A hyperbolic cell cycle law for early embryonic developmental timing
Adri\'an Aguirre-Tamaral, Johanna Royer, Magdalena Schindler-Johnson, Jun-Ru Lee, Daniel R. Amor, Nicoletta I. Petridou, Bernat Corominas-Murtra

TL;DR
This paper introduces a universal hyperbolic cell cycle law based on resource-dependent biochemical kinetics that explains conserved developmental timing across diverse metazoans.
Contribution
It presents a novel biochemical model linking resource consumption to cell cycle dynamics, unifying early embryonic timing across species.
Findings
Data from multiple species collapse on a single hyperbolic curve.
The model predicts gastrulation timing at the singularity.
Experimental resource modulation validates the model.
Abstract
Across metazoans, early embryos exhibit a strikingly conserved slowing down of their cell duplication speed, despite widely varying developmental paces and underlying molecular mechanisms. Here we show that this common behavior arises because early development unfolds along a biochemical rather than a chronological timescale, resulting from the coupling of finite maternal resource consumption to the Michaelis-Menten-like kinetics governing the rates of the biochemical reactions involved in cell duplication. This leads to a hyperbolic growth of the Cell Cycle Length (CCL), approaching a mathematical singularity, which would correspond to developmental arrest. Data from a wide range of organisms -- cnidarians, nematodes, arthropods, molluscs, echinoderms, tunicates, amphibians, and fish -- collapse on a single curve, quantitatively capturing not only a universal CCL dynamical behaviour,…
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