1999
DOI: 10.1111/j.2151-6952.1999.tb01150.x
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Project Math‐Muse: Interactive Mathematics Exhibits for Young Children

Abstract: This paper describes the goals and preliminary work of Project Math-Muse, an interdisciplinary team of university and public school educators working with children's museums to design and evaluate interactive mathematics exhibits for young children. Authors discuss the rationale for the development of small, interactive mathematics exhibits for young children, based on the goal of matching (a) reform-based views of mathematics, which emphasize children's active, hands-on engagement in meaningful activities, wi… Show more

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Cited by 7 publications
(7 citation statements)
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“…In recent decades, the educational role of museums and other informal settings has become increasingly recognized by educators, researchers, and policy makers (Bell, Lewenstein, Shouse, & Feder, 2009;Falk & Dierking, 1992;Hein, 1998). While there is currently a wellestablished body of literature related to informal science learning, this article contributes to a small, but growing, field of research on the nature of informal mathematics learning (Cooper, 2011;Guberman, Flexer, Flexer, & Topping, 1999;Gyllenhaal, 2006;Mokros, 2006). While for many years the classic exhibition Mathematica, developed by Charles and Ray Eames and first installed in 1961 in Los Angeles, was the lone example of a major mathematics exhibition, science museums are rapidly developing mathematically oriented exhibits and experiences.…”
Section: Informal Mathematics Learningmentioning
confidence: 99%
“…In recent decades, the educational role of museums and other informal settings has become increasingly recognized by educators, researchers, and policy makers (Bell, Lewenstein, Shouse, & Feder, 2009;Falk & Dierking, 1992;Hein, 1998). While there is currently a wellestablished body of literature related to informal science learning, this article contributes to a small, but growing, field of research on the nature of informal mathematics learning (Cooper, 2011;Guberman, Flexer, Flexer, & Topping, 1999;Gyllenhaal, 2006;Mokros, 2006). While for many years the classic exhibition Mathematica, developed by Charles and Ray Eames and first installed in 1961 in Los Angeles, was the lone example of a major mathematics exhibition, science museums are rapidly developing mathematically oriented exhibits and experiences.…”
Section: Informal Mathematics Learningmentioning
confidence: 99%
“…While research on visitor learning in mathematics exhibitions has lagged considerably behind their development, a small body of literature is beginning to emerge on cognition and learning in these spaces. So far, this research has tended to focus on targeted learning behaviors (e.g., length of engagement) and pre-delineated content learning outcomes (e.g., improved spatial reasoning) (e.g., Dancu, Gutwill, & Hido, 2011;Guberman, Flexer, Flexer, & Topping, 1999;Gyllenhaal, 2006;Pattison, Ewing, & Frey, 2012). Other research has attended to teacher and learner interactional strategies for connecting the exhibition to school mathematics curriculum in the context of school fieldtrips (Kelton, 2021).…”
Section: Background: Research and Public Discourse On Us Mathematics ...mentioning
confidence: 99%
“…Dancstep, Gutwill, and Sindorf 2015;Nemirovsky, Kelton, and Civil 2017). Yet, although young children are key visitors for many science centers, little research has explored their experiences in mathematics exhibitions (but see Guberman et al 1999). Moreover, research on mathematics exhibitions has focused on design conditions that promote targeted cognitive gains (e.g.…”
Section: Expanding Children's Geographies Through Museum Mathematicsmentioning
confidence: 99%
“…The result is a relatively adultist, schooled account of these spaces. However, young children can engage with exhibits in surprising ways, forging new meanings within and across exhibits (Guberman et al 1999). More work is needed at the intersection of children's geographies and museum studies that attends to and respects the emergent meanings and unanticipated interactions young children have with these under-examinedyet increasingly prominentenvironments.…”
Section: Expanding Children's Geographies Through Museum Mathematicsmentioning
confidence: 99%