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The Basis of Correctness in the Religious Studies Classroom
Author(s) -
BOURNE CRAIG,
CADDICK BOURNE EMILY,
JARMY CLARE
Publication year - 2016
Publication title -
journal of philosophy of education
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.501
H-Index - 41
eISSN - 1467-9752
pISSN - 0309-8249
DOI - 10.1111/1467-9752.12166
Subject(s) - correctness , basis (linear algebra) , psychology , religious education , epistemology , pedagogy , sociology , mathematics education , philosophy , computer science , mathematics , geometry , programming language
What is it that makes a student's answer correct or incorrect in Religious Studies? In practice, the standards of correctness in the Religious Studies classroom are generally applied with relative ease by teachers and students. Nevertheless, they are problematic. We shall argue that correctness does not come from either the students or the teacher believing that what has been said is true. This raises the question: what is correctness, if it does not come down to truth? We propose, and examine, three rival solutions, each of which, to an extent, rationalises a fairly natural response to the problem. The first, the elliptical approach , says that correct contributions have some tacit content: they are elliptical for true sentences about beliefs (e.g. a sentence of the form ‘Christians believe that …’). The second, the imaginative approach , seeks to replace appeals to truth and belief with an appeal to imagination, treating Religious Studies as a ‘game of make‐believe’ in which teachers and students imaginatively engage with certain worldviews. The third, the institutional approach , locates the root of correctness in the practices of the Religious Studies institution, which include making endorsements of some judgements and not others. We show that the first of our proposed approaches encounters a number of significant objections. We find the second of our proposed approaches to be better, but the third is the most attractive, providing a direct, intuitive and comprehensive route through the problem of correctness.

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