Classical methods for modern applications: synthetic tabular data generation using lightweight discrete response continuous latent variable model
In this paper, we present a lightweight algorithm for modelling tabular data containing both continuous and discrete variables.
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Key points
- The method uses empirical marginal distributions and a selected quantile function to transform the data into a continuous latent space, where a distribution of choice, e.g. a multivariate Gaussian, can be efficiently estimated and applied.
- While this approach is closely related to classical well-established machine learning methods, we present a novel adaptation that fits well within the contemporary computational ecosystem.
- One of the key characteristics of the proposed approach is its continuous representation of discrete variables.
- We show that this ambiguity naturally leads to a Monte Carlo expectation-maximisation (MCEM) formulation, whose auxiliary objective can be expressed as a weighted latent-space likelihood.
Sources (1)
- [1]Classical methods for modern applications: synthetic tabular data generation using lightweight discrete response continuous latent variable modelarXiv (AI, ML, NLP, CV, robotics, multi-agent) · Oct 15, 10:58 AM
In this paper, we present a lightweight algorithm for modelling tabular data containing both continuous and discrete variables.
The method uses empirical marginal distributions and a selected quantile function to transform the data into a continuous latent space, where a distribution of choice, e.g. a multivariate Gaussian, can be efficiently estimated and applied.
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