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Our leading section has articles which are focused on mathematical content in both pure and applied mathematics. The themes vary: from little known proofs of well-known theorems to proofs without words; from the mathematics concealed in paper folding to the significance of mathematics in the world we live in; from historical perspectives to current developments in the field of mathematics. Written by practising mathematicians, the common thread is the joy of sharing discoveries and the investigative approaches leading to them.
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Amitabh Virmani
Making the Great Icosahedron
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Mahit Warhadpande
The Minimal Instruments of Geometry – II
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V G Tikekar
Spoof Numbers and Spoof Solutions – II
This section gives you a ‘fly on the wall’ classroom experience. With articles that deal with issues of pedagogy, teaching methodology and classroom teaching, it takes you to the hot seat of mathematics education. ClassRoom is meant for practising teachers and teacher educators. Articles are sometimes anecdotal; or about how to teach a topic or concept in a different way. They often take a new look at assessment or at projects; discuss how to anchor a math club or math expo; offer insights into remedial teaching etc.
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R Ramanujam
Computational Thinking: The New Buzz
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A. Ramachandran
Investigative Questions for the Middle School
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Math Space
Put Your Thinking Cap On!
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Math Space
Integers: Extending the Number line with Coloured Counters
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Mathematics Co-Development Group
A ‘Mean’ Question
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Sasikumar
A Special Class of Strong Prime Numbers – Krishnan’s Primes
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Siddhartha Sankar Chattopadhyay
On a Generalization of a Problem on Factorisation
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Adithya Rajesh
Galaxy of Unit Fractions with Tom and Jerry
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Bedanto Bhattacharjee & Riddhi Sarkar
A New Way of Looking at the Difference-of-Two-Squares Identity
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Atharv Tambade
Searching for Pythagorean Quadruples
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Kian Shah
Problem 61 from KVPY 2016
‘This section includes articles which emphasise the use of technology for exploring and visualizing a wide range of mathematical ideas and concepts. The thrust is on presenting materials and activities which will empower the teacher to enhance instruction through technology as well as enable the student to use the possibilities offered by technology to develop mathematical thinking. The content of the section is generally based on mathematical software such as dynamic geometry
software (DGS), computer algebra systems (CAS), spreadsheets, calculators as well as open source online resources. Written by practising mathematicians and teachers, the focus is on technology enabled explorations which can be easily integrated in the classroom.
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Jonaki Ghosh
The Spaghetti Problem
We are fortunate that there are excellent books available that attempt to convey the power and beauty of mathematics to a lay audience. We hope in this section to review a variety of books: classic texts in school mathematics, biographies, historical accounts of mathematics, popular expositions. We will also review books on mathematics education, how best to teach mathematics, material on recreational mathematics, interesting websites and educational software. The idea is for reviewers to open up the multidimensional world of mathematics for students and teachers, while at the same time bringing their own knowledge and understanding to bear on the theme.
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Reviewed by Prof. Parvin Sinclair
Rethinking Mathematics: Teaching Social Justice by the Numbers
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Reviewed by Math Space
Manipulative Review: Geoboard
The PullOut is the part of the magazine that is aimed at the primary school teacher. It takes a hands-on, activity-based approach to the teaching of the basic concepts in mathematics. This section deals with common misconceptions and how to address them, manipulatives and how to use them to maximize student understanding and mathematical skill development; and, best of all, how to incorporate writing and documentation skills into activity-based learning. The PullOut is theme-based and, as its name suggests, can be used separately from the main magazine in a different section of the school.
Padmapriya Shirali
Spatial Thinking with 3-D Objects