“…In case of the conditional syllogisms, understanding of the "weak" asymmetric structure excludes the biconditional-like interpretations of the implication -children do not infer if p then q; q, therefore p; they can envision the possibility of q and not p. Causal analysis as introduced, for example, in physics classes, should smooth the grasp of this asymmetry (e.g. If the bulb lights up, the material is a conductor, but it is not true that if it is a conductor, the bulb will necessarily light up) (Cahan, Artman 1997). In case of categorical syllogisms, asymmetry is required for the understanding that some members of the predicate class are not included in the subject class.…”