Exploring the NATURE OF MATHEMATICAL activity: USING theory, research and `working hypotheses' to broaden conceptions of mathematics knowing
By Jo Boaler. 2002
93 citations recorded by the source corpus.
Subfields: Developmental and Educational Psychology, Education
View Paper: https://www.semanticscholar.org/paper/b8c8e0435f2396a16053533b1ce2ab95efcb5118
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Developmental and Educational Psychology
- J. Bishop
- J. Williams
- Paul Hernandez-Martinez
- G. Wake
- Maria Pampaka
- P. Davis
- L. Black
- Tesha Sengupta‐Irving
In Education
- J. Williams
- J. Bishop
- Tesha Sengupta‐Irving
- Maria Pampaka
- Núria Gorgorió
- Núria Planas
- Paul Hernandez-Martinez
- G. Wake
Citations in the corpus
- The many colors of algebra: The impact of equity focused teaching upon student learning and engagement (2016, background): “A critical feature of active mathematical engagement that has gained recognition in recent years is the opportunity for student agency (Boaler, 2002b; Gutstein, 2003) – when students get the opportunity to express their own ideas and combine their own thinking with standard mathematics.”
- Are different students expected to learn norms differently in the mathematics classroom? (2004, background): “It is not clear to what extent research about norms in the mathematics classroom has addressed social questions (Boaler, 2002; Lerman, 2001).”
- Developing a ‘leading identity’: the relationship between students’ mathematical identities and their career and higher education aspirations (2009, methodology): “The construct of identity has been used widely in mathematics education in order to understand how students (and teachers) relate to and engage with the subject (Kaasila, 2007; Sfard & Prusak, 2005; Boaler, 2002).”
- "She's Always Been the Smart One. I've Always Been the Dumb One": Identities in the Mathematics Classroom (2012, background): ““Different pedagogies are not just vehicles for more or less knowledge, they shape the nature of the knowledge produced and define the identities students develop as mathematics learners through the practices in which they engage” (Boaler, 2002a, p. 132).”