“…While, analytically, averaging can be viewed as being equivalent to addition (followed by division by the number of terms), there are reasons to believe that this is not the way that participants estimate the average of rapid sequences of (symbolic) numbers (Brezis, Bronfman, & Usher, 2015Malmi & Samson, 1983;Mitrani-Rosenbaum, Glickman, & Usher, 2020), as they can provide accurate and rapid estimations of the average, even when they do not know the number of elements, or when elements in a specific range are to be discarded after the sequence presentation (Malmi & Samson, 1983). Rather, the evidence indicates that the estimation mechanism corresponds to a frequency-based estimation (the estimation of the center of mass of a noisy frequency distribution of the numbers), which is somewhat similar to the one suggested by the ANS representation system (see Brezis, Bronfman, Jacoby, Lavidor, & Usher, 2016;Brezis et al, 2015Brezis et al, , 2018. In particular, Brezis et al (2015Brezis et al ( , 2018 have proposed an ANS type of population code model, which accounts for a characteristic signature of the population code: Precision improves with the length of the sequence (see Fig.…”