“…Specifically, it is unclear whether numbers are internally represented in a notation-specific (e.g., Campbell, 1994; Campbell & Clark, 1988; Cohen Kadosh & Walsh, 2009) or an abstract way (e.g., Dehaene, 1992; Dehaene & Cohen, 1995; Gallistel & Gelman, 1992). In this context, the “zero question” arises, namely, the question of whether an empty set, an abstract notion indicating the absence of quantity, is mentally represented as part of the numerical magnitude system (Beran, 2016). Importantly, there may be a difference between the understanding of zero when it is represented symbolically and nonsymbolically: whereas the symbolic representation of zero, like that of other numbers in the magnitude system, is marked by a symbol (i.e., “0”), which, itself, is perceived as “something” regardless of the exact quantity it is associated with (e.g., Fias, 2001; Pinhas & Tzelgov, 2012), the nonsymbolic representation of zero (i.e., an empty set presented as an empty frame) is simply “nothing.” Therefore, the external notation of zero may contribute substantially to the way it is perceived and processed.…”