Abstract
Past research found performance differences between monolingual and bilingual children in the domain of executive functions (EF). Furthermore, recent studies have reported advantages in processing efficiency or mental effort in bilingual adults and children. These studies mostly focused on the investigation of “cold” EF tasks. Studies including measures of “hot” EF, i.e., tasks operating in an emotionally significant setting, are limited and hence results are inconclusive. In the present study, we extend previous research by investigating performance in a task of the “hot” EF domain by both behavioral data and mental effort via pupillary changes during task performance. Seventy-three monolingual and bilingual school children (mean age = 107.23 months, SD = 10.26) solved the Iowa Gambling Task in two different conditions. In the standard task, characterized by constant gains and occasional losses, children did not learn to improve their decision-making behavior. In a reversed task version, characterized by constant losses and occasional gains, both monolinguals and bilinguals learned to improve their decision-making behavior over the course of the task. In both versions of the task, children switched choices more often after losses than after gains. Bilinguals switched their choices less often than monolinguals in the reversed task, indicating a slightly more mature decision-making strategy. Mental effort did not differ between monolinguals and bilinguals. Conclusions of these findings for the bilingual advantage assumption will be discussed.
Introduction
Recent research suggested that bilingual individuals might have advantages in tasks related to executive function (EF; e.g., ; ; ; ). However, critics of this claim counter that performance differences between monolinguals and bilinguals vastly depend on study features such as age of the participants or task characteristics (e.g., ; ; for recent reviews see ; ; ).
Broadly speaking, EF subsumes the ability to follow adaptive, goal-directed behaviors and to consciously control thoughts and actions (e.g., ; ; ). Executive function abilities are especially relevant for academic outcomes (), such as achievement (; ) and classroom behavior (). Depending on whether EF operates in emotionally neutral or emotionally relevant situations, some authors distinguish “cold” and “hot” EF, respectively ().
In the literature on the bilingual advantage, studies have mostly focused on “cold” EF tasks (see for a review). Even though a common basis seems to underlie performance on hot and cold EF tasks and most everyday challenges draw on both cold and hot aspects of EF (see also below), studies addressing EF in emotionally significant situations, referred to as “hot” EF, are scarce. Thus, to provide a full picture of the bilingual advantage debate, more studies including measures of hot EF are needed. In one study contrasting monolingual and bilingual preschoolers, included both classical EF measures, such as the Attention Network Task and the Dimensional Change Card Sort task (DCCS), but also two emotionally significant delay tasks. They found that bilingual children outperformed their monolingual peers on tasks loading highly on a factor tapping conflict inhibition aspects of EF. However, the groups did not differ on tasks loading highly on a “delay” factor. To our knowledge, no study thus far has examined performance in “hot” EF measures in school-aged monolingual and bilingual children.
While cold EF skills develop rapidly during the preschool period (; ), several studies with monolingual children and adolescents have shown that developmental trajectories might differ between hot and cold EF with hot EF developing later and more gradually (e.g., ; ). The elementary school period might hence be of special interest for emerging developmental differences in hot EF between monolingual and bilingual children. Furthermore, the reliance on well-studied EF tasks, both of the “hot” and the “cold” domain, which allows more sensitive testing procedures (), might help to improve comparability between studies and hence clarify some ambiguities in the bilingual advantage debate. In the present study, we therefore investigated performance of monolingual and bilingual elementary school children in a child appropriate version of the Iowa Gambling Task (IGT; ), one of the most studied tasks of the “hot” EF domain (; ; ; ). Some authors have suggested that a neurophysiological research approach might substantially contribute to the bilingual advantage debate (e.g., ; ). This approach can help to understand the cognitive processes underlying monolinguals’ and bilinguals’ performance on EF tasks independent from merely searching for performance differences ().
In a previous study, for instance, found that bilingual elementary school children exhibited significantly less mental effort than their monolingual peers while conducting the Tower of London task (), a task tapping several EF abilities of the “cold” domain. This effect occurred independently of behavioral performance. Hence, in the current study, we examined the participants’ pupillary responses as an indicator of mental effort while conducting the IGT.
The bilingual advantage debate in a nutshell
Research on bilingualism and its relationship with cognitive development has undergone several shifts of focus. Until the middle of the 20th century, growing up in a bilingual environment was predominantly seen as detrimental for cognitive and language development (e.g., ; for a review see ), because bilingualism was thought to cause cognitive overload in the individual. However, starting with a study by , attention shifted to possible performance differences between monolingual and bilingual school children in cognitive tasks measuring verbal and nonverbal intelligence in favor of the bilinguals. Since then, numerous studies have investigated the specificity of the bilingual experience in relation to language proficiency, linguistic processing and the related effects on cognition and neural organization (cp. for a review). Many of those found that bilingual children performed significantly better than monolinguals in tasks tapping conflict aspects of EF, as measured via the Flanker task or flanker like tasks (e.g., ; ; ; ; ; ; ). Based on model on bilingual language control, the researchers around Ellen Bialystok proposed an approach to explain these findings. It claims that the permanent activation of two linguistic systems and the need to inhibit the nontarget one, might train a domain-general control network (). However, others suggested that bilinguals might simply live with the occasional intrusion from the other language (). In the Adaptive Control Hypothesis, later revised model on language control. They propose that language control demands are dependent on the specific (interactional) context of language production and that therefore cognitive processes might be affected differently in each of these contexts.
Some support for those theoretical ideas comes from studies using neurophysiological methodology. The experience of using two languages on a regular basis entails the potential to systematically influence brain structure and connectivity, although these changes seem to depend on duration and onset of dual language exposure (e.g., ; ). Studies with both adult and child participants have shown that bilingualism can lead to changes in gray matter volume and density in certain brain structures (e.g., ; ), like the dorsal anterior cingulate cortex (ACC; ) that is related to the executive control network, or also to changes in functional neural circuitry (e.g., ; ). In a recent meta-analysis, analyzed functional neuroimaging studies on bilingual language processing. They describe that in bilinguals, regions are recruited for language control that have previously been described as responsible for domain general control processes, including prioritization of information and conflict monitoring (; ).
To sum up, the existence of a general bilingual advantage is still under debate. During the last years, authors have suggested to move away from the yes/no question () and that (1) more sensitive testing procedures and (2) the consideration of neurophysiological methods might help clarify the picture ().
Bilingualism and hot executive functions
The term hot EF was introduced by to describe processes underlying goal-directed behavior that operate in emotionally and motivationally relevant contexts. While cold EF has been associated with lateral frontal cortex regions, hot EF typically recruits regions of the orbitofrontal and medial cortex (e.g., ). The conceptual clarity of the distinction between hot and cool EF is still under debate (; ), also because task difficulty is hardly comparable between hot and cold EF tasks. However, some studies with adolescents point to differing developmental trajectories of hot EF tasks, like the IGT, and more purely cognitive, cold EF tasks (; ; ). investigated the development of EF in a sample of 102 children between 8 and 15 years of age that completed several cold and hot EF tasks. They found that all EF measures loaded on one single factor. This indicates that a common basis seems to underlie performance on hot and cold EF tasks with hot EF additionally addressing emotional and motivational processes. Relatedly, have argued that most everyday challenges draw on both cold and hot aspects of EF (see ). As described above, EF is usually needed to control thoughts and actions in order to make it more likely to attain a certain goal (; ; ) – which implies that the individual would not be indifferent to the outcome (see ). Others have suggested that most EF tasks are best represented by a continuum of cooler and hotter tasks and that a clear distinction is not always possible (; ). Furthermore, evidence from neuroimaging studies supports the notion that while recruitment of certain brain circuits differs for hot or cold EF, the identified regions are not functionally limited to either hot or cold cognition and that the distinction depends on factors such as task features ().
While the most widely discussed explanations for a possible bilingual advantage in cold EF (see above) focus on the purely “cold” cognitive processes of inhibiting a non-target linguistic system, it has also been suggested that the communicative challenges imposed by a bilingual environment might also draw on social cognitive skills such as being more attentive to the interlocutors’ nonverbal signals and possible intentions (, ). These emotionally and motivationally relevant communicative situations might therefore provide unique experiences for bilinguals to train their “cold” and “hot” EF in an integrated way.
On the other hand, even when assuming that the bilingual advantage is primarily an advantage in “cold” EF, it could be argued that this advantage might result in less cognitive effort in situations requiring EF, thus resulting in enhanced cognitive resources for the motivational and emotional aspects of a situation (). Therefore, it is reasonable to extend research on monolingual and bilingual differences to this domain.
To date, very few studies have investigated performance on hot EF tasks in bilingual children. Some studies have looked at performance differences in monolingual vs. bilingual preschoolers. As described before, investigated the effect of language experience in a battery of EF tasks and found that bilinguals were only advantaged in tasks of the “cold” EF domain. Similarly, two other studies (; ) tested younger preschool children on a comparable set of EF measures. They did not find any difference between the two language groups in two delay tasks, but only for a Stroop task. In a more recent study, compared performance of monolingual and bilingual preschoolers in an emotional neutral and an emotional significant version of the DCCS. Bilinguals showed faster reaction times in the pre-switch trials of the classic DCCS and faster reaction times in the post-switch trials of the emotionally enriched version of the task. No differences appeared regarding accuracy. The authors interpreted this finding as showing that a potential bilingual advantage appears only in tasks of moderate difficulty. Furthermore, EEG data were recorded and showed that bilinguals had smaller error-related negativity (ERN) peak amplitudes on error-trials in the standard DCCS. The ERN originates in the ACC and is typically interpreted in terms of an index for conflict monitoring (e.g., ). Less activity in the ACC at the same performance level has sometimes been interpreted in terms of higher processing efficiency (c.f., ). The smaller ERN peak amplitudes in the bilingual group in the study by , might be an indicator for lower activity in the ACC and, hence, for more efficient neural processing in the context of conflict monitoring (see also below). Prior research on hot EF in monolingual vs. bilingual children has so far only been conducted in the preschool years. As discussed above, developmental research indicates that significant development of hot EF rather occurs during the school years.
In the only study investigating emotionally significant EF in bilingual school children, studied working memory performance of monolingual and bilingual elementary school children within an emotional context. They found that bilinguals performed significantly better in terms of accuracy in both a neutral condition of a working memory task and the emotional significant conditions with angry and happy faces as distractors. However, bilingual children needed significantly longer to reach higher accuracy in the more challenging 2-back condition. That is, in comparison with the monolingual group, bilinguals were able to maintain a high performance accuracy by slowing down instead of responding as fast as they could. The authors interpreted this finding as an advantage for bilingual children in cognitive flexibility showing better adjustment to the task demands.
All in all, the effect of bilingualism on performance in hot EF tasks and the underlying processes is still unclear. More research is needed, especially for school-aged children. The only study investigating hot EF performance in older children () included a task from the domain of cold EF enriched with emotionally significant feedback that has not been validated psychometrically. Thus, it remains unclear which exact cognitive abilities were addressed. To improve comparability between studies, we administered the IGT (), a well-studied task of the hot EF domain. Hot EF has been investigated via both decision-making tasks, such as the IGT, but also via delay tasks, such as delay discounting or delay of gratification (see ). However, the IGT that relies on both cold and hot EF (), might be especially suited for addressing the question of a bilingual advantage in hot EF, since comparable processes (such as inhibitory control) might be responsible for good performance (see below). In the IGT, participants have to choose one out of four decks of cards to receive monetary gains. With a certain probability that varies between decks, money or points are gained and lost and participants have to extend their gains by learning to choose the two decks that are most advantageous. Performance on the IGT typically improves with age and the increasing ability to refrain from switching to another option after facing a loss (which occasionally also happens on the more advantageous decks). Thus, immature decision-making is related to the inability to inhibit intuitive exploration of options after losses (cp. ). Assuming that bilingual school children outperform their monolingual peers in inhibitory control related tasks, they might also show better performance in emotionally significant contexts such as in the IGT. In a recent meta-analysis, found no evidence for a bilingual advantage in hot EF tasks, as measured via gift delay tasks. However, the authors noted that due to a limited number of studies, no clear conclusions can be drawn. Furthermore, diverging results have been found regarding performance in (a) the standard version of the IGT, where participants encounter gains in each trial of the task while sometimes losing points, and in (b) a reversed task version, where participants regularly lose points while sometimes facing gains. Typically, children learn more rapidly to choose advantageous doors in a reversed task version (e.g., ; , ). One explanation is that winning items might affect children’s decision-making more than losing items (), and children might therefore be guided by immediate gains while ignoring future prospects (). Hence, we included both task versions in our study to extend previous research designs to a sample of multilingual children.
Cognitive processes underlying executive function task performance of monolinguals and bilinguals
Besides investigating mere performance differences between monolinguals and bilinguals, it has been suggested to shed a light on the underlying mechanisms in bilinguals’ cognitive processing (e.g., ). Studies with adult participants have shown that the bilingual experience can lead to advantages in terms of more efficient neural processing (; ; ). This effect might be explained by the experience of regularly monitoring and switching languages (). Regular task practice can affect the cognitive operations underlying task performance, i.e., the functional organization of neuronal circuits. Automatized task performance requires less involvement of the prefrontal control network as reflected by substantial decreases of neural activation (). Bilinguals may thus have an advantage in processing efficiency which may or may not come with advantages in task performance.
In fact, in a study with school-aged children, investigated the processing efficiency, or mental effort, of monolingual and bilingual participants conducting the Tower of London task (). The children solved 18 items in three experimental conditions of different levels of difficulty. In all conditions, the bilinguals showed significantly less effort than their monolingual peers. The level of performance was statistically controlled for, indicating a higher efficiency of cognitive operations. Mental effort in this study was assessed via changes in pupil diameter – providing an objective measure for participants who are too young to make reliable self-assessments. The pupillary response is related to the locus coeruleus, a brain structure controlled by the ACC (e.g., ; ). Pupillometry is not only a well-established method for the assessment of mental effort during execution of cognitive tasks (; ), but also a promising method for developmental research as it is much more easily applicable for children than other neurophysiological methods (; ). The labels to describe the processes associated with pupillary changes differ between theories (), and it has also been suggested that pupil dilation reflects capacity utilization () or unexpected uncertainty/surprise (; ). However, all of these descriptions are related to intensity- and attention-related aspects of cognitive processing () and in the context of enhanced cognitive control, mental effort has been established as the dominant interpretation ().
The present study
In the present study, we pursue three aims. The first aim was to replicate results from previous studies concerning decision-making strategies in a multilingual sample. We expected bilingual and monolingual children to show comparable patterns of improvement in the selection of advantageous vs. disadvantageous options as found in studies with monolingual children of the same age (; ). The second aim was to examine whether and to which extent the bilingual advantages frequently found for children on tasks tapping conflict aspects of (“cold”) EF extend to tasks which require EF to operate in emotionally significant situations (“hot” EF tasks). According to , immature decision-making can be traced back to difficulties to execute inhibitory control on the tendency to automatically shift responses after a loss. We thus expected bilinguals to show more mature decision-making than their monolingual peers, as indicated by fewer switches after losses. The third aim was to examine mental effort during task execution in a hot EF task. We asked whether bilinguals would exhibit less effort than their monolingual peers. Since effects of cognitive practice on neural organization have only been observed for tasks of the cold EF domain, we were treating this research question as exploratory.
Materials and methods
Participants
Seventy-three elementary school children from two large German cities participated in this study (mean age in months = 107.23, SD = 10.26, range = 84–131). Participants were either monolingual German speaking (n = 38) or bilingual German-Russian speaking (n = 35). German-Russian bilinguals were chosen because families with a Russian background form one of the largest bilingual communities at the sites of data collection. Parents and children provided written informed consent and parents completed a questionnaire including questions on sociodemographic information of the family and the child’s language background. Based on this information, children were included in the bilingual group if they had regular contact to both languages starting at the age of three or earlier. No other language besides German and Russian should be spoken by the children. Monolinguals were speakers of German and should not speak any other language (except of those taught in school). One child in the monolingual group had to be excluded from the analyses, because parents indicated that a second language was spoken on a regular basis.
We assessed parents’ highest educational degree as an indicator of socioeconomic status (SES) and calculated the mean value of both parents. Monolinguals and bilinguals did not differ in terms of SES, t(70) = 1.23, p = 0.22. In our sample, 58% of the parents were qualified to enter universities; the other parents had a secondary (modern) school degree. We also assessed parents’ education after school. In 67% of the families, at least one parent had an academic degree. We compared monolingual and bilingual children on several other background variables. Children neither differed in age, t(71) = 0.66, p = 0.509, nor in nonverbal intelligence, t(60.11) = 1.63, p = 0.109 (see also Table 1 and section control variables). However, monolinguals outperformed bilinguals in German language abilities [expressive vocabulary: t(54.09) = 6.70, p < 0.001, d = 1.60, grammar understanding: t(58.41) = 2.26, p = 0.027, d = 0.54]. We therefore included measures of vocabulary and grammar understanding as control variables in our analyses, also because the development of EF and linguistic abilities are closely related (e.g., ; ). Although we found no differences in nonverbal intelligence across the monolingual and the bilingual group, we also included it as a control variable, because there is evidence for a relation between general intelligence and IGT performance as a measure for “hot” EF (e.g., ).
TABLE 1
| Monolinguals | Bilinguals | |||||||||||||||||
| Variable | M | SD | n | M | SD | n | t | df | p | (1) | (2) | (3) | (4) | (5) | (6) | (7) | (8) | (9) |
| (1) Parents’ highest educationa | 2.71 | 0.49 | 38 | 2.56 | 0.56 | 34 | 1.23 | 70 | 0.224 | − | 0.119 | 0.379 | 0.269 | 0.550** | 0.204 | −0.505** | –0.013 | 0.184 |
| (2) Age in months | 108.00 | 10.23 | 38 | 106.40 | 10.37 | 35 | 0.66 | 71 | 0.509 | −0.336* | − | 0.417† | 0.295 | 0.369 | 0.366* | 0.047 | –0.143 | –0.204 |
| (3) Nonverbal intelligenceb | 31.76 | 2.87 | 38 | 30.40 | 4.12 | 35 | 1.63 | 60.11 | 0.109 | 0.114 | 0.321* | − | 0.592** | 0.657*** | 0.401* | –0.274 | –0.064 | 0.124 |
| (4) German expressive vocabularyb | 29.11 | 4.40 | 38 | 19.37 | 7.48 | 35 | 6.70 | 54.09 | < 0.001 | 0.216 | 0.002 | 0.284† | − | 0.560** | 0.284† | –0.173 | –0.134 | –0.062 |
| (5) German grammar understandingb | 17.55 | 2.02 | 38 | 16.17 | 3.04 | 35 | 2.26 | 58.41 | 0.027 | 0.344* | –0.056 | 0.261 | 0.524*** | − | 0.294† | −0.308† | –0.028 | 0.084 |
| (6) Net scores standard task | –4.36 | 6.06 | 38 | –2.64 | 5.71 | 35 | –1.24 | 71 | 0.218 | 0.008 | –0.028 | 0.048 | –0.041 | 0.321* | − | −0.583*** | 0.312† | 0.267 |
| (7) Net scores reversed task | 3.62 | 4.27 | 38 | 2.88 | 4.62 | 34 | 0.71 | 70 | 0.483 | 0.128 | –0.006 | 0.024 | –0.168 | −0.311† | −0.538*** | − | −0.287† | −0.538* |
| (8) Overall switching standard task | 0.68 | 0.24 | 38 | 0.70 | 0.23 | 35 | –0.40 | 71 | 0.690 | 0.088 | 0.109 | 0.162 | 0.001 | 0.399* | 0.795*** | −0.414** | − | 0.590** |
| (9) Overall switching reversed task | 0.80 | 0.18 | 38 | 0.79 | 0.18 | 34 | 0.16 | 70 | 0.875 | –0.170 | 0.115 | 0.028 | –0.012 | 0.218 | 0.311† | −0.781*** | 0.407* | − |
Descriptive statistics, results from independent samples t-tests and bivariate correlations of main study variables.
Coefficients above the diagonal show bilingual sample, and coefficients below the diagonal show monolingual sample.
aThree-point scale, relating to Germany’s different educational tracks after primary school, from Hauptschule to graduation from Gymnasium (Abitur), with the latter entitling students to continue studying at university. Mean of mothers and fathers.
bRaw scores. †p < 0.10, *p < 0.05, **p < 0.01, ***p < 0.001.
Experimental procedure
Children completed two one-on-one sessions in a laboratory setting. Experimenters were student assistants trained by the authors. In a first session, children’s linguistic abilities, non-verbal intelligence and performance in a planning task were assessed. Those measures were not analyzed in the present study. In a second session, children completed the IGT and another task which was also not analyzed in the present study. The IGT contained two different conditions, a standard version of the task and a reversed version (see measures). The order of task version was counterbalanced between children. The IGT was presented in OpenSesame (OpenSesame 3.2.4; ), an open source software for experimental tasks. Children were seated at approximately 58 cm away from the monitor (34.5 cm × 19.4 cm, resolution 1,366 × 768 pixels). An eye-tracking unit (Tobii model X120; Tobii Technology, Stockholm, Sweden) positioned below the monitor recorded children’s eye movements and pupil size at a sampling frequency of 120 Hz. During the first experimental session, parents completed the questionnaire described before. Upon completion of both sessions, the children received a 10 € voucher for a toy store and a certificate as gratification.
Measures
Hot executive functions
Hot EF was assessed via a modified version of the child friendly IGT developed by where participants have to help a hungry donkey. This framing is to make the task more meaningful for children. In our task version, children were told to help a fairy gather gems in order to rebuild the fairy’s village that had been hit by a thunderstorm. The gems were hidden behind four different doors. Children were further instructed that sometimes elf children would hide behind the doors playing a trick on the child and trying to take away the gems. Children had to click on one of the four doors that would open and reveal how many gems had been gained or lost. A result screen indicating how many gems had been gained and lost was shown for 2,000 ms (for an illustration of the task set-up, see Figure 1). Like in the study by , children completed two versions of the task with five blocks of 20 trials each resulting in a total number of 200 experimental trials. The relative proportions of gains and losses were distributed according to the original version of the task (), but absolute amounts were reduced by a factor 25 (see Table 2). In the standard version of the task, all trials resulted in gains with a certain probability of additionally losing gems. Selecting doors A and B would lead to a gain of four gems in each trial. By a probability of 0.5 (door A) and 0.1 (door B), respectively, an additional 10 gems1 (door A) or 50 gems (door B) would be lost. This distribution of losses and gains resulted in a net value of 10 lost points over 10 trials. Thus, selecting door A or door B would be disadvantageous on average. Selecting doors C and D would lead to a gain of two gems in each trial. By a probability of 0.5 (door C) and 0.1 (door D), respectively, an additional two gems2 (door C) or 10 gems (door D) would be lost. This distribution of losses and gains resulted in a net value of 10 gained points over 10 trials. Thus, selecting door C or door D would be advantageous on average.
FIGURE 1
TABLE 2
| Standard task | Reversed task | |||||||
| Door | Gain | % Loss | Mean loss | Net score over 10 trials | Loss | % Gain | Mean gain | Net score over 10 trials |
| A | 4 | 50% | 10 | −10 | 4 | 50% | 10 | 10 |
| B | 4 | 10% | 50 | −10 | 4 | 10% | 50 | 10 |
| C | 2 | 50% | 2 | 10 | 2 | 50% | 2 | −10 |
| D | 2 | 10% | 10 | 10 | 2 | 10% | 10 | −10 |
Distribution of gains and losses in the standard and the reversed version of the Iowa Gambling Task.
In the standard task, participants gained points in each trial while additionally losing points by a certain probability. In the reversed task, participants lost points in each trial while additionally gaining points by a certain probability. Choosing doors A and B would be disadvantageous in the standard task and advantageous in the reversed task. Choosing doors C and D would be advantageous in the standard task and disadvantageous in the reversed task.
In the reversed version of the task, gains and losses were exchanged, meaning that all trials resulted in losses with a certain probability of additionally gaining gems. Selecting doors A and B would lead to a loss of four gems in each trial. By a probability of 0.5 (door A) and 0.1 (door B), respectively, an additional 10 gems (see text footnote 1) (door A) or 50 gems (door B) would be gained. This distribution of losses and gains resulted in a net value of 10 gained points over 10 trials. Thus, in this reversed version of the task, selecting door A or door B would be advantageous on average. Selecting doors C and D would lead to a loss of two gems in each trial. By a probability of 0.5 (door C) and 0.1 (door D), respectively, an additional two gems (see text footnote 2) (door C) or 10 gems (door D) would be gained. This distribution of losses and gains resulted in a net value of 10 lost points over 10 trials. Thus, in this reversed version of the task, selecting door C or door D would be disadvantageous on average.
Past research has reported diverging results regarding the relationship between working memory and IGT performance. In a review by
Mental effort
We assessed pupil dilation as an index of mental effort during IGT performance. At the beginning of task administration, children were guided through a five-point calibration phase. As a first step of data preparation, all data were filtered, interpolated, and averaged across the right and left eyes. Pupil data were filtered by excluding data that differed from the preceding and subsequent samples’ measures by 0.9% (cf.
Control variables
Nonverbal intelligence
Nonverbal intelligence was assessed with Raven’s Coloured Progressive Matrices (CPM;
German vocabulary
We assessed German expressive and receptive vocabulary with the Wortschatz und Wortfindungstest für 6-10-Jährige (Vocabulary and Word-Finding Test for 6- to 10-Year-Olds, WWT 6-10;
German grammar understanding
Grammar understanding was assessed with the German version of the Test for Reception of Grammar (TROG-D;
Missing values
Missing values in this study were limited. For one participant, data recording did not work during the reversed version of the task, resulting in n = 72 for this task version. One participant had no recordings of pupillometry data and was thus excluded from the respective analyses.
Data preparation and analytic strategy
Data were prepared and analyzed using R version 4.1.0 (R
To address research aims 1 and 2, growth curve models over the five experimental blocks were specified for each task version. Experimental block as a level-1 predictor would thus indicate changes in choice and switching strategies over the course of the task. The level-2 predictor language group indicated whether growth rates would be moderated by this variable. The analysis of switching strategies included a level-1 predictor indicating whether a trial was a gain or a loss trial. The information of a trial being a gain or a loss trial was stored in a dummy coded variable. The variable indicating the experimental block was centered on block 1 which provided a meaningful zero point (cf.,
All models were fit using full maximum likelihood estimation. Restricted maximum likelihood usually provides less biased estimates (
For all research questions, an unconditional random coefficient model was estimated in a first step to have an indicator of the relative amount of between-person and within-person variance via intraclass coefficients (ICC1). Concerning net scores, 47% of variation in the standard version of the task could be attributed to variation between individuals (level-2 variation). In the reversed version of the task, 49% of variation in nets scores could be attributed to variation between individuals. Concerning percentage of switches, 33% of variation in the standard version of the task could be attributed to variation between individuals. In the reversed version of the task 40% of variation could be attributed to variation between individuals. Concerning pupil dilation, 16% of variation in the standard version of the task could be attributed to variation between individuals. In the reversed version of the task, 21% of variation could be attributed to variation between individuals. Likelihood ratio tests indicated that this level-2 variation was statistically significant (all p values < 0.01), hence justifying MLM.
Results
Preliminary analyses
In a first step, we tested whether change in net scores in the standard and the reversed version of the task would differ depending on the order of task administration. Therefore, we conducted two independent samples t-tests using the difference in net scores between block 5 and block 1 as dependent variable and randomization group as grouping variable. For both the standard and the reversed task, difference in net scores between block 5 and block 1 did not differ depending on whether participants conducted the task first or second, t(71) = 0.87, p = 0.387 and t(71) = −0.25, p = 0.805, respectively. We further tested whether change in percentage of switches after gains or losses in the standard and the reversed version of the task would differ depending on the order of task administration. Therefore, we conducted independent samples t-tests using the difference in percentage of switches between block 5 and block 1 as dependent variable and randomization group as grouping variable. In both task versions and for both switches after gains and after losses, difference in percentage of switches between block 5 and block 1 did not differ dependent on whether participants conducted the task first or second, all p’s > 0.20.
Furthermore, difference in net scores between block 5 and block 1 did not differ between test sites for both task versions, p’s > 0.20, nor did the difference in percentage of switches between block 5 and block 1, p’s > 0.10.
Research question 1: Selection of advantageous versus disadvantageous options over the course of the task
We first tested a random intercept, fixed slope model, using block as a predictor of net scores (Table 3, Model 1). In the standard task, no predictor was statistically significant. In the reversed task version, the significant variable experimental block indicated that more advantageous doors were chosen during the course of the task. Grammar understanding was a further significant predictor and indicated that children with better syntactical knowledge chose less advantageous doors on average.
TABLE 3
| Standard task | Reversed task | |||||||||||
| Model 1 | Model 2 | Model 1 | Model 2 | |||||||||
| Variable | Estimate | SE | SD | Estimate | SE | SD | Estimate | SE | SD | Estimate | SE | SD |
| Fixed effects | ||||||||||||
| Intercept (Block 1) | –8.71 | 6.33 | –3.75 | 4.30 | 1.83 | 3.53 | –1.96 | 3.08 | ||||
| Block (growth rate) | –0.04 | 0.21 | –0.07 | 0.40 | 0.95*** | 0.14 | 0.95*** | 0.23 | ||||
| Nonverbal intelligence | –0.03 | 0.24 | –0.03 | 0.16 | 0.17 | 0.13 | 0.18 | 0.11 | ||||
| Expressive vocabulary | 0.03 | 0.11 | 0.02 | 0.09 | 0.00 | 0.06 | 0.02 | 0.07 | ||||
| Grammar understanding | 0.50 | 0.34 | 0.21 | 0.23 | −0.44* | 0.19 | –0.28 | 0.17 | ||||
| Language groupa | 1.00 | 1.19 | 0.72 | 0.88 | ||||||||
| Block × language group | 0.08 | 0.58 | 0.01 | 0.33 | ||||||||
| Random effects | ||||||||||||
| Intercept | 26.77 | 2.16 | 7.32 | 1.21 | ||||||||
| Block | 3.94 | 0.76 | ||||||||||
| Residual | 31.60 | 21.28 | 14.22 | 12.13 | ||||||||
| Model fits | ||||||||||||
| χ2 (df) | 98.44(4)*** | 33.83(4)*** | ||||||||||
| AIC | 2,431.04 | 2,340.60 | 2,082.95 | 2,057.12 | ||||||||
| Pseudo-R2b | 0.03 | 0.61 | 0.11 | 0.45 | ||||||||
Growth curve models of change trajectories in net scores over blocks.
aDummy coded: monolingual = 0, bilingual = 1.
b
In the second step, we specified a random intercept random slope model (Model 2, final model). This strategy assumed that the relationship between experimental block and doors chosen varies among individuals. In this step, we included language group as a level-2 predictor and the respective interaction term. For the standard task, no predictor reached statistical significance. For the reversed task, block remained a significant predictor. This indicated that both monolingual and bilingual children improved their decision-making behavior over the course of the task. To illustrate decision-making behavior in both task versions in more detail, we plotted the number of doors chosen as a function of trial block for both tasks (see Figure 2). In the standard task, children stuck to choosing the disadvantageous door B over all experimental blocks. In the reversed task, children chose the advantageous doors more and more frequently as the task progressed. For both the standard and the reversed task, model fits improved in the second step.
FIGURE 2

Number of doors chosen as a function of trial block for the standard and the reversed task.
Research question 2: Switching after gains and losses
First, we tested a random intercept, fixed slope model, using block as a predictor of percentage of switches (Table 4, Model 1). The dummy coded variable indicating whether switches referred to the mean switches after gain or after loss trials (gain/loss) was added as level-1 predictor. Intercepts indicate the mean deviation from a switching rate of one hundred percent in block 1 in gain trials. We controlled for attained net scores per block by adding the centered level-1 predictor net score. In both the standard and the reversed task, the gain/loss slopes reached statistical significance, indicating more switches in loss as compared to gain trials. Furthermore, net scores were related to switching behavior in both task versions. However, in the standard task the relation was in a positive direction while in the reversed task the relation was negative.
TABLE 4
| Standard task | Reversed task | |||||||||||
| Model 1 | Model 2 | Model 1 | Model 2 | |||||||||
| Variable | Estimate | SE | SD | Estimate | SE | SD | Estimate | SE | SD | Estimate | SE | SD |
| Fixed effects | ||||||||||||
| Intercept (Block 1) | −0.46** | 0.21 | –0.38 | 0.21 | −0.50* | 0.20 | 0.64*** | 0.19 | ||||
| Block (growth rate) | –0.01 | 0.01 | –0.02 | 0.01 | –0.00 | 0.01 | –0.02 | 0.01 | ||||
| Gain/lossa | 0.21*** | 0.03 | 0.22*** | 0.04 | 0.18*** | 0.02 | 0.15*** | 0.03 | ||||
| Net score | 0.01*** | 0.00 | 0.00** | 0.00 | −0.01*** | 0.00 | −0.01** | 0.00 | ||||
| Nonverbal intelligence | 0.00 | 0.01 | 0.00 | 0.01 | 0.00 | 0.01 | 0.00 | 0.01 | ||||
| Expressive vocabulary | –0.01 | 0.00 | –0.01 | 0.00 | –0.00 | 0.00 | −0.01* | 0.00 | ||||
| Grammar understanding | 0.01 | 0.01 | 0.01 | 0.01 | 0.02 | 0.01 | 0.01 | 0.01 | ||||
| Block × gain/loss | –0.00 | 0.01 | 0.01 | 0.02 | –0.01 | 0.01 | –0.00 | 0.01 | ||||
| Language groupb | –0.06 | 0.07 | −0.13* | 0.06 | ||||||||
| Block × language group | 0.02 | 0.02 | 0.03 | 0.02 | ||||||||
| Gain/loss × language group | –0.02 | 0.05 | 0.06 | 0.05 | ||||||||
| Block × gain/loss × language group | –0.02 | 0.02 | –0.02 | 0.02 | ||||||||
| Random effects | ||||||||||||
| Intercept | 0.03 | 0.03 | 0.03 | 0.02 | ||||||||
| Block | 0.00 | 0.00 | ||||||||||
| Residual | 0.05 | 0.05 | 0.04 | 0.03 | ||||||||
| Model fits | ||||||||||||
| χ2 (df) | 11.94†(6) | 19.96**(6) | ||||||||||
| AIC | 23.33 | 23.39 | −159.85 | −167.81 | ||||||||
| Pseudo-R2c | 0.14 | 0.20 | 0.12 | 0.27 | ||||||||
Growth curve models of change trajectories in percentage of switches after gains and losses over blocks.
aDummy coded: gain trial = 0, loss trial = 1.
bDummy coded: monolingual = 0, bilingual = 1.
c
†p < 0.10, *p < 0.05, **p < 0.01, ***p < 0.001.
In the second step, we specified a random intercept random slope model (Model 2, final model). This assumed that the relationship between experimental block and switching behavior varies among individuals. In this step we included language group as a level-2 predictor and the respective interaction terms with the level-1 predictors block and gain/loss. For the standard task, the gain/loss variable and attained net scores remained the only significant predictor. For the reversed task, both expressive vocabulary and language group were additional significant predictors. Bilinguals showed fewer switches than their monolingual peers. For both the standard and the reversed task, model fits were improved in the second step.
Research question 3: Mental effort in a hot executive function task
First, we tested a random intercept, fixed slope model and the two dummy coded variables specifying the selected door were added as predictors (Table 5). Intercepts indicate the mean percentage of changes in pupil dilation for door A. In both the standard and the reversed task, the dummy coded variable x2, indicating frequent vs. occasional gains/losses, reached statistical significance. Hence, mental effort for doors B and D differed significantly from door A (see also Figure 3).
TABLE 5
| Standard task | Reversed task | |||||||||||
| Model 1 | Model 2 | Model 1 | Model 2 | |||||||||
| Variable | Estimate | SE | SD | Estimate | SE | SD | Estimate | SE | SD | Estimate | SE | SD |
| Fixed effects | ||||||||||||
| Intercept (door A) | 0.00 | 0.01 | 0.00 | 0.02 | 0.00 | 0.01 | 0.00 | 0.02 | ||||
| Door x1a (advantageous vs. disadvantageous doors) | –0.01 | 0.01 | –0.03 | 0.02 | 0.00 | 0.01 | –0.00 | 0.02 | ||||
| Door x2b (frequent vs. occasional loss/gain) | 0.03*** | 0.01 | 0.01 | 0.02 | 0.03*** | 0.01 | 0.04 | 0.02 | ||||
| Door x1 × door x2 | –0.01 | 0.01 | 0.02 | 0.03 | –0.02 | 0.01 | –0.04 | 0.03 | ||||
| Language groupc | –0.00 | 0.01 | –0.00 | 0.01 | ||||||||
| Door x1 × language group | 0.01 | 0.01 | 0.00 | 0.01 | ||||||||
| Door x2 × language group | 0.01 | 0.01 | –0.01 | 0.01 | ||||||||
| Door x1 × door x2 × language group | –0.02 | 0.02 | 0.02 | 0.02 | ||||||||
| Random effects | ||||||||||||
| Intercept | 0.00 | 0.00 | 0.00 | 0.00 | ||||||||
| Residual | 0.00 | 0.00 | 0.00 | 0.00 | ||||||||
| Model fits | ||||||||||||
| χ2 (df) | 3.41(4) | 1.67(4) | ||||||||||
| AIC | –936.33 | –931.74 | –886.98 | –880.65 | ||||||||
| Pseudo-R2d | 0.09 | 0.10 | 0.06 | 0.06 | ||||||||
Multilevel models predicting change in pupil diameter from door chosen and language group.
aDummy coded: 0 = doors A and B, 1 = doors C and D.
bDummy coded: 0 = doors A and C, 1 = doors B and D.
cDummy coded: monolingual = 0, bilingual = 1.
d
***p < 0.001.
FIGURE 3

Time course of change in pupil dilation averaged within each door for both task versions. Change in pupil diameter in relation to baseline as a function of time (in milliseconds) from trial onset (with 95% confidence interval) is shown.
In the next step, in another random intercept, fixed slope model, language group and the respective interaction terms were added as additional predictors (Model 2, final model). For both tasks, none of the predictors reached statistical significance. For both the standard and the reversed task, model fits were not improved in the second step.
Discussion
The aim of this study was to investigate performance in a “hot” EF task and allocation of mental effort in bilingual and monolingual elementary school children. In the past, several studies have found an advantage of bilingual versus monolingual individuals in tasks related to conflict monitoring (e.g.,
In a first step, however, we investigated the development of monolingual and bilingual children’s decision-making strategies over the course of the task. In the standard version of the IGT, decision-making did not improve significantly over the course of the task in both groups of children. In the reversed task version, children chose more advantageous doors over the course of the task. This decision-making behavior did not differ between monolinguals and bilinguals (Research aim 1). In both versions of the task, children switched doors more often after having faced a loss. This was true for both language groups. In the reversed task version, bilinguals switched their choices less often than monolinguals, independent of gain and loss trials (Research aim 2). In addition, by controlling for net scores, we examined how switching behavior was related to the selection of advantageous versus disadvantageous doors. The frequency of switches was positively related to the net scores in the standard task, more switches hence resulted in higher net scores. In the reversed task, the frequency of switches was negatively related to the net scores. Concerning mental effort, we did not find significant differences between monolinguals and bilinguals. Differences of effort allocation were present between the four different doors (Research aim 3).
The finding that children in the reversed task learned more rapidly to select advantageous doors is in line with past research (
In the past, research has reported bilingual advantages in the domain of cold EF, especially in inhibitory control tasks (e.g.,
In our analyses, switching behavior was related to performance in the IGT as indicated via net scores. Past research has shown that adults’ more mature decision-making is guided by fewer switches in the IGT (
Our last research aim was to investigate the exhibited mental effort during IGT performance. No differences between monolinguals and bilinguals were apparent. We found, however, differences in pupil dilation between the doors subjects could choose. Doors B and D produced significantly more effort in comparison to the baseline door A. Those two options are related to only occasional punishment compared to the other options where 50% of trials result in losing points. Pupillary changes during IGT performance have been interpreted in terms of measuring surprise during negative feedback presentation (
Limitations
The present study adds to the literature by investigating performance and related processes in a hot EF task in monolingual and bilingual school children. Even though we did not find substantial group differences, future research should expand our approach by including other tasks of the hot EF domain. As
Conclusion
Our study is the first to investigate a well-established measure of the so-called “hot” EF domain in a sample of monolingual and bilingual elementary school children. Except for minor effects, we did not observe substantial differences between the two groups of children, not concerning overall performance, nor in underlying cognitive processes. We conclude that bilinguals’ EF performance advantages and advantages found in terms of processing efficiency might be limited to tasks measuring traditional, cold EF.
Statements
Data availability statement
The raw data supporting the conclusions of this article will be made available by the authors, without undue reservation.
Ethics statement
The studies involving human participants were reviewed and approved by Leipzig University’s Ethics Committee. Written informed consent to participate in this study was provided by the participants or their legal guardian/next of kin.
Author contributions
SE, CG, JK, and HS contributed to the conception and design of the study. SE and JK organized the database. SE performed the statistical analysis and wrote the first draft of the manuscript. All authors contributed to the manuscript revision, read, and approved the submitted version.
Funding
This research was supported by grants from the German Research Foundation (DFG) to Catherine Gunzenhauser (GU 1594/2-1), Julia Karbach (KA 3216/3-1), and Henrik Saalbach (SA 1363/6-1). We acknowledge support from the German Research Foundation (DFG) and Universität Leipzig within the program of Open Access Publishing.
Conflict of interest
The authors declare that the research was conducted in the absence of any commercial or financial relationships that could be construed as a potential conflict of interest.
Publisher’s note
All claims expressed in this article are solely those of the authors and do not necessarily represent those of their affiliated organizations, or those of the publisher, the editors and the reviewers. Any product that may be evaluated in this article, or claim that may be made by its manufacturer, is not guaranteed or endorsed by the publisher.
Footnotes
1.^Like in the original task, the number of lost (standard task) or gained (reversed task) gems for door A varied. It was set to either 8 (once in ten trials), 10 (three times in ten trials) or 12 (once in ten trials). This resulted in a loss/gain of 10 gems on average.
2.^Like in the original task, the number of lost (standard task) or gained gems (reversed task) for door C varied. It was set to either 1 (once in ten trials), 2 (three times in ten trials) or 3 (once in ten trials). This resulted in a loss/gain of 2 gems on average.
3.^In each condition, a trial was counted as a gain (standard task) or loss (reversed task), when the number of gained/lost gems was greater than the number of lost/gained gems. Thus, when the number of gained and lost gems was equal, it was counted as a loss in the standard version of the task and as a gain in the reversed version of the task.
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Summary
Keywords
bilingual advantage, executive functions (EF), hot EF, Iowa Gambling Task (IGT), pupillometry, mental effort
Citation
Enke S, Gunzenhauser C, Johann VE, Karbach J and Saalbach H (2022) “Hot” executive functions are comparable across monolingual and bilingual elementary school children: Results from a study with the Iowa Gambling Task. Front. Psychol. 13:988609. doi: 10.3389/fpsyg.2022.988609
Received
07 July 2022
Accepted
15 August 2022
Published
06 September 2022
Volume
13 - 2022
Edited by
Antonino Vallesi, University of Padua, Italy
Reviewed by
Miriam Gade, Medical School Berlin, Germany; Huanhuan Liu, Liaoning Normal University, China
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© 2022 Enke, Gunzenhauser, Johann, Karbach and Saalbach.
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*Correspondence: Susanne Enke, susanne.enke@uni-leipzig.de
This article was submitted to Cognition, a section of the journal Frontiers in Psychology
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