Coursework Cover Page Course 5852: Leading Intentional Talk with Young Mathematics Students PRINT BASED ONLY *Being admitted into a degree program is not required in order to take for-credit courses through the Office of Continuing Education. If, however, you plan to use the credits earned through this course towards a graduate degree at UW-Platteville, you are advised to apply for admission into that program before taking more than 9 credits of graduate coursework as a Special Student (not seeking a degree). If you intend to use any course in an undergraduate or graduate program at any institution, please obtain advance approval from your advisor. 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Honor Code: By signing below, I confirm that I have read the Learners Edge Collaboration and Plagiarism Policy (located on the back of this page), and attest that all work I submit for this course is of my own creation. I have not plagiarized work from a colleague, fellow course participant, or any other source. Signature: _______________________________________________________________Date:______________________ For Learners Edge office use only. 1/1/15 Course Grade _____ Evaluation Date ____/____/____ Instructor ____________________ Collaboration & Plagiarism Policy As an institution committed to professional development, Learners Edge believes each course participant will complete coursework with integrity, and will approach the course and all requirements in an honorable manner. At Learners Edge, we believe some of your best resources are your colleagues. As such, we’ll ask you to connect with them to share ideas and best practices. Collegial brainstorming and idea sharing are always encouraged. Teachers are encouraged to read the text together, share information, discuss concepts, etc. However, when it comes time to actually completing the requirements for the course, the following guidelines must be met. Read and Respond: For the few text questions that are general in nature, your responses may be similar (not identical), as the material might not be unique to an individual teacher’s classroom. However, each person is still expected to craft his/her own responses to these questions following the group’s brainstorming/idea sharing session. Most questions, though, are very classroom specific—and ask teachers to reflect on their personal experience, their own courses, and their own classroom. These questions do require a very individualized response. Resources: We ask teachers to explore current resources which enhance and individualize learning experiences. You will cite these resources as you consider how to use information obtained. We expect you to summarize the resources in your own words. While two or more teachers may use the same article, the written responses to that article must be unique to you. Reflection Requirement: Because we, along with our academic partners, believe that reflection is an essential part of learning, this section is designed with prompts that allow you to deepen your understanding of the course content. Specific prompts are provided for this requirement to focus your writing and reflect on how the coursework has deepened your practice and philosophy. This requirement should be written from the perspective of each educational professional, offering details, opinions, and examples that support contentions. Although we value quality over quantity, the Reflection Requirement should be a minimum of 2 double spaced, 1 inch margined pages. 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Course Syllabus Course 5852: Leading Intentional Talk with Young Mathematical Students Continuing Education Graduate Credit: 3 semester credits or Non-credit Course Description: The need for students to develop deep understanding of mathematics concepts continues to gain national attention. Establishing a strong foundation of mathematics thinking, especially in grades K-4, provides the springboard from which students can build higher order critical thinking and mathematics problem-solving skills in later grades. This course prepares K-4 teachers to engage students in meaningful conversations that will help develop their mathematical thinking. Teachers will learn how to move math talk to the next level – transitioning from asking students to share how they solve mathematics problems to implementing a framework for planning and facilitating purposeful discussions that enrich and deepen student understanding. Additionally, strategies to improve student participation in discussions are an integral part of the course. Goals and Objectives: Upon completion of this course, participants will be better prepared to: • Reflect on assumptions and insights of practitioners, researchers and self • Compare and contrast use of open strategy sharing and targeted discussions • Apply multiple planning templates to guide mathematics discussions • Evaluate case studies to identify specific strategies for leading effective mathematics discussions • Analyze potential math problems/tasks for implementing various discussion strategies Required Text/Reading: Text(s): Kazemi, E., and Hintz, A. (2014). Intentional Talk: How to Structure and Lead Productive Mathematical Discussions. Portland, ME: Stenhouse Publishers. Knowledge Base: The knowledge base of this course, in part, is affirmed in the writing and research of these references: Chapin, S., O’Connor C., and Anderson, N. (2009) Classroom Discussions: Using Math Talk to Help Students Learn. 2nd Edition. Sausalito, CA: Math Solutions Featherstone, H., Crespo, S., Jilk, L., Oslund, J., Parks, A and Wood, M. (2011). Smarter Together! Collaboration and Equity in the Elementary Math Classroom. Reston, VA: National Council of Teachers of Mathematics. Molina, C. (2012). The Problem with Math is English: A Language-Focused Approach to Helping All Students Develop a Deeper Understanding of Mathematics. San Francisco, CA: Jossey-Bass. Parrish, S. (2010) Number Talks. Sausalito, CA: Math Solutions Smith, M. & Stein, M. (2011), 5 Practices for Orchestrating Productive Mathematics Instruction. Reston, VA: National Council of Teachers of Mathematics, INC. Van de Walle, J., Bay-Williams, J., and Karp, K. (2012). Elementary and Middle School Mathematics: Teaching Developmentally. 8th Edition. 8. Lebanon, IN: Pearson Education Inc. Willis, J. (2010) Learning to Love Math: Teaching Strategies that Change Student Attitudes and Get Results. Alexandria, VA: ASCD. Americans with Disabilities Act – Accommodations will be provided for individuals with documented disabilities or special learning needs. Please let us know at [email protected] how we can help! Important Dates SPRING SESSION •Coursework completed by April 15 •Maximum credits = 9 SUMMER SESSION •Coursework completed by Aug 15 •Maximum credits = 12 FALL SESSION •Coursework completed by Nov 30 •Maximum credits = 9 Our Commitment to You Our Mission: Our mission is to provide professional development opportunities that create remarkable experiences that inspire educators and ultimately improve the quality of teaching and learning. We are confident that our courses will challenge your thinking and that you will find numerous practical strategies and/or insights you can immediately apply. Coursework The required assignments are designed to help you expand the depth and breadth of your understanding of course topics and to help you apply new skills and behaviors to enhance your teaching practice. Important note: We work with educators at all professional levels, and recognize that modification may be needed to meet your professional goals. If your role is something other than a classroom teacher (school psychologist, social worker, nurse, para-professional, counselor, etc.), some assignments may be challenging to complete. Please contact us with your great ideas for modifications at [email protected]. We will work with you to ensure the coursework is relevant and beneficial, while still meeting course objectives. Formatting Tips Please submit work using the following formatting guidelines: • • • 12 point font Single or double spaced Label each section as: Read and Respond, Resources, Reflection, and Application (and “A” Requirement if applicable) and number your responses 5 Rubric Each component of our Learners Edge courses has been designed by our team to help you learn new concepts/skills, stay up to date in the field, reflect on your professional practice and apply new ideas in your classroom. SECTION To earn a B, you will need to meet the following criteria: General Coursework Expectations Responses thoroughly address all questions Writing meets graduate level standards of grammar and mechanics SECTION Additional Section-Specific Requirements Read and Respond: Responses reflect thorough understanding of course concepts Elaborates on main points Resources: Selects resources relevant to course concepts Resources meet Learners Edge copyright and citation criteria including: Title, Author, Copyright or publishing date, URL if applicable Reflect: Openly examines experiences as they relate to the topic Analyzes and identifies growth opportunities Application: Responses demonstrate ability to apply course content Responses connect course content to future professional practice OPTIONAL To earn an A, you will need to meet the following additional criteria: A Requirement Meets all criteria indicated above Completes Additional “A” Requirement found at the end of the syllabus If your coursework is a shining example of meeting and exceeding our expectations, we may ask your permission to showcase your work. If your coursework doesn’t meet the requirements, we will connect with you to help ensure your revisions are on track. Course work that does not meet standards as described above will not be awarded credit until appropriate revisions are completed. Let’s Get Started! Application Reflect Read and Respond Resources Read and Respond – Each of our courses is designed to expose you to current information related to course concepts. 6 Our goal is to provide a balance of ideas connecting theories and practice. Before You Begin 1. Describe your experience leading math discussions with students. What are your goals for discussions about math? How do you plan for the discussions? How do you determine if the discussions have been successful? Chapter 1 2. The authors state that teachers may worry about leading discussions because they fear the following: a. Students get lost trying to keep up with what their classmates share during discussions b. Students tune out and don’t listen to their peers during discussion c. Putting students “on the spot” Tell us about one of the challenges listed above that you have either struggled with or one that you feel you have already conquered. 3. Explain in your own words, the differences between “open strategy sharing” and “targeted discussion.” For each, provide an example discussion topic from your mathematics lessons that match the goals of the discussion strategy. Chapter 2: 4. Authors stress the importance of setting norms around doing mathematics. Review the sample list presented. Is this a list that would work for you? What if anything is missing from the list? 5. Review the “talk moves” presented. a. Which would you say are habits you use effectively and which are areas of opportunity for growth? b. List one strategy you could use to improve your own skills at using “talk moves.” c. Why is it important for teachers to model “talk moves” for young learners? Chapter 3: 6. Once students have shared multiple methods of solving mathematics problems, there is an opportunity to Compare and Connect. a. Describe this step in your own words b. What are the benefits of this step for students and for teachers? 7. Imagine completing this step for a lesson. How might you use the Compare and Connect step to create visuals or anchor charts that live on after the single lesson? Chapter 4: 8. The discussion strategy presented in this chapter is “Why? Let’s justify.” Two example discussions are shared in the chapter. Select one and identify 2-3 specific “new to you” strategies you would like to use moving forward. For each, explain what value you think it will add for you and for your students. 7 Chapter 5: 9. The discussion strategy “What’s best and why” shifts student focus from generating multiple methods of solving a particular problem to evaluating the various methods. The authors propose there are two ways to structure this discussion. • Show a particular strategy and ask students to apply the strategy • Show multiple strategies and ask students to figure out which is the “best” a. With which approach are you more comfortable? b. With which approach are your students more comfortable? c. For each strategy, suggest a mathematics concept or lesson you believe would be a good match for this discussion strategy 10. How might the questions you ask differ when leading a “What’s best and why” discussion versus an Open Strategy Sharing discussion? Chapter 6: 11. Describe your philosophy of using tools, vocabulary and/or objects to support students’ learning. 12. Select one of the vignettes from the chapter. Identify one instance that you think will support students making the most of the new tool or concept Chapter 7: 13. The authors suggest, “...there is a perception that ‘smart’ students solve problems quickly and always get the right answer. Do you agree with this perception? Who holds the perception (parents, students, teachers)? What do you do to eliminate this perception? 14. In this chapter, collaboration between students is emphasized. One example is the classroom poster on page 121 that provides students with question stems. Create a list of stems you could use and display to help students ask one another for help. Would you include those in the example? Include 3-5 original questions. Chapter 8: 15. The authors begin Chapter 8 with the dilemma most teachers face – is there time to delve into these kinds of mathematics discussions. They state that taking time to facilitate these kinds of discussions will not only help students learn mathematics but that they will do so in a way that sticks. Do you agree? Why or why not? 16. The authors suggest asking students how they feel about discussions regularly to ensure goals are being met. a. What is your reaction to this idea? b. The authors provide some sample questions to use to gauge students’ feelings about the discussions. What would your list of questions look like? Place holder 8 Application Reflect Read and Respond Resources – Here is your opportunity to explore additional aspects of course concepts and to further customize your learning experience. Resources 1. To meet this requirement, please identify two resources related to the course content that will both enhance your professional practice and deepen your understanding of the course. Resources selected may be blogs, wikis, websites, articles, books journals or a combination thereof. Resources selected should be recent published within the last three years. 2. Summarize what you learn from each resource in 2-3 paragraphs. Include an explanation about how information presented in the resource will impact your professional practice. 3. For each resource, include: • • • Title Author Copyright or publishing date • Applicatio n Reflect Read and Respond Resources URL if applicable Reflect - We understand the importance of reflection on assumptions, insights and philosophies as a key part of the learning process. To meet required depth of reflection, your response should be a minimum of 2 double-spaced pages. The purpose of this assignment is to provide you the opportunity to dig deep and think critically about teaching and learning. Reflection is an important part of the learning process. Implementing new instructional strategies can be daunting and at first we don’ always “succeed.” • • • • • How could you leverage journaling to track your own progress as you work to implement strategies presented in this course? What prompts would you ask yourself? With whom would you share your successes? With whom could you work through challenges? What other ideas do you have for reflecting on your own growth and progress related to leading productive mathematics discussions? 9 Application Read and Respond Reflect Resources Application - Apply and evaluate new knowledge and skills. Connect coursework to your professional practice. Application 1: Select one of the following Options Option 1: (This option requires an ability to implement a lesson with students) The authors list a simple 5-step approach to planning for open strategy sharing in Chapter 2. Select one math problem and walk us through the five steps for the problem you selected. Option 2: Review the transcript of Ms. Jenkins found on pages 36-37. Identify how she used “talk moves” and explain whether you think her approaches (reflect on at least two) were effectives. Application 2: Tempting Templates The book includes multiple template tools found in the Appendices. Choose a math lesson, and complete two templates of your choice (A, B, C, D, E) for the lesson. Application 3: Why? Let’s Justify! Identify a mathematics situation when you would use the “Why? Let’s Justify” technique presented in Chapter 4. Select one of the following: a. Option 1: Use the guidelines on page 75 to walk use through your plan for implementation of the lesson b. Option 2: Use the Why/Let’s Justify Template (found in Appendix C) to prepare to use this strategy. If you selected Template C for Application 1, please select Option 1. Application 4: Troubleshoot and Revise Consider a mathematics concept that challenges students. Use the Troubleshoot and Revise Template (appendix F) to plan a lesson that addresses the misconception/misunderstanding. Include your exit ticket idea designed to gauge the effectiveness of your Troubleshoot and Revise strategy. Application 5: Instructional Activities Review Appendix H and Appendix I. Each describes an instructional activity. Select one and suggest how you might use it. What parts of the strategy would be most beneficial to you and your students? Which parts of the strategy would you skip and/or change and why? The Finish Line 10 If your goal was to complete coursework for a B grade, congratulations! You’re done Please review the instructions for submitting coursework found on the next page. If your goal is to complete coursework for an A grade, you’ll need to complete this additional assignment. Select one of the options below and clearly label it as “A Requirement” on your submission. Include this additional assignment with the submission of your other coursework. Option 1: Top Three Take-aways. Please summarize the top three things you will “take-away” (or have learned) from this course. For each takeaway- explain why this concept was especially relevant to you and how it will impact your professional practice. Your response should include a minimum of at least one paragraph per take-away. Option 2: -Share Your Great Ideas with Your Colleagues! You will contribute to the Online Discussion Forum by completing all three of the following: • Describe a lesson/activity • Share an idea, post a question, or respond to an existing post • “Steal” one great idea from a peer’s post and explain how you would utilize it in your practice. Directions to post your comments in the Forum: • • • • Go to www.LearnersEdgeInc.com click on Access my Online Course Enter your log-in information provided in your Learners Edge Online Course Information email. Click on the link to the Discussion Forums located on the left navigation menu: • • Click on the “Class Discussions” link Click on the link to each of the three topics. Once inside the discussion forum, click post reply The Choice is Yours! 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