Minggu, 21 Desember 2014

Free Download Which One Doesn't Belong?: A Shapes Book

Free Download Which One Doesn't Belong?: A Shapes Book

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Which One Doesn't Belong?: A Shapes Book

Which One Doesn't Belong?: A Shapes Book


Which One Doesn't Belong?: A Shapes Book


Free Download Which One Doesn't Belong?: A Shapes Book

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Which One Doesn't Belong?: A Shapes Book

Review

Stenhouse just released Christopher Danielson’s book, Which One Doesn’t Belong? It’s a must-have if you’re a parent or a teacher with any interest in helping your children or students learn to speak mathematically. There are few tasks that offer so much mathematical value yet require so few instructions as Which One Doesn’t Belong? You see four mathematical objects. You ask kids, “Which one doesn’t belong?” You help them negotiate their overlapping and conflicting answers, developing vocabulary and the capacity for argument and abstraction along the way. That’s it. You can find loads of great WODB prompts online but you can’t find Christopher’s unique presentation, narrative, and teacher’s guide, which is its own kind of graduate-level course in pedagogy. Highly recommended. Dan Meyer  August 31, 2016Which One Doesn't Belong? is a brilliant new math book from Stenhouse. A MUST-HAVE if you teach math at any age I think.  The book is a picture book to use with kids along with a Teacher's Guide that is really a professional book by Christopher Danielson (whose website is also brilliantly amazing and one you'll want to visit often if you are a math teacher.) Which One Doesn't Belong? is a book of conversation starters around geometry.  Each page of the picture book gives readers 4 shapes and asks the questions, "Which One Doesn't Belong?"  I know this opener and love it and have used lots of the resources on the websiteWhich One Doesn't Belong? and other resources and I've always found the routine to be a good one for math learning and supporting conversations around math. But there was so much I didn't know!  This teacher guide--which is not so long but long enough to have depth and lots of new learning--helped me to understand how much more powerful this routine could be if I were more intentional as a teacher. The focus on geometry is interesting to me because it is an area of math teaching that I need to learn more about.  The book has an entire chapter called "How Children Become Geometers". This chapter helped me see the big jump kids do from elementary school to high school geometry and how much better we can do to help them build understanding by understanding the levels of understanding kids have and build around geometry. The book is not a teacher's manual. Instead it is a way for teachers to use this routine in ways that empower students. Christopher Danielson shares language he uses when he introduces Which One Doesn't Belong. He shares examples from classrooms and he helps us better understand how children make sense of geometry through inquiry. He also puts the teacher in the decision-making chair as he invites us to make our own decisions about which pages to introduce to children when.  He also has tips for creating your own WODB set.  I love the answer key in this book.  The thing about this WODB sets is that they are designed so every answer could be the correct answer. So the answer key shares insights kids may notice about each shape and how they might respond.  It is a great resource and a great place to understand how to create your own sets (and help kids create their own.) I love so much about this set of books. We had a conversation around the first page of the picture book last week and it was incredible. I introduced it as Danielson suggests in the book and we could have gone on for a very long time with ideas and thinking around these 4 shapes. I am excited to see where the conversation goes over the next several months.  This was a great way for me to take a routine I know and really deepen my understanding of it which will help my students.  Not only that but it helped me understand geometry in general and I now see the connection between this and several of Danielson's blog posts. I can't recommend this book enough.  If you are interested in inquiry based thinking and routines that empower kids AND if you want to learn more about quality talk in the math classroom, you need this book immediately! A Year of Reading Franki Sibberson  I received Danielson’s shapes book Which One Doesn’t Belong (WODB) with anticipation. I had been noticing Twitter activity on the math twitter blogosphere around the hashtag #wodb, and I was curious. The picture book includes a teachers’ guide, which I found valuable, especially the chapter on how to use the book in the classroom. It also explains the progression of a student’s geometry thinking, gives tips and examples of how to guide conversations, and defines some geometry terms to give rigor to my own knowledge. I referred back to the teachers’ guide many times when using the book in classroom settings. Danielson writes, “I made this book to spark conversations, thinking and wonder” (p. 36). He has definitely succeeded. I enjoyed using this book to facilitate conversations with first and fourth graders. Students were engaged and were eager to communicate their ideas and listen to others. I noticed improvement in their ability to craft mathematical arguments in support of their choices. In the end, the fourth graders composed their own set of shapes to challenge others with “which one doesn’t belong.” I also shared the book with colleagues and even brought it out at a family party. This bold-color shapes book is, as the author had hoped, “a resource that can make a meaningful contribution to geometry instruction” (p. 16) but can also reside in an elementary school library. It allows for meaningful conversations, unanswered questions, and deep dives into the subtle and complex similarities and differences between shapes. —Laurel Pollard, Hanover Street School, Lebanon, New Hampshire.  I recently had the privilege of sharing Christopher Danielson’s book Which One Doesn’t Belong with my 5th grade math classes. Each page in his deceptively simple layout has four different figures. He asks the readers to choose “which one doesn’t belong” and tell why. There’s also an accompanying teacher’s guide, with teaching ideas across the grades from kindergarten to high school. (Look inside the guide here.) I thought the WODB activity might generate some interesting conversations and serve as a review for our geometry unit which we were concluding. So we gave it a try!   Excerpted from Which One Doesn’t Belong, Teacher’s Guide (Stenhouse Publishers, 2016) Some of our observations Even though the book says “every answer can be correct,” my students had a hard time believing that two, three, or four different answers could all be correct. We decided to find out! We started off with the first set of figures and I asked everyone to think silently about which figure didn’t belong. I called on Noah to share his thoughts. Noah chose a figure and explained why that figure was different than the rest. Sarah quickly chimed in saying, “I disagree! I think the third figure doesn’t belong.” She gave her reasons for choosing the third figure. After several of these disagreements, I asked the students to think about why they disagree. I asked them if they understood Noah’s reasoning. They all agreed that, based on Noah’s reasoning, he was correct. They also agreed that Sarah’s reasoning was correct. One student then said, “You mean we are all correct?” The conversation had reached a turning point. As we explored more sets of figures, I didn’t hear, “I disagree” or “I think you’re wrong”. Instead, I heard “ Wow, I didn’t think of that” and “I saw something different”. A WODB chat at Hibbett Middle School Another observation I found very interesting was how students borrowed vocabulary from one setting and tried to apply (maybe misapply) it to a new setting. Have you ever heard of a scalene quadrilateral? Neither had I! But I knew what the student meant, and so did the rest of the class. When I asked him to explain, he said a scalene triangle is a triangle with all three sides having different lengths. A scalene quadrilateral, therefore, is a quadrilateral with all four sides having different lengths. Makes sense, doesn’t it? But, is it mathematically correct? I don’t know. My students gave me some pretty good arguments justifying their reasoning! We decided we needed to do some research on the word scalene. Does it only apply to triangles? Planning for next year I plan to continue exploring this book and use it again next year, but with a few changes. I think it would be very beneficial to do this activity first, as a pre-assessment to our geometry unit. What do they already know? What misconceptions do they have? At the conclusion of the unit, I would like to repeat the activity and see how their answers and explanations change. Will I see any growth in their vocabulary? Will they notice new differences based on the properties of the figures? I think it would also be very interesting to have the students write their own reflections. Did they find this activity interesting and why? What do they think they learned from this activity? My classes thoroughly enjoyed this book and our conversations about shapes. It generated deep thinking and brought up a few questions that we are still wondering about. In a good way! Alabama Best Practices Center     An Innovative Math Book Sparks Some Great Class Chat about GeometryGuest Blogger June 16, 2017By Marti Smith  

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About the Author

Christopher Danielson has worked with math learners of all ages, from kids in his former middle school classroom to calculus students to teachers and children of all ages who visit his Math On-A-Stick learning space at the Minnesota State Fair. Find more of his writing on his website, talkingmathwithkids.com.  

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Product details

Hardcover: 36 pages

Publisher: Stenhouse Publishers; Student edition (September 1, 2016)

Language: English

ISBN-10: 1625310803

ISBN-13: 978-1625310804

Product Dimensions:

8.2 x 0.3 x 8.2 inches

Shipping Weight: 8 ounces (View shipping rates and policies)

Average Customer Review:

4.9 out of 5 stars

19 customer reviews

Amazon Best Sellers Rank:

#49,475 in Books (See Top 100 in Books)

Great book for having conversations about mathematical shapes for kids and adults of all ages! Further, this book nicely models how to have open-ended conversations. Math is not black and white and it's not always about getting to the one, correct answer. The language of mathematics is beautiful, open-ended, and full of contradictions and opportunities to argue. This book embodies that while disguised as a children's shape book.

Love the idea. Can be a springboard for a good discussion on geometry. Also an effective way of reviewing definitions and properties of polygons and other geometric figures. Have used in class to illustrate a part of math where there could be more than one correct answer.

This book is AMAZING. I use it in learning center for students with mild/moderate learning disabilities, and it really helps boost participation at the start of sessions and it's great that everyone can be right...as long as they justify their answer. I've also enjoyed talking it over with my husband and family members. It's a FANTASTIC book and what a fun concept that can be applied easily to other areas like numbers, equations, graphs, etc...not just shapes! I highly recommend this book to anyone!

I love this book. It's such an awesome way to engage with multiple kids of multiple ages alone or together. They can each come up with their own answer for each page and share their thinking and there's no real right or wrong and everyone is engaging in terrific thinking. Super fun for grown-ups too and allows us to see how kids think and see things we sometimes miss.

This book is amazing! Every classroom and family should have a copy. It promotes great discussions and supports ways of looking at things from different perspectives. Wow!!!

This led to very fun and in depth conversations with the family. It helped our 5 year old develop language she was learning at school and think about different properties of shapes. We were shocked at some of the ideas our two year old shared, and it even led to discussion between myself and my husband. Totally worth getting for a family with kids 2yrs-12yrs?

Very thought provoking and tons of fun to work out and discuss with your kids.

I read this book to my 5/6 compacted math kids and they loved it! The idea of there being no wrong answer as long as you can provide solid evidence for year reasoning is a great one! My kids loves the Which One Does Not Belong idea so much they started creating their own on Google Slides!

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Which One Doesn't Belong?: A Shapes Book PDF

Which One Doesn't Belong?: A Shapes Book PDF
Which One Doesn't Belong?: A Shapes Book PDF

Kamis, 18 Desember 2014

Ebook Download Geometric Methods and Applications: For Computer Science and Engineering (Texts in Applied Mathematics)

Ebook Download Geometric Methods and Applications: For Computer Science and Engineering (Texts in Applied Mathematics)

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Geometric Methods and Applications: For Computer Science and Engineering (Texts in Applied Mathematics)

Geometric Methods and Applications: For Computer Science and Engineering (Texts in Applied Mathematics)


Geometric Methods and Applications: For Computer Science and Engineering (Texts in Applied Mathematics)


Ebook Download Geometric Methods and Applications: For Computer Science and Engineering (Texts in Applied Mathematics)

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Geometric Methods and Applications: For Computer Science and Engineering (Texts in Applied Mathematics)

Review

From the reviews:"This is a worthwhile book to have in the library of any univeristy which is involved with these areas of computer science." (The Mathematical Gazette, 2002)"The treatment of each topic is in depth and to the point. It is a rigorous theorem-proof approach on the one hand, but there are plenty of comments and remarks that make for easier reading." (SIAM Review, 2002)From the reviews of the second edition:“The book contains a valuable collection of modern geometric methods and algorithms readily prepared for solving problems occurring in computer science and engineering. … The second edition is even more comprehensive and puts more emphasis on the links between different fields. It can be recommended to anybody who is interested in modern geometry and its applications.” (Anton Gfrerrer, Zentralblatt MATH, Vol. 1247, 2012)“Anyone who likes to read about geometry, differential geometry, linear algebra, or Lie theory should find something of interest in this book. … this is, of course, a text in geometry, and many aspects of it are covered. … this book is filled with interesting mathematics, superbly presented. Aside from its potential use as a text, the book should be looked at by anyone who uses or is interested in the topics covered. It is highly recommended.” (Mark Hunacek, The Mathematical Association of America, September, 2011)

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From the Back Cover

This book is an introduction to the fundamental concepts and tools needed for solving problems of a geometric nature using a computer. It attempts to fill the gap between standard geometry books, which are primarily theoretical, and applied books on computer graphics, computer vision, robotics, or machine learning.  This book covers the following topics: affine geometry, projective geometry, Euclidean geometry, convex sets, SVD and principal component analysis, manifolds and Lie groups, quadratic optimization, basics of differential geometry, and a glimpse of computational geometry (Voronoi diagrams and Delaunay triangulations). Some practical applications of the concepts presented in this book include computer vision, more specifically contour grouping, motion interpolation, and robot kinematics.  In this extensively updated second edition, more material on convex sets, Farkas’s lemma, quadratic optimization and the Schur complement have been added. The chapter on SVD has been greatly expanded and now includes a presentation of PCA.  The book is well illustrated and has chapter summaries and a large number of exercises throughout. It will be of interest to a wide audience including computer scientists, mathematicians, and engineers. Reviews of first edition:"Gallier's book will be a useful source for anyone interested in applications of geometrical methods to solve problems that arise in various branches of engineering. It may help to develop the sophisticated concepts from the more advanced parts of geometry into useful tools for applications." (Mathematical Reviews, 2001)"...it will be useful as a reference book for postgraduates wishing to find the connection between their current problem and the underlying geometry." (The Australian Mathematical Society, 2001)Â

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Product details

Series: Texts in Applied Mathematics (Book 38)

Hardcover: 680 pages

Publisher: Springer; 2nd ed. 2011 edition (June 21, 2011)

Language: English

ISBN-10: 1441999604

ISBN-13: 978-1441999603

Product Dimensions:

6.1 x 1.5 x 9.2 inches

Shipping Weight: 2.6 pounds (View shipping rates and policies)

Average Customer Review:

5.0 out of 5 stars

2 customer reviews

Amazon Best Sellers Rank:

#1,196,347 in Books (See Top 100 in Books)

One of the most clearly written books I have ever read. Everything is explained in a very simple and concise manner - it almost reads as though it were prose.If you're trying to learn geometry like me, this is well worth the price.

Highly solid text/reference book, convenient to use to refresh memory.

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Geometric Methods and Applications: For Computer Science and Engineering (Texts in Applied Mathematics) PDF

Geometric Methods and Applications: For Computer Science and Engineering (Texts in Applied Mathematics) PDF

Geometric Methods and Applications: For Computer Science and Engineering (Texts in Applied Mathematics) PDF
Geometric Methods and Applications: For Computer Science and Engineering (Texts in Applied Mathematics) PDF