| Literature DB >> 31723318 |
Dominic D R Burns1,2, Jon W Pitchford1,3, Catherine L Parr4,5,6, Daniel W Franks1,2,7, Elva J H Robinson1,2.
Abstract
A challenge faced by individuals and groups of many species is determining how resources and activities should be spatially distributed: centralized or decentralized. This distribution problem is hard to understand due to the many costs and benefits of each strategy in different settings. Ant colonies are faced by this problem and demonstrate two solutions: 1) centralizing resources in a single nest (monodomy) and 2) decentralizing by spreading resources across many nests (polydomy). Despite the possibilities for using this system to study the centralization/decentralization problem, the trade-offs associated with using either polydomy or monodomy are poorly understood due to a lack of empirical data and cohesive theory. Here, we present a dynamic network model of a population of ant nests which is based on observations of a facultatively polydomous ant species (Formica lugubris). We use the model to test several key hypotheses for costs and benefits of polydomy and monodomy and show that decentralization is advantageous when resource acquisition costs are high, nest size is limited, resources are clustered, and there is a risk of nest destruction, but centralization prevails when resource availability fluctuates and nest size is limited. Our model explains the phylogenetic and ecological diversity of polydomous ants, demonstrates several trade-offs of decentralization and centralization, and provides testable predictions for empirical work on ants and in other systems.Entities:
Keywords: collective decision-making; decentralization; dynamic networks; polydomy; social insects; social networks
Year: 2019 PMID: 31723318 PMCID: PMC6838651 DOI: 10.1093/beheco/arz138
Source DB: PubMed Journal: Behav Ecol ISSN: 1045-2249 Impact factor: 2.671
Figure 1A polydomous colony of wood ants foraging on aphids that live in trees. For clarity, nests are marked with brown circles, food sources (trees) are marked with green squares, foraging trails are marked with dashed lines, and inter-nest trails are marked with solid lines.
Figure 2Graphical representation of the model. Circles represent nests and squares represent food sources. Nest color indicates whether the nest belongs to a polydomous (orange) or a monodomous (blue) colony, and nest number is the colony identity of that nest. Gray lines indicate foraging connections and black lines indicate inter-nest connections.
Hypotheses and factors changed in the model to test logic of these hypotheses
| Hypothesis | Change in model | Levels |
|---|---|---|
| Polydomy is favored when: | ||
| (1) the costs of foraging are high | Foraging cost | Low, high |
| (2) nests are limited in size | Nest-level carrying capacity | Low, high |
| (3) food sources are clustered | Food source distribution | Clustered, random |
| (4) there is a risk of stochastic nest destruction | Probability of stochastic nest destruction per season | None, 1% |
| (5) food sources vary in availability | Food source productivity | Constant, fluctuating |
Factors included in the final GLM
| Factor |
| Odds ratio | 2.5% CI | 97.5% CI |
|---|---|---|---|---|
| Intercept | −9.08 | N/A | N/A | N/A |
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| Food source stochasticity (constant) | 1.12 | 1.39 | 0.78 | 2.48 |
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| Food source stochasticity (constant) and food source distribution (clustered) | −0.66 | 0.82 | 0.45 | 1.48 |
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Odds ratio indicates the increase in probability of randomly selecting an ant from a polydomous nest when the factor (or factors) is set to the value given in parentheses in Factor; 2.5% and 97.5% CIs indicate 95% confidence intervals for each effect size. Factors with odds ratio (CIs) that do not overlap 1.00 (i.e., no effect) are highlighted in bold.
Figure 3The proportion of the population in polydomous nests at the end of 500 seasons in each condition when food sources are either constant (A) or fluctuating (B) in availability. Middle lines represent median values, lower and upper hinges represent 25th and 75th percentiles, respectively, and whiskers reach to the lowest (lower whisker) or highest (higher whisker) value, with a maximum reach of 1.5 × IQR from the hinge. Values outside of this range are plotted as outliers.