| Literature DB >> 35712085 |
Ann T Tate1, Jeremy Van Cleve2.
Abstract
Immune system evolution is shaped by the fitness costs and trade-offs associated with mounting an immune response. Costs that arise mainly as a function of the magnitude of investment, including energetic and immunopathological costs, are well-represented in studies of immune system evolution. Less well considered, however, are the costs of immune cell plasticity and specialization. Hosts in nature encounter a large diversity of microbes and parasites that require different and sometimes conflicting immune mechanisms for defense, but it takes precious time to recognize and correctly integrate signals for an effective polarized response. In this perspective, we propose that bet-hedging can be a viable alternative to plasticity in immune cell effector function, discuss conditions under which bet-hedging is likely to be an advantageous strategy for different arms of the immune system, and present cases from both innate and adaptive immune systems that suggest bet-hedging at play.Entities:
Keywords: B cells; T cells; adaptive immunity; evolutionary medicine; immune system evolution; innate immunity; macrophages; plasticity
Year: 2022 PMID: 35712085 PMCID: PMC9195227 DOI: 10.1093/emph/eoac021
Source DB: PubMed Journal: Evol Med Public Health ISSN: 2050-6201
Distinguishing the sources and optimization issues of the immunological response to environmental/infection uncertainty
| Phenomenon | Strategy | Immunological context | Costs and benefits | Timescale | Notes |
|---|---|---|---|---|---|
| Immune phenotype that can shift toward an optimum in response to environment | Reversible plasticity | Immune cell activation; inducible responses rely on recognition and can be turned off or on | Responsive to environmental change if environment is somewhat predictable; can lag behind if environment changes | Within- or trans-generational | The most well-recognized source of response to environmental change (e.g. pathogen exposure) |
| Immune phenotype is determined by environmental conditions during development of cell or organism | Irreversible plasticity | Immune cell (e.g. helper T cells) polarization and/or differentiation; stable epigenetic state | Beneficial if environment is predictable within a lifetime (cell’s or organism’s) | Within- or trans-generational | Likely costly during co-infection or when developmental signals are heterogeneous |
| Immune phenotype that appears suboptimal in any environmental condition | Conservative bet-hedging | Specialized response that is not specific to signal despite apparent advantages to specificity | Suboptimal in most environments but minimizes variance in fitness across time | Within- or trans-generational | Unlikely to be favored by selection unless the environment is hopelessly noisy and unpredictable |
| Proactive variation in offspring immune phenotypes | Bet-hedging (canonical diversified) | Parents anticipate uncertain environments by proactively producing offspring with alternative phenotypes | Beneficial if plasticity is costly or environment changes rapidly | Trans-generational | Each offspring phenotype is better suited to a particular environment but potentially costly in another; ‘bet-hedging’ only if it maximizes E[log(fitness)] |
| Proactive variation in cell phenotypes | Bet-hedging (diversified) | Bistable generation and persistence of multiple phenotypes regardless of environment; stochastic fate switching. See | Beneficial if plasticity is costly or environment changes rapidly | Within-generational or trans-generational (e.g. bacteria) | Bistability generated by ‘adaptive noise’ in gene expression and regulatory machinery |
Categories are derived from the evolutionary response outcomes outlined in Botero et al. [13]. See also: Mayer et al. [27], Viney and Reece [28], Satija and Shalek [29].
Specific examples of phenotypic variance and potential bet-hedging in the immune system
| Phenomenon | Strategy | Description | Timescale | References | Notes and unknowns |
|---|---|---|---|---|---|
| Phagolysosome Acidification | Bet-hedging (diversified) | Multimodal distribution of phagolysosome pH within a macrophage in anticipation of uncertain bacterial pH optima | Standing variation within or among macrophages | Dragotakes | What unit of fitness is optimized? Macrophage replication? Host reproduction? |
| T-cell polarization but incomplete or alternative fates | Bet-hedging (diversified) | Stochastic variability in regulation or cytokine secretion leads to production of a subset of T cells that take on a state in conflict with the dominant polarization signals/fate | Among T cells, proliferating or differentiating T cells | Feinerman | If a certain proportion of cells take an alternative phenotype, it is diversifying bet-hedging. If incomplete polarization leads to intermediate phenotypes, may be conservative bet-hedging |
| Alternative splicing in bone marrow dendritic cells (BMDCs) | Bet-hedging (diversified) | BMDCs respond to LPS stimulation with bimodal variation in abundance and splicing of certain immune-related mRNAs. Variation reinforced by IFN feedback circuits | Among BMDCs (sc-RNA-seq) | Shalek | Consequences for fitness are unclear |
| Antibody cross-reactivity | Bet-hedging (conservative) | Generation of cross-reactive antibodies can produce broad but suboptimal protection | Among B cells | Fairlie-Clarke | Fairlie-Clarke |
| Plant receptor redundancy, diversity | Bet-hedging? | Plants produce a wide diversity of genome-encoded receptors that can accidentally recognize new pathogen factors | Among hosts, trans-generational | Wu | How does this differ from TCR/BCR type diversity? Are they costly to arithmetic fitness? |
| Using IgM antibodies to buy time while other B cells undergo class switching and affinity maturation | None? | Less specific IgM production buys time for affinity maturation of other B cells | Among B cells | Cobey and Hensley [ | Not a arithmetic vs geometric fitness dilemma unless the less specific B cells then outcompete the more specific ones |
Figure 1.Contrasting the efficacy of immunological bet-hedging (left plot) and polarization (right plot) under uncertain infection conditions. The polarization of immune responses (e.g. by helper T cells) relies on accurate recognition of parasite antigens, which stimulate the production of cytokines that coordinate immune responses to quickly and effectively clear viruses (facilitated by Th1 cells), extracellular microbes and parasites (facilitated by Th2 cells), and other invaders. Polarization and irreversible plasticity of polarized cells may pose an issue, however, if the host is susceptible to infection by multiple types of parasites at once. In cases like these, a polarized response aligned against one parasite type (e.g. Th1 cells against viruses) will result in an initially exponentially growing population of immune cells that effectively clear that parasite type, and hence produce an exponentially increasing clearance rate, but are ineffective at clearing or even impede the clearance of a different type of parasite. This creates substantial variance in pathogen clearance rate where some subpopulations of cells are highly effective, and others are not (right plot). On the other hand, responses that hedge their bets, in terms of producing and maintaining a subpopulation of the ‘wrong’ helper T-cell subtype, may not achieve maximum clearance efficiency against the any single infection but can avoid catastrophically slow responses against a second parasite, reducing overall variance in clearance efficacy. As a result, a bet-hedging strategy (left plot) that has a lower arithmetic mean clearance rate (dashed line) than a polarized response (right plot) can produce a higher geometric mean rate (thick line) due to its lower variance. Assuming clearance rates affect host fitness or cell subtype replication rates within a host, then host genotypes that rely on polarization will have lower geometric mean fitness than those relying on bet-hedging under these conditions. Illustrative simulations were created with a branching process whose growth rate is given by a gamma distribution. The arithmetic mean growth rate and variance in growth rate are lower in the left plot than in the right plot. Gray lines in the plots are sample trajectories and red regions denote 95% intervals.