Your one move
Three scholars stop at the pattern, not the why
The others are already trying small proofs and testing their own claims.
Today's session
The hour
Instruction
From pattern to proof
Look at the digit-sum pattern in the 9 times table together. Move from 'I notice' to 'here is why it must be true'.
Uses a pattern most of the group already met, so the focus stays on the why.
1:1 Talk-buddy
Convince your partner
Each scholar tries to convince a partner that their pattern always works. The partner plays friendly doubter.
The doubter role is what turns a guess into an argument.
Self-work
Your own small proof
Pick a pattern and write why it works. Sit with Saanvi, Kavya and Aanya to push past 'I just noticed it'.
Open task; the support prompt gives a sentence starter for the why.
Activity
Prove it or break it
Swap claims with another pair. Either show it is always true or find one case where it fails.
Counter-examples are celebrated, not penalised.
Recent work & rising standard
Patterns in the 9× table — a small proof
Noticed the digit-sum pattern unprompted and tried to explain why. The academic spark, emerging.
Why three odd numbers add to an odd number
Clear argument with one small gap. Asked for a harder claim straight after.
Broke a 'rule' with one counter-example
Found the single case that disproved a class claim. Sharp doubter.
Worth a small group
Children who need a nudge on their craft this term.
Saanvi Iyer
Craft: stops at the pattern, not the proof
Kavya Rao
Craft: needs the 'why is it true' step
Aanya Bhat
Craft: explaining an argument clearly
Mixed-age groups
Grouped by level and interest, not by age.
Number patterns
Shape and space
Puzzles and logic
Worksheets matched to each child
From 'I notice' to 'because'
Target skill · Explain why a pattern holds
- 1.Finish the sentence: I notice that… because…
- 2.Try three more numbers. Does your pattern still work?
- 3.Can you find one case where it fails?
A small proof of your own
Target skill · Build a simple argument
- 1.Show why the digits of any 9-times answer add to 9.
- 2.Pick your own pattern and argue why it must be true.
- 3.Where would your argument break if the numbers changed?
The group
The class · 20 children
Saanvi Iyer
Notices patterns but stops there
Kavya Rao
Needs a push to the why
Aanya Bhat
Spots it fast, explains slowly
Aarav Reddy
Moving with the class
Yuvan Raj
Writing real little proofs
Ira Nambiar
Moving with the class
Atharv Kamath
Loves finding counter-examples
Devansh Jain
Moving with the class
Siya Menon
Moving with the class
Arnav Ghosh
Moving with the class
Advait Menon
Moving with the class
Tara Krishnan
Moving with the class
Nitara Reddy
Moving with the class
Shaurya Kapoor
Moving with the class
Pihu Agarwal
Moving with the class
Riaan Verma
Moving with the class
Meher Singh
Moving with the class
Aradhya Nair
Moving with the class
Laksh Iyer
Moving with the class
Vivaan Shetty
Moving with the class