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proofs of Section 3

Neural Information Processing Systems

Assume |S|= m, for some m>0. Then, corresponding set of incorrectly-labelled examples is of size | S|= m(k 1). Let D S, be any distribution over m (k 1). We show that we can construct a distribution D S S over m k, for which the guarantee in the Lemma holds. First, observe that there must exist a m and b1,...,bm (k 1), such that for all i,j, we have D(i,j) = a(i)bi(j).



0c4bc137edaf0eb7f66a87275a8be706-Paper-Conference.pdf

Neural Information Processing Systems

Recent efforts for developing general-purpose estimators with broader coverage, incorporating thefront-door adjustment (FD) (Pearl, 2000) andothers, are not scalable due to the high computational cost of summing over a highdimensional set of variables.





Boosted GFlowNets: Improving Exploration via Sequential Learning

arXiv.org Machine Learning

Generative Flow Networks (GFlowNets) are powerful samplers for compositional objects that, by design, sample proportionally to a given non-negative reward. Nonetheless, in practice, they often struggle to explore the reward landscape evenly: trajectories toward easy-to-reach regions dominate training, while hard-to-reach modes receive vanishing or uninformative gradients, leading to poor coverage of high-reward areas. We address this imbalance with Boosted GFlowNets, a method that sequentially trains an ensemble of GFlowNets, each optimizing a residual reward that compensates for the mass already captured by previous models. This residual principle reactivates learning signals in underexplored regions and, under mild assumptions, ensures a monotone non-degradation property: adding boosters cannot worsen the learned distribution and typically improves it. Empirically, Boosted GFlowNets achieve substantially better exploration and sample diversity on multimodal synthetic benchmarks and peptide design tasks, while preserving the stability and simplicity of standard trajectory-balance training.