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One More Each Time
CONCEPTUALEach successive counting number represents a quantity that is one larger than the previous number
Mastery Evidence
- Given a set of 5, know that adding one object makes 6
- Explain that 8 is one more than 7
- Given a number, identify one more and one less
Assessment Prompt
“If [child] has 5 stickers and you give them one more, do they know immediately there are now 6 — without needing to count all of them again from one?”
Curriculum Standards2 alignments
K.CC.4.cCommon Core State Standards for MathematicsSuccessive Numbers Increase Quantity
Understand that each successive number name refers to a quantity that is one larger.
Counting and Cardinality
Maths/Y1/NPV/3The national curriculum in EnglandIdentify one more and one less
Given a number, identify one more and one less.
Mathematics · Key Stage 1
Prerequisites1
- How Many in Total?hardAges 4—6
Show full prerequisite tree
- How Many in Total? hard
Understanding 'one more/one less' requires understanding that each number represents a quantity (cardinality)
- One-to-one counting hard
Cardinality principle builds on one-to-one correspondence — you must count correctly to know the last number tells 'how many'
Unlocks3
- 10 More or 10 LesssoftAges 6—7
- Addition and subtraction strategieshardAges 6—7
- Finding efficient methodssoftAges 5—6