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"}},{"insert":"\n\nI had the privilege of meeting Richard Paul and Linda Elder at the 2011 International Conference for Critical Thinking. It was my first conference attended and I was \"all ears\" to learn from the masters. \n\nI am taking the liberty to share just one practical idea that I obtained from the conference and how I use in it my classroom. I find it to be very helpful to my students and me to learn more about our critical thinking with this exercise. \n\nThat one idea is to have the students be the learner and teacher. I am their coach. I have students learn and teach key concepts in the course for the class. Each learning plan has between 10-20 key concepts (models, theories, definitions, laws, principles) \n\nBelow is an example of Learning Plan 1\nKey Concepts for Foundations of Economics\n\nThe discussion is a review of key concepts for Learning Plan 1.\nIn this learning plan, the key concepts are:\n"},{"attributes":{"color":"#0073e5","bold":true},"insert":"Economics"},{"insert":" Do not select. Please review "},{"attributes":{"color":"var(--ic-link-color)"},"insert":"Template as an example"},{"insert":" for insights."},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"color":"#0073e5","bold":true},"insert":"Normative Statements"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"color":"#0073e5","bold":true},"insert":"Positive Statements"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"color":"#0073e5","bold":true},"insert":"Microeconomics"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"color":"#0073e5","bold":true},"insert":"Macroeconomics"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"color":"#0073e5","bold":true},"insert":"Rationality Assumption/Self interest/Incentives"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"color":"#0073e5","bold":true},"insert":"Economic Models/Ceteris Paribus"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"color":"#0073e5","bold":true},"insert":"Scarcity and the World of Trade-Offs-Present and Future"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"color":"#0073e5","bold":true},"insert":"Resources and factors of production"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"color":"#0073e5","bold":true},"insert":"Opportunity Cost"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"color":"#0073e5","bold":true},"insert":"Production Possibilities Frontier"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"color":"#0073e5","bold":true},"insert":"Efficiency and Maximum"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"color":"#0073e5","bold":true},"insert":"Technology"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"color":"#0073e5","bold":true},"insert":"Economies of Scale"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"color":"#0073e5","bold":true},"insert":"Specialization"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"color":"#0073e5","bold":true},"insert":"Greater Productivity-Division of Labor"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"color":"#0073e5","bold":true},"insert":"Comparative Advantage"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"color":"#0073e5","bold":true},"insert":"Absolute Advantage"},{"attributes":{"list":"bullet"},"insert":"\n"},{"attributes":{"bold":true},"insert":"Instructions:"},{"insert":"\nPlease review the concepts above and chose "},{"attributes":{"bold":true},"insert":"one"},{"insert":". Please "},{"attributes":{"bold":true},"insert":"do not"},{"insert":" take a concept already reviewed unless all others have been selected."},{"attributes":{"list":"ordered"},"insert":"\n"},{"insert":"State the definition of the concept from the "},{"attributes":{"bold":true},"insert":"textbook/course"},{"insert":" materials or research for clarity and accuracy. Use the link above or your textbook and search the concept in the chapter for the Learning Plan. Please do not use Google or other search engines to find the definition. Please use APA to cite your source. For example: (Taylor, 2017, p. 35)."},{"attributes":{"list":"ordered"},"insert":"\n"},{"insert":"Paraphrase, write in your own words, what the concept means to you."},{"attributes":{"list":"ordered"},"insert":"\n"},{"insert":"Draw or provide an illustration from an outside source on how you see this idea is visualized. Ho"},{"attributes":{"color":"var(--ic-link-color)","link":"https://www.youtube.com/watch?v=OFg2wyeQ4u4"},"insert":"w to embed image in Canvas (Links to an external site.)"},{"attributes":{"list":"ordered"},"insert":"\n"},{"insert":"Apply the concept to a real example in your personal and/or professional life. How can you use this idea?"},{"attributes":{"list":"ordered"},"insert":"\n"},{"insert":"Explain how you would teach the concept to a friend or co-worker. "},{"attributes":{"bold":true},"insert":"(Complete steps 1-6 first)"},{"insert":"\n\nThe above Discussion/Dialogue provides the student/teacher to learn and internalize the concepts by making it relevant and significant for them.\nAs the coach, I use the quality standards of clarity, accuracy, precision, breadth, depth, significance, fairness, relevancy and logic in my feedback. I, of course, will offer encouragement and courage to improve when needed. \nI have discovered that students who are empowered learn and enjoy the growth of selves and others using critical thinking. \n"}]}