12.4 Learning for All: Instructional Approaches, the Tiered Approach & Planning Assessment and Instruction

Key Takeaways

  • Learning for All (2013) names three effective instructional approaches: Universal Design for Learning, differentiated instruction, and the tiered approach.
  • The tiered approach provides interventions of increasing intensity: Tier 1 is universal, high-quality instruction for all students, Tier 2 is targeted small-group support, and Tier 3 is intensive, individualized or clinical support.
  • Movement between tiers is decided by frequent monitoring of student progress and assessment data on learning rate and level, not by a label or a diagnosis.
  • The class profile is Learning for All's core planning tool: it records learning profile, readiness, interests, and areas of need, and is both a reference tool at the start of a term and a tracking tool throughout it.
  • Ontario's 2020 resource names nine high-impact instructional practices in mathematics, from Learning Goals, Success Criteria, and Descriptive Feedback through to Flexible Groupings.
Last updated: August 2026

12.4 Learning for All: Instructional Approaches, the Tiered Approach & Planning Assessment and Instruction

Quick Summary: Learning for All supplies 7 of the 21 pedagogy questions (33%), and the MPT blueprint names three areas within it: Instructional Approaches, Assessment for Learning, and Planning Assessment and Instruction. Section 12.1 covered two of the three instructional approaches — Universal Design for Learning and differentiated instruction. This section completes the picture with the third, the tiered approach, then works through the planning chapter and the class profile, and finishes with the nine high-impact instructional practices named in Ontario's 2020 mathematics resource.


The Three Instructional Approaches

Learning for All describes itself as an integrated process of assessment and instructional design aimed at improving learning and closing achievement gaps for every student. It builds that process on three complementary approaches:

ApproachOrientationApplies To
Universal Design for Learning (UDL)Proactive. Design the environment, materials, and tasks so barriers never arise.The whole class, from the outset
Differentiated Instruction (DI)Responsive. Adjust content, process, product, or environment for readiness, interest, and learning profile.Groups and individuals, based on assessment
The Tiered ApproachEscalating. Increase the intensity, precision, and personalization of support as monitoring shows it is needed.A continuum from all students to a few

UDL and DI were treated in Section 12.1. The third approach is the one the blueprint expects you to be able to distinguish from them.


The Tiered Approach to Prevention and Intervention

The tiered approach is a systematic method for providing high-quality, evidence-based assessment and instruction and appropriate interventions that respond to students' individual needs. It rests on frequent monitoring of student progress and on assessment data about learning rate and level, used to identify students facing challenges — and students needing greater challenge — and to plan interventions of increasing intensity.

graph TD
    T3["TIER 3 — INTENSIVE / CLINICAL<br/>A few students · individualized, often specialist-supported<br/>Continuous progress monitoring; may lead to professional<br/>assessment and, where appropriate, an IEP"]
    T2["TIER 2 — TARGETED<br/>Some students · small-group, higher-intensity instruction<br/>on precisely identified gaps; monitored frequently"]
    T1["TIER 1 — UNIVERSAL<br/>All students · high-quality classroom instruction built on<br/>UDL and differentiated instruction; ongoing assessment for learning"]
    T1 --> T2 --> T3
TierReachWhat It Looks Like in a Mathematics Class
Tier 1 — UniversalAll studentsRich problem-based lessons designed with UDL, multiple representations available, low-floor/high-ceiling tasks, ongoing diagnostic and formative assessment. Most students' needs are met here.
Tier 2 — TargetedSome studentsShort cycles of small-group instruction on a specific, assessment-identified gap — for example, four students who cannot partition a number line into fractional units — with progress checked frequently.
Tier 3 — IntensiveA few studentsSustained, individualized, precise intervention, often with in-school team or specialist involvement, and continuous monitoring. May lead to professional assessment and, where appropriate, an Individual Education Plan.

Four Rules That Distinguish Right Answers From Distractors

  1. Tiers are levels of support, not labels for students. A student is not "a Tier 2 student"; a student receives Tier 2 support for a specific need, for as long as the data say it is needed.
  2. Entry to a tier is decided by evidence. Frequent monitoring of learning rate and level moves a student up or down the continuum. A diagnosis is not a prerequisite, and an IEP is not a prerequisite.
  3. Tier 1 never stops. Higher tiers are provided in addition to high-quality classroom instruction, not instead of it.
  4. Tiered support is not streaming. It is temporary, targeted, and reversible; streaming is a permanent placement decision — which is exactly why Ontario de-streamed Grade 9 mathematics.

Terminology caution. "Tier" is also used loosely in classroom talk for tiered tasks — a differentiation technique in which the same big idea is offered at different levels of complexity. That is differentiated instruction, not the tiered approach to prevention and intervention. MPT distractors trade on the overlap.


Assessment for Learning Inside Learning for All

Learning for All devotes a chapter to assessment for learning because the entire model depends on it: without accurate, ongoing evidence there is no basis for differentiating, and no basis for moving a student between tiers. The chapter distinguishes the types of assessment, sets out the benefits of assessment for learning, and names its components — the diagnostic and formative evidence-gathering that precedes and accompanies instruction.

The practical link to the MPT is the sequence: assessment for learning → precise and personalized instruction. Any option that proposes an intervention before gathering evidence has the model backwards.


Planning Assessment and Instruction: Knowing Your Students

The planning chapter begins with knowing your students and gives teachers a concrete instrument: the class profile.

The Class Profile

The class profile is described as an information-gathering tool, a reference tool, and a tracking tool, all in one. It provides a snapshot of the strengths, needs, interests, and readiness of every student in the class, and it is a living document — a reference for planning at the start of the year, semester, or term, and a tracking tool for monitoring progress and adjusting instruction afterwards.

A class profile enables a teacher to identify patterns in:

  • learning styles and preferences (the "learning profile");
  • readiness to learn — the student's current place in the learning relative to the grade or course expectations, with strengths and areas needing improvement;
  • interests and talents;
  • socio-affective characteristics;
  • the challenges involved in meeting learning needs, and the supports required.

How the Pieces Fit Together

graph LR
    A["ASSESSMENT FOR LEARNING<br/>diagnostic + formative evidence"] --> B["CLASS PROFILE<br/>patterns in readiness, learning profile,<br/>interests, areas of need"]
    B --> C["PLANNING<br/>UDL design + differentiated instruction"]
    C --> D["TIERED SUPPORT<br/>escalate only as monitoring indicates"]
    D --> A

The loop is the point: monitoring feeds planning, planning changes instruction, and instruction generates new evidence.


High-Impact Instructional Practices in Mathematics

The MPT's Mathematics Curriculum Context dimension covers Some Considerations for Program Planning, which points to Ontario's high-impact instructional practices. The Ministry's 2020 resource High-Impact Instructional Practices in Mathematics names nine:

  1. Learning Goals, Success Criteria, and Descriptive Feedback
  2. Direct Instruction
  3. Problem-Solving Tasks and Experiences
  4. Teaching about Problem Solving
  5. Tools and Representations
  6. Math Conversations
  7. Small-Group Instruction
  8. Deliberate Practice
  9. Flexible Groupings

Two points are worth holding onto. First, direct instruction is on the list. Ontario's position is not that explicit teaching is inferior to inquiry; it is that effective teachers select deliberately from a repertoire, combining practices to serve a specific mathematical goal. Second, the resource frames these practices as sitting on top of the foundations described elsewhere in this chapter — knowing the learner and the curriculum, a positive and safe learning environment, and various forms of assessment.


Applied Scenario

Scenario. Three weeks into a Grade 7 unit on proportional reasoning, a teacher's formative data show that 22 of 26 students can solve unit-rate problems, four cannot reliably set up a proportion, and one of those four has made no measurable progress across three checkpoints despite the small-group work.

A Learning for All response.

  1. Tier 1 continues for everyone. The teacher keeps the class on rich, contextual proportional-reasoning tasks designed with UDL, with double number lines and ratio tables available to all.
  2. Tier 2 for the four. A short cycle of small-group instruction targets the identified gap — setting up a proportion from a described relationship — using Tools and Representations and Small-Group Instruction, with a progress check every few days.
  3. Tier 3 for the one. Because monitoring shows no response to targeted support, the teacher brings the case to the in-school team for intensive, individualized intervention and, where appropriate, professional assessment and the development of an IEP.
  4. Update the class profile. New evidence about readiness and areas of need is recorded so the next unit is planned from current information rather than from September's snapshot.

Notice what did not happen: no student was relabelled, no student was removed from grade-level mathematics, and every escalation was triggered by monitoring data rather than by an impression.

Test Your Knowledge

Under the tiered approach described in Learning for All, what does Tier 1 refer to?

A
B
C
D
Test Your Knowledge

A teacher notices that six students in a Grade 8 class are struggling with fraction division. What sequence best reflects the Learning for All model?

A
B
C
D
Test Your Knowledge

Which statement about Ontario's high-impact instructional practices in mathematics is accurate?

A
B
C
D
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