Abstract
Metacognition is here characterised by three themes: i) 'thinking as the object of thought', ii) 'thinking
regulating thought' and iii)'the feeling of knowing'. Traditiona1 formulations of metacognition are
critisiced on their theoretical, operational and applied bases via these three themes, mainly because
they denigrate the crucial role of affect in metacognition. Metacognition is more usefully defined as
double context cueing', firstly to an appropriate ego-state of awareness, add secondly to a
target !content emotional state with appropriate knowledge and ability response tendenCies. Examples
are discussed of metacognitive context cuing by internal/external co-constructed contexts, internal contexts, finely differentiated contexts and restrictive contexts that inhibit mathematics education. The
necessary role of metacognitive context cuing in mathematical thought is discussed. The results of a
research exploration into metacognitive context cuing are presented, including a simple credibility index for Likert responses. Directions are suggested for further research applications in mathematics
education.
TONY BASTICK
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