 In this table the entry \(P(i_3 \mid \llbracket\)‘two’\(\rrbracket) = ⅓\) because \(P(i_3 \mid \{i_2,i_3,i_4\}) = ⅓\). Notice that according to this reasoning ‘two’ is interpreted as ‘exactly 2’ (as indicated by an arrow) because (i) \(P(i_2 \mid \llbracket\)‘two’\(\rrbracket) = ⅓\) is higher than \(P(i_2 \mid \llbracket\)‘\(n \textrm{'} \rrbracket)\) for any alternative expression ‘\(n\)’, and (ii) all other interpretations compatible with the semantic meaning of the numeral expression are blocked: there is, for instance, another expression for which \(i_4\) is a better interpretation, i.e., an interpretation with a higher conditional probability.