Early Stage 1 Mathematics in NSW is 16 outcomes, MAE-2DS-01 through MAE-RWN-02. That is more than the 12 content descriptions the national and Victorian curricula use for the same year, and the extra four are not padding. NSW splits things the other frameworks bundle, and it asks for two things at Kindergarten that neither of them mentions at all: halving a length, and reading hour time on a clock.
This guide covers all 16 outcomes by focus area, what NSW does that the other frameworks do not, the three outcomes that decide whether Stage 1 goes well, a term-by-term order, and five checks before Stage 1.
What Early Stage 1 actually is
Early Stage 1 is the Kindergarten year in NSW, which is the year called Foundation, Prep or Reception elsewhere in Australia. It is the only single-year stage: Stage 1 covers Years 1 and 2, Stage 2 covers Years 3 and 4, and so on. That is why Early Stage 1 outcomes have no A and B focus area split, while every later stage does.
The job of the year is to install two ideas everything else runs on: that a number names a quantity rather than a position in a chant, and that quantities come apart and go back together. Rote counting looks like mastery and is not. A child who counts to 20 fluently but cannot say that five is three and two will struggle in Year 2 and nobody will be able to explain why.
Reading the codes
NSW outcome codes run learning area, stage, focus area, number. Early Stage 1 uses E where later stages use a digit, so it is MAE-RWN-01, not MA0-RWN-01 or MAES1-RWN-01. Stage 1 becomes MA1-RWN-01, Stage 2 becomes MA2-RWN-01.
The letters in the middle are the focus area, and NSW groups content differently from the strands used nationally:
- RWN Representing whole numbers · CSQ Combining and separating quantities · FG Forming groups
- GM Geometric measure · NSM Non-spatial measure · 2DS and 3DS Two- and three-dimensional spatial structure · DATA Data
Note where patterns live. Nationally, repeating patterns sit in Algebra. In NSW they sit in Forming groups (MAE-FG-01), alongside equal sharing, because NSW treats pattern as the entry point to multiplicative thinking rather than to algebra. If you are translating a national program, that is the reorganisation most likely to trip you up. Our guide to the NSW syllabuses covers the wider structure.
The year at a glance
| Focus area | Outcomes | What it covers |
|---|---|---|
| Representing whole numbers | MAE-RWN-01, MAE-RWN-02 | Understanding that whole numbers indicate quantity; reading and representing numerals to at least 20 |
| Combining and separating quantities | MAE-CSQ-01, MAE-CSQ-02 | Modelling addition and subtraction by combining, separating and comparing; part-whole relations within 10 |
| Forming groups | MAE-FG-01, MAE-FG-02 | Recognising, describing and continuing repeating patterns; forming equal groups by sharing and counting |
| Geometric measure | MAE-GM-01, MAE-GM-02, MAE-GM-03 | Position and simple directions; describing and comparing lengths; half the length and the halfway point |
| Non-spatial measure | MAE-NSM-01, MAE-NSM-02 | Describing and comparing mass; sequencing events and reading hour time on clocks |
| 2D spatial structure | MAE-2DS-01, MAE-2DS-02 | Sorting, describing, naming and making 2D shapes; describing and comparing areas of similar shapes |
| 3D spatial structure | MAE-3DS-01, MAE-3DS-02 | Manipulating, describing and sorting 3D objects; describing and comparing volumes |
| Data | MAE-DATA-01 | Contributing to collecting data and interpreting displays made from objects |
There is no Chance focus area at Early Stage 1. It starts at Stage 1 with MA1-CHAN-01.
Three things NSW asks for that the other frameworks do not
- Halving a length, at Kindergarten (MAE-GM-03). Identifying half the length of something and finding the halfway point is fraction work, and neither the national nor Victorian Foundation curriculum contains any. NSW puts it here deliberately, as a measure idea rather than a number idea, and it leads directly into MA1-GM-03 at Stage 1, where halves, quarters and eighths appear as part measures of a length.
- Hour time on a clock (MAE-NSM-02). The national and Victorian Foundation descriptors ask for sequencing days of the week and times of day, which is routine language. NSW adds reading hour time on clocks, both analog and digital, at Kindergarten.
- Area and volume as their own outcomes (MAE-2DS-02, MAE-3DS-02). Nationally, one Foundation descriptor bundles length, capacity, mass and duration, and area is not mentioned. NSW gives area and volume separate outcomes at Early Stage 1, taught by direct comparison: which shape covers more, which container holds more.
Read together, these make Early Stage 1 measurement noticeably heavier than its national equivalent, and they are the outcomes most often missed by teachers or families adapting material written for the Australian Curriculum.
Focus area by focus area
Representing whole numbers (MAE-RWN-01, MAE-RWN-02)
This split is the most valuable thing in the Early Stage 1 syllabus. MAE-RWN-01 is about understanding that whole numbers indicate quantity. MAE-RWN-02 is about reading numerals and representing numbers to at least 20. They are separate outcomes because they are separate skills, and a child can have either one without the other. Nationally both live inside the same pair of descriptors and the distinction is easy to lose.
Combining and separating quantities (MAE-CSQ-01, MAE-CSQ-02)
MAE-CSQ-01 covers modelling addition and subtraction by combining, separating and comparing collections, and reasoning about the relations involved. MAE-CSQ-02 covers representing how parts form a whole, with numbers up to 10. Note what is not here: symbols, number sentences and recorded equations. This is acted out with materials. Introducing the plus sign at Kindergarten is not acceleration, it skips the modelling the outcomes ask for.
Forming groups (MAE-FG-01, MAE-FG-02)
MAE-FG-01 is recognising, describing and continuing repeating patterns. The word worth holding onto is describing: a child who continues red blue red blue has not finished until they can say what the pattern is. MAE-FG-02 is forming equal groups by sharing and counting, which is the seed of both division and multiplication and, in NSW’s structure, the reason patterns sit in this focus area at all.
Geometric measure (MAE-GM-01, MAE-GM-02, MAE-GM-03)
MAE-GM-01 is positional language and following simple directions: under, behind, between, next to. Almost entirely oral and easily covered inside other lessons. MAE-GM-02 is describing and comparing lengths by direct comparison, side by side, with no units. MAE-GM-03 is the halving outcome discussed above.
Non-spatial measure (MAE-NSM-01, MAE-NSM-02)
MAE-NSM-01 is describing and comparing mass, hefting objects and using balance scales to check. MAE-NSM-02 combines sequencing events with reading hour time. Treat those as two jobs, because event sequencing is oral vocabulary and clock reading is a symbol-decoding skill.
Spatial structure and Data (MAE-2DS, MAE-3DS, MAE-DATA-01)
The 2D and 3D outcomes pair a shape or object outcome with a measurement one: naming and making shapes alongside comparing areas, manipulating and sorting objects alongside comparing volumes. MAE-DATA-01 asks students to contribute to collecting data and to interpret displays made from objects, which in practice means lining up real objects to answer a question and talking about which line is longer.
The three outcomes that decide Stage 1
MAE-RWN-01: quantity, not counting
The misconception: that a child who counts accurately understands quantity. Counting is a verbal routine and can be learned entirely separately from meaning, which is exactly why NSW separates this outcome from MAE-RWN-02.
What you will see: the child counts seven counters correctly, you ask “so how many are there?”, and they count again from the start. Recounting is the clearest possible signal that the count did not produce a quantity in their head. A second signal: they count correctly, you spread the counters further apart, and the answer changes.
The fix: ask “how many?” after every count until the answer comes without recounting, and count the same collection in different arrangements and orders so the total visibly does not change.
MAE-CSQ-02: part-whole relations within 10
The highest-value outcome in the year. It is the direct prerequisite for MA1-CSQ-01 at Stage 1, where number bonds and the relationship between addition and subtraction are used to solve problems, and for every mental strategy after that.
The misconception: that it is early addition and therefore needs symbols. It is not. It is the recognition that a quantity is made of parts, built entirely with materials and talk.
What you will see: a child who counts confidently to 20 but, shown five counters split into three and two, counts all five to know there are five. They are not seeing parts inside a whole.
The fix: the same small number, broken every way it goes, daily for a week, then the next number. Five is four and one, three and two, two and three, one and four. Ten-frames, fingers, counters shaken in a cup and spilled. The target is finishing “seven is four and …” without counting.
MAE-GM-03: half the length and the halfway point
The misconception: that half means “one of two pieces”. Children will confidently cut a strip into two very unequal parts and call the larger one half. Equality is the whole idea and it is the part that gets skipped.
What you will see: a child asked to find the halfway point of a ribbon who marks it near the middle by eye and cannot explain how they would check. Or a child who accepts two unequal pieces as halves because there are two of them.
The fix: fold, do not cut. Folding paper strips forces the two parts to match and makes the check physical: fold, open, compare, and only then mark the halfway point. Once halving a length is secure, halving a collection makes far more sense, which is why this outcome supports MAE-FG-02 as well.
What students need to arrive with
Early Stage 1 has no prior stage, so the prerequisites are developmental rather than curricular: oral counting to about 10 in a stable order, one-to-one correspondence when touching objects, the language of more and less, and enough fine motor control to move materials and fold paper. Children arrive with wildly different amounts of this and the gap on day one predicts very little. Whether part-whole relations land by the end of the year predicts a great deal.
What this stage sets up
- MAE-RWN-01 and MAE-RWN-02 become MA1-RWN-01 (place value and the role of zero, two- and three-digit numbers) and MA1-RWN-02 (reasoning about representations of whole numbers to 1000).
- MAE-CSQ-01 and MAE-CSQ-02 become MA1-CSQ-01, where number bonds and the addition and subtraction relationship are used to solve partitioning problems.
- MAE-FG-01 and MAE-FG-02 become MA1-FG-01, where equal groups become multiplication and sharing becomes division.
- MAE-GM-03 becomes MA1-GM-03, where halves, quarters and eighths appear as part measures of a whole length. This is the clearest single-outcome progression in the stage.
- MAE-2DS-02 becomes MA1-2DS-02, where areas are measured with uniform informal units arranged in rows and columns, which is the start of array thinking.
A term-by-term order
- Term 1: language and sorting. MAE-GM-01 position, MAE-GM-02 length by direct comparison, MAE-2DS-01 and MAE-3DS-01 shapes and objects, and MAE-FG-01 patterns. Almost all oral, and it builds the vocabulary every later lesson depends on.
- Term 2: numbers mean quantities. MAE-RWN-01 and MAE-RWN-02 together to 10, pushing hard on the “how many?” question, plus MAE-NSM-01 mass and the event sequencing half of MAE-NSM-02.
- Term 3: parts and wholes. MAE-CSQ-02 as the centrepiece, one number at a time, with MAE-CSQ-01 modelling addition and subtraction using materials. Add MAE-GM-03 halving through paper folding, which pairs naturally with partitioning.
- Term 4: extend and apply. Numbers extended to 20, MAE-FG-02 equal groups by sharing, MAE-2DS-02 and MAE-3DS-02 area and volume by direct comparison, the clock half of MAE-NSM-02, and MAE-DATA-01, which pulls sorting, counting and comparing into one activity.
Part-whole sits in Term 3 rather than Term 4 because it needs a full term of daily repetition, and Term 4 should consolidate it rather than introduce it.
Five checks before Stage 1
- Count 7 counters, then ask how many. Recounting means MAE-RWN-01 quantity understanding is missing.
- Show 5 counters split 3 and 2. How many altogether? Counting all five means MAE-CSQ-02 has not landed. The most important of the five.
- Fold this strip in half. How do you know it is half? No check, or accepting unequal parts, means MAE-GM-03 is a word rather than an idea.
- Share 8 counters between 2 people fairly. Uneven shares or dealing that stops early means MAE-FG-02 needs more work.
- Which of these two containers holds more, and how could we find out? No method offered means MAE-3DS-02 is naming rather than comparing.
Five minutes, one child at a time, and each failure names a specific piece of Term 3 or Term 4 to repeat rather than a vague sense that a child is behind.
Recording the alignment
Whether you are programming for a Kindergarten class or building evidence for a NESA home education review, record the outcome code on the activity as you go. “Counting games” tells a reviewer nothing; “MAE-CSQ-02, part-whole to 10 with ten-frames, 12 May” answers the question before it is asked. Our guides to state-by-state registration requirements and which curriculum your state uses cover what NSW reviewers ask for and which code set applies if you have moved states.
Kindergarten is the year where the wrapper matters most, because a five-year-old will do twenty minutes of counting dinosaurs and about four of counting counters. Sprout Lessons builds an interactive lesson from any of these outcomes, pitched at Early Stage 1 and wrapped in whatever the child is currently obsessed with, with the NSW outcome code recorded in the footer. Try it free.
Outcome codes reference NSW syllabuses © NSW Education Standards Authority (NESA) for and on behalf of the Crown in right of the State of New South Wales, accessed via curriculum.nsw.edu.au. NESA does not endorse this product. Always verify against the current syllabus outcomes and content.
FAQ
How many maths outcomes are there in Early Stage 1 in NSW?
Sixteen, across eight focus areas: Representing whole numbers (MAE-RWN-01 and 02), Combining and separating quantities (MAE-CSQ-01 and 02), Forming groups (MAE-FG-01 and 02), Geometric measure (MAE-GM-01 to 03), Non-spatial measure (MAE-NSM-01 and 02), Two-dimensional spatial structure (MAE-2DS-01 and 02), Three-dimensional spatial structure (MAE-3DS-01 and 02) and Data (MAE-DATA-01). There is no Chance focus area until Stage 1.
What year is Early Stage 1 in NSW?
Early Stage 1 is the Kindergarten year, which is the year called Foundation, Prep or Reception in other states. It is the only single-year stage: Stage 1 covers Years 1 and 2, Stage 2 covers Years 3 and 4, and so on. That is why Early Stage 1 outcomes have no A and B focus area split while later stages do.
How does NSW Early Stage 1 maths differ from the Australian Curriculum Foundation?
NSW has 16 outcomes against 12 national content descriptions, and asks for three things the national and Victorian Foundation curricula do not: identifying half the length and the halfway point (MAE-GM-03), reading hour time on clocks (MAE-NSM-02), and comparing areas and volumes as their own outcomes (MAE-2DS-02, MAE-3DS-02). NSW also places repeating patterns in Forming groups rather than Algebra, treating pattern as the entry to multiplicative thinking.
Why are NSW Early Stage 1 codes written MAE- rather than MA0-?
NSW outcome codes run learning area, stage, focus area, number. Early Stage 1 uses E where later stages use a digit, so it is MAE-RWN-01, and the Stage 1 equivalent is MA1-RWN-01. Searching for MA0-RWN-01 or MAES1-RWN-01 will return nothing.
What is the most important Early Stage 1 maths outcome?
MAE-CSQ-02, representing the relations between the parts that form the whole with numbers up to 10. It is the direct prerequisite for MA1-CSQ-01 at Stage 1 and for every mental strategy after that. A child who counts confidently to 20 but has to count all five counters when shown three and two has not got it, and will fall back on finger counting as a permanent strategy.