TL;DR
This paper introduces a new probabilistic framework and efficient algorithms for assessing RNA structure designability, providing tighter bounds and interpretability compared to previous methods.
Contribution
It develops a theory of ensemble approximation, a probability decomposition framework, and a linear-time dynamic programming algorithm for RNA designability analysis.
Findings
Tighter probabilistic bounds on RNA structure folding probabilities.
Efficient search over decompositions with linear-time complexity.
Enhanced tools for analyzing RNA structure design difficulty.
Abstract
Motivation: RNA design aims to find RNA sequences that fold into a given target secondary structure, a problem also known as RNA inverse folding. However, not all target structures are designable. Recent advances in RNA designability have focused primarily on minimum free energy (MFE)-based criteria, while ensemble-based notions of designability remain largely underexplored. To address this gap, we introduce a theory of ensemble approximation and a probability decomposition framework for bounding the folding probabilities of RNA structures in an explainable way. We further develop a linear-time dynamic programming algorithm that efficiently searches over exponentially many decompositions and identifies the optimal one that yields the tightest probabilistic bound for a given structure. Results: Applying our methods to both native and artificial RNA structures in the ArchiveII and…
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