript should state, or at least estimate, the expected uncertainty of the Ref. 58 extrapolations, or provide additional convergence evidence (e.g., a second basis set or a different extrapolation protocol), before the 'minuscule error' claim in the abstract and the discussion is accepted as quantitatively established.
- [Results paragraph on exceptions / Summary] There is a direct inconsistency between the results text, which says 'The only exceptions are the c1Σ−u state of (Cl2)2+ and the three states of (HBr)2+', and the Summary, which says 'with the exception of the higher-lying c1Σ−u state of (Br2)2+'. Table IV shows the results-text version is the correct one. This misidentification matters because it affects the paper's general claim that DIP-EOMCCSDT(4h-2p) improves over DIP-EOMCCSD(4h-2p) for the heavier diatomics, and it must be corrected.
minor comments (4)
- [Page 4, text after Table III] The text contains the typo 'DIP-EOMCSCD(3h-1p)' where 'DIP-EOMCCSD(3h-1p)' is clearly intended.
- [Page 3, sentence defining n_o and n_u] The phrase 'where no (nu) is the number of occupied (unoccupied) orbitals' should be typeset as n_o and n_u; as written, 'no' reads as an English word rather than a symbol.
- [Table III footnote e] Describing the CIPSI numbers as 'extrapolated to the exact, full CI, limit' overstates what an extrapolation provides; 'estimated full CI limit' would be more accurate and would appropriately flag the residual uncertainty discussed in the first major comment.
- [Table IV] The experimental value for the c1Σ−u state of Br2 is given as 30.3 eV with only one decimal. The comparison for this state should acknowledge the reduced precision of this experimental datum.
Circularity Check
No significant circularity: the DIP-EOMCCSDT(4h-2p) working equations are parameter-free EOM-CC truncations validated against external CIPSI and experimental benchmarks; self-citations are routine and non-load-bearing.
full rationale
No circularity found. The DIP-EOMCCSDT(4h-2p) working equations, Eqs. (8)-(10), are derived from the standard DIP-EOMCC eigenvalue problem, Eq. (7), with no fitted parameters; the method's accuracy is assessed solely by comparing its outputs to external CIPSI full-CI-limit benchmarks (Ref. 58) and experimental data (Refs. 62-64). The DIP-EOMCCSD(T)(a)(4h-2p) approximation adopts the external CCSD(T)(a) recipe of Ref. 55, and its stated 0.02 eV agreement with the parent is a numerical validation, not an input to the parent method. The self-citations (Refs. 35,36,38,52) are routine and not load-bearing: the size-intensivity condition MR <= MT comes from prior parameter-free analysis, and CCpy is the openly available implementation, not a source of numerical predictions. The only flagged issues are correctness/consistency points, not circularity: (i) the CIPSI benchmarks in Table III are quoted without uncertainties, so the 0.00-0.03 eV agreement is only as strong as the unreported extrapolation error; and (ii) the exception statements for Table IV are internally inconsistent, with the results text naming "the c1Σ-u state of (Cl2)2+ and the three states of (HBr)2+" while the summary names "the higher-lying c1Σ-u state of (Br2)2+". Neither issue makes the derivation self-referential.
Assumptions & free parameters
assumptions (6)
- domain assumption The CC/EOM-CC eigenvalue equation, Eq. (7), with the similarity-transformed Hamiltonian H_N = e^{-T} H_N e^T, correctly describes vertical double ionization energies.
- domain assumption The size-intensivity condition MR <= MT from Refs. 35, 36, 38 applies to the DIP-EOMCCSDT(4h-2p) truncation (MR=2, MT=3).
- domain assumption The CCSD(T)(a) approximation of Matthews and Stanton (Ref. 55), using Moller-Plesset denominators in Eqs. (11)-(13), provides a reliable estimate of T3 effects for the tested molecules.
- domain assumption The CIPSI-extrapolated full-CI reference values from Ref. 58 are accurate benchmarks for H2O, CH4, and BN.
- domain assumption The experimental DIPs for Cl2, Br2, and HBr (Refs. 62-64) are reliable vertical ionization values for the assigned states.
- domain assumption The frozen-core approximation and SFX2C-1e scalar-relativistic treatment (Ref. 71) do not introduce errors large enough to affect the conclusions.
Cite this review
Pith. "Pith review of Double Ionization Potential Equation-of-Motion Coupled-Cluster Approach with Full Inclusion of 4-Hole-2-Particle Excitations and Three-Body Clusters." pith.science (2026). https://pith.science/paper/K2NMJKRM
@misc{pith2026241210688,
author = {Pith},
title = {Pith review of: Double Ionization Potential Equation-of-Motion Coupled-Cluster Approach with Full Inclusion of 4-Hole-2-Particle Excitations and Three-Body Clusters},
year = {2026},
howpublished = {\url{https://pith.science/paper/K2NMJKRM}},
note = {Machine review of arXiv:2412.10688}
}
abstract
The double ionization potential (DIP) equation-of-motion (EOM) coupled-cluster (CC) method with a full treatment of 4-hole-2-particle (4$h$-2$p$) correlations and triply excited clusters, abbreviated as DIP-EOMCCSDT(4$h$-2$p$), and its approximate form called DIP-EOMCCSD(T)(a)(4$h$-2$p$) have been formulated and implemented in the open-source CCpy package available on GitHub. The resulting codes work with both nonrelativistic and spin-free scalar-relativistic Hamiltonians. By examining the DIPs of a few small molecules, for which accurate reference data are available, we demonstrate that the DIP-EOMCCSDT(4$h$-2$p$) and DIP-EOMCCSD(T)(a)(4$h$-2$p$) approaches improve the results obtained using the DIP-EOMCC methods truncated at 3$h$-1$p$ or 4$h$-2$p$ excitations on top of the CC calculations with singles and doubles.
Forward citations
Cited by 1 Pith paper
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Anomalous propagators and the particle-particle channel: Bethe-Salpeter equation
A new particle-particle Bethe-Salpeter kernel, expressed as a self-energy derivative, enables GW, T-matrix, and second-order approximations for double ionization potentials.
Reference graph
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