Aldridge, S., & White, A. (2002). What’s the time, Ms White? *Australian Primary Mathematics Classroom, 7*(2), 7–12.

Boaler, J. (1993). The role of contexts in the mathematics classroom: do they make mathematics more “real”? *For the Learning of Mathematics, 13*(2), 12–17.

Bobis, J., Mulligan, J., & Lowrie, T. (2009). *Mathematics for children: Challenging children to think mathematically* (3rd ed.). Frenchs Forest: Pearson Education Australia.

Boulton-Lewis, G. (1987). Recent cognitive theories applied to sequential length measuring knowledge in young children.

*British Journal of Educational Psychology, 57*, 330–342.

CrossRefBoulton-Lewis, G. M., Wilss, L. A., & Mutch, S. L. (1996). An analysis of young children’s strategies and use of devices of length measurement.

*Journal of Mathematical Behavior, 15*, 329–347.

CrossRefBronfenbrenner, U. (1974). Developmental research, public policy, and the ecology of childhood.

*Child Development, 45*, 1–5.

CrossRefBronfenbrenner, U. (1979). *The ecology of human development: Experiments by nature and design*. Cambridge: Harvard University Press.

Bronfenbrenner, U. (1988). Interacting systems in human development. Research paradigms: Present and future. In N. Bolger, A. Caspi, G. Downey, & M. Moorehouse (Eds.), *Persons in context: Developmental processes* (pp. 25–49). Cambridge: Cambridge University Press.

Bronfenbrenner, U. (2005). Interacting systems in human development: Research paradigms: Present and future. In U. Bronfenbrenner (Ed.), *Making human beings human: Bioecological perspectives on human development* (pp. 67–93). Thousand Oaks: SAGE.

Carraher, D. W., & Schliemann, A. D. (2002). Is everyday mathematics truly relevant to mathematics education? In J. Moshkovich & M. Brenner (Eds.), *Everyday and academic mathematics in the classroom: Monographs of the Journal for Research in Mathematics Education*, *11*, 238–283.

Chinnappan, M. (2008). Productive pedagogies and deep mathematical learning in a globalised world. In P. Kell, W. Vialle, D. Konza, & G. Vogl (Eds.), *Learning and the learner: Exploring learning for new times* (pp. 181–193). Wollongong: University of Wollongong.

Civil, M. (2002). Culture and mathematics: a community approach.

*Journal of Intercultural Studies, 23*(2), 133–148.

CrossRefClarke, D. (1998a). Children’s understanding of the clock in the digital age. *Primary Educator, 4*(3), 9–12.

Clarke, D. (1998b). Making a difference: Challenging and enthusing children for mathematics in the early years. In

*Keys to life. Conference proceedings of Sharing the Journey: Early years of schooling conference*. (pp. 1–5). Melbourne: Department of Education. Retrieved November 26, 2008, from:

http://www.sofweb.vic.edu.au/eys/pdf/proc98.pdf
Clements, D. (1999). Teaching length measurement: research challenges.

*School Science and Mathematics, 99*(1), 5–11.

CrossRefClements, D. H., & Sarama, J. (2000). The earliest geometry. *Teaching Children Mathematics, 7*(2), 82–86.

Clements, D. H., & Stephan, M. (2004). Measurement in pre-K to grade 2 mathematics. In D. H. Clements, J. Sarama, & A. DiBiase (Eds.), *Engaging young children in mathematics: Standards for early childhood mathematics education* (pp. 299–320). Mahwah: Lawrence Erlbaum Associates, Inc.

Ginsburg, H. P., Inoue, N., & Seo, K. H. (1999). Young children doing mathematics: Observations of everyday activities. In J. V. Copley (Ed.), *Mathematics in the early years* (pp. 88–99). Reston: National Council of Teachers of Mathematics.

Goldin, G. A., & Kaput, J. J. (1996). A joint perspective on the idea of representation in learning and doing mathematics. In L. P. Steffe, P. Nesher, P. Cobb, G. A. Goldin, & B. Greer (Eds.), *Theories of mathematical learning* (pp. 397–430). Mahwah: Lawrence Erlbaum Associates, Inc.

Hiebert, J. (1981). Cognitive development and learning linear measurement.

*Journal for Research in Mathematics Education, 12*(3), 197–211.

CrossRefHughes, M., Desforges, C., & Mitchell, C. (2000). *Numeracy and beyond: Applying mathematics in the primary school*. Buckingham: Open University Press.

Kamii, C., & Clark, F. (1997). Measurement of length: the need for a better approach to teaching.

*School Science and Mathematics, 97*(3), 116–121.

CrossRefKendrick, M., & McKay, R. (2004). Drawings as an alternative way of understanding young children’s constructions of literacy.

*Journal of Early Childhood Literacy, 4*(1), 109–128.

CrossRefLowrie, T. (2004a). Problem solving in out-of-school settings: Children “playing” in ICT contexts. In G. Jones & S. Peters (Eds.),

*New development and trends in mathematics education at pre-school and primary level*. Refereed proceedings of the Early Childhood Topic Study Group (TSG, 1) of the International Congress of Mathematics Education, Copenhagen, Denmark. Available online from

http://www.icme-10.dk/
Lowrie, T. (2004b). Making mathematics meaningful, realistic and personalised: Changing the direction of relevance and applicability. In B. Tadich, S. Tobias, C. Brew, B. Beatty, & P. Sullivan (Eds.), *Proceedings of the 41st annual Mathematics Association of Victoria (MAV) conference* (pp. 301–315). Brunswick: MAV.

Masingila, J. O., & de Silva, R. (2001). Teaching and learning school mathematics by building on students’ out-of-school mathematics practice. In B. Atweh, H. Forgaz, & B. Nebres (Eds.), *Sociocultural research on mathematics education: An international perspective* (pp. 329–344). Mahwah: Lawrence Erlbaum Associates, Inc.

Mulligan, J., & Mitchelmore, M. (2009). Awareness of pattern and structure in early mathematical development. *Mathematics Education Research Journal, 21*(2), 33–49.

Nunes, T., & Bryant, P. (1996). *Children doing mathematics*. Oxford: Blackwell Publishers Ltd.

Nunes, T., Light, P., & Mason, J. (1995). Measurement as a social process.

*Cognition and Instruction, 13*(4), 585–587.

CrossRefPerry, B., & Dockett, S. (2005). “I know that you don’t have to work hard”: Mathematics learning in the first year of primary school. In H. L. Chick & J. L. Vincent (Eds.), *Proceedings of the 29th conference of the International Group for the Psychology of Mathematics Education (PME), 4* (pp. 65–72). Melbourne: PME.

Piaget, J. (1999). The stages of the intellectual development of the child. In A. Slater & D. Muir (Eds.), *The Blackwell reader in developmental psychology* (pp. 35–42). Maiden: Blackwell Publishing Ltd.

Piaget, J., Inhelder, B., & Szeminska, A. (1960). *The child’s conception of geometry*. London: Routledge and Kegan Paul.

Reys, R. E., Lindquist, M. M., Lambdin, D. V., & Smith, N. L. (2007). *Helping children learn mathematics* (8th ed.). Hoboken: John Wiley & Sons, Inc.

Schoenfeld, A. (1989). Problem solving in context(s). In R. I. Charles & E. A. Silver (Eds.), *The teaching and assessing of mathematical problem solving* (pp. 82–92). Hillside: Lawrence Erlbaum Associates.

Smith, T., & MacDonald, A. (2009). Time for talk: the drawing-telling process. *Australian Primary Mathematics Classroom, 14*(3), 21–26.

Stephan, M., & Clements, D. H. (2003). Linear and area measurement in prekindergarten to grade 2. In D. H. Clements & G. Bright (Eds.), *Learning and teaching measurement* (pp. 3–16). Reston: National Council of Teachers of Mathematics.

Stephens, M., & Sullivan, P. (1997). Developing tasks to assess mathematical performance. In F. Biddulph & K. Carr (Eds.), *People in mathematics education: Proceedings of the 20th annual conference of the Mathematics Education Research Group of Australasia (MERGA)* (pp. 470–477). Rotorua: MERGA.

Sullivan, P., & Lilburn, P. (1997). *Open-ended maths activities: Using “good” questions to enhance learning*. Melbourne: Oxford University Press.

Sullivan, P., Mousley, J., & Zevenbergen, R. (2005). Increasing access to mathematical thinking. *Gazette, 32*(2), 105–109.

Vygotsky, L. (1978). *Mind in society: The development of higher psychological processes*. Cambridge: Harvard University Press.

Woleck, K. R. (2001). Listen to their pictures: An investigation of children’s mathematical drawings. In A. A. Cuoco & F. R. Curcio (Eds.), *The roles of representation in school mathematics* (pp. 215–227). Reston: National Council of Teachers of Mathematics.

Wright, S. (2003). Ways of knowing in the arts. In S. Wright (Ed.), *Children, meaning-making and the arts* (pp. 1–33). Frenchs Forest: Pearson Education Australia.

Wright, S. (2006). Children’s multimodal meaning making: Giving voice to children through drawing and storytelling. In W. D. Bokhorst-Heng, M. D. Osborne, & K. Lee (Eds.), *Redesigning pedagogy: Reflections of theory and praxis* (pp. 175–190). Rotterdam: Sense Publishers.

Wright, S. (2007). Young children’s meaning-making through drawing and ‘telling’: analogies to filmic textual features. *Australian Journal of Early Childhood, 32*(4), 37–48.

Zevenbergen, R., Dole, S., & Wright, R. J. (2004). *Teaching mathematics in primary schools*. Crows Nest: Allen & Unwin.