Two written numerals between 1 and 10
Compare two written numerals between 1 and 10 to determine which is greater or less
Share and support
Teaching Table · Reviewed guide
Set out your lesson
“A numeral is a number written down. Greater than means a larger number; less than means a smaller number. We compare the numbers, not how big the writing looks. I will show 3 and 8, then you will try a different pair. You can explain with words or ask for drawings to help.”
Bring to the table
- Two sheets of paper; use blank areas for each new pair
- Washable marker; parent keeps the cap
Full guide and materials
- Two sheets of paper; use blank areas for each new pair
- Washable marker; parent keeps the cap
- Step 1. 1. Write 3 and 8 in equally sized writing on separate sheets. Draw three dots beside 3 and eight beside 8, in rows with matching spacing. Count each row together.
- Step 2. 2. Point to one dot in each row at a time to make three pairs. Five dots remain in the row of eight. Say: 8 is greater than 3; 3 is less than 8. Cover the dots and point to each numeral as you repeat the comparisons.
- Step 3. 3. Turn to blank areas and write 4 and 7 without drawings. Ask: Which number is greater? Which is less? How do you know? Wait rather than model the answer. If the child needs help, use the fallback and record that support.
- Step 4. 4. Ask the child to point to each numeral while saying both comparisons. Record the words, reason and support used. Stop after one new pair, even if more practice is needed.
- Quick check. Show written 4 and 7 without drawings. Listen for: 7 is greater than 4; 4 is less than 7. Ask why. Accept a valid reason, such as 7 comes later when counting up from 1, or a quantity explanation. If drawings or a modeled answer are needed, record supported practice, not an independent comparison. One new pair is session evidence, not a full-range assessment.
Worked example. With written 3 and 8, match three dots in each row. Five dots remain in the row of eight. 8 is greater than 3; 3 is less than 8. The five unmatched dots show why. Larger handwriting would not change either number.
Optional challenge. For Two written numerals between 1 and 10, write 10 and 7 without drawings. Ask for both directions and why: 10 is greater than 7; 7 is less than 10. Later try 1 and 9 in reversed positions. Keep the same numeral size so page position and handwriting size do not give the answer.
What to notice. Keep one parent note: written pair 4 and 7; actual greater than and less than statements; reason given; support used (none, drawings, or modeled answer). A photo alone cannot record the explanation. This session samples one new pair, not the full range of comparisons from 1 to 10.
Compare teaching approaches
Teaching approaches
Gakuva’s recommended starting approach is selected. You can still compare every option.
1 approach
A numeral is a number written down. Greater than means a larger number; less than means a smaller number. We compare the numbers, not how big the writing looks. I will show 3 and 8, then you will try a different pair. You can explain with words or ask for drawings to help.
Spend about 10 minutes comparing written numerals. Model 3 and 8 with matching dots. Then present an unseen pair, 4 and 7, without drawings. Ask for both comparison directions and a reason. Stop after this check; the challenge is optional for another session.
Family records and proof options
Keep a record of your learning
Save photos, notes, and attendance. Export a proof packet for compliance or portfolio reviews.
Learning resources
Reviewed external links that reinforce this concept. They do not replace Gakuva’s teaching approach.
No reviewed resources for this concept yet.
The teaching approach above still stands. Curated practice links will appear here as the shelf fills.
Check understanding
- Given two written numerals (e.g. 4 and 7), identify which is greater
- Correctly use > and < or 'greater than' / 'less than' to compare single-digit numerals
“If you write "3" and "8" on two pieces of paper and ask your child which number is bigger, can they get it right — and could they tell you why?”
Curriculum record
- Type
- Procedural
- Subject
- Mathematics
- Domain
- Counting & Cardinality
- Age range
- Ages 5–6
Standards