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Finally, we reconcile previous debates by concluding that genomes are systems that are constantly under a critical state and therefore, they may show universal properties of scale invariance.
The concept of RG is useful for systems that exhibit the properties of scale invariance and self-similarities of the observables at the critical point of the system [53].
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Rappaport Hovav and Levin (2010) identify three properties of scales that can classify motion verbs into four types.
Afterwards, the electromagnetic properties of scaled prototypes were measured on a test bench.
Following Rappaport Hovav and Levin (2010), Lin and Peck (2011) propose that Chinese motion morphemes can also be classified into four types based on the three properties of scales.
As Frigerio et al. (2010) argue, measurement theory is ill-suited for clarifying these aspects of measurement because it abstracts away from the process of measurement and focuses solely on the mathematical properties of scales.
In another study using stained embryos, we observed that the Bcd gradient itself exhibits properties of scaling [7].
In silico models of both diseases demonstrated similar features with properties of scale-free networks previously described in physiologic systems.
Properties of scale-free networks are highly dependent on a small number of hubs; the nodes with disproportionally high number of connections.
Indeed, one of the most important properties of scale-free networks is that the connections between nodes are distributed following a power law.
Compared with the random network, the properties of scale-free, small world and modularity of the PIN were also investigated based on the topological parameters.
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