1. Practice is essential for learning and improving skills at any level.
2. Working memory plays a critical role in math instruction and having domain-specific knowledge is important for successful problem-solving.
3. There is a need to balance between using concrete materials and abstract representations in math education.
4. Transitioning from concrete to abstract representations is important for children's learning and understanding of math concepts.
5. Using simple, grain white circles and objects can be more effective in teaching fraction concepts compared to colorful objects.
6. Abstract numerical representations should be introduced earlier in math education to develop critical thinking skills.
7. Learning odd and even numbers on the number line can help develop a strong foundation in math and improve problem-solving skills.
8. Educational programs should align with the science of learning and introduce problem-solving gradually.
9. Starting with mini games and gradually progressing to complex problems can help avoid cognitive overload and foster engagement in math education.
10. The science of learning should be given more exposure and textbooks should focus on effective teaching methods.