By Heinz Steinbring
ISBN-10: 0387242511
ISBN-13: 9780387242514
ISBN-10: 0387242538
ISBN-13: 9780387242538
The development of latest Mathematical wisdom in lecture room interplay bargains with the very particular features of mathematical conversation within the lecture room. the final examine query of this publication is: How can daily arithmetic instructing be defined, understood and built as a instructing and studying setting within which the scholars achieve mathematical insights and lengthening mathematical competence through the teacher’s tasks, deals and demanding situations? How can the ‘quality’ of arithmetic instructing be learned and safely defined? And the next extra particular examine query is investigated: How is new mathematical wisdom interactively developed in a regular tutorial conversation between scholars including the instructor? so that it will solution this query, an try out is made to go into as in-depth as attainable less than the skin of the seen phenomena of the observable daily instructing occasions. with a view to accomplish that, theoretical perspectives approximately mathematical wisdom and communique are elaborated. The cautious qualitative analyses of numerous episodes of arithmetic instructing in fundamental university is predicated on an epistemologically orientated research Steinbring has constructed during the last years and utilized to arithmetic instructing of other grades. The ebook bargains a coherent presentation and a meticulous program of this primary examine process in arithmetic schooling that establishes a reciprocal dating among daily school room communique and epistemological stipulations of mathematical wisdom built in interplay.
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Extra resources for The Construction of New Mathematical Knowledge in Classroom Interaction: An Epistemological Perspective (Mathematics Education Library)
Sample text
Stoffdidaktik considers the learner or the everyday mathematics instruction only for the purpose of pointing at the inadequacy of real teaching or real learning processes compared to ideal teaching and ideal models of understanding, as they are established in this approach. g. Bauersfeld. 1978; 1988; Jungwirth. 1994; Krummheuer, 1984; 1988; Maier & Voigt, 1991; 1994; Voigt, 1984; 1994). As a result of a criticism of Stoffdidaktik, the interactionist perspective relies mainly on two (until then neglected) basic aspects: the learning child (in the classroom) and the interaction between the learner and the teacher.
E. mathematical knowledge is characterized in a consistent way as a structure of relations between (new) symbols and reference contexts. The intended construction of meaning for the unfamiliar, new mathematical signs, by trying to build up reasonable relations between signs and possible contexts of reference and of interpretation, is a fundamental feature of an epistemological perspective on mathematical classroom interaction. This intended process of constructing meaning for mathematical signs is an essential element of every mathematical activity whether this construction process is performed by the mathematician THEORETICAL BACKGROUND AND STARTING POINT 37 in a very advanced research problem, or whether it is undertaken by a young child when trying to understand elementary arithmetical symbols with the help of the position table.
Regarding the interaction-theoretical perspective, the research approach of the social epistemology of mathematical knowledge used in this work understands itself as an important, independent complet model inasmuch as the particularity of the social existence of mathematical knowledge is an essential component of this theoretical approach of interaction analysis. The conceptual emphasis in the theoretical perspectives portrayed so far was focused on the psychological or social processes involved in mathematical interactions and the specifics of mathematical knowledge remained unconsidered due to ignoring Stoffdidaktik.
The Construction of New Mathematical Knowledge in Classroom Interaction: An Epistemological Perspective (Mathematics Education Library) by Heinz Steinbring
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