tessellations

Math

• The student learned about geometric shapes and their properties, such as sides, vertices, and angles.
• They understood the concept of tessellations and how shapes can be arranged without any gaps or overlaps.
• They explored the relationship between regular polygons and how they can be used to create tessellations.
• The student practiced spatial reasoning and problem-solving skills while creating their own tessellations.

For continued development, encourage the student to explore tessellations in art and nature. They can take inspiration from patterns they see in everyday objects and try to create their own tessellation designs. Additionally, they can delve into more advanced concepts like non-periodic tessellations and study the work of famous artists who used tessellations in their creations.

Book Recommendations

• Tessellations: Mathematics and Art by Robert Fathauer: This book explores the intersection of mathematics and art through the fascinating world of tessellations, providing a comprehensive understanding of the topic.
• Designing Tessellations: The Secrets of Interlocking Patterns by Jinny Beyer: This book offers a practical guide to creating intricate tessellations, with insights into the artistic and mathematical aspects of the process.
• Polyominoes: Puzzles, Patterns, Problems, and Packings by Solomon W. Golomb: While not exclusively focused on tessellations, this book provides a deep dive into the world of polyominoes, which are closely related to tessellations and offer a wealth of puzzles and patterns to explore.