ࡱ> SU @Sbjbj >n؝؝nuzS      2L2L2L8jLM L&PP:PPPS(.S :S+------$RJQ ZR@SZZQ& & PPfcccZp& RP P+cZ+cc{x " PP ` Q]2Ld^ONw |0^_. & & & &  hBS\UcV4XBSBSBSQQ B2L"cd 2L PROMOTING CREATIVITY FOR ALL STUDENTS IN MATHEMATICS EDUCATION: CULTIVATING A HABIT OF PERSISTING AND THINKING INTERDEPENDENTLY GLADYS ONG Abstract. This paper seeks to explore the effects of inculcating Arthur L. Costa and Bena Kallicks (2007) habits of Mind (HOMs) to our students in the aim of promoting creativity in their Mathematics education. As a by-product, this paper also seeks to investigate the effects of creativity on Mathematics performance (test) scores. The limited Mathematics education literature on the subject of creativity was one of the motivations for conducting this study. The etymological root of the word creative comes from the Latin word creatus, which literally means to have grown. Unlike many phenomena in science, there is no single, authoritative perspective or definition of creativity. Unlike many occurrences in psychology, there is no standardized measurement technique. Some say it is a  HYPERLINK "http://en.wikipedia.org/wiki/Trait_%28biological%29" \o "Trait (biological)" genetic strand we are born with, while others claim it can be taught using appropriate methodologies and techniques. Perhaps the most widespread understanding of creativity in the scholarly literature is the production of a work of art or scientific hypothesis that is partially or wholly original (Pfeiffer, 1979), improving on an existing object with new properties or characteristics (Sriraman, 2004), imagining novel possibilities (Spendlove & Hopper, 2004) and in seeing or performing something in a manner different from what was previously perceived possible or normal (Sternberg, 1997). In this paper, creativity is defined as looking at a given problem with different approaches and the author take on the assumption that creativity need not merely be a hereditary characteristic, rather creativity can be promoted with the inculcation of certain habits. The psychometric approach to studying creativity entails quantifying the notion of creativity with the aid of paper and pencil tasks. These tests consist of tasks that call for problem solving skills and divergent thinking, an evidence that is usually linked to creativity. (Sriraman, 2004). In the same manner, the author use the paper and pen continual assessment conducted every school term to investigate the effects of creativity on test scores of regular tests. Possessing a HOM denotes having a disposition toward behaving intelligently when confronted with problems, the answers to which are not immediately known: dichotomies, dilemmas, enigmas and uncertainties. The focus is on performance under challenging conditions that demand strategic reasoning, insightfulness, perseverance, creativity, and craftsmanship. The critical attribute of intelligent human beings is not only having information, but also knowing how to act on it. Costa et al listed sixteen attributes of what they deem intelligent human beings do when they are confronted with problems, whose resolutions are not immediately apparent. The author believes that by infusing these habits, in particular, Persisting and Thinking Interdependently into lessons, creativity in Mathematics education is promoted and this in turn leads to improved test scores. Costa et al defines people who demonstrate the HOM Persisting as having and employing a repertoire of alternative strategies for problem solving. These people are motivated to prove that their strategy works. They recognize when a theory must be rejected or an idea is employed. If one strategy does not work, they try another. Because they are able to sustain a problem solving process over time, they are comfortable with ambiguous situations. The author observes that her students often give up when the solution steps or answer to a problem are not immediately known. They grimace and say, "I can't think of any method to solve or "It's too hard". Occasionally, they write down any answer just to get the task done over with quickly. Some have attention deficits and face difficulty staying focused beyond a certain time period or are easily distracted. Others lack the ability to analyze a problem, develop a system or devise a sound strategy for problem solving. They usually give up because they have a limited inventory of problem solving strategies. If their initial attempted strategy does not seem to work, they give up because they have no alternatives or are short on the habit of pressing on. Hence, Persisting is a suitable HOM for the study of this research. Costa et al acknowledges the gregarious nature of human beings. People contribute time and energy to tasks in groups that they would quickly tire of when working alone. Cooperative humans realize that together they are more powerful, intellectually and/or physically, than any one individual. Probably the foremost disposition in the post industrial society is the heightened ability to think in concert with others; to find oneself increasingly more interdependent and sensitive to the needs of others. Problem solving has become so complex that no one person can do it alone, has access to all the data needed to make critical decisions and consider as many alternatives as several people can. The author notices that some students in her classes may not have learnt to work in groups and these students usually have underdeveloped social skills. They appear to feel isolated, preferring their solitude. The students range from being a "job hog" who desires to take control of every contribution to being a free rider who relies on others to do all the work. Working in groups requires the ability to justify ideas and assess the feasibility of solution strategies on others. It also requires the willingness and openness to accept the constructive criticism from group members. Listening, consensus seeking, giving up an idea to work with someone else's, empathy, compassion, group leadership, knowing how to support group efforts and altruism are behaviors indicative of cooperative human beings. (Costa et al, 2007) Thinking Interdependently is therefore a fitting second HOM for examination. When the Head of Department for Mathematics introduced SAIL (Strategies for Active and Independent Learning) into the Secondary One Mathematics Scheme of Work for all students in Tanjong Katong Girls School in 2007, the author personally included the overt philosophy of these HOMs into the teaching of a given SAIL task to two Secondary One classes (a stronger class 1/1 and a weaker class 1/3). (See Annex A for the detailed lesson plan and Annex B for the SAIL task.) Every Secondary One student in TKGS underwent the SAIL instruction approach. Only the authors classes experienced the explicit teaching of the HOMs Persisting and Thinking Interdependently. Students were allowed to choose their own groupings of 3s or 4s depending on the class size. After a continual assessment CA (a graded pen and paper test) in Term 1 for the entire Secondary One cohort was administered, the first author introduced the concept of these two HOMs into both her classes. The scores of the CA1 for the classes are recorded under the row labeled CA1-2007. A continual assessment CA2 was administered in Term 2 after the teaching of the HOMs and its scores are recorded under the row labeled SA1-2007. Annex C illustrates the analysis of results for the whole Sec 1 cohort in 2007. It is found that the average test scores of the conventional Mathematics pen and paper term test for the authors students have increased significantly from the first CA to the second CA and these classes moved up the class rankings. Although the students results were not a deliberate intention for the teaching of the HOMs, it seems that the teaching has helped the students test scores to improve. For the SA1, the author reported that her students answers reveal a greater variety of approaches as compared to the traditional linear methods usually employed in Mathematics. A variety of approaches and non-linear approaches were of particular interest as they reveal the divergent thinking and thus creativity of the students. Robert Sternberg defined creativity as the balance between three abilities or forms of thinking that can be learned and practiced. The first is synthetic ability, which includes divergent thinking. This involves the ability to think or generate new, novel and interesting ideas, as well as spontaneously make connections between ideas or groups of things. The second is analytical ability, which is not unlike convergent thinking. This requires critical thinking and evaluation of thoughts, ideas and possible solutions. He believes that creative people use this type of thinking to consider implications and project possible responses, problems and outcomes. We commonly call this ability critical thinking. The third ability proposed is practical ability, the ability to use practical thinking. He states that it is the skill to translate abstractions and theories into realistic applications and finding a potential audience for ones creative work. This research seeks to offer that there are two other kinds of thinking of the mind that promote creativity. The first is persisting. This is the strength and tenacity of the mind when a creative person puts his or her time, energy and efforts into transforming dreams or ideologies into realities through sheer determination. These people are distinct by the continued belief in their work and the persevering spirit to reach their goals. Sometimes it may take a lengthy period of time for their work to be understood, visible and/or usable as mentioned by Sternberg; but these people toil unstintingly in hope of such a light at the end of the tunnel. Our students need time to dream, discover, create, explore, experiment, learn from their mistakes, realign their conjectures and work towards attaining their targets. If creativity is to be the continuum in the knowledge society and beyond, we must be willing to allocate time, effort and resources indispensable for the development of the creative spirits in our future generations. The second type of ability is thinking interdependently. Creativity can come about when people of competing interests, different backgrounds and varying perspectives seek to find solutions, actions and/or understandings. Group members must come to an understanding of synergy or that they are unable to meet their interest when working alone in sharing a common problem. What emerges from collaborative dialogues can yield creative ideas, lead to novel innovation or creation and even end up as enduring practices. Thus we need to provide our students with the culture, environment and resources for thinking interdependently. In this era of globalization, the world is connected via intricate networks and multi-faceted relationships. In tapping this well of communication, creativity will be inevitable. The practice of learning together as a community has been a constant part of society all through the ages. Nevertheless, the concept of learning communities is a current one. In the last fifty years, we have moved through the stages of the dependent learner, and the independent learner, to the interdependent learner. (Wells, P., 1999) As teachers in the school, we are moving from the professional development category of knowledge-in practice to knowledge-of-practice (Cochran-Smith & Lytle, 2001). Hence, a team of teachers with varying experiences has been formed with the aim of creating lessons that engage our students in their learning and conducting lesson studies on the first authors classes to learn about their understanding. We believe that these habits will not only ignite our students' passion and enthusiasm for Mathematics but improve their attitudes and tenacity in problem solving as well, thus enhancing their confidence and creativity (looking at problems from different approaches) in meeting life's challenges and be better prepared for the world beyond the classrooms as lifelong learners. REFERENCES Argyris, C., & Schn, D. (1974) Theory in Practice. Increasing professional effectiveness. San Francisco: Jossey-Bass. Cochran-Smith, M. & Lytle, S. L. (2001) Beyond certainty: Taking an inquiry stance in Lieberman, A. & Miller, L. (eds) Teachers Caught in the Action. NY, Teachers College Press. Costa, A. L. & Kallick, B. (2007). Describing 16 Habits of Mind. Retrieved from  HYPERLINK "http://www.habits-of-mind.net/pdf/16HOM2.pdf" http://www.habits-of-mind.net/pdf/16HOM2.pdf Pfeiffer, R. S. (1979) The Scientific Concept of Creativity, Educational Theory 29 (2), 129137. Spendlove, D., and Hopper, M. (2004). Creativity in Design and Technology and ICT: Imagining Possibilities in a Digital Age in Design and Technology DATA International Research Conference July 2004, pp. 173-178 Sriraman, B. (2004). The Characteristics of Mathematical Creativity. The Mathematics Educator2004, Vol. 14, No. 1, 1934 Sternberg R. J. (1997). A Triarchic View of Giftedness: Theory and Practice. In N. Coleangelo & Davis G. A. (Eds.), Handbook of Gifted Education (pp. 4353). Boston, MA: Allyn and Bacon. http://en.wikipedia.org/wiki/ Davis G. A. (Eds.), Handbook of Gifted Education (pp. 43 53). Boston, MA: Allyn and Davis http://en.wikipedia.org/wiki/ Wells, P. (1999). Different and equal.  HYPERLINK "http://members.aol.com/ukpetd/creativity.htm" http://members.aol.com/ukpetd/creativity.htm  HYPERLINK "http://wps.prenhall.com/chet_dubrin_humanrelationscps_7/0,9647,1591746-,00.html" http://wps.prenhall.com/chet_dubrin_humanrelationscps_7/0,9647,1591746-,00.html ABOUT THE AUTHOR Gladys Ong National Institute of Education Tanjong Katong Girls School, Singapore ANNEX A LESSON PLAN FOR SECONDARY ONE MATHEMATICS WITH 2 HABITS OF MINDS (PERSISTING & THINKING INTERDEPENDENLY) Lesson plans Lesson 1: Introducing Strategies for Active and Independent Learning (SAIL) and infusing Habits of Mind (HOM) in Secondary One Mathematics syllabus for Grouped Project Work Title: SAIL and HOM (SAILing HOMe) Objectives: Use SAIL to allow students to learn Mathematics concepts through discovery and experimental approaches Promote creativity in Mathematical education (Looking at a problem with different approaches) Use Project Work to allow students to be assessed by the alternative rubrics method instead of a pen and paper test. Incorporate the 2 Habits of Mind, persisting and interdependent thinking, in the Secondary One Mathematics Project Work. Enduring Understandings: Mathematical concepts can be discovered through observing patterns around us. Mathematical concepts can be formulated through experiments. Persisting and interdependent thinking are essential practical habits needed for real-life experiences where group work is unavoidable. Essential Questions: How can Mathematical concepts be discovered through observing patterns? How can Mathematical concepts be formulated? How can persisting and interdependent thinking help me in my learning and solving of problems? Time consuming 5 minutes Lesson Instructions and OutlineRemarksGet the class to gather in groups of 4s. Allow for groups of 3 where the class size is not divisible by 4. Prepare the class before the commencement of lesson so as to minimize movement and disruption in classroom during enacted lesson. State the 3 objectives of lesson and point out the HOMs on posters pasted in classroom. Ensures that students understand what the lesson entails and know what is expected of them.Select students to share what they have learnt in the HOM workshop.Allow students to recap their learning and have the opportunity to learn from one another as their classmates share their learning points. Give out SAIL worksheet. Go through the rubrics with the students. Introduce the peer evaluation that will be included in the individual marks. After the submission of the project, students will be asked to rate their group members in terms of HOM and contribution to assignment task.Let students be clear about the task and assessment criteria as well as clarify doubts over what is expected of them and how to attain the highest level for maximum marks. Get students to do Appendix. Have students provide the answer and explanations. This is a warm up problem for the students as the teacher introduces what SAIL tasks are like.Allow students to begin on their discovery process (probably without them even realizing it), have them work with perseverance the problem marked out for them and learn Mathematical concepts and present their solutions and their explanations through interdependent thinking in their groups.Take time to rationalize with the students over the solutions and explanations presented. Emphasize the importance of applying HOM in completing the SAIL task Make sure that the students comprehend the expectations and practical factors for completing a SAIL task. Give the students time to figure out where they stand in the allocation of marks for the rubrics. Provide clarifications for the rubrics level according to the solutions and explanations that have been presented.Allow the students to realize the level that they are in and what they ought to do to push themselves up to the next level and aim for the highest level (Level 4). Have the students go on to work on the Pre-Task that leads up to the actual Task. Enable the students to begin on task and have time for clarification if any.Allow the students to progress to the actual Task individually in their respective groups.Encourage the students to persevere through their Task alone instead of relying on their team-mates for immediate answers. This is to stimulate them to think of ways to come up with the solution and observe a pattern.Have the students share in their groups about what they have discovered and the formula they suggest to solve the problem.The activity of making the students do individual work before this sharing enhances the students ability to be a contributor of ideas when group discussion is allowed instead of merely listening to the ideas of more vocal team-mates. This also engages the students in interdependent thinking. Tell the groups to muse over the problem and return for the next lesson with a tabulated group solution. Conclude the lesson by repeating the objectives and have the students to reflect on how to attain Level 4 of the rubrics. Reinforce the HOM and their importance. Introduces idea of tabulating results in Mathematics in order to organize patterns and come up with a formula. This also gives students space to explore and put their interdependent thinking to work with perseverance. Reminding the students of the objectives will help keep the right perspectives in mind and aim for the highest level. The repeated emphasis on HOM is to strengthen the importance of their practical applications. Lesson 2: Introducing Strategies for Active and Independent Learning (SAIL) and infusing Habits of Mind (HOM) in Secondary One Mathematics syllabus for Grouped Project Work (Continued) Lesson Instructions and OutlineRemarksGet the class to gather in their respective groups of 3s or 4s. State the objectives and HOM again.Prepare the class before the commencement of lesson so as to minimize movement and disruption in classroom during enacted lesson. Have selected students present their groups tabulation method for the formula. Allow the students to hone their presentation skills and learn from one another.Comment on presented tabulation methods.Praise students for good work/attempt and evaluate their tabulations. Gently correct mistakes. Proving reasons will aid the students to perceive what they have done well or where they have gone wrong.Demonstrate how tabulation is done and explain each step. Pause to allow students to clarify doubts after explaining each step (15 min).This allows the students to see how a proper table is done up and understand its rationale. Not permitting the students to listen and copy at the same time maximizes the possibility that they are not distracted but catch all the essential points and seek to understand. Allowing students to raise questions ensures they build on a good foundation of knowledge before moving on a higher level. Give the students some time to copy down the method and use it to solve their Task. Move around in class to help students and ensure they are kept on task (15 min).This helps students to tweak a model and apply it to their Task. Moving around also helps the teacher to discern the level of understanding and learning of the students.Get the students attention and remind them of the report that they need to submit. Go through the requirements of the Task and report once more.Make sure that every group is clear about how they are to go about completing the Task and its Task requirements.Conclude the lesson by pointing how they have reached the first two objectives. The evaluation of attaining the third objective and what they have learnt form SAIL will be derived from getting the students to write reflections after the report has been submitted and peer evaluation done. Highlight the HOM in completing the Task successfully in their groups.Being in Secondary One and this being their first alternative assessment, it is more suitable to tell the students how they have achieved the first two objectives. The eventual reflection will be useful in assessing their understanding of and learning from the entire Project Work. Accentuating the HOM helps infuse these habits into their everyday life and aids the students in being more aware of their practical applications.  ANNEX B MINISTRY OF EDUCATION, SINGAPORE CURRICULUM PLANNING AND DEVELOPMENT (MATHEMATICS) SAIL TASK ORIGINAL NUMBER Pre-Task Activity: Play a number game by following the instructions below. Write down a number between 10 and 19. Add 70. Multiply by 10. Add 2. Add the digits of your answer together. What is the number that you obtained? If the digits of your answer are now added together, the number you chose will be obtained Play the game with other numbers. Task: Using what you have learnt from algebra, show that the original number can always be obtained when the game is played for all numbers between 10 and 19.  How do you think you have performed? Grade your own work using the rubric.  Task Specific Rubric: ORIGINAL NUMBERReasoning and Problem SolvingApproach & Reasoning: The strategies and skills used to solve the problem and the reasoning that supports the approach (AR)Level 1Level 2Level 3Level 4No approach and reasoning is evident Shows approach using numerals but not algebra [B1]Method is correct but contains minor error in representation [B1]Uses another approach to verify the solution [B3]Solution: The answer(s) to the question(s) asked in the task and the mathematical work that supports it. (S). That is, the algebraic proof Note: Objective of task involves algebraic manipulation. Therefore, any incorrect application, use or manipulation of algebraic expression in the proof would be deemed an error in the solutionLevel 1Level 2Level 3Level 4No proof using algebra is shown [B2]The proof is incomplete Writes 8x2 instead of 802 + 10x Writes a+80.10=800+10a The proof is complete but contains minor errors or omissions e.g. not using brackets for a + 80.10 = 10a + 800Proof is complete and correctConnections: Statements indicating recognition/explanations of mathematically relevant ideas within or beyond the solution but which is not a requirement in the solution (C) Level 1Level 2Level 3Level 4Makes no mathematically relevant connectionsSolves the problem and Identifies that the result is true due to the digits 8 and 2 adding up to 10 [B1] Changes some instructions of the game and yet retaining the same result for numbers between 10 & 19 [B3]Solves the problem and Changes some instructions of the game and yet retaining the same result for numbers between 10 & 19 and explaining/proving the connection [B1] Extends the observation in L2 by changing some instructions of the game and yet retaining the same result for numbers other than those between 10 & 19 [B1]Solves the problem and discovers a general rule to change the steps of the game and demonstrates understanding of the generalisation through a proof, or through application to more than one other case [B1]Task Specific Rubric: ORGINAL NUMBERCommunication for SolutionMathematical Language And/Or Representation: The use of appropriate and accurate mathematical language and representation (LR)Level 1Level 2Level 3Level 4Use of language or representation is inappropriate Tabulates but with no heading or with missing columns / rows Major error in numerical / algebraic expressions e.g. a + 80.10 = 10a + 800Tabulates with headings but which may not be suitable to represent the respective columns and rows [B1] Some algebraic / numerical expressions are incorrect [B1]Tabulation shows suitable heading for columns and rows Overall Presentation: Documentation of how the problem was solved and the reasoning used (D)Level 1Level 2Level 3Level 4Contains few or no crucial statements of how the problem was solved, not even the steps for the game No instructions but includes evidence of pupils understanding (e.g. testing out game with a few numbers) Does not explain why sum of digits of 10x is x Does not show clearly reasoning in adding digits of number Is complete and includes some explanations of why the result is true for all numbers between 10 and 19 [B1] Explains why sum of digits of 10x is x [B1] Shows clearly reasoning in adding digits of number [B1] Is complete and clear (e.g. logical presentation, representation is clearly linked to text) and contains clear explanations of why the result is true for all numbers between 10 and 19 ORIGINAL NUMBER Pre-Task Activity is the same. TASK Using what you have learnt from algebra, show that the number game can be played for all numbers from 10 and 19. SOLUTION. Let the number be 10 + y (where 0 < y < 9). InstructionsWorking with numbersWorking with AlgebraResultChoose number between 10 & 191310 + y (where y is the units digit)10 + yAdd 7013 + 70 = 8310 + y + 7080 + yMultiply by 1083 x 10 = 83010 (80 + y)800 + 10yAdd 2830 + 2 = 832800 + 10y + 2802 + 10yAdd digits of number 8 + 3 + 2 = 138028 + 0 + 210 + y10yy + 0 ( EMBED Equation.3  sum of digits of 50 = 5 + 0) Conclusion The result for the last step is the same as the chosen number, so the game can be used for all numbers between 10 and 19. The reason for the game is that 8 and 2 will appear in the fourth step and add up to 10. The unit digit will always remain and form y in 10 + y. Alternative Solution InstructionsWorking with AlgebraExplanationChoose number between 10 & 19kk is a 2-digit number with 1 in the tens place and any number from 0 to 9 in the ones place, ie, k=10+(digit from 0 to 9)Add 70k +70The result is a 2-digit number with 8 in the tens place and any number from 0 to 9 in the ones place, ie, k+70=80+(digit from 0 to 9)Multiply by 1010 (k+70)Add 2702+10k10k will be a 3-digit number with 1 in hundreds place, any number from 0 to 9 in the tens place and 0 in the ones placeAdd digits of number Hundreds placeTens placeOnes placeThe original number k is obtained.7+1=80+(digit from 0 to 9)2+0=28+(digit from 0 to 9)+2 =10+(digit from 0 to 9) = k CONNECTIONS A new set of rules can be created for the game. The sum of the digits that is obtained will be the number that is first chosen. * is put at the step for which the steps have been changed. Connections Level 2: The number chosen is between 10 and 19. InstructionsWorking with numbersWorking with AlgebraResultChoose number between 10 & 191410 + y (where y is the units digit)10 + y*Add 6014 + 60 = 7410 + y + 6070 + yMultiply by 1074 x 10 = 74010(70 + y)700 + 10y*Add 3740 + 3 = 743700 + 10y + 3703 + 10yAdd digits of number 7 + 4 + 3 = 147037 + 0 + 310 + y10yy + 0 ( EMBED Equation.3  sum of digits of 50 = 5 + 0)Connections Level 3: For numbers between 20 and 29, the rules can be as follows. InstructionsWorking with numbersWorking with AlgebraResultChoose number between 20 & 292520 + y (where y is the units digit)20 + y*Add 7025 + 70 = 9520 + y + 7090 + y*Multiply by 10095 x 100 = 9500100 (90 + y)9000 + 100y*Add 929500 + 92 = 95929000 + 100y + 929092 + 100yAdd digits of number9 + 5 + 9 + 2 = 2590929 + 0 + 9 + 220 + y100yy + 0 ( EMBED Equation.3  sum of digits of 500 = 5 + 0) Connections Level 3: To choose numbers between 30 and 39, add 60 (the tens digit is then 9), multiply by 1000 and then add 993. The explanation is given in the table below. InstructionsWorking with numbersWorking with algebraExplanationChoose number between 30 & 39 and add 6034 + 60 = 9430 + y + 60 = 90 + yDigit 9 is obtainedMultiply by 100094 x 1000 = 940001000 (90 + y) = 90000 + 1000yTo create places for more digits 9Add 99394000 + 993 = 9499390000 + 1000y + 993 = 90993 + 1000yTo have digits that add up to 30Add digits of number9 + 4 + 9 + 9 + 3 = 349 + 0 + 9 + 9 + 3 + y = 30 + yThe original number 30 + y is obtained Connections Level 4: A general rule for changing the steps in the game Between 40 & 49Between 50 & 59Between 10k & (10k+9) where 1 < k < 9ExplanationChoose number between 40 & 49 and add 50Choose number between 50 & 59 and add 40Choose number between 10k & (10k+9) and add 10(9-k)A digit 9 is obtainedMultiply by 10000Multiply by 100000Multiply by 10kTo create places for more digit 9Add 9994Add 99995Add (10k - (10-k))To have digits that add up to 10k +9Add digits of numberAdd digits of numberAdd digits of numberThe original number is obtained ANNEX C    Ms Hilary Cheong Chui Chui, the Head of Department for Mathematics in Tanjong Katong Girls School, introduced the SAIL package to the Secondary One and Two levels in 2007 and invited a specialist to train the level teachers on SAIL.  SAIL is an instructional approach developed by the Ministry of Education (MOE) of Singapore for the enhancement of teaching and learning.     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