REVIEW 3 major objections 2 minor 12 references
CombiMOTS: Combinatorial Multi-Objective Tree Search for Dual-Target Molecule Generation
T0 review · 3 major / 2 minor · reviewed 2026-05-08 · grok-4.3
Pith's one-line read A Pareto Monte Carlo Tree Search generates dual-target molecules by exploring synthesizable fragments under vectorized multi-objective constraints.
desk verdict CombiMOTS combines Pareto MCTS with synthesizable fragments and vectorized constraints for dual-target generation, but its results stay in silico with docking as the main evidence. 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
Pareto Monte Carlo Tree Search (PMCTS) that maintains non-dominated solution sets across vectorized objectives during combinatorial fragment assembly.
What would settle it
Synthesize the highest-scoring molecules produced by the method and measure their actual binding affinities to both target proteins in laboratory assays.
Extended reading notes
Core claim
CombiMOTS is a Pareto Monte Carlo Tree Search framework that generates dual-target molecules by exploring a synthesizable fragment space while employing vectorized optimization constraints to encapsulate target affinity and physicochemical properties, producing novel compounds with high docking scores, enhanced diversity, and balanced pharmacological characteristics.
Load-bearing premise
Computational docking scores and physicochemical calculations reliably indicate real biological activity, and the fragment library adequately covers practical drug-like molecules.
Editorial extensions
If this is right
- Multi-objective problems in molecule design can be addressed without reducing them to single scalar values.
- Synthetic feasibility becomes part of the search rather than a separate post-processing step.
- Generated sets exhibit greater structural diversity while still satisfying multiple simultaneous constraints.
Reading between the lines
- The approach could extend to generating molecules with more than two targets or additional constraints such as toxicity avoidance.
- Embedding synthesis awareness during search may shorten the timeline between computational design and experimental testing.
- Maintaining Pareto fronts rather than scalarized scores may help surface unexpected but useful trade-offs in polypharmacology.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The manuscript proposes CombiMOTS, a Pareto Monte Carlo Tree Search (PMCTS) framework for dual-target molecule generation. It explores a synthesizable fragment space while employing vectorized optimization constraints to balance target affinities and physicochemical properties. Experiments on real-world databases are reported to show that CombiMOTS produces novel dual-target molecules with high docking scores, enhanced diversity, and balanced pharmacological characteristics.
Significance. If the results hold under more rigorous validation, CombiMOTS could advance dual-target drug discovery by addressing multi-objective trade-offs without scalarization and by integrating synthetic accessibility into the generative process. The public release of code and data is a clear strength supporting reproducibility.
major comments (3)
- [Abstract and Experimental Results] Abstract and Experimental Results: The headline claims rest on docking scores and computed physicochemical properties as proxies for actual dual-target binding and pharmacological utility. Docking is known to produce false positives (particularly in multi-objective settings), yet no orthogonal validation (MD simulations, SPR, or wet-lab assays) or retrosynthetic feasibility checks beyond internal rules are described; this directly undermines the assertion that the molecules are 'useful' for drug discovery.
- [Methods] Methods: The precise mechanism by which vectorized constraints are enforced inside the PMCTS (e.g., how Pareto dominance is maintained across the affinity/property vector during node expansion and selection) is not specified with sufficient algorithmic detail or pseudocode, making it impossible to assess whether the reported diversity and balance improvements arise from the method itself or from post-hoc filtering.
- [Results] Results: Quantitative claims of 'enhanced diversity' and 'high docking scores' are presented without reported statistical tests, error bars across multiple runs, or explicit baseline implementations; this prevents evaluation of whether the improvements are significant or merely artifacts of the chosen fragment space and scoring functions.
minor comments (2)
- [Methods] The notation used for the vectorized objective function and constraint set should be introduced with an explicit equation early in the Methods section to improve readability.
- [Figures] Figure captions describing molecule visualizations or Pareto fronts would benefit from additional labels indicating the specific targets and property values for each example.
Simulated Author's Rebuttal
We thank the referee for the detailed and constructive feedback. We address each major comment below and have revised the manuscript accordingly to improve clarity, rigor, and balance in the presentation of results.
read point-by-point responses
-
Referee: [Abstract and Experimental Results] The headline claims rest on docking scores and computed physicochemical properties as proxies for actual dual-target binding and pharmacological utility. Docking is known to produce false positives (particularly in multi-objective settings), yet no orthogonal validation (MD simulations, SPR, or wet-lab assays) or retrosynthetic feasibility checks beyond internal rules are described; this directly undermines the assertion that the molecules are 'useful' for drug discovery.
Authors: We agree that docking scores and computed properties are computational proxies subject to false positives and do not substitute for experimental validation. The manuscript is a computational study focused on the generative algorithm and its multi-objective search capabilities. In the revised version we have added an explicit Limitations section that acknowledges these points, tones down claims from 'useful' to 'promising candidates warranting further experimental investigation', and discusses the role of the fragment-based retrosynthetic constraints. We have also clarified that additional MD or wet-lab validation lies outside the current scope but would be a natural next step. revision: partial
-
Referee: [Methods] The precise mechanism by which vectorized constraints are enforced inside the PMCTS (e.g., how Pareto dominance is maintained across the affinity/property vector during node expansion and selection) is not specified with sufficient algorithmic detail or pseudocode, making it impossible to assess whether the reported diversity and balance improvements arise from the method itself or from post-hoc filtering.
Authors: We appreciate this observation. The original description focused on the overall framework without sufficient low-level detail on Pareto handling. The revised manuscript now includes a new Algorithm 1 box that specifies the node expansion, selection, and back-propagation steps, including the exact Pareto dominance comparison across the multi-dimensional objective vector and the pruning rules applied during search. This makes clear that the reported improvements are produced by the integrated PMCTS procedure rather than post-hoc filtering. revision: yes
-
Referee: [Results] Quantitative claims of 'enhanced diversity' and 'high docking scores' are presented without reported statistical tests, error bars across multiple runs, or explicit baseline implementations; this prevents evaluation of whether the improvements are significant or merely artifacts of the chosen fragment space and scoring functions.
Authors: We concur that statistical reporting is necessary. The revised Results section now reports means and standard deviations over five independent runs for all key metrics, includes p-values from paired t-tests against each baseline, and provides additional implementation details (hyper-parameters, random seeds, and exact baseline configurations) to enable direct reproduction and fair comparison. These additions allow readers to assess the significance of the observed gains. revision: yes
Circularity Check
No circularity detected; algorithmic framework evaluated externally
full rationale
The paper introduces CombiMOTS as a new Pareto Monte Carlo Tree Search (PMCTS) algorithm that explores a synthesizable fragment space under vectorized multi-objective constraints for dual-target molecule generation. Claims rest on experimental results from real-world databases showing novel molecules with high docking scores, diversity, and balanced properties. No load-bearing steps reduce by construction to fitted inputs, self-definitions, or self-citation chains; the method is presented as an independent search procedure without renaming known results or smuggling ansatzes. The derivation is self-contained and externally benchmarked.
Assumptions & free parameters
assumptions (2)
- domain assumption Docking scores from simulations correlate sufficiently with real target binding affinity
- domain assumption Molecules assembled from the selected fragment library are chemically synthesizable
Cite this review
Pith. "Pith review of CombiMOTS: Combinatorial Multi-Objective Tree Search for Dual-Target Molecule Generation." pith.science (2026). https://pith.science/paper/2604.23307
@misc{pith2026260423307,
author = {Pith},
title = {Pith review of: CombiMOTS: Combinatorial Multi-Objective Tree Search for Dual-Target Molecule Generation},
year = {2026},
howpublished = {\url{https://pith.science/paper/2604.23307}},
note = {Machine review of arXiv:2604.23307}
}
read the original abstract
Dual-target molecule generation, which focuses on discovering compounds capable of interacting with two target proteins, has garnered significant attention due to its potential for improving therapeutic efficiency, safety and resistance mitigation. Existing approaches face two critical challenges. First, by simplifying the complex dual-target optimization problem to scalarized combinations of individual objectives, they fail to capture important trade-offs between target engagement and molecular properties. Second, they typically do not integrate synthetic planning into the generative process. This highlights a need for more appropriate objective function design and synthesis-aware methodologies tailored to the dual-target molecule generation task. In this work, we propose CombiMOTS, a Pareto Monte Carlo Tree Search (PMCTS) framework that generates dual-target molecules. CombiMOTS is designed to explore a synthesizable fragment space while employing vectorized optimization constraints to encapsulate target affinity and physicochemical properties. Extensive experiments on real-world databases demonstrate that CombiMOTS produces novel dual-target molecules with high docking scores, enhanced diversity, and balanced pharmacological characteristics, showcasing its potential as a powerful tool for dual-target drug discovery. The code and data is accessible through https://github.com/Tibogoss/CombiMOTS.
Figures
Figures from the paper (21 more)
Reference graph
Works this paper leans on
-
[1]
Jin, W., Barzilay, R., and Jaakkola, T
PMLR, 2018. Jin, W., Barzilay, R., and Jaakkola, T. Multi-objective molecule generation using interpretable substructures. In International conference on machine learning, pp. 4849–
work page 2018
-
[2]
PMLR, 2020. Kalgutkar, A. S. Designing around structural alerts in drug discovery.Journal of Medicinal Chemistry, 63(12):6276– 6302, 2019. Kim, S., Thiessen, P. A., Bolton, E. E., Chen, J., Fu, G., Gin- dulyte, A., Han, L., He, J., He, S., Shoemaker, B. A., et al. Pubchem substance and compound databases.Nucleic acids research, 44(D1):D1202–D1213, 2016. K...
-
[3]
From the four initial substructures, identify similar building blocks
-
[4]
Note that we only select three objectives to converge faster towards Pareto optimal solutions
Run a 200k rollout tree search, only guided by CDK7 (maximize), CDK2 and CDK9 (minimize) bioactivity predictors. Note that we only select three objectives to converge faster towards Pareto optimal solutions
-
[5]
We (re)-performpost-hocbioactivity predictions for all kinases, and only retain molecules with predicted values above 0.5for CDK7 and below0.5for off-targets
-
[6]
Optionally performpost-hocdocking simulation for added practical information
-
[7]
Apply industrial and medicinal filters to obtain a final list of candidates. We retain molecules with the following criteria: −0.4≤LogP≤5.6 (Ghose et al., 1999), 250≤M W≤500 , less than 5 Hydrogen Bond Donors (HBD), less than 10 Hydrogen Bond Acceptors (HBA) (Lipinski’s Rule of Five), less than 10 rotatable bonds,50≤T P SA≤140 ˚A (Veber’s rule) and does n...
work page 1999
-
[8]
Notably, the COMPAS-3 dataset exclusively contains (poly)-cyclic compounds
as representatives of easy-to-synthesize and hard-to-synthesize molecules, respectively. Notably, the COMPAS-3 dataset exclusively contains (poly)-cyclic compounds. We plot and report the molecular distributions in Figure 22. As expected, we observe several inconsistencies: COMPAS-3 is deemed synthesizable by SA and RAscore but not by BR- SAscore. Enamine...
work page 2006
Show all 12 references
-
[9]
Compute the PUCB formula for each child nodev k: P U CB(k, n) = X k,nk +C×Ora(v k) s ln(D) + 4×ln(1 +n) 1 +n k , whereC∈R +∗ is an exploration constant.(10)
-
[10]
farthest away
Randomly select a child node among the Pareto front built upon the PUCB formula. Definition L.1.(Most Dominant Optimal Node) Following Chen & Liu (2021), the demonstration uses the concept of ϵ-dominance of multi-objective optimization (Kollat et al., 2008). Suppose a nodev k ...
2021
-
[11]
Fors k ≥N 0(ξ), we have|δ k,sk,d| ≤ξ ∆k,d 2 for alld∈ {1,2, . . . , D}
-
[12]
Fors k ≥ 8 lnt+2 lnD (1−ξ)2 mink,d ∆2 k,d , the confidence termc t,sk becomes sufficiently small: ct,sk = r 4 lnt+ lnD 2sk ≤ vuut 4 lnt+ lnD 2× 8 lnt+2 lnD (1−ξ)2 mink,d ∆2 k,d = (1−ξ) q mink,d ∆2 k,d √ 2 × r 4 lnt+ lnD 8 lnt+ 2 lnD ct,sk ≤ (1−ξ) min k,d ∆k,d 2 .(21) 36 CombiM...
2021
Reviewed May 8, 2026 · model on record in the stance chip above.
Discussion (0). Continue with ORCID to comment.