Gene and protein length distributions are lognormal. Length distributions for genes (blue, measured in number of base pairs) and their corresponding proteins (orange, measured in number of amino acids) for Danio rerio (zebrafish). Note that lengths are represented on a logarithmic scale. The red curves are fits to lognormal distributions.
One of the most-viewed PNAS articles in the last week is “The emergence of eukaryotes as an evolutionary algorithmic phase transition.” Explore the article here: www.pnas.org/doi/10.1073/...
For more trending articles, visit ow.ly/Me2U50SkLRZ.
29.04.2025 19:40 — 👍 19 🔁 6 💬 1 📌 0
The image shows the evolution of protein-coding gene length distributions across evolutionary time (ill./©: Fernando J. Ballesteros)
#EukaryoticCells emerged as evolutionary algorithmic phase transition / #Eukaryogenesis happened abruptly, led by tension of increasing gene length and constraints on producing longer #proteins 👉 press.uni-mainz.de/eukaryotic-c...
#EvolutionaryBiology #ComputerBiology #eukaryotic #genes #evolution
17.04.2025 13:06 — 👍 1 🔁 1 💬 0 📌 0
Die Grafik zeigt die Entwicklung der Längenverteilung proteincodierender Gene im Laufe der Evolution. (Abb./©: Fernando J. Ballesteros)
Entstehung komplexen Lebens: Wissenschaftler haben herausgefunden, warum #Eukaryoten entstanden sind / Entwicklung der eukaryotischen Zelle stellt größte Komplexitätssteigerung in der Geschichte des Lebens auf der Erde dar 👉 presse.uni-mainz.de/die-entstehu...
#Evolutionsbiologie #Computerbiologie
17.04.2025 05:07 — 👍 21 🔁 2 💬 1 📌 0
Gene and protein length distributions are lognormal.
Scale-invariant relationship between mean gene length and variance. Each dot in this log–log plot represents the genome of a single species (33,627), with H. sapiens highlighted by the circle. Different colors identify major phyletic groups.
Our new study on the emergence of the eukaryotic cell as an evolutionary algorithmic phase transition. The transition was continuous yet abrupt...
www.pnas.org/doi/10.1073/...
See more results, such as the next scaling law in the entire tree of life:
31.03.2025 12:58 — 👍 6 🔁 1 💬 0 📌 1
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