Abstract

Much laboratory work has been carried out to determine the gene regulatory network (GRN) that results in plant cells becoming flowers instead of leaves. However, this also involves the spatial distribution of different cell types, and poses the question of whether alternative networks could produce the same set of observed results. This issue has been addressed here through a survey of the published intercellular distribution of expressed regulatory genes and techniques both developed and applied to Boolean network models. This has uncovered a large number of models which are compatible with the currently available data. An exhaustive exploration had some success but proved to be unfeasible due to the massive number of alternative models, so genetic programming algorithms have also been employed. This approach allows exploration on the basis of both data-fitting criteria and parsimony of the regulatory processes, ruling out biologically unrealistic mechanisms. One of the conclusions is that, despite the multiplicity of acceptable models, an overall structure dominates, with differences mostly in alternative fine-grained regulatory interactions. The overall structure confirms the known interactions, including some that were not present in the training set, showing that current data are sufficient to determine the overall structure of the GRN. The model stresses the importance of relative spatial location, through explicit references to this aspect. This approach also provides a quantitative indication of how likely some regulatory interactions might be, and can be applied to the study of other developmental transitions.

Highlights

  • Computational approaches have become routinely used in the study of gene regulatory networks [1,2]

  • The funders had no role in study design, data collection and analysis, decision to publish, or preparation of the manuscript

  • This work focuses on the network controlling the Shoot Apical Meristem (SAM) during the floral transition, see below

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Summary

Introduction

Computational approaches have become routinely used in the study of gene regulatory networks [1,2]. One of the fundamental key outcomes of gene-network activity is specification of the differentiated cell types during development that lead to different tissues and organs. To address this particular question, computational models have to capture the unfolding, both in time and space, of the program embodied by interactions between genes, transcription factors and other molecular complexes. This necessity to describe spatio-temporal patterns of gene activity entails an important computational cost. The methods aim to be applicable to other systems involving cell differentiation and the underlying spatial patterning of biological tissues

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