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So Many Circles, So Many Squares
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Tana Hoban changes the way we look at the world. After you read this book, you will find yourself seeing circles and squares everywhere. And they will surprise you -- because they will be where you have often looked before. You will have changed -- and begun to see.

Hardcover: 40 pages

Publisher: Greenwillow Books; 1st edition (March 23, 1998)

Language: English

ISBN-10: 0688151655

ISBN-13: 978-0688151652

Product Dimensions: 10 x 0.2 x 8 inches

Shipping Weight: 14.4 ounces (View shipping rates and policies)

Average Customer Review: 4.8 out of 5 stars  See all reviews (4 customer reviews)

Best Sellers Rank: #899,768 in Books (See Top 100 in Books) #95 in Books > Children's Books > Education & Reference > Math > Geometry #107 in Books > Children's Books > Arts, Music & Photography > Photography #33149 in Books > Children's Books > Literature & Fiction

Age Range: 4 - 8 years

Grade Level: Preschool - 3

I read this book to a class of two and three year olds. They love to find the circles and squares. It lets them "read" the book themselves. The quality photography is a pleasure for all ages. There is no text, which makes the book more interactive because you talk about the pictures with the children instead. This lets them be more active participants.

Toddlers will love turning the pages and discovering circles and squares in an exciting format. My children are learning so much looking at this book again and again. Also get the Dr. Seuss's book about shapes and a book called 'What Is Round?'

A book of beautifully imagined photographs, these are vivid images taken to encourage children to seek circles and squares in everyday things, which is a wonderful idea. The book could provide a series of clever geometry lessons, but there is a drawback: many of the objects photographed—tomatoes, boxes—are visibly three dimensional. The rim of a glass of milk is easily described as a circle, but a radish is a sphere and a box is a rectangular solid. True, each side of the box can be a perfect square, thus yielding a cube; but a cube is not a square. Squares and circles lie in a plane—a flat surface. If you make the distinction as you view the images with a child, you can teach a valuable geometry lesson that will carry over into the real world. But you must clarify the difference.

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