T.J. Viering
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52 records found
1
Learning to Curve
Exploring Metafeature-Driven Learning Curve Prediction
In this Master Thesis we showcase metafeature-driven learning curve prediction by training two metalearners on a synthetic database of learning curves. We show that these metalearners strongly outperform the problem-average curve, which is indicative of meaningful task learning. The learning curves predictions produced by these metalearners perform comparable to curves obtained through direct curve fitting methods.
These results are obtained using 33 metafeatures. Four metafeature categories, comprising 12 metafeatures, are newly introduced in this research. Of these categories, we show high utility for three: Bayes Error, Negentropy and Surrogate Bayes. Of these, the Bayes Error shows highest utility. The best performing category of metafeature was the landmarkers, reinforcing their usage in literature.
We further show that the effect of chosen loss function on the shape of directly fitted curves on learning curve data is present but minor. The most notable difference appears in the exponent, where using a squared loss function yields a slightly lower (negative) exponent for power laws compared to the Mean Absolute Error. These trends do not readily appear to affect the shape of the resulting learning curve.
Evaluation or real-world data using the CC18-Database yielded no strong performance, suggesting that the synthetic learning curve database is not reflective of real problem datasets. Further research is needed to ascertain the nature of this discrepancy. ...
In this Master Thesis we showcase metafeature-driven learning curve prediction by training two metalearners on a synthetic database of learning curves. We show that these metalearners strongly outperform the problem-average curve, which is indicative of meaningful task learning. The learning curves predictions produced by these metalearners perform comparable to curves obtained through direct curve fitting methods.
These results are obtained using 33 metafeatures. Four metafeature categories, comprising 12 metafeatures, are newly introduced in this research. Of these categories, we show high utility for three: Bayes Error, Negentropy and Surrogate Bayes. Of these, the Bayes Error shows highest utility. The best performing category of metafeature was the landmarkers, reinforcing their usage in literature.
We further show that the effect of chosen loss function on the shape of directly fitted curves on learning curve data is present but minor. The most notable difference appears in the exponent, where using a squared loss function yields a slightly lower (negative) exponent for power laws compared to the Mean Absolute Error. These trends do not readily appear to affect the shape of the resulting learning curve.
Evaluation or real-world data using the CC18-Database yielded no strong performance, suggesting that the synthetic learning curve database is not reflective of real problem datasets. Further research is needed to ascertain the nature of this discrepancy.
Classifying Packed Malware with Convolutional Neural Networks
A ScoreCAM and Occlusion Analysis of Necessary Features
Why Does Aggressive Resizing Preserve Malware Image Classification Performance?
Evaluating the Impact of Interpolation and Spatial Detail on Family-Discriminative Signals
The results suggest that aggressive resizing preserves malware-family information through coarse byteplot layout, sampled byte values, and contrast patterns, rather than exact semantic binary regions. ...
The results suggest that aggressive resizing preserves malware-family information through coarse byteplot layout, sampled byte values, and contrast patterns, rather than exact semantic binary regions.
Teaching Machines to Critique Computer Science Theses
A Human-in-the-Loop Framework for Discipline-Aware, Span-Anchored LLM Feedback in Thesis Supervision
Malware Through the Lens of Computer Vision
How Binary-to-Image Encodings Influence CNN-Based Malware Family Classification
Results: Our results demonstrate that Cluster-PFN can predict the number of clusters up to 20% more accurately than standard heuristics. It also outperforms the Bayesian Gaussian Mixture Model using Variational Inference (Bayesian GMM VI), achieving up to 60% higher scores on certain external metrics while being up to 20 times faster during inference. Additionally, Cluster-PFN surpasses both the traditional Gaussian Mixture Model and K-means++ across the same external evaluation metrics. ...
Results: Our results demonstrate that Cluster-PFN can predict the number of clusters up to 20% more accurately than standard heuristics. It also outperforms the Bayesian Gaussian Mixture Model using Variational Inference (Bayesian GMM VI), achieving up to 60% higher scores on certain external metrics while being up to 20 times faster during inference. Additionally, Cluster-PFN surpasses both the traditional Gaussian Mixture Model and K-means++ across the same external evaluation metrics.
How Noisy Is Too Noisy?
Robust Extrapolation of Learning Curves with LC-PFN
I Fought the Low
Decreasing Stability Gap with Neuronal Decay
The source code is available at https://github.com/zkkv/neuronal-decay. ...
The source code is available at https://github.com/zkkv/neuronal-decay.
Effectiveness of Machine Learning Models in Classifying Learners Based on Learning Curves
Improving Our Understanding of Learning Curves Through the Process of Classification