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"Calls are frequently heard for improving schooling by closing the gap between children's life out-of-school and traditional learning styles, and by broadening the space and span for life-long learning opportunities. The Math4Mobile development endeavors to engage all students with mathematical ideas. It provides a collection of tools that could be included in a variety of activities to support students' mathematical skills, conceptual understanding, and creative mathematical thinking. "

Math Challenges and videos that make math relevant for students.

A superb maths game set in a vast magical world, reminiscent of the early Final Fantasy games. Complete the challenges and battle with monsters by answering maths questions. There is a teacher's dashboard so you can set up and track the progress of your students. Questions are age appropriate and adapt to the ability of the child to keep them moving on.

Challenges for collaboration and team building in math. Lots of SMPs incorporated here.

Wonderful, imaginative resource for students and teachers of Math.

Wonderful, imaginative resource for students and teachers of Math.

Published March 2013. "The Golden Ticket provides a nontechnical introduction to P-NP, its rich history, and its algorithmic implications for everything we do with computers and beyond. In this informative and entertaining book, Lance Fortnow traces how the problem arose during the Cold War on both sides of the Iron Curtain, and gives examples of the problem from a variety of disciplines, including economics, physics, and biology. He explores problems that capture the full difficulty of the P-NP dilemma, from discovering the shortest route through all the rides at Disney World to finding large groups of friends on Facebook. But difficulty also has its advantages. Hard problems allow us to safely conduct electronic commerce and maintain privacy in our online lives. The Golden Ticket explores what we truly can and cannot achieve computationally, describing the benefits and unexpected challenges of this compelling problem."

Abstract: "This study examined the benefits and challenges associated with implementing RtI [Response to Intervention] in the area of math ematics in an elementary and a middle school in a rural district in the northeastern United States. We sought to document the ways in which two schools approached implementation of RtI and to explore the issues they encountered with respect to instruction , intervention, and assessment. Five themes were identified that described implementation of the RtI framework: Shifting roles and changing structures, increasing opportunities for collaboration and communication, inc reasing instruction al an d assessment su pport for students who struggle in math, increasing knowledge of support strategies for learners who struggle with math, and "spreading the word" and enhancing the use of the model. The results of this study suggest that the RtI model has potential to impr ove how math instruction is approached in elementary and middle schools. "

Prize for solving the Beal Conjecture hypothesis, proposed in 1997, has risen to $1 million

From the abstract: "ew innovations by math- ematicians themselves are starting to harness the power of social computation to create new modes of mathematical production. We study the effectiveness of one such system, and make proposals for enhancement, drawing on AI and computer based mathematics. We analyse the content of a sample of questions and responses in the community ques- tion answering system for research mathematicians, math- overflow . We find that mathoverflow is very effective, with 90% of our sample of questions answered completely or in part. A typical response is an informal dialogue, allowing error and speculation, rather than rigorous mathematical argument: 37% of our sample discussions acknowledged er- ror. Responses typically present information known to the respondent, and readily checked by other users: thus the effectiveness of mathoverflow comes from information shar- ing. We conclude that extending and the power and reach of mathoverflow through a combination of people and machines raises new challenges for artificial intelligence and compu ta- tional mathematics, in particular how to handle error, anal - ogy and informal reasoning."

Paper by John Olive,The University of Georgia ,Keynote Paper for the first IDEAL conference held at Bayburt University, Bayburt, Turkey, July 4, 2012

Challenging mathematics problems for school years 6-8

Written in 2013 by Ian Stewart, an overview of mathematical problems that influence our lives and continue to challenge mathematicians.

This is a useful sport themed maths resource about measuring and estimating decimals, scales and place value. http://ictmagic.wikispaces.com/Maths

Measure and estimate angles with this nautical-themed site. http://ictmagic.wikispaces.com/Maths

A nice sport themed maths resource for practising addition, subtraction, multiplying and dividing. http://ictmagic.wikispaces.com/Maths

Abstract "This article reports on a case study of the web-based educational maths application, Mathletics. The findings are drawn from an ethnographic study of children's technology use in Melbourne, Australia. We explore the experience, governance and commerce of children's Mathletics use, and offer insights into the developing possibilities and challenges emerging through the adoption of Web 2.0 applications for learning and education." (Full text requires subscription or purchase)

Abstract: "the researcher attempted to investigate how to better measure engagement and refine the measurement of engagement in this study. To frame the engagement, three domains of engagement - behavioral, cognitive, and emotional- are analyzed in detail to be able to examine the qualities of each type. Moreover, three game attributes -clear goals, immediate feedback, and balance between challenges and skills- are presented and discussed as fundamental features of virtual manipulatives and educational games used in this study to make an impact on students' engagement. To measure effects of educational games and virtual manipulatives on three domains of engagement, the researcher designed an engagement survey that examines each domain separately with their sub-domains. The Cronbach's alphas for engagement pre-test and post-test were found .89 and .91 respectively. In this pre-test and post-test quasi-experimental design, four fifth-grade classrooms (N=86) from four schools in southwest Virginia were assigned as three experimental groups and one control group. In the first experimental group, participants played an educational game called Candy Factory and in the second experimental group, the students played another educational game called Pearl Diver on iPod Touch for eight days consecutively, for 20 minutes each. In the third experimental group, participants performed activities with virtual manipulatives, whereas in the control group, participants did paper-and-pencil iii drills for the same duration. All of the groups studied on the same topic, fractions. According to the results of ANCOVA, experimental group students' engagement scores were found significantly higher than control group students', F(1,80)=11.568, p=.001. When three domains of engagement were analyzed, significant differences were found among all three domains between experimental and control groups. When the researcher conducted separate analysis for educational games group and vir

LOG IN January 24th 9pm ET: http://tinyurl.com/MathFutureEvent Music and mathematics have been linked together for thousands of years, but rarely have students had the opportunity to explore the many connections that exist between them. To try to fill this gap, Mike Thayer of Hyperbolic Guitars is developing a course. At the event, we will discuss the course outline, as well as math and music links in general. All events in the Math Future weekly series: http://mathfuture.wikispaces.com/events The recording will be at http://mathfuture.wikispaces.com/HyperbolicGuitarsCourse Event challenge! Help Mike find a resource - a web page, a video, a music piece - to go with one of the topics in the course outline. Full syllabus and details of the outline: http://hyperbolicguitars.wikispaces.com/Math+%26+Music+Course Major topics: What is sound, anyway? The physics of waves The mathematics of waves Resonance Elasticity The generation of sound by "simple" systems The vibrating string The vibrating rod The vibrating plate (e.g., drumhead or cymbal) Open and closed pipes The Helmholtz resonator (--> the vocal chords) White noise, pink noise The concept of "timbre" The perception of sound Human listeners Other "listeners": Digital recording The interaction between the generator and the listener: the science of acoustics What makes sound become music? What does a listener "listen for" in music? Basics of music and musical notation: Musical descriptions Basics of music: Psycho-physical (auditory) descriptions What makes sound "musical" (

Includes a literature review, challenges and drawbacks, and the use of discussion boards, feedback and student response systems.