Out-of-Variable Generalisation for Discriminative Models
Siyuan Guo, Jonas Bernhard Wildberger, Bernhard Schölkopf
摘要
The ability of an agent to do well in new environments is a critical aspect of intelligence. In machine learning, this ability is known as strong or out-of-distribution generalization. However, merely considering differences in distributions is inadequate for fully capturing differences between learning environments. In the present paper, we investigate out-of-variable generalization, which pertains to an agent's generalization capabilities concerning environments with variables that were never jointly observed before. This skill closely reflects the process of animate learning: we, too, explore Nature by probing, observing, and measuring proper subsets of variables at any given time. Mathematically, oov generalization requires the efficient re-use of past marginal information, i.e., information over subsets of previously observed variables. We study this problem, focusing on prediction tasks across environments that contain overlapping, yet distinct, sets of causes. We show that after fitting a classifier, the residual distribution in one environment reveals the partial derivative of the true generating function with respect to the unobserved causal parent in that environment. We leverage this information and propose a method that exhibits non-trivial out-of-variable generalization performance when facing an overlapping, yet distinct, set of causal predictors. Code:
Much of modern machine learning can be viewed as large-scale pattern recognition on suitably collected independent and identically distributed (i.i.d.) data. Its success builds on generalizing from one observation to the next, sampled from the same distribution. Animate intelligence differs from this in its ability to generalize from one problem to another. The machine learning community studies the latter under the term out-of-distribution (OOD) generalization
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