While data collection for model training is relatively easy, curating high-quality datasets from large collections is inherently challenging. Coreset estimation methods address this problem by identifying the best data subsets to train models on. However, existing approaches often require proxy model training, extensive annotations, or task-specific tailoring. Unsupervised alternatives typically exploit geometric properties in foundation model feature spaces, but are limited to pairwise image-to-image comparisons or comparisons against a fixed subset. We introduce CoreDNA, an unsupervised, task-agnostic coreset estimation approach that pools neuron activations from vision foundation models into per-image and per-dataset distributions. By comparing each image's distribution to the dataset-level distribution, CoreDNA can capture both low-level visual structure and high-level semantic information across layers. We find that high-quality samples concentrate in the tails of the last layer's activation statistics, which we validate by relating them to training-based coreset methods. Building on these findings, we develop a computationally efficient selection mechanism to construct task-agnostic, high-quality coresets for selective annotation and model training. Across image classification, semantic segmentation, depth estimation, and imitation learning for end-to-end driving and mobile manipulation, CoreDNA matches or outperforms the state of the art, demonstrating unprecedented generalization across perception and action tasks. These results highlight the effectiveness of compact activation-based representations for data selection.
Figures & tables
Figure 1: CoreDNA extracts neuron activation histograms from a vision foundation model, pooling them into per-layer mean μ , standard deviation σ , and maximum m . We use the last layer’s μ , σ , and cross-layer dispersion δ to select a coreset via sliced Wasserstein minimization (“sliced-EMD”) or farthest-point sampling (“FPS”).
Figure 2: Example Cityscapes-DVPS images ranked by μ12 into low ( L ), medium ( M ), and high ( H ) buckets. High- μ12 images tend to contain rare classes, while near-duplicates appear have similar scores in both L and H .
Figure 3: Correlation analysis of image patterns averaged across all datasets. Same-layer statistics correlate strongly; cross-layer correlation decays.
Selection space
Coverage ↑
Fidelity ↑
μ12
0.273
0.300
μ12 + δmax
0.276
0.340
μ12 + σ12
0.280
0.341
μ12 + δmax + σ12
0.308
0.357
Table 1: Axes of the selection space (base: μ12 , the mean of layer ℓ12 ). Correlation of run performance with the coverage and fidelity metrics of the selected set, averaged over the metrics of each family and over seven dataset-task combinations (5,265 historical runs). Best in bold.
Figure 4: 3D scatter of z(x) , colored by EL2N-measured hardness, for CIFAR10, PascalVOC, and Cityscapes.
CIFAR10 ↑ (Full: 95.05)
Cityscapes ↑ (Full: 76.22)
PascalVOC ↑ (Full: 79.01)
Method
0.01
0.05
0.1
0.2
0.3
0.5
0.7
0.01
0.1
0.3
0.5
0.7
0.01
0.1
0.3
0.5
0.7
Ref.
Random
41.41
71.21
80.90
88.17
90.69
93.11
94.43
48.81
65.33
71.87
73.68
74.87
40.02
55.56
74.81
76.65
78.06
Training w/ labels
AUM
16.10
22.80
31.93
60.54
92.53
95.24
95.28
50.96
69.38
71.41
75.42
74.00
26.51
29.03
71.73
76.84
78.14
Forgetting
25.88
30.95
39.50
68.78
90.35
95.08
95.32
50.42
69.33
70.61
74.75
74.68
25.44
31.22
75.21
77.30
78.26
EL2N
13.94
18.16
26.31
68.37
90.34
94.90
95.34
51.51
69.88
71.33
75.21
73.89
16.38
29.12
72.93
77.12
78.26
CCS
41.68
74.88
86.49
88.85
91.03
91.16
91.40
47.58
61.78
72.04
71.50
74.63
44.01
43.15
73.94
75.47
78.05
Table 2: Downstream accuracy (%) across coreset ratios for CIFAR10, Cityscapes, and PascalVOC. Full: training on all data. WS: Sliced Wasserstein sampling. FPS: farthest-point-sampling.
Cityscapes-DVPS Segm. ↑ (Full: 66.43)
Cityscapes-DVPS Depth ↓ (Full: 3.91)
SemanticKITTI-DVPS Segm. ↑ (Full: 55.58)
SemanticKITTI-DVPS Depth ↓ (Full: 3.39)
Method
0.01
0.1
0.3
0.5
0.7
0.01
0.1
0.3
0.01
0.1
0.3
0.5
0.7
0.01
0.1
0.3
Ref.
Temporal Stride
38.28
56.71
63.83
64.47
65.02
6.17
4.28
3.97
38.74
53.14
55.28
55.80
56.32
3.67
3.34
3.35
Random
37.88
55.77
61.23
64.03
64.83
5.70
4.36
4.02
36.81
51.17
55.08
55.98
55.90
3.70
3.36
3.36
Training w/ labels
AUM
35.54
51.28
57.52
60.56
63.21
-
-
-
27.76
42.85
51.03
53.45
55.06
-
-
-
Forgetting
32.86
45.70
56.63
60.15
62.63
5.56
4.44
4.12
26.44
40.35
46.26
52.84
54.46
3.95
3.45
3.34
EL2N
32.84
52.01
58.99
62.00
64.65
7.40
5.74
5.15
28.07
43.58
51.12
53.55
55.04
3.74
3.52
3.40
Table 3: Downstream accuracy across coreset ratios for Cityscapes-DVPS and SemanticKITTI-DVPS. Segmentation is evaluated in mIoU [%] and monocular metric depth estimation in RMSE. Full: training on all data. WS: Sliced Wasserstein sampling. FPS: farthest-point-sampling.
EPDMS ↑
Method
Img
State
Pos.
0.1
0.5
Full
80.51
Random
65.44
78.88
CoreDNA (WS)
✓
66.31
78.17
CoreDNA (WS)
✓
✓
65.29
78.90
CoreDNA (WS)
✓
✓
✓
67.03
78.62
Table 4: Downstream driving performance on NAVSIM. Img, State, and Pos. indicate the coreset selection axes.
External
Wrist
Success
Method
Img
Img
Rate ↑
LIBERO-10 Frame-level sampling
Full (5 demos)
16.9
CoreDNA (WS)
✓
17.3
CoreDNA (WS)
✓
✓
16.8
CoreDNA (FPS)
✓
✓
17.1
Table 5: Mean success rate across all tasks in LIBERO-10.
Appendix figures & tables10 assets
Supplementary material from the paper’s appendix.
Appendix
Task
Demos
Book–Caddy
{7, 8, 19, 27, 41}
Bowl–Cabinet
{11, 26, 32, 38, 43}
Mug–Microwave
{23, 27, 37, 44, 48}
Stove–Moka
{19, 27, 30, 40, 43}
Soup–Sauce
{3, 11, 25, 44, 45}
Cream–Butter
{8, 13, 29, 36, 42}
Appendix
Table 6: Selected demonstration indices for each LIBERO-10 task.
Method
Img
State
Pos.
Ratio
NC ↑
DAC ↑
DDC ↑
TLC ↑
EP ↑
TTC ↑
LK ↑
HC ↑
EC ↑
EPDMS ↑
Full
–
96.99
89.20
99.07
99.74
87.81
95.86
95.50
98.34
85.95
80.51
Random
0.1
93.23
78.27
94.31
99.65
86.27
91.22
88.61
98.27
72.67
65.44
CoreDNA (WS)
✓
0.1
93.64
78.88
94.69
99.64
86.20
92.01
89.95
98.28
67.53
66.31
CoreDNA (WS)
✓
✓
0.1
93.03
77.97
94.01
99.60
86.81
91.38
88.58
98.28
73.32
65.29
CoreDNA (WS)
✓
✓
✓
0.1
93.69
79.31
94.14
99.65
86.01
92.10
89.24
98.27
77.09
67.03
CoreDNA (FPS)
✓
0.1
93.60
79.09
94.91
99.65
86.22
92.03
90.35
98.28
74.04
66.98
Appendix
Table 7: Per-metric end-to-end driving performance on NAVSIM.
Ext
Wrist
Joint
Soup–
Cream–
Stove–
Bowl–
Mug–
Book–
Mug–
Soup–
Moka–
Mug–
Success
Method
Img
Img
State
Sauce
Butter
Moka
Cabinet
Mug
Caddy
Pudd.
Cheese
Moka
Micr.
Rate ↑
LIBERO-10 Frame-level sampling
Full (5 demos)
9.3 ± 5.0
25.3 ± 11.6
30.7 ± 9.0
36.7 ± 16.7
6.0 ± 7.1
17.3 ± 3.4
1.3 ± 1.9
14.0 ± 2.8
10.0 ± 6.5
18.7 ± 6.2
16.9 ± 7.0
CoreDNA (WS)
✓
16.0 ± 11.8
21.3 ± 5.2
32.0 ± 2.8
40.0 ± 5.9
2.7 ± 3.8
19.3 ± 4.1
2.7 ± 0.9
10.7 ± 0.9
6.0 ± 5.7
22.0 ± 11.8
17.3 ± 5.3
CoreDNA (WS)
✓
✓
19.3 ± 7.7
17.3 ± 10.5
39.3 ± 1.9
44.7 ± 7.4
1.3 ± 1.9
22.0 ± 8.6
0.7 ± 0.9
7.3 ± 2.5
5.3 ± 0.9
10.7 ± 0.9
16.8 ± 4.3
CoreDNA (FPS)
✓
✓
18.0 ± 2.8
23.3 ± 2.5
34.0 ± 4.9
51.3 ± 12.7
0.7 ± 0.9
20.0 ± 1.6
0.0 ± 0.0
11.3 ± 4.1
4.7 ± 1.9
8.0 ± 4.3
17.1 ± 3.6
Appendix
Table 8: Mean success rate across all tasks in LIBERO-10, with per-task results, split across all experiments. We report different variations of CoreDNA’s modality input, the external camera image, the agent’s wrist camera image and its joint state.
Coverage ↑
Fidelity ↑
Dataset
μ1
μ6
μ12
μ1:12
μ1
μ6
μ12
μ1:12
CIFAR10
0.17
0.19
0.18
0.20
0.26
0.27
0.29
0.28
PascalVOC
0.28
0.33
0.32
0.34
0.32
0.38
0.40
0.40
Cityscapes
0.26
0.26
0.26
0.23
0.01
0.05
0.03
0.04
Cityscapes-DVPS (Depth)
0.27
0.27
0.29
0.29
0.48
0.53
0.52
0.52
Cityscapes-DVPS (Segm.)
0.39
0.37
0.36
0.36
0.53
0.54
0.54
0.51
Appendix
Table 9: Layer ℓ of the mean axis (second axis fixed to δmax ); μ1:12 is the mean over all layers. Pearson correlation between run performance and the metrics of its selected set averaged over the metrics of each family.
Coverage ↑
Fidelity ↑
Dataset
none
m12
σ12
δavg
δmax
none
m12
σ12
δavg
δmax
CIFAR10
0.18
0.19
0.19
0.16
0.18
0.27
0.28
0.29
0.24
0.29
PascalVOC
0.32
0.32
0.32
0.28
0.32
0.36
0.39
0.41
0.33
0.40
Cityscapes
0.38
0.29
0.27
0.19
0.26
0.02
0.04
0.04
0.01
0.03
Cityscapes-DVPS (Depth)
0.19
0.24
0.23
0.30
0.29
0.47
0.47
0.45
0.53
0.52
Cityscapes-DVPS (Segm.)
0.40
0.36
0.36
0.37
0.36
0.47
0.51
0.54
0.52
0.54
Appendix
Table 10: Second axis (mean axis fixed to layer ℓ12 ; none = the mean axis alone). Pearson correlation between run performance and the metrics of its selected set averaged over the metrics of each family.
Coverage ↑
Fidelity ↑
Dataset
μ12 + σ12
μ12 + δmax
μ12 + σ12 + δmax
μ12 + σ12
μ12 + δmax
μ12 + σ12 + δmax
CIFAR10
0.19
0.18
0.20
0.29
0.29
0.30
PascalVOC
0.32
0.32
0.35
0.41
0.40
0.42
Cityscapes
0.27
0.26
0.28
0.04
0.03
0.04
Cityscapes-DVPS (Depth)
0.23
0.29
0.29
0.45
0.52
0.50
Cityscapes-DVPS (Segm.)
0.36
0.36
0.42
0.54
0.54
0.57
Appendix
Table 11: Correlation between run performance and the metric of its selected set for the three-axis space and for each two-axis subspace. Coverage and fidelity are the same metric families as in the other tables.
Figure 5: We compare different histogram bin sizes B in (a) and different backbones for neuron-pooling feature extraction in (b, c).
Accuracy ↑
Mean
Std
Third axis
0.1
0.5
μ1:12
σ12
δmax
82.06
92.88
μ1
σ12
δmax
80.67
93.05
μ1:12
σ1:12
δmax
79.21
93.22
μ1
σ1
δmax
79.39
93.05
μ12
σ12
δavg
82.63
93.14
Appendix
Table 12: Ablation over axis choices for coreset selection (CIFAR10, sliced Wasserstein selection). Performance is downstream accuracy (%).
Accuracy ↑
E
g
0.1
0.5
3
0.01
81.35
93.34
5
0.01
80.16
93.40
10
0.001
82.06
93.56
10
0.01
82.40
93.49
10
0.1
80.88
93.51
Appendix
Table 13: Sensitivity to the sliced Wasserstein hyperparameters E (number of projections) and g (near-duplicate gap) on CIFAR10. Performance is downstream accuracy (%).
Normal ↑
With Duplicates ↑
Method
50000 ( α=0.1 )
250000 ( α=0.5 )
50000 ( α=0.01 )
250000 ( α=0.05 )
Full
95.05
95.05
95.33 (+0.28)
95.33 (+0.28)
Random
80.90
93.11
81.46 (+0.56)
92.57 ( − 0.54)
AUM
31.93
95.24
18.87 ( − 13.06)
31.88 ( − 63.36)
Forgetting
39.50
95.08
36.42 ( − 3.08)
62.58 ( − 32.50)
EL2N
26.31
94.90
17.64 ( − 8.67)
31.25 ( − 63.65)
Appendix
Table 14: Downstream accuracy (%) on CIFAR10, comparing the normal dataset to a version with duplicated samples CIFAR10-Dupl. Values in parentheses show the difference (duplicated − normal).
Data selection chooses informative, representative, or reliable examples to improve model training and evaluation while reducing data, compute, or labeling costs.
The rapid growth of image data has produced large-scale datasets, raising concerns about the time and memory costs of model training. Selecting representative training subsets, however, remains challenging: individual sample contributions are unclear, and model behavior varies across datasets and runs. We address these challenges with a framework that combines coreset selection with an ensemble aggregation over multiple runs. For coreset selection, we propose SCOre-Stratified Selection (SCOSS), which partitions the training data into intervals based on a chosen score and samples from each interval. The ensemble combines predictions from multiple runs, each performed on an independently sampled training subset. As baselines, we use moderate and random selection, each in original and class-balanced versions. We assess the framework with Simple Graph Convolution (SGC) and Support Vector Machine (SVM) classifiers under different sampling ratios. Experiments show that SCOSS is competitive with baselines, often the best choice for SGC, and enables favorable trade-offs between accuracy and efficiency. On the fine-grained dataset, SGC with SCOSS outperforms SVMs when using fewer labeled samples. The code and supplementary materials are publicly available at http://scoss.lucasvalem.com.
Pedro Rocha Dantas, Lucas Pascotti Valem
Institute of Mathematics and Computer Science (ICMC) University of S˜ao Paulo (USP) S˜ao Carlos – SP – Brazil
Dataset distillation (DD) has emerged as a prominent approach in data centric machine learning, aiming to synthesize compact training sets for efficient training by compressing the information in large datasets into a small number of synthetic samples. However, DD methods are often evaluated under inconsistent evaluation protocols, ranging from standard ERM to single/multi-teacher supervision, making it difficult to isolate the effectiveness of distilled data from evaluation. Moreover, many prior methods claim that DD outperforms data pruning approaches such as coreset selection (CS), based on the assumption that restricting condensed datasets to subsets of real samples fundamentally limits their expressiveness. In this work, we critically evaluate DD methods through large-scale experiments using standardized datasets and evaluation protocols to assess their intrinsic effectiveness. We benchmark seven state-of-the-art (SOTA) DD methods on ImageNet-1K, ImageNet100, and ImageNette, using three widely adopted training protocols against three CS strategies. Our results show that while some DD methods fail to outperform even simple random subsets, the SOTA DD approaches are comparable to or worse than coresets on large-scale datasets and incur a substantially higher cost for construction. Beyond accuracy, we also evaluate the representativeness, diversity, and quality of condensed sets, and find that coresets consistently achieve better coverage of the original data distribution. These findings highlight the limited practical advantages of current DD methods and show that coresets remain competitive and are often a more computationally efficient alternative for data-centric learning.
Coreset selection aims to identify a small and highly representative subset of a massive dataset for efficient model training. The problem remains challenging even in the few-shot knowledge distillation (KD) setup, where a full-scale pre-trained teacher informs the student network. Typical sample selection strategies often struggle to surpass the random selection baseline. In this paper, we showcase few-medoids, an embarrassingly simple coreset selection strategy that chooses the samples closest to the centroid (average image) of each class. We present extensive KD experiments on four datasets, covering a wide range of image classification problems, and three teacher-student model pairs, comprising both convolutional and transformer networks. Although the proposed method is embarrassingly simple, our empirical results indicate that few-medoids is able to consistently surpass the random selection baseline, as well as the other coreset selection strategies. We therefore consider that few-medoids can be used as a drop-in replacement for commonly-used baselines (e.g. herding or k-center Greedy), in future research on coreset selection. To reproduce the reported results, we publicly release our code at https://github.com/CemilAndreiDilmac/Few-Shot-KD-Coreset.
Cemil-Andrei Dilmac, Florinel-Alin Croitoru, Radu Tudor Ionescu
Department of Computer Science, University of Bucharest, 15G Iuliu Maniu, Bucharest 061075, Romania