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Abstract: "We encounter mathematical problems in various forms in our lives, thus making mathematical thinking an important human ability [6]. Of these problems, optimization problems are an important subset: Wall Street traders often have to take instantaneous, strategic decisions to buy and sell shares, with the goal of maximizing their profits at the end of a day's trade. Continuous research on game-based learning and its value [2] [3] led us to ask: can we develop and improve the ability of mathematical thinking in children by guising an optimization problem as a game? In this paper, we present Bublz!, a simple, click-driven game we developed as a first step towards answering our question."

Jo Boaler's research on how children learn math is called into question and her response ""When Academic Disagreement Becomes Harassment and Persecution" is discussed in this article, which also features support from her colleagues and a video explaining her ideas.

from the abstract: "Mathematics is now at a remarkable in exion point, with new technology radically extending the power and limits of individuals. Crowd- sourcing pulls together diverse experts to solve problems; symbolic computation tackles huge routine calculations; and computers check proofs too long and complicated for humans to comprehend. The Study of Mathematical Practice is an emerging interdisciplinary eld which draws on philoso- phy and social science to understand how mathematics is produced. Online mathematical activity provides a novel and rich source of data for empirical investigation of mathematical practice - for example the community question-answering system mathover ow contains around 40,000 mathe- matical conversations, and polymath collaborations provide transcripts of the process of discovering proofs. Our preliminary investigations have demonstrated the importance of \soft" aspects such as analogy and creativity, alongside deduction and proof, in the production of mathematics, and have given us new ways to think about the roles of people and machines in creating new mathematical knowledge. We discuss further investigation of these resources and what it might reveal. Crowdsourced mathematical activity is an example of a \social machine", a new paradigm, identi- ed by Berners-Lee, for viewing a combination of people and computers as a single problem-solving entity, and the subject of major international research endeavours. We outline a future research agenda for mathematics social machines, a combination of people, computers, and mathematical archives to create and apply mathematics, with the potential to change the way people do mathe- matics, and to transform the reach, pace, and impact of mathematics research."

"In December, 2011, Ian Waitz, MIT's Dean of Engineering, launched the MIT-K12 project, driven by a series of questions: How can we change the perception of the role of engineers and scientists in the world? What can MIT do, right now, to improve STEM education at the K12 level? What if MIT became a publicly accessible "experiential partner" to the country's K12 educators? What if MIT students generated short-form videos to complement the work those educators are already doing in their classrooms and homes?"

Prometheus Books The Glorious Golden Ratio [978-1-61614-423-4] - "For centuries, mathematicians, scientists, artists, and architects have been fascinated by a ratio that is ubiquitous in nature and is commonly found across many cultures. It has been called the "Golden Ratio" because of its prevalence as a design element and its seemingly universal esthetic appeal. From the ratio of certain proportions of the human body and the heliacal structure of DNA to the design of ancient Greek statues and temples as well as modern masterpieces, the Golden Ratio is a key pattern that has wide-ranging and perhaps endless applications and manifestations. What exactly is the Golden Ratio? How was it discovered? Where is it found? These questions and more are thoroughly explained in this engaging tour of one of mathematics' most interesting phenomena. With their talent for elucidating mathematical mysteries, veteran educators and prolific mathematics writers Alfred S. Posamentier and Ingmar Lehmann begin by tracing the appearance of the Golden Ratio throughout history. They demonstrate a variety of ingenious techniques used to construct it and illustrate the many surprising geometric figures in which the Golden Ratio is embedded. They also point out the intriguing relationship between the Golden Ratio and other famous numbers (such as the Fibonacci numbers, Pythagorean triples, and others). They then explore its prevalence in nature as well as in architecture, art, literature, and technology. "

This is a beautifully made 'Who wants to be a Millionaire?' maths game with 5 levels of difficulty to choose from. http://ictmagic.wikispaces.com/Maths

The cut-off marks for SNAP 2013 will be declared during the result of the exam. Each participating institute will declare their individual SNAP 2013 cut-offs. Since this year the SNAP 2013 Cut-off marks have not been declared yet, we will give you the last year's SNAP cut-offs so that you can get an idea about the SNAP 2013 Cut-off and what to expect this year.  

We specialize in Mathematics Assignments that are complex enough, such as the Law of Probability or Differential and Integral Calculus, Science, Algebra, Geometry and topology, Combinatorics, Logic, Number theory etc Question Can a linear equation and a non linear inequality be solved in the same way? Explain Why. What makes them different?

Discussion of potential exhibits for the proposed Museum of Mathematics in New York City

There is a Math Future event with MoMath on January 12th at 9:30pm ET http://mathfuture.wikispaces.com/events

Play Pacman with easy maths basic skills for younger students. Game uses the four operations. http://ictmagic.wikispaces.com/maths

Pacman with fruit - That's for wimps! Play Pacman with maths basic skills. Game using the four operations. http://ictmagic.wikispaces.com/maths

This is my Singapore maths website which caters to the cambridge A level H2 maths syllabus. I have created two problem/worked solution portals-"The Question Locker" and "Beyond H2 Maths" targeted at high school and early college math students, hope they are useful. Peace.

Math Apprentice answers the question that is on the minds of most math students: When are we ever going to use math in the real world? This rich, multimedia site provides students an opportunity to try various professions that use math. Students can be scientists, engineers, computer animators, video game programmers, and more. Math Apprentice provides areas of free exploration as well as specific problems to solve.

A superb set of maths games and activities on topics across the maths curriculum. Guide your character around the town exploring buildings and jobs by completing maths tasks. http://ictmagic.wikispaces.com/Maths

Abstract: "Human adults from diverse cultures share intuitions about the points, lines, and figures of Euclidean geometry. Do children develop these intuitions by drawing on phylogenetically ancient and developmentally precocious geometric representations that guide their navigation and their analysis of object shape? In what way might these early-arising representations support later-developing Euclidean intuitions? To approach these questions, we investigated the relations among young children's use of geometry in tasks assessing: navigation; visual form analysis; and the interpretation of symbolic, purely geometric maps. Children's navigation depended on the distance and directional relations of the surface layout and predicted their use of a symbolic map with targets designated by surface distances. In contrast, children's analysis of visual forms depended on the size-invariant shape relations of objects and predicted their use of the same map but with targets designated by corner angles. Even though the two map tasks used identical instructions and map displays, children's performance on these tasks showed no evidence of integrated representations of distance and angle. Instead, young children flexibly recruited geometric representations of either navigable layouts or objects to interpret the same spatial symbols. These findings reveal a link between the early-arising geometric representations that humans share with diverse animals and the flexible geometric intuitions that give rise to human knowledge at its highest reaches. Although young children do not appear to integrate core geometric representations, children's use of the abstract geometry in spatial symbols such as maps may provide the earliest clues to the later construction of Euclidean geometry. "

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"It is the age-old question every student asks: "When will I ever use this math in real life?" While it may seem that long division and pi are not applicable to life outside of the classroom, visitors to "MathAlive!" will learn exactly the opposite-math is actually a big part of all the things they love" Includes a description of exhibits for the Smithsonian event beginning March 10