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Featured Early Years Foundation Stage; US Kindergarten
Featured UK Key Stage 1&2; US Grades 1-5
Featured UK Key Stage 3-5; US Grades 6-12
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Dot Card Games
Stage: Early years and 1
Article by Liz Woodham
These games help to support the development of early number sense - see
How Can I Support the Development of Early Number Sense and Place Value?
. They are taken from Jenni Way's original article
Number Sense Series: Developing Early Number Sense
. Although a suggested age group is given for each, it is the children's level of experience that should determine the suitability of the game. Several demonstration games should be played, until the children become comfortable with the rules and procedures.
GAME 1: Deal and Copy
(4-5 years) 3-4 players
Materials: Fifteen dot cards with a variety of dot patterns representing the numbers from one to five and a plentiful supply of counters, rawlplugs, washers or buttons. You could download and print off these cards:
Rules: One child deals out one card face up to each other player. Each child then uses the counters to replicate the arrangement of dots on his/her card and says the number aloud. The dealer checks each result, then deals out a new card to each player, placing it on top of the previous card. The children then rearrange their counters to match the new card. This continues until all the cards have been used.
1. Each child can predict aloud whether the new card has more, fewer or the same number of dots as the previous card. The prediction is checked by the dealer, by observing whether counters need to be taken away or added.
2. Increase the number of dots on the cards.
GAME 2: Memory Match
(5-7 years) 2 players
Materials: Twelve dot cards, consisting of six pairs of cards showing two different arrangements of a particular number of dots, from 1 to 6 dots. You may wish to download these cards:
Rules: Spread all the cards out face down. The first player turns over any two cards. If they are a pair (i.e. have the same number of dots), the player removes the cards and scores a point. If they are not a pair, both cards are turned back down in their places. The second player then turns over two cards and so on. When all the cards have been matched, the player with more pairs wins.
1. Increase the number of pairs of cards used.
2. Use a greater number of dots on the cards.
3. Pair a dot card with a numeral card.
GAME 3: What's the Difference?
(7-8 years) 2-4 players
Materials: A pack of twenty to thirty dot cards (1 to 10 dots in dice and regular patterns), counters. You could use these cards:
(there are two pages to this file so check that your printer is not set to print double-sided!).
Rules: Spread out ten cards face down and place the rest of the cards in a pile face down. The first player turns over the top pile card and places it beside the pile. He/she then turns over one of the spread cards. The player works out the difference between the number of dots on each card, and takes that number of counters. (For example, if one card showed 3 dots and the other 8, the player would take 5 counters.) The spread card is turned face down again in its place and the next player turns the top pile card and so on. Play continues until all the pile cards have been used. The winner is the player with the most counters; therefore the strategy is to remember the value of the spread cards so the one that gives the maximum difference can be chosen.
1. Try to turn the spread cards that give the minimum difference, so the winner is the player with the fewest counters.
2. Roll a die instead of using pile cards. Start with a set number of counters (say twenty), so that when all the counters have been claimed the game ends.
3. Use dot cards with random arrangements of dots.
Addition & subtraction
Multiplication & division
Trial and improvement
Comparing and Ordering numbers
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The NRICH Project aims to enrich the mathematical experiences of all learners. To support this aim, members of the NRICH team work in a wide range of capacities, including providing professional development for teachers wishing to embed rich mathematical tasks into everyday classroom practice. More information on many of our other activities can be found here.
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