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Part II - Deeper Learning Episodes: First Steps towards Transforming Classrooms

Published online by Cambridge University Press:  04 February 2023

Do Coyle
Affiliation:
University of Edinburgh
Oliver Meyer
Affiliation:
Johannes Gutenberg Universität Mainz, Germany

Summary

Information

Figure 0

Figure 5.1 Observations made on the macroscopic substance level explained on the sub-microscopic electron level

Figure 1

Figure 5.2 The combustion of wood explained on three different representational levels

(Connolly,2019)
Figure 2

Figure 5.3 Causal connections varying in degree of precision

Figure 3

Figure 5.4 Visual scaffolding structuring causal explanations

Figure 4

Figure 5.5 Example explanation of a sixth-grade student

(Connolly,2019)
Figure 5

Figure 5.6 Example explanation of an eighth-grade student following the PRO-model

(Connolly,2019)
Figure 6

Figure 5.7 Example explanation of a tenth-grade student

(Connolly, 2019)
Figure 7

Figure 5.8 Concept cartoon to trigger deeper practice during the transfer stage of the deeper learning episode

Figure 8

Figure 6.1 Illustrated discourse functions

Figure 9

Figure 6.2 Initiate scaffolding

Figure 10

Figure 6.3 Experimental setup

Figure 11

Figure 6.4 Clinometer in action

Figure 12

Figure 6.5 Water drop experiment

Figure 13

Table 7.4 Evaluation grid for speaking like a pro

Figure 14

Table 10.1 Activity domains, language functions and student outputs for creative literary writing in French

Figure 15

Table 10.2 Connecting Scarborough’s Reading Rope (2001) and Sedita’s Writing Rope (2019) with Hyland’s (2011) knowledge domains for L1 literacies and Coyle and Meyer (2021) L2 literacies

Figure 16

Figure 10.1 Classroom clips synthesising progression in descriptive writing

Figure 17

Figure 10.2 Final draft of creative writing description by novice learner

Figure 18

Table 12.4 Assessment grid

Figure 19

Figure 13.1 Multiple representations for algebraic equations

Figure 20

Figure 13.2 Bar-model-based approach to meaning-making for the equivalence of equations

(adapted from Malle, 1993, p. 220f)
Figure 21

Figure 13.3 Initial task in first design experiment sessions for connecting the bar model to the equations ‘that belong together’ (together with Frank’s correct handwritten answer)

Figure 22

Figure 13.4 Vivien’s wrong connection of a bar model to the equation – focus solely on the numbers, not on the relations

Figure 23

Figure 13.5 Newly designed Task 0 for connecting different bar models to the context situations (together with Vivien’s handwritten answers)

Figure 24

Figure 13.6 Lexical language demands for deeper learning of algebra: Meaning-related connectives and chunks for expressing additive and multiplicative structures

Figure 25

Figure 13.7 Combining the mathematical content and language learning trajectory towards equivalence of equations

Figure 26

Figure 13.8 Level I task with a stronger focus on the structures

Figure 27

Figure 13.9 Unpacking Task 1b in Figure 13.3 and providing scaffolds

Figure 28

Figure 13.10 Unpacking Task 1b in Figure 13.3 with visual scaffolds and explanation scaffolds

Figure 29

Figure 13.11 Meta-cognitive tasks explaining errors on Level I

Figure 30

Figure 13.12 Macro-scaffolding principle with generalised dual learning trajectory for combining conceptual and language-related trajectory

Figure 31

Table 14.2 PTDL whole-school development continuum

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