| Literature DB >> 32005817 |
Matthew J Hasenjager1, William Hoppitt2, Ellouise Leadbeater2.
Abstract
The honeybee (Apis mellifera) dance communication system is a marvel of collective behaviour, but the added value it brings to colony foraging efficiency is poorly understood. In temperate environments, preventing communication of foraging locations rarely decreases colony food intake, potentially because simultaneous transmission of olfactory information also plays a major role in foraging. Here, we employ social network analyses that quantify information flow across multiple temporally varying networks (each representing a different interaction type) to evaluate the relative contributions of dance communication and hive-based olfactory information transfer to honeybee recruitment events. We show that virtually all successful recruits to novel locations rely upon dance information rather than olfactory cues that could otherwise guide them to the same resource. Conversely, during reactivation to known sites, dances are relatively less important, as foragers are primarily guided by olfactory information. By disentangling the contributions of multiple information networks, the contexts in which dance communication truly matters amid a complex system full of redundancy can now be identified.Entities:
Mesh:
Year: 2020 PMID: 32005817 PMCID: PMC6994492 DOI: 10.1038/s41467-020-14410-0
Source DB: PubMed Journal: Nat Commun ISSN: 2041-1723 Impact factor: 14.919
Overview of experimental trials.
| Colony | Start of training | Trial date | Trained individuals (FULL/EMPTY) | Reactivated to FULL feeder | Recruits to FULL feeder |
|---|---|---|---|---|---|
| 1 | August 23 | August 29 | 25/24 | 25 | 15 |
| 2 | September 1 | September 6 | 30/29 | 30 | 34a |
| 3 | September 14 | September 23 | 18/18 | 16 | 4 |
| 4 | September 25 | October 5 | 20/26 | 20 | 3 |
Overview of trial dates, the number of individuals trained to each feeder prior to each trial, and the number of individuals that were reactivated and recruited to the FULL feeder during the trials. Reactivation involved the FULL group returning to their familiar FULL feeder, while recruitment involved the EMPTY group arriving at the FULL feeder, which they had never previously visited.
aOccasionally, marked foragers stopped visiting their respective feeders during the first or second day of training when feeders were still distantly located (>100 m) from their final destination. Such individuals were therefore naïve regarding the FULL feeder’s location. Ten such individuals were recruited during the second trial, resulting in more recruits than there were individuals trained to the EMPTY feeder.
Fig. 1Experimental design.
a For each trial, 18–30 foragers from a single colony were trained to a feeder that provided unscented sucrose solution. The feeder was gradually moved to a location 200 m from the hive. A second group from the same colony was simultaneously trained to an identical feeder, with an angular separation of ~110o, using the same methods. b Each forager was given an individually specific enamel paint marking upon its first arrival at a feeder. c On the morning before the trial, both feeders provided 2 M sucrose solution identically scented with an essential oil for 1 h (indicated in red), thereby allowing individuals to associate the provided scent with their foraging site. d During the trial, the FULL feeder provided 2 M sucrose solution identically scented as the previous morning, whereas the EMPTY feeder was left unfilled. Bees in the FULL group could be reactivated to their familiar FULL feeder (reactivation NBDA; indicated by the solid blue line), whereas bees in the EMPTY group, upon discovering that their familiar feeder was now empty, became available for recruitment to the FULL feeder (recruitment NBDA; indicated by the dashed red line); see Supplementary Note 1 for an NBDA of the EMPTY group being reactivated to the EMPTY feeder. We recorded the order of both reactivation events and recruitment events within the same trial. Social networks were constructed that quantified bouts of dance-following (e), trophallaxis (f) and antennation (g) between marked individuals and foragers returning from the FULL feeder. Image e: taken by Christoph Grüter, used by permission. Images f and g: © Alexander Wild, used by permission.
Support (Σw) for social transmission pathways in the recruitment NBDA.
| Social networka | Σ |
|---|---|
| Dance-following network | >0.999 |
| Trophallaxis network (duration) | 0.290 |
| Trophallaxis network (number of interactions) | 0.290 |
| Antennal contact network (duration) | 0.290 |
| Antennal contact network (number of interactions) | 0.290 |
| Homogeneous networkb | <0.001 |
| No network (asocial learning only)c | <0.001 |
aVariants were considered for both the trophallaxis and antennal contact networks in which network connections were weighted either by total interaction duration (s) or according to the number of separate interactions (regardless of their duration) between two individuals.
bThe homogeneous network included a connection with a strength of 1 between every forager upon its first return to the hive from the FULL feeder and all potential recruits that had not yet departed the hive for the FULL feeder. Support for this network would have indicated that none of the measured social networks provided a sufficient approximation for the true pathway(s) of social transmission[41].
cAsocial models assume that feeder discovery occurred through independent search alone, without reliance on social information. Note that asocial learning is also assumed to operate within NBDA models that include a social transmission component[23].
Estimated rates of social transmission (s) in the recruitment NBDA.
| Social transmission parameter, | Model-averaged estimate (95% CI)a |
|---|---|
| Dance-following | 9.41 (1.64–174.60) |
| Trophallaxis (duration) | 0.008 (0–1.25) |
| Antennal contact (number of interactions) | 0.21 (0–1.25) |
aModel-averaged estimates were obtained using the variants specified above for the trophallaxis and antennal contact networks due to these variants receiving more support (Σw) than their alternatives; see Methods for further details. Confidence intervals were obtained using profile likelihood techniques[67] from the highest ranked model that included a given network. The profile likelihood for santennal contact from the highest ranked model (ΔAICc = 2.235) that included this parameter showed evidence of practical nonidentifiability[69]. As such, confidence intervals for santennal contact were obtained instead from the next highest ranked model, which received virtually the same support (ΔAICc = 2.235). This latter model was also the highest ranked model to include the trophallaxis network, and constrained strophallaxis and santennal contact to be equal.
Support (Σw) for social transmission pathways in the FULL feeder reactivation NBDA.
| Social networka | Σ |
|---|---|
| Dance-following network | 0.848 |
| Trophallaxis network (duration) | 0.07 |
| Trophallaxis network (number of interactions) | 0.781 |
| Antennal contact network (duration) | 0.05 |
| Antennal contact network (number of interactions) | 0.836 |
| Homogeneous networkb | <0.001 |
| No network (asocial reactivation only)c | <0.001 |
aVariants were considered for both the trophallaxis and antennal contact networks in which network connections were weighted either by total interaction duration (s) or according to the number of separate interactions (regardless of their duration) between two individuals.
bThe homogeneous network included a connection with a strength of 1 between every forager upon its first return to the hive from the FULL feeder and all individuals that had not yet reactivated nor departed the hive for the FULL feeder. Support for this network would have indicated that none of the measured social networks provided a sufficient approximation for the true pathway(s) of social transmission[41].
cAsocial models assume that reactivation was entirely self-initiated, without relying on social information. Note that asocial reactivation is also assumed to operate within NBDA models that include a social transmission component[23].
Estimated rates of social transmission (s) in the FULL feeder reactivation NBDA.
| Social transmission parameter, | Model-averaged estimate (95% CI)a |
|---|---|
| Dance-following | 5.72 (1.05–70.39) |
| Trophallaxis (number of interactions) | 1.29 (0.05–13.73) |
| Antennal contact (number of interactions) | 0.97 (0.05–13.73) |
aModel-averaged estimates were obtained using the variants specified above for the trophallaxis and antennal contact networks due to these variants receiving more support (Σw) than their alternatives (Table 4); see Methods for further details. Confidence intervals were obtained using profile likelihood techniques[67] from the highest ranked model; this model constrained the estimates for strophallaxis and santennal contact to be equal.