Improving Class Learning with Tail Data Insights
A method to enhance learning for underrepresented data classes using head class information.
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Table of Contents
In the world of data, we often find that some classes of data have a lot of examples, while others have very few. This is called a long-tailed distribution. For instance, in an image dataset, we might have thousands of pictures of dogs but only a handful of images of rare animals. This imbalance can cause problems for computer models that learn from this data because they may not perform well on classes with fewer examples.
The main issue arises when the samples from the underrepresented classes, also known as Tail Classes, do not reflect what they truly should represent. For example, if we only have a few images of a rare animal, the model might not learn enough about it, leading to mistakes when it encounters this class in real situations. While there are various methods to address this imbalance, such as resampling techniques or data augmentation, these approaches don't always work well, especially when the tail classes have very few instances.
To tackle this issue, we propose a method that uses information from well-represented classes, also known as head classes, to improve the learning of the tail classes. By understanding the shape and structure of the data in head classes, we can apply this knowledge to help the model better grasp the characteristics of the tail classes.
The Problem of Long-Tailed Data
Long-tailed data is common in real-world scenarios. For example, in a dataset of animals, some species might have hundreds or thousands of images, while others might only have a few. This leads to two main problems:
Model Bias: When a model receives an unbalanced dataset, it tends to favor the classes with more examples. As a result, it may make poor predictions for classes with fewer examples.
Poor Generalization: If the model learns mostly from the head classes, it may struggle when it encounters unseen examples from tail classes. It could misclassify these samples because it has not learned enough about them.
To illustrate this, consider two scenarios:
Case 1: The tail class samples represent the true data distribution well. In this case, the model can learn to classify correctly, even with a small number of samples.
Case 2: The tail class samples do not cover the true data distribution, leading to errors in classification because the model has not learned the right decision boundaries.
In case 2, the model's performance drops because it lacks adequate examples from the tail class to learn from. Existing methods, such as data augmentation or resampling, can improve performance but often struggle when the class is significantly underrepresented.
Seeking Solutions from Head Classes
To improve the classification of tail classes, we propose leveraging information from head classes. The idea is that head classes, which have a lot of training data, can provide valuable insights into the structure and geometry of the data.
Defining the Geometry of Data
The geometry of the data refers to the shape and arrangement of data points in a given space. By understanding this geometry, we can use it to inform our methods for tail classes. Specifically, we look at how the features of different classes are related.
When we analyze the head class data, we can find patterns in the geometry that might help us infer the characteristics of the tail classes. If two classes share a similar geometry, they are likely to be related in some way. This relationship can guide us in creating better representations for tail class features.
Four Observations
We made several observations about the relationships between the geometries of various feature distributions:
Feature Information: The majority of information in a dataset can often be represented using only a few key features. Most of the variance in data is captured by a small number of directions in the feature space.
Similarity in Geometry: If two classes are similar, their geometric structures are also likely to be similar. As class similarity decreases, the geometric similarity tends to decrease as well.
Feature Variability: When working with different models, we observe that the geometric characteristics of the same class can vary significantly. This means that feature extraction methods should be consistent to gain reliable insights.
Head-Tail Relationship: The head class's geometry can provide a solid foundation to improve the tail class's representation. By analyzing the head class, we can identify which head classes are closely related to tail classes.
Proposed Method: Feature Uncertainty Representation
Based on our observations, we propose a new method called Feature Uncertainty Representation (FUR). The goal of FUR is to create a better understanding of the tail classes with the help of information from the head classes.
Here's how it works:
Identify Similar Head Classes: For each tail class, we identify the head class that is most similar in terms of geometry. This head class will guide the tail class's learning.
Model Uncertainty: Instead of treating features of the tail class as fixed points, we introduce variability. This means we represent each tail class feature with some uncertainty, allowing the model to explore different possible values that the features could take.
Utilize Geometric Features: By leveraging the geometry of the head class, we can perturb the tail class features. This perturbation allows the model to learn a broader range of characteristics for the tail class, helping it cover the underlying distribution better.
Training in Phases: We introduce a three-stage training approach. In the first stage, we train the model using all the data. In the second stage, we focus on enhancing the tail class features. Finally, in the third stage, we fine-tune the feature extractor to ensure it's well adapted to the new understanding of class distributions.
Experimentation and Results
To test our method, we evaluated its performance on several benchmark datasets, such as CIFAR-10, CIFAR-100, ImageNet-LT, and iNaturalist 2018. These datasets feature a long-tailed distribution, allowing us to assess how well our method addresses the challenges of class imbalance.
CIFAR Datasets
The CIFAR datasets contain images of various classes, with CIFAR-10 having 10 classes and CIFAR-100 having 100 classes. We looked at both long-tailed versions of these datasets to compare our proposed method against existing techniques.
Results: Our method performed better than many existing methods, showing improvements in the accuracy of tail classes. For instance, in CIFAR-10-LT, our approach achieved a significant boost in the classification accuracy of tail classes.
ImageNet-LT and iNaturalist 2018
These datasets represent larger scales of long-tailed data. ImageNet-LT consists of a vast number of images distributed unevenly across various classes, while iNaturalist 2018 represents a real-world scenario with many species of animals.
Results: Our method again outperformed competing approaches. The improvements observed in both datasets confirm the effectiveness of leveraging head class information to enhance tail class learning.
Conclusion
In summary, long-tailed data presents substantial challenges for model training and classification. By drawing knowledge from well-represented head classes, we can support the learning of underrepresented tail classes. Our proposed Feature Uncertainty Representation method leverages geometric relationships to enhance model performance on tail classes. The experimental results demonstrate promising advancements, paving the way for future research in this field. Addressing the challenges posed by Long-tailed Distributions will continue to play a crucial role in developing more effective machine learning models.
Title: Geometric Prior Guided Feature Representation Learning for Long-Tailed Classification
Abstract: Real-world data are long-tailed, the lack of tail samples leads to a significant limitation in the generalization ability of the model. Although numerous approaches of class re-balancing perform well for moderate class imbalance problems, additional knowledge needs to be introduced to help the tail class recover the underlying true distribution when the observed distribution from a few tail samples does not represent its true distribution properly, thus allowing the model to learn valuable information outside the observed domain. In this work, we propose to leverage the geometric information of the feature distribution of the well-represented head class to guide the model to learn the underlying distribution of the tail class. Specifically, we first systematically define the geometry of the feature distribution and the similarity measures between the geometries, and discover four phenomena regarding the relationship between the geometries of different feature distributions. Then, based on four phenomena, feature uncertainty representation is proposed to perturb the tail features by utilizing the geometry of the head class feature distribution. It aims to make the perturbed features cover the underlying distribution of the tail class as much as possible, thus improving the model's generalization performance in the test domain. Finally, we design a three-stage training scheme enabling feature uncertainty modeling to be successfully applied. Experiments on CIFAR-10/100-LT, ImageNet-LT, and iNaturalist2018 show that our proposed approach outperforms other similar methods on most metrics. In addition, the experimental phenomena we discovered are able to provide new perspectives and theoretical foundations for subsequent studies.
Authors: Yanbiao Ma, Licheng Jiao, Fang Liu, Shuyuan Yang, Xu Liu, Puhua Chen
Last Update: 2024-08-31 00:00:00
Language: English
Source URL: https://arxiv.org/abs/2401.11436
Source PDF: https://arxiv.org/pdf/2401.11436
Licence: https://creativecommons.org/licenses/by/4.0/
Changes: This summary was created with assistance from AI and may have inaccuracies. For accurate information, please refer to the original source documents linked here.
Thank you to arxiv for use of its open access interoperability.
Reference Links
- https://github.com/mayanbiao1234/Geometric-metrics-for-perceptual-manifolds-in-deep-neural-networks/
- https://www.nature.com/nature-research/editorial-policies
- https://www.springer.com/gp/authors-editors/journal-author/journal-author-helpdesk/publishing-ethics/14214
- https://www.biomedcentral.com/getpublished/editorial-policies
- https://www.springer.com/gp/editorial-policies
- https://www.nature.com/srep/journal-policies/editorial-policies