Research summary continues - slides 31 to 36



Slides 31 to 36: What do teachers need?

In order to develop commitment to provide for advanced learners, teachers have to be provided with multiple opportunities to advance their knowledge about advanced learners’ learning styles and the importance of mathematical challenges for meeting their academic and emotional needs.
Also, teachers should feel safe (mathematically and pedagogically) when dealing with this type of mathematics (Holton et al., 2008).
Accordingly, teachers need to be helped with enrichment tasks by providing them with appropriate learning materials, making a large number of challenging tasks available to them, and providing multiple opportunities to advance their math knowledge, possibly even mentored by math professionals.
The previously suggested support is based on the limited research related to teaching advanced learners. What is your reaction to the suggested supports?  What other supports would help you to better accommodate advanced or twice-exceptional students?
In order to develop students’ math potential Leikin (2011) suggests that there is a need to have the support of the wider learning community:
                Parental support (not pressure) – intellectual, emotional (e.g. as Betty and Martha helped their sons) and financial (e.g. sending a child to a good math-related after school program / summer camp).
                Availability of special settings and frameworks for highly capable students in schools and out of schools – hopefully free of charge for those without adequate financial support. 
                The necessity of involving technological tools that promote mathematical creativity in students and support teachers' attempts to scaffold students’ mathematical inquiry.
                Mathematical challenges as a central characteristic of a learning environment that develops creativity and promotes mathematical talent; - based on two studies by Levav-Waynberg &Leikin (2009) where researchers examine development of mathematical creativity and discovered that as the result of systematic implementation of Multiple Solution Tasks in mathematical instruction, students' flexibility and fluency significantly increased.
                Teachers' proficiency in choosing and managing mathematical challenges- e. g. teachers being supported by a math professional mentor.
                Other activities such as math clubs, competitions, and student conferences found both in school and out of school.

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