By Jean Lave
During this leading edge research, Jean Lave strikes the research of 1 specific kind of cognitive activity--arithmetic problem-solving--out of the laboratory and into the area of daily life. In so doing, she indicates how arithmetic within the "real world", corresponding to that entailed in grocery buying or weight loss program, is, like every considering, formed via the dynamic come upon among the culturally-endowed brain and its overall context, a sophisticated interplay that shapes either the human topic and the realm in which it acts.
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Extra info for Cognition in Practice: Mind, Mathematics and Culture in Everyday Life
Instead of petitioners and enforcers of royal directives, there are novices and experts whose goals, respectively, are to acquire scientific knowledge, and to engage in professional, normative science. If the analytic concept of the individual is reduced to a self-contained, disembodied technology of cognition, knowledge is reduced to scientific "discoveries," and society to a set of actors whose lives are structured only by self-interested motives, then both the analyses and conclusions that follow must surely involve deep impoverishment and distortion of their object.
They do not comment on the fact that fewer than half of the subjects could be included in the analysis). As expected, "the results of the study indicate that use of different analogies leads to systematic differences in the patterns of inferences in the target domain" (1983: 118). Their second experiment involved a short teaching session on Ohm's law, and led to less clearcut results. They discovered that many subjects employed a water-reservoir analogy they did not understand. They speculated that these results were obtained from people who were basically conservative about adopting new models.
Only one globe may be transferred at a time; 2. if a monster is holdmg two globes, only the larger of the two may be transferred; 3. a globe may not be transferred to a monster who is holding a larger globe. By what sequence of transfers could the monsters have solved this problem? (Hayes and Simon 1977: 23) Sixty per cent of the subjects began by making a sketch of the initial situation of the monsters and the globes before going on to work out a notation scheme and the moves needed to solve the problem.