Lesson Overview | Tirohanga Whānui
Ākonga compare repeated blocks with a loop, trace a square movement, and then change the repeat count and turn angle to build an original geometric movement pattern.
When code repeats, can one clear loop do the work of many blocks?
Ākonga find repetition in patterns and routines and express it as a loop in words, so the idea is owned before it is typed.
Ākonga compare repeated blocks with a loop, trace a square movement, and then change the repeat count and turn angle to build an original geometric movement pattern.
A robot must clap, step, turn; clap, step, turn; clap, step, turn; clap, step, turn. Rewrite this in one line without losing the order. What tells the robot when to stop?
move 50 stepsturn 90 degreesmove 50 stepsturn 90 degrees…repeat four timesrepeat 4↳ move 50 steps↳ turn 90 degreesendChoose a repeat count of 3, 4, 5, 6 or 8. Start with turn angle 360 ÷ repeat count. Predict, run and refine an original movement pattern. Label it as your own design rather than borrowing a cultural motif.
Make a claim using both criteria: fewer places to edit and same intended output. Name one situation where a fixed repeat loop would be the wrong choice.
Designing and developing an outcome through spatial and product design, materials, foods, biotechnology, systems, or digital tools
The loop becomes a required construct in the final outcome. See the evidence map.
Resources already provided: both code versions above, grid paper and pencils for tracing. Devices and Scratch (with the optional Pen extension) are for classes that want to compare the paper trace to a screen version — not required for this route.
Paearu Angitu | Success Criteria: I can identify repeated blocks, replace them with a loop, predict the output and explain why the loop is easier to modify.
Entry: Physically repeat a three-action sequence, then place it inside a paper loop frame. On-level: Build, predict and test the square plus one variation. Extension: Nest loops or make a user control repeat count with a variable. Provide visual traces, reduced-motion settings and an unplugged route for neurodiverse or device-limited learners.
Insist on prediction before run. The maths is a tool, not a detour. Avoid presenting tukutuku, tāniko or kōwhaiwhai as generic coding decoration; local cultural designs carry knowledge and authority. Lesson 5 adds decisions to repeated and sequenced code.
Scratch Ideas. The manaakitanga lens is authorship and permission: learners make and name their own patterns rather than lifting taonga for visual effect.