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This is all very wonderful, but I ask you this: What is the point? Really. Where does this get you? I'm as open to new concepts as the next man (honestly) - but what applications in teaching do Dweck's theories have? Get rid of the jargon, take it down to an applicable level, and I'll be interested. Frankly, achieving success by developing intelligence boils down to the fact that it has to be worked on. Potential is all well and good but the environment and the relationships have to be right to do so. You cannot just take a child and say 'be gifted' - there has to be the capacity to achieve it (how do we assess that); there has to be the drive to do it (wanting it is not enough, but the motivation to do the steps to achieve it; and there has to be the right guidance to do so. I am all for every student achieving their fullest potential, but the simple fact of the matter is that as classroom teachers we simply do not have the ability to overcome all of the social, economic and conceptual obstacles that we face in trying to achieve that goal. There has to be a collaboration between the teacher, the parent, the child and their social environment (people and place) in order to get anywhere. If that's not in place, then you'll continue to find that students will get left behind, and not at the fault of their teachers. I did a paper on 'Social Influences on Motivation in Mathematics' based on a school in Greater Manchester - I found that despite every effort and every new concept and approach taken by the teaching staff in the school, it didn't matter one jot, because the greater social environment saw Mathematics as unimportant. If that's the situation, then how can we get students to their goal of 'being gifted' if there are pre-conceived, almost pre-programmed negative ideas in students' minds about Mathematics? No matter how we challenged these received perceptions as Mathematics teachers, sometimes it will not work - and unfortunately, we have to accept that.
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