Math // Geometry
Turns & Directions
Describe movement and direction, including whole, half, quarter, and three-quarter turns
Quick check
If the learner is playing a game where they have to turn left or right, do they understand what a quarter turn, half turn, and full turn mean?
Ask this to see whether the topic is secure.
Topic // Mastery
What mastery looks like
- Follow instructions to move forward, backward, turn left/right
- Demonstrate a whole turn, half turn, and quarter turn with their body
- Describe a route using directional language
Topic // Map
Where this fits
- RequiredMust come first
- HelpfulHelps, but not essential
Before this
2 topics- Positional LanguageRequired
Geometry // Ages 4 to 6
Describing movement and turns builds on positional language
- What Is a Half?Helpful
Fractions // Ages 5 to 6
Understanding half and quarter turns benefits from the concept of halves and quarters
You are here
Turns & Directions
Ages 5 to 6 // Method
Leads to
1 topicGeometry // Ages 6 to 7
Right-angle turns (clockwise/anti-clockwise) build directly on whole/half/quarter turns from Year 1
Topic // Research-informed
Teaching notes
From the Marble Skill Taxonomy. These notes have not been validated in classrooms, so treat them as a starting point for your own judgement.
The approach
Young children (around ages 5–6) learn direction and turning as a doing skill: physically moving forward/backward and turning their whole body through whole, half, quarter and three-quarter turns, then both following and giving route directions. The core insight is that a turn is an amount of rotation about a fixed spot — felt in the body — distinct from travelling a distance. Main hurdles are confusing turning with moving, under-/over-rotating when there is no target to turn toward, and left/right (which is frame-dependent and matures later). Embodied whole-body movement is the primary teaching medium; a programmable floor-robot or route game is proposed as a companion that can show the result of a turn immediately (a wrong turn visibly misses the goal), though its relative teaching value over embodied movement is not established.
Common misconceptions
- Confusing a turn (rotation on the spot) with moving forward — 'turning' by walking in a curve or stepping sideways
- Under- or over-rotating: a 'quarter turn' that is a random amount because it is not referenced to a target facing
- Left/right reversed, especially relative to the direction of travel or a facing partner (frame-dependence)
- Treating half or quarter of a turn as unrelated to half or quarter of anything else — no sense of a fractional turn amount
Useful representations
- The child's own body turning on a spot, with start and finish facings marked by footprints
- A programmable floor robot or a marked floor grid for building and walking routes
- Quarter / half / three-quarter turn language tied to fixed landmarks to face
- A simple route to follow and then to describe
Teaching practices
- Turn the WHOLE body on the spot first, marking the start and finish facing, so a turn is felt as rotation rather than travel.
- Use fixed reference facings — face the door, now the window — so a 'quarter turn' lands on a checkable target rather than a random amount.
- Sequence whole → half → quarter turns, linking a half turn to 'facing the opposite way' and a whole turn to 'facing the same way again'.
- Play route and floor-robot games ('give me directions to the door') so children both FOLLOW and GIVE directional instructions.
- Anchor left and right on the body (right-hand sticker) before using them in directions, and expect residual errors.
Activities to try
- 1
Turn your whole body on the spot
Why it works: A turn is an amount of rotation about a fixed point, felt in the body — not travelling. A quarter turn lands you on a new facing (about 90° from the start), a half turn faces you the opposite way, a three-quarter turn is three quarter-turns on, and a whole turn returns you to the same facing.
- Stand on a marked spot (hoop or footprints) with both feet staying put throughout the turn.
- Mark your start facing (e.g. 'I'm facing the door'), then make a quarter turn to your right and name your new facing ('now the window').
- Go back to your start facing (the door). Make a half turn and check you are facing the opposite way from the start; go back to the start facing, make a whole turn and check you are facing the same way as the start.
- Go back to your start facing, then make a three-quarter turn to your right and check where you now face (three quarter-turns to the right from the start, the same facing as one quarter turn to the left).
- Make two quarter turns in a row in the same direction (both to the right) and compare: is that the same as one half turn?
- 2
Give and follow a route
Why it works: A followable route is a coordinated sequence of moves AND turns with correct directional words — leaving out the turns breaks the path. Giving a route (not just following one) shows the directional words have become a productive tool.
- Follow a spoken route given by an adult or partner: 'go forward two, turn left a quarter, go forward one.'
- Then GIVE directions yourself: describe how to walk from here to the bookshelf as a sequence of moves and turns.
- Have your listener walk your exact words — if they miss the bookshelf or hit a wall, find the missing or wrong move or turn and re-give the route.
- Try describing the route for walking backward from the bookshelf to the start.
- 3
Program a robot along a floor grid (companion)
Why it works: A 'quarter turn' only makes sense as landing on a new facing toward the next target, and the order of turning and walking matters: turn-then-walk is different from walk-then-turn.
- On a floor grid or maze, string commands for a character/robot: 'forward 2', 'turn left a quarter', 'forward 1'.
- Aim the robot at a goal; if a turn is the wrong direction or amount, the robot faces the wrong way and misses or runs into a wall.
- Watch the start and finish facings shown as an arrow, and adjust so a quarter turn visibly lands the arrow 90° on.
- Compare turning-then-walking with walking-then-turning and notice the different results.
Topic // Standards
Curriculum standards
- The national curriculum in England: Key stages 1 and 2 framework document
- Maths/Y1/GPD/1
Math // Geometry
More in Geometry
- 3-D shapes (age 5+)Ages 5 to 6ConceptAnalyse and compare 2-D and 3-D shapes using informal language to describe sides, vertices, and other attributes
- Building & Drawing ShapesAges 5 to 6MethodModel shapes by building from components (e.g. sticks and clay balls) and by drawing
- Combining Simple ShapesAges 5 to 6MethodCompose simple shapes to form larger shapes (e.g. two triangles make a rectangle)
- Flat vs Solid ShapesAges 5 to 6ConceptDistinguish two-dimensional (flat) shapes from three-dimensional (solid) shapes
- 3-D shapesAges 4 to 6ConceptRecognise and name common 3-D shapes (cubes, cuboids, pyramids, spheres, cylinders, cones)
- 2-D shapesAges 4 to 6ConceptRecognise and name common 2-D shapes (circles, triangles, rectangles including squares)
- 2-D shapes (age 6+)Ages 6 to 7ConceptIdentify and describe properties of 2-D shapes including the number of sides and line symmetry in a vertical line
- Defining attributes of shapesAges 6 to 7ConceptDistinguish defining attributes of shapes (e.g. triangles are closed and three-sided) from non-defining attributes (e.g. colour, orientation, overall size)