Dates: August 22, 2026 and November 28, 2026
Session 1: Establishing instructional coherence across all disciplines
Session 2: Deepening mathematical thinking through coherent progression and reasoning
Format: Virtual
Erma Anderson
International Expert in Mathematics Instruction and Curriculum Coherence
Erma Anderson brings extensive experience working with international schools to strengthen curriculum, instruction, and assessment in mathematics and science.
She has served for over two decades as an independent consultant supporting PreK–12 schools worldwide, with a focus on standards-based curriculum design, instructional improvement, and professional development. Her work is deeply connected to the implementation of the AERO Common Core Mathematics Standards and NGSS, particularly in international school contexts .
Erma has played a leadership role in the Math Specialists in International Schools (MSIS) project, where she has worked directly with educators to improve mathematical instruction through task design, analysis of student work, and development of coherent learning progressions. Her work consistently emphasizes the connection between content, pedagogy, and assessment, helping schools move beyond coverage toward meaningful student understanding .
Her prior experience includes:
Leading curriculum reform and instructional improvement initiatives in mathematics and science
Supporting schools in aligning curriculum and assessment to international standards
Facilitating professional learning focused on mathematical reasoning, discourse, and conceptual understanding
Working with organizations such as the National Science Teachers Association and Council for Basic Education on large-scale curriculum and standards projects
Across her work, Erma is known for translating complex ideas about teaching and learning into practical, classroom-ready strategies, making her particularly well-suited to support KCIS in building instructional coherence across programs.
By the end of this professional development series, participants will be able to:
Align curriculum, instruction, and assessment to create more coherent learning experiences across programs.
Design high-quality learning tasks that promote reasoning, inquiry, conceptual understanding, and problem solving.
Use formative assessment and classroom discourse to make student thinking visible and guide instructional decisions.
Strengthen the progression of mathematical thinking from pattern recognition and generalization to justification and abstraction.
Analyze student work to inform teaching and support deeper learning.
Apply practical strategies to refine lessons and units while strengthening vertical alignment and instructional consistency.
Session 1: 8:00–9:30 a.m. (Taiwan time)
Break
Session 2: 10:00–11:30 a.m. (Taiwan time)
Part 1: Clarity of Learning (What are we building?)
Defining strong learning goals that integrate content, thinking, and mathematical literacy
Part 2: Designing for Thinking (How do students engage?)
Examining tasks and lesson structures that promote reasoning, not just procedures
Part 3: Making Thinking Visible (How do we respond?)
Using formative assessment and discourse to guide real-time instructional decisions
Part 4: From Ideas to Practice
Teachers apply the framework to refine or design an upcoming lesson/unit
Session 1: 8:00–9:30 a.m. (Taiwan time)
Break
Session 2: 10:00–11:30 a.m. (Taiwan time)
Part 1: Coherence and Progression in Mathematics
Exploring how mathematical understanding develops across grade levels and identifying opportunities to strengthen curricular coherence.
Part 2: Designing for Generalization and Reasoning
Designing high-quality tasks that promote conjecturing, generalization, representation, and appropriate cognitive demand.
Part 3: Using Student Thinking as Evidence
Using student work, formative assessment, and mathematical discourse to deepen reasoning and inform instruction.
Part 4: From Curriculum to Practice
Refining lessons and units to strengthen progression, alignment, and connections across MYP, DP, and AP pathways.