This past week in Math, we explored, learned, and applied our knowledge to the concept of patterns. We chatted about how patterns can be created (" by us, and on purpose." - Kaycee) or can also appear naturally in our environment. A couple of read alouds showed us perfect examples of checkerboards, wallpaper, or a peacock's tail, or a snail shell. In our hands on guided discovery times, we learned that a pattern has a few different parts that repeat over and over again and may never have an ending. Patterns can be shapes and colors too. The Black Bats were asked to create two colored patterns with unifex cubes, and also shape patterns by making our headbands. A challenge was to create three or four colored patterns. This concept will continue into next week!
This week we continued to review patterns. Seeing the application of pattern use when the students have free time is wonderful validation that they have retained the concept idea and are interested enough to choose to apply it. A few times this week at carpet, we experimented with making patterns with body actions, for example, clap, clap and pat your knees twice! Pattern Snakes was a fun small group center this week. In addtion, math skills are inserted into many teachable moments during our day. Students are given individual and developmentally appropriate math problems as they are asked to leave carpet to wash hands or line up. These skills include, one- to-one correspondence counting, continuing or originating a pattern, entering missing numerals in order, or grouping.
Another way math is authetically tucked into our day is during morning meeting. The students are repeatedly exposed to coin counting and trading, rote counting, counting by 2s, 5s, 10s, and place value.
This week in math, we continued to with patterns, but this week it was pattern frames. As they make these borders, students think about what happens to the pattern when it turns a corner. They also notice the relationship between the last color and the first color placed in their border to determine whether or not their border makes a continous pattern.