| Literature DB >> 31921159 |
Abstract
Winning the game "Rock, Scissors, Paper" depends on what others do. There is no guarantee that one choice will always win. Does the adaptive immune system use the same intransitive logic to select winners? Here I propose that specialized receptor-ligand pairs, called clicks, initiate contextual cell death to select the best adaptive immune response to a particular challenge. The outcome depends heavily on the phenotypic plasticity of the immune system and upon cell assemblies built from different lineages. These assemblies are self-organizing and use clicks to determine the combination of cells best equipped to defeat a threat. The arrangement is highly adaptive and capable of rapid evolution. Opportunities exist to re-engineer click-based assemblies to produce novel therapeutics.Entities:
Keywords: CAR (chimeric antigen receptor) T cells; chaos & non-linearity; contextual cell death; gene therapeutics; intransitive logic; phenotypic plasticity; transendocytosis; trogocytosis
Year: 2019 PMID: 31921159 PMCID: PMC6930443 DOI: 10.3389/fimmu.2019.02898
Source DB: PubMed Journal: Front Immunol ISSN: 1664-3224 Impact factor: 7.561
Figure 1A 4-click based on intransitive logic. Clicks are cell-mediated receptor-ligand interaction between cells in which one partner suppresses the other (lines with flat ends signify killing). Here clicks between type 1 lineage helper cells (Th1 and Tr1) and cytotoxic cells (Tc and Tnk) are illustrated with the arrows on the dotted line pointing from earlier stages of development to later ones (3, 4). This assembly relies on the phenotypic plasticity of both lineages. Depending on context, either a suppressive or cytotoxic immune responses dominates. These assemblies represent directed cycles in which clicks are unique to each cell pairing. Newly generated cells within a lineage regulate an older generation, not its progeny. The light blue arrows indicate bystander parameters that are included in the model and affect the size of each population but do not change the intransitive logic that controls the cycle.
Figure 2(A) A 4-click reaches stable equilibrium over time. In the absence of perturbation, all four populations such as those shown in Figure 1 persist. In this example, P1 corresponds to cytotoxic cells (Tc), P2 to activated cytotoxic cells with NK receptors (Tnk), P3 to T-helper cells (Th), and P4 to T-regulatory cells (Tr1). Tr1 is most frequent in the resting sate (max response ~0.9). The time scale is arbitrary. (B) A Tc response develops when the number of Tnk decreases. Fewer Tnk cells allow the Th population to expand. More Th cells leads to increased suppression of Tr1 cells. Loss of Tr1 cells then relieves suppression of Tc. (C) The switch between suppressor and cytotoxic responses is chaotic and depends on the level of bystander help. (D) A plot of time +1 vs. time reveals that the paths taken during the transition are non-overlapping as is characteristic of a chaotic transition. The color-coding of cells in (C,D) is as in (A,B). (A,B) were generated using Visual GEC. (C,D) were created using a Python script parameterization of the assembly in Figure 1.