| Literature DB >> 34091822 |
Abstract
In the current literature, the definitions of aging range from relying on certain sets of distinctive features at the molecular, organismal, populational and/or even evolutional levels/scales to declaring it a treatable disease and, moreover, to treating aging as a mental construct rather than a natural phenomenon. One reason of such a mess may be that it is common in the natural sciences to disregard philosophy of science where several categories of definitions are recognized, among which the nominal are less, and the so-called real ones are more appropriate in scientific contexts. E.g., water is, by its nominal definition, a liquid having certain observable features and, by its real definition, a specific combination (or a product of interaction) of hydrogen and oxygen atoms. Noteworthy, the real definition is senseless for people ignorant of atoms. Likewise, the nominal definition of aging as a set of observable features should be supplemented, if not replaced, with its real definition. The latter is suggested here to imply that aging is the product of chemical interactions between the rapidly turning-over free metabolites and the slowly turning-over metabolites incorporated in macromolecules involved in metabolic control. The phenomenon defined in this way emerged concomitantly with metabolic pathways controlled by enzymes coded for by information-storing macromolecules and is inevitable wherever such conditions coincide. Aging research, thus, is concerned with the elucidation of the pathways and mechanisms that link aging defined as above to its hallmarks and manifestations, including those comprised by its nominal definitions. Esoteric as it may seem, defining aging is important for deciding whether aging is what should be declared as the target of interventions aimed at increasing human life and health spans.Entities:
Keywords: Aging; Evolution; Metabolism; Philosophy of science
Mesh:
Year: 2021 PMID: 34091822 PMCID: PMC8180187 DOI: 10.1007/s10522-021-09926-x
Source DB: PubMed Journal: Biogerontology ISSN: 1389-5729 Impact factor: 4.277
Fig. 1Relationships between the real and nominal definitions and the hallmarks of aging. The nominal definition (the upper shaded panel) includes all items listed by Lemoine (2020). The hallmarks (the middle panel) are as defined by Lopez-Otin et al. (2013). The real definition (the lower panel) is as outlined here in the main text. Arrows show some of the most obvious gross cause-effect relationships, which may include intermediate steps and be influenced by independent factors. An important independent factor is the DNA-end replication problem, which is unrelated to the basic real definition of aging. Some of the relationships may be reciprocal, as illustrated with the thicker double-arrowhead lines. Some may involve factors operating at higher levels to produce effects at lower levels. Dashed lines show the relationships that are relevant to the whole-body level. LC and SN stand for Substantia nigra and Locus coeruleus, which are the brain structures that are directly affected by the high chemical reactivity of dopamine and norepinephrine, respectively. The consequences of this reactivity may extend as far as to epigenetic alterations in remote organs
Fig. 2Survival plots constructed according to the Gompertz-Makeham law. The values of its parameters are chosen from ranges typical for laboratory mice. The thick solid line is the reference plot (γ = 0.009 days−1, μ0 = 5 × 10–6 days−1, and C = 0 days−1). The dotted lines are constructed by decreasing γ to 0.007 and 0.006. The thin solid lines are constructed by reducing μ0 to 10–6 and 5 × 10–7. The two dashed lines are constructed by adding C = 0.002 days−1 to the reference conditions (the darker line) or conditions
modified by decreasing γ to 0.007 (the lighter line). The two thin lines parallel to the X-axis denote survival rates equal to 0.05 or 0.02. Such rates correspond to the ages at which only the last one of initially 20 or 50 survivors, respectively, remains alive. These ages correspond to the mathematical expectations of the maximal lifespans achievable in the respective cohorts