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Inferentialist epistemology for analyzing students' mathematical reasoning

Research Method · All research methods
Evidence · 2 claims (2 for) · 1 study (1 qualitative), q2 · 0 of 1 report an effect size · 2 claims rest on one study

Description

The article develops an epistemological framework based on Brandom's inferentialism for studying students' reasoning on the order relation of integers. It treats reasoning as social, situated in the 'game of giving and asking for reasons' (GoGAR), implicitly normative, and holistic, with concepts interconnected in students' claims. It asks for the inferences students draw from out-of-school life, the mathematics classroom, contexts, and external representations such as the number line, prioritizing the reasoning itself over internal mental models.

Accounts

  • Inferentialist epistemology for analyzing students' mathematical reasoning: The article develops an epistemological framework based on Brandom's inferentialism for studying students' reasoning on the order relation of integers. It treats reasoning as social, situated in the 'game of giving and asking for reasons' (GoGAR), implicitly normative, and holistic, with concepts interconnected in students' claims. It asks for the inferences students draw from out-of-school life, the mathematics classroom, contexts, and external representations such as the number line, prioritizing the reasoning itself over internal mental models. (Maike Schindler et al. (2017))

Claims

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Key Sources

  • Maike Schindler, Stephan Hußmann, Per Nilsson, Arthur Bakker. (2017). Sixth-grade students' reasoning on the order relation of integers as influenced by prior experience: an inferentialist analysis. Math Ed Res J 29:471–492. https://doi.org/10.1007/s13394-017-0202-x
Page metadata
Field Value
type research-method
id inferentialist-epistemology-for-analyzing-students-mathematical-reasoning
title Inferentialist epistemology for analyzing students' mathematical reasoning
description The article develops an epistemological framework based on Brandom's inferentialism for studying students' reasoning on the order relation of integers.
status review
generated by process:settle-candidates on 2026-10-17
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