探索优良稀疏广义加法模型集并与之互动

Chudi Zhong, Zhi Chen, Jiachang Liu, Margo Seltzer, Cynthia Rudin
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引用次数: 0

摘要

在实际应用中,机器学习模型与领域专家之间的互动至关重要;然而,通常只产生单一模型的经典机器学习范式并不能促进这种互动。逼近和探索罗生门集(即所有接近最优模型的集合)可以为用户提供一个可搜索的空间,其中包含各种模型,领域专家可以从中进行选择,从而解决这一实际挑战。我们提出了一些算法,可以用固定支持集的椭圆高效、准确地近似稀疏广义加法模型的罗生门集,并用这些椭圆近似许多不同支持集的罗生门集。近似罗生门集是解决以下实际问题的基石:(1) 研究模型类变量的重要性;(2) 在用户指定的约束条件(单调性、直接编辑)下寻找模型;(3) 研究形状函数的突然变化。实验证明了近似罗生门集的保真度及其解决实际问题的有效性。
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Exploring and Interacting with the Set of Good Sparse Generalized Additive Models.

In real applications, interaction between machine learning models and domain experts is critical; however, the classical machine learning paradigm that usually produces only a single model does not facilitate such interaction. Approximating and exploring the Rashomon set, i.e., the set of all near-optimal models, addresses this practical challenge by providing the user with a searchable space containing a diverse set of models from which domain experts can choose. We present algorithms to efficiently and accurately approximate the Rashomon set of sparse, generalized additive models with ellipsoids for fixed support sets and use these ellipsoids to approximate Rashomon sets for many different support sets. The approximated Rashomon set serves as a cornerstone to solve practical challenges such as (1) studying the variable importance for the model class; (2) finding models under user-specified constraints (monotonicity, direct editing); and (3) investigating sudden changes in the shape functions. Experiments demonstrate the fidelity of the approximated Rashomon set and its effectiveness in solving practical challenges.

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Large language models transition from integrating across position-yoked, exponential windows to structure-yoked, power-law windows. OKRidge: Scalable Optimal k-Sparse Ridge Regression. A Path to Simpler Models Starts With Noise. Fair Canonical Correlation Analysis. Exploring and Interacting with the Set of Good Sparse Generalized Additive Models.
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