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Joined: Nov 2007
Posts: 533
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Posts: 533 |
I totally agree with you Mia and my DS7 is exactly the same - vastly further ahead in reading than math, although really I think math is going to be his strongest area at the end of the day.
It's much easier to have exposure to a lot of different reading sources than fill holes in math. I have DS working 3rd grade math right now (going into 2nd), and it's filling holes. A lot of it he really does "know" conceptually but maybe isn't familiar with notation. Ah ... one of the things we hope to fix somewhat by homeschooling. Anyway - it's much more about how they learn, rather than what exactly they know IMHO. I think the notation thing is huge -- it took me a long time to realize that even though KG could add and subtract double digits in his head, he didn't know what the signs were until last year! Duh. With reading, it's fairly cut and dry--they can read it with comprehension and answer questions, or they can't. Of course, there's the issue of inference too, but I'll skate over that. :-) With math, I think there's more gray area since math is essentially its own "language." If no one teaches you the notation, you're seriously limited. I'd like to see the kid that figures out calculus on his own, in his head, with no formal math instruction at all! There may be one out there, but wow--that's the PGest of PG kids!
Mia
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Joined: Nov 2007
Posts: 533
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I think that a lot of PG kids can self teach elementary school concepts or else learn them with minimum instruction. Everyone (well most everyone, I don't like to make generalities), no matter their intelligence, eventually will reach the point where they have to be taught if they are ever going to reach the top of their field. I think we're all in agreement there (or are we? Maybe not ...) -- any of us with a child who taught themselves to read (and I know there are lots of us!) can hardly deny that!
Mia
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Joined: Sep 2007
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Yes, I got that. Some can teach themselves. But some cannot. I'm saying that the some who cannot are important because they mean that the *definition* of PG is NOT "A child who can learn things they've never been taught." You're stressing the "can," and I'm stressing the "cannot" because I think it's potentially dangerous to stress the "can" for the kids who "cannot." But of course some can. And it's cool that they can.
Kriston
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Joined: Sep 2007
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My DS7 in particular just has real confidence issues. He actually knows ahead of time a lot more than I expect him too, but panics immediately if he sees something in a format he hasn't seen before and shuts down. Of course, 5 minutes later he might be breezing through the same thing like he's known it forever.
I do agree about the mental math component. I think I'm not actually teaching DS anything about math. More about notation and showing his work.
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Joined: Mar 2007
Posts: 797
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DS had a great teacher in 2nd grade, which was his first year of NCLB testing. Our state tests in the fall and spring. DS's math score went from 4th grade level in the fall to 8th in the spring of his 2nd grade year. His teacher was so sweet, but a little embarrassed. She pulled me aside and said, "You know I'd like to take credit for his improvement, but I don't deserve it. I *know* I didn't teach him this stuff; did you?" I told her I hadn't taught it to him either and we both had a good giggle.
But I do think she *did* teach him more than she took credit for. She did sneak a few hard problems when she could and she was very good at explaining notation etc. I think DS was ready to take off and run with any tid-bits he could get.
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Joined: Sep 2007
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Yes, I think "tidbits" (good word choice!) often get absorbed so fast that we don't even realize they were there.
That's not to say that some kids don't figure things out completely on their own, sans tidbits. But I find it hard to define a kid as not PG for not knowing something that he has never seen before. That was really my main point. Am I making more sense?
If a K-er has never seen 6th grade math, he might master it on his own and would certainly fit CFK's definition of PG. (And mine!) But then again, I think it's absolutely possible for a child to be PG and not to have mastered math that he's never seen, even if math is his strong suit. I just don't think it's wise to base the definition on those extremely stringent terms.
Kriston
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Joined: Jul 2007
Posts: 198
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But I find it hard to define a kid as not PG for not knowing something that he has never seen before. Would someone call my school district and explain that to them? That was the total basis of their refusal to test DS6. They gave him a 2nd grade math sheet, he looked at them like they were crazy and voila- he's not gifted.
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Joined: Sep 2007
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Ugh! Sorry M&M!
Kriston
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Joined: Jan 2008
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I think the debate comes from the "public" opinion of what PG is and not the bands of grey as you get to EG. And some of us would defint those grey bands as EG not PG, as defined by DYS.
Someone mentioned that calculus would be hard to do without some teaching. I disagree. If I don't have enough money to buy a house and the guy selling the house sells me the option to buy it in six months at a set price, I have a derivative, that's calculus.
I imagined everyone here followed the example, hence an uber bright PG child could do derivative concepts in his head just like he knows how to do a puzzle.
And yes, kids are not black and white, but there seems to be so many darker shades of grey before you get to that little man Tate phenomenom of PG.
There are moments of head turning when my child says something, and she did sit down at her Barbie piano and do a scale at 2, but I don't expect her to play like Mozart any time soon. To me it is EG, not PG. Maybe not by Davidson definition, but my view of PG.
Ren
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Joined: Nov 2007
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I'm with Dottie. Who cares as long as my child is taken care of? Of course, when a school or teacher overlooks him, a label is helpful, but in the end, I don't want my child left behind - or ahead, as the case may be.
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