This research project investigated manifestations of critical thinking in pupils 10 to 12 years of age during their group discussions held in the context of Philosophy for Children Adapted to Mathematics. The objective of the research project was to examine, through the pupils' discussions, the development of dialogical critical thinking processes. The research was conducted during an entire school year. The research method was based on the Grounded Theory approach; the material used consisted of transcripts of verbal exchanges among the (...) pupils. Analysis of the transcripts revealed that: critical thinking appears to the extent that a 'dia-logue' is established among pupils; on the cognitive level, dialogical critical thinking is comprised of four thinking modes: logical, creative, responsible and meta-cognitive; and on the epistemological level, dialogical critical thinking is only manifested in a context where egocentricity of perspective and relativism of beliefs are transcended. (shrink)

Since the Fall of 1993, at the Centre Interdisciplinaire de Recherche sur l'Apprentissage et le D/span>veloppement en /span>ducation of the Universit/span> du Qu/span>bec /span> Montr/span>al, two mathematicians and one philosopher have collaborated to design and develop a research project involving philosophy, mathematics and sciences. Previous observations in the classroom had led the researchers to realize that, within the school curriculum, children like some subject matters and dislike others. Most of them usually succeed in arts, physical education and language arts, but (...) many have difficulties in succeeding in mathematics. Why? On the one hand, as Matthew Lipman advocates, the school curricula are not sufficiently "meaningful" for children. On the other hand, some studies in the field of mathematics suggest that there are myths and prejudices about mathematics in primary schools and that the school system is partly responsible for this. Indeed, the school system does not invite children to express emotions in class about mathematics nor does it favor creativity. It does not allow dialogue among peers about mathematical concepts and problems, nor the construction of mathematical knowledge by the students themselves. (shrink)

In early 1997, participants on the p4c-list, an email discussion list, reacted to an anecdote about Wittgenstein’s lectures at Cambridge by engaging in a three month long exchange on the nature of a Community of Inquiry. This article is a lightly edited transcript of that discussion and, as such, not only addresses many aspects of the substantive issue, but also provides an exemplar of at least one type of Community of Inquiry.