Unverified paper record
How stochastic cell fate and endoreduplication yield non-random epidermal patterns.
Quantitative plant biology · 10 Apr 2026 · 10.1017/qpb.2026.10043
Abstract
Pavement cells in the Arabidopsis thaliana epidermis span a wide range of sizes and ploidy levels, but rules that generate this heterogeneity across an organ remain unclear. Clark et al. identify a shared genetic pathway that promotes large, polyploid pavement cells in both sepals and leaves, then ask whether the familiar "scattered" distribution of giant cells is truly random. By combining whole-tissue imaging with two independent computational randomization approaches that regenerate tissues from segmented images while preserving cell size distributions and key boundary constraints, together with a stochastic cell-autonomous model, the authors show how an initially random pattern can later appear clustered relative to a changing random baseline as tissues grow and subdivide. The study provides a quantitative framework for testing spatial organization in cellular mosaics where point-based methods fail, and it shows how proliferation history can convert early stochastic fate decisions into a statistically non-random mature pattern.
Plant phenotyping relevance
全組織イメージングと、セグメンテーション画像を用いた独立な計算的ランダム化・確率モデルを組み合わせ、植物組織の細胞サイズ・倍数性・空間パターンを定量解析する枠組みが研究の中心である。
abstractBy combining whole-tissue imaging with two independent computational randomization approaches that regenerate tissues from segmented images while preserving cell size distributions and key boundary constraints, together with a stochastic cell-autonomous model
abstractThe study provides a quantitative framework for testing spatial organization in cellular mosaics where point-based methods fail
Code and data availability
This is an Insight/commentary article with no new phenotyping measurements or analysis. The authors explicitly state no new experimental data or reusable code were generated; Figure 1 is schematic. All datasets, imaging, and computational analyses (dmSET randomizations, stochastic model) belong to the cited Clark et al
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