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Bower, Corinne; Zimmermann, Laura; Verdine, Brian; Toub, Tamara Spiewak; Islam, Siffat; Foster, Lindsey; Evans, Natalie; Odean, Rosalie; Cibischino, Amanda; Pritulsky, Calla; Hirsh-Pasek, Kathy; Golinkoff, Roberta Michnick – Developmental Psychology, 2020
Spatial skills are associated with mathematics skills, but it is unclear if spatial training transfers to mathematics skills for preschoolers, especially from underserved communities. The current study tested (a) whether spatial training benefited preschoolers' spatial and mathematics skills, (b) if the type of feedback provided during spatial…
Descriptors: Preschool Children, Spatial Ability, Feedback (Response), Transfer of Training
Polinsky, Naomi; Perez, Jasmin; Grehl, Mora; McCrink, Koleen – Mind, Brain, and Education, 2017
Longitudinal spatial language intervention studies have shown that greater exposure to spatial language improves children's performance on spatial tasks. Can short naturalistic, spatial language interactions also evoke improved spatial performance? In this study, parents were asked to interact with their child at a block wall exhibit in a…
Descriptors: Museums, Teaching Methods, Spatial Ability, Parent Child Relationship
Lovitt, Charles – Australian Primary Mathematics Classroom, 2017
Some years back, the author found the following problem in a spatial puzzle book: how many ways can you put four blocks together, face to face (with no vertical rotation symmetry)? He gave each student just four blocks and they collectively tried combinations to eventually agree on the answer of 15. He used to think it was a halfway decent task,…
Descriptors: Mathematics Instruction, Puzzles, Spatial Ability, Problem Solving
Mellinger, Keith E.; Viglione, Raymond – College Mathematics Journal, 2012
The Spider and the Fly puzzle, originally attributed to the great puzzler Henry Ernest Dudeney, and now over 100 years old, asks for the shortest path between two points on a particular square prism. We explore a generalization, find that the original solution only holds in certain cases, and suggest how this discovery might be used in the…
Descriptors: Geometric Concepts, Mathematics Instruction, Teaching Methods, College Mathematics
Wanko, Jeffrey J.; Nickell, Jennifer V. – Mathematics Teacher, 2013
Shapedoku is a new type of puzzle that combines logic and spatial reasoning with understanding of basic geometric concepts such as slope, parallelism, perpendicularity, and properties of shapes. Shapedoku can be solved by individuals and, as demonstrated here, can form the basis of a review for geometry students as they create their own. In this…
Descriptors: Mathematics Instruction, Secondary School Mathematics, Geometric Concepts, Teaching Methods
Frederickson, Greg N. – College Mathematics Journal, 2011
For any given polyomino, is it possible to cut it into pieces and then hinge the pieces, so that the polyomino folds up into a similar version of itself but two levels thick? While we don't know how to do this for every polyomino, the article does show how to cut, hinge, and fold polyominoes from several infinite classes, providing an…
Descriptors: Puzzles, Mathematics Instruction, Teaching Methods, Mathematical Concepts
Torrence, Bruce – College Mathematics Journal, 2011
The game "Lights Out" and its mathematical predecessor, the sigma-plus game, has inspired an extensive mathematical literature. In this paper, the original game and a borderless version played on a torus are considered. We define an easy game to be one in which pushing the buttons that are originally lit solves the game. Easy games are classified…
Descriptors: Geometric Concepts, Mathematics Instruction, Teaching Methods, Educational Games
Leadbetter, Mark – Mathematics Teaching Incorporating Micromath, 2007
In this article, the author describes a 200-year-old ladder problem that can carry learners to high levels of mathematical thinking and activity. This problem requires learners to go from a word problem to an equation to a graph and from there to a solution. As this problem of specifics is turned into a problem using variables, technology,…
Descriptors: Mathematics Instruction, Problem Solving, Mathematical Logic, Thinking Skills
Peer reviewedDagnall, W. – Mathematics in School, 1974
On a triangular grid of equilateral triangles an analytical procedure is presented for solving puzzles that require one to measure out a specified amount of liquid from containers of various volumes. (JP)
Descriptors: Analytic Geometry, Enrichment, Geometric Concepts, Mathematical Enrichment
Peer reviewedMoschkovich, Judit – For the Learning of Mathematics, 1999
Explores how teachers can support English-language learners in learning mathematics. Uses discourse perspective to analyze participation in mathematical discussions. Examines a lesson from a third-grade mathematics discussion of the geometric shapes of a tangram puzzle. Contains 20 references. (ASK)
Descriptors: Classroom Communication, Discussion (Teaching Technique), Elementary Secondary Education, English (Second Language)
Horak, Willis; Horak, Virginia – Instructor, 1983
Geometry should be a frequent and familiar part of the elementary school mathematics curriculum. Exercises to help children master basic terminology and visualize shapes and geometric relationships are described. They range from a "shape bag," which teaches simple identification of figures, to more complex activities involving polyominoes and…
Descriptors: Elementary Education, Elementary School Curriculum, Geometric Concepts, Geometric Constructions
Smith, Glenn Gordon; Middleton, James A. – Australian Educational Computing, 2003
This study compared interaction with a computer vs. observation as learning situations for low and high ability student's learning of spatial visualization and geometric transformations. Thirty-two fifth grade boys took the Differential Aptitude Test, Space Relations Subset (DAT), and then participated in the experiment. Pre-test and post-test…
Descriptors: Protocol Analysis, Low Achievement, Observational Learning, Aptitude Tests

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