Summary
In this paper, the authors focused on the dynamic link property prediction task on the well-known Temporal Graph Benchmark (TGB) and tried to demonstrate the limitations of existing baselines and evaluation protocols in TGB via a great amount of experiments. New measures and negative sampling schemes were proposed to tackle these limitations. The authors also provided their code for review.
Weaknesses
**W1. There are no formal statements regarding the problem/task considered in this paper. Some statements are also inconsistent.**
For instance, it is unclear that the authors considered (1) which data model (e.g., discrete-time dynamic graph or continuous-time dynamic graph) of dynamic graphs, (2) whether graph attributes (e.g., node and edge attributes) are available, (3) whether the edges are directed or undirected, (4) whether the edges are unweighted or weighted, etc.
What is the formal definition of dynamic link property prediction? Does it only refer to dynamic/temporal link prediction (formulated as the binary edge/node-pair classification) as negative sampling is usually adopted for link prediction? In contrast, dynamic link property prediction can sometimes be formulated as multi-class edge/node-pair classification.
In Table 1, how to compute the 'top $K$ destination nodes with the most interactions in the previous $N$ interactions in the temporal graph'? It is recommended to add a simple toy example or pseudo-code to demonstrate such a procedure.
As I known, temporal/dynamic link prediction usually includes the transductive and inductive settings. It is also unclear which setting(s) did the authors consider in this study.
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**W2. The intuitions and motivations of some significant statements are weak or unclear.**
In Section 2, why the percentage of perfect 1.0 scores for top $K$ destination nodes with most interactions in previous $N$ interactions can indicates that 'recently globally popular destination nodes have frequently oversaturated scores'? What does the 'score' refer to? It is suggested to add some more intuitive interpretations.
Global temporal dynamics is a significant concept of this study. However, after reading the whole paper, I still fail to understand what is global temporal dynamics due to the lack of formal definitions and intuitive examples. What kinds of features can be defined as global temporal dynamics? Are there any concrete examples in real dynamic graphs? Accordingly, what kinds of features can be defined as local temporal dynamics?
Why Wasserstein metric (i.e., Earth Mover’s distance) can be used to measure global temporal dynamics (e.g., based on what properties of this metric)? The formal definition of this metric is also not given.
In the 1st paragraph of Section 4, why we can reach the conclusion that 'recently globally popular destination nodes can be good candidates' (e.g., compared with what)?
In summary, due to the aforementioned issues, I still cannot understand why 'temporal graph models fail to capture global temporal dynamics' as stated in the tile of this paper.
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**W3. The overall presentation is poor.**
In Table 1, it is unclear what do the underlined results indicate.
In the 2nd paragraph of Page 3 and the 1st paragraph of Page 4, it is unclear what does 'Figure 3.1' refer to. There are no Figure 3.1 in the paper.
The definitions of the numbers in Fig. 1 (e.g., 1.78e-05, 4.08e-08, etc.) are not given. It is also similar for Fig. 2. The text of the x- and y-axis in Fig. 1 and 2 are too small, which are hard to read.
In Table 2, why there are some missing results (denoted as '-')?
In the caption of Table 2, the authors claimed that the 'best results are underlined and bold, second best are bold'. It seems that there is a minor error. It is unclear whether the best results are underlined or in bold.
The term 'dynamic link property prediction' is used in the title of Section 4 but 'dynamic link prediction' is used in the title of Section 5, which seems to be inconsistent.
In Table 3, it is unclear what do the underlined and bold results indicate.
There are no literature reviews (e.g., usually in an independent section) regarding existing related work.
Questions
See W1-W3.
As I can check, the authors only considered the temporal/dynamic link prediction on unweighted graphs. In addition, there are some other studies considered the advanced prediction for weighted future links [1-4], which should not only determine the existence of a future link but also the corresponding link weight. Can the proposed method be extended to handle such an advanced settings?
[1] GCN-GAN: A Non-linear Temporal Link Prediction Model for Weighted Dynamic Networks. IEEE InfoCOM, 2019.
[2] An Advanced Deep Generative Framework for Temporal Link Prediction in Dynamic Networks. IEEE IEEE Transactions on Cybernetics, 2020.
[3] High-Quality Temporal Link Prediction for Weighted Dynamic Graphs via Inductive Embedding Aggregation. IEEE TKDE, 2023.
[4] Temporal link prediction: A unified framework, taxonomy, and review. ACM Computing Surveys, 2023.
Confidence
2: You are willing to defend your assessment, but it is quite likely that you did not understand the central parts of the submission or that you are unfamiliar with some pieces of related work. Math/other details were not carefully checked.