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Semblance: An empirical similarity kernel on probability spaces.

Divyansh Agarwal1,2, Nancy R Zhang1,2

  • 1Department of Statistics, The Wharton School, University of Pennsylvania, Philadelphia, PA 19104, USA.

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|December 17, 2019
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Summary

We introduce Semblance, a novel proximity measure for data science that uses empirical distributions to calculate similarity. This distribution-free method enhances outlier analysis and kernel-based learning across various applications.

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Area of Science:

  • Data Science
  • Machine Learning
  • Statistical Modeling

Background:

  • Determining observation proximity is crucial for data science tasks like clustering and classification.
  • Existing similarity measures often rely on arbitrary functions when data distributions are unknown.
  • This limitation hinders robust analysis, especially with complex or uncharacterized datasets.

Purpose of the Study:

  • Introduce Semblance, a novel, distribution-free proximity measure for data.
  • To develop a similarity function that leverages empirical data distributions.
  • To enhance the analysis of observations, particularly those at the distribution's outskirts.

Main Methods:

  • Defined Semblance based on the empirical distribution of features for pair-wise similarity.
  • Validated Semblance as a Mercer kernel for kernel-based learning algorithms.
  • Applied Semblance to diverse data modalities, including single-cell transcriptomics, image reconstruction, and financial forecasting.

Main Results:

  • Semblance demonstrated improved performance over conventional methods in simulations.
  • Real-world case studies confirmed Semblance's effectiveness in diverse applications.
  • The distribution-free nature and focus on outliers provide distinct analytical advantages.

Conclusions:

  • Semblance offers a principled and versatile approach to measuring proximity in data science.
  • Its ability to handle unknown distributions and emphasize outliers enhances downstream analyses.
  • Semblance represents a significant advancement for machine learning and statistical modeling across various scientific domains.