Source: Christopher Danielson in "Table Talk Math"
Not all counting books are built the same - some are certainly better than others. Look for books that allow for ambiguity and open thinking. Look for counting books that count both up AND back. Look for counting books that include 0.
Try having your child model quantities in a different way as you read, such as with their fingers.
In How Many?, there are multiple things to count on each page. Students might count one pair of shoes, or two shoes, or four corners of a shoebox. They might discuss whether two shoes have two shoelaces, or four. They might notice surprising patterns and relationships, and they will want to talk about them.
Click here for a great video produced by Kent Haines that offers guiding principles for "reading" this math book with your student mathematician.
Beautifully designed, colorful pages in which the question is always the same, but the answer is always driven by children's justifications and arguments. Children develop geometric language over time by supporting their reasoning. As they will quickly discover, any one of the shapes could be the correct answer to the question depending on how they support their thinking.
Hoban's beautiful photographs show us that shapes truly are everywhere in the world around us.
Coloring that highlights the beauty and art of mathematics
Check out these video tutorials for 15 different games using the Tiny Polka Dot cards!
Check out this website, complete with a video tutorial, and fun ideas to modify and extend the Prime Climb game!
Source: John Stevens, author of "Table Talk Math"
Click on each heading to access different visuals that support these routines. Use the suggested questions to launch the conversation.
What's your estimate? What's your reasoning?
What's the same? What's different?
How many are there? How do you see it?
What do you notice? What do you wonder?
Access them online but work them out with old-fashioned paper and pencil
Grid-based puzzles and so much more! "Through regularly practicing these puzzles, the schoolchildren come to acquire proficiency in basic mathematical operations and logical thinking. "
"The problems that we’ve picked require trying, struggling, failing, adjusting, and trying again until, finally, a discovery is made."
Quite simply: Lots of good problems from lots of good resources. Curated by Peter Liljedahl.
NRICH, a project out of the University of Cambridge, seeks to enrich the experience of the mathematics curriculum for all learners, offer challenging and engaging activities, develop mathematical thinking and problem-solving skills, and show rich mathematics in meaningful contexts.