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Would you choose not to send your child to a private school solely because they use EM?

There's a private school that I love in every respect except that it uses EM for K-5. It switches over to a more traditional math curriculum starting in 6th grade. This school is well-respected academically, and they say they are pretty flexible with where a student is in math. There are a couple of multi-age classrooms, and they tell the story of a middle school student currently learning trig from the high school math teacher, etc.

We're tentatively planning on switching from our current montessori charter school to this other school for middle school, when dd enters 6th grade, but we have younger kids who we are considering also switching to the elementary school. If one ds stays two years ahead of grade level as he is now, he should be ready for 6th grade math in 4th grade, just when we'd be switching to the new school, but we also have some younger kids, who would be starting from the beginning with EM, if we were to switch them as well. It's hard for me to fathom because we're a much more mathy family than language-y. My current preschooler is potentially just as talented at math as his older brother, and I'm wondering whether his math education would suffer significantly in comparison with the math his brother has been able to do in the montessori school. At the same time, I'm guessing there are a number of other subjects, particularly those in the realm of language arts, that may be taught "better" at this private school.

I said I'd never do it, switch to a school with EM. Would it be a dumb decision? Should I try to keep the younger ones in the montessori school until they are ready for math beyond whatever 5th grade EM is?

Is it possible to accelerate through EM without afterschooling math? (I'm not opposed to afterschooling the math, but it would still be a chore. I'd have to approach it in a much more organized fashion than what we do around here now.)

Thanks for any thoughts smile
I have no direct experience of EM but I've taken a bit of an interest in discussions of it in various places... It sounds to me as though the problems with EM are mostly with it being used by teachers who don't really understand enough maths or enough maths pedagogy themselves to be able to make it do what it's trying to do in the way of encouraging mathematical understanding in the children, or to feel confident adapting it to the needs of individual children. If this school has good teachers using EM in a flexible way, I think it might be fine, maybe even more than fine. But I'm sure this will be a controversial question!
i personally would avoid it. my son is in a school that recently switched to EM and i was so disappointed. he has APD and with the bits and pieces that EM works off of, he really struggles. he can do algebraic equations and does well in standardized tests, but fails EM. i have heard from teachers that their kids had a hard time transitioning from EM to highschool math because mastery is not a priority in EM, nor does it really focus on fundamentals like the other math programs do. i mentioned to DS teacher that he can do algebra (and fast) and she blew me off as if it was nothing.
It seems too early to tell about switching the younger ones. Some private schools are terrific for middle school and 'same old same old' for elementary school, so I'd watch out for that.

I don't know much about EM itself, but if placement by exam was allowed, would your younger DCs be able to be subject accelerated through much of EM? If this is the case, I would perhaps hothouse enough so that they would really be at a good level.

But seriously, give dd6th grade at least a semester at the new school before you decide that the current elementary school is worse, unless one of your DC are suffering. KWIM?

Love and More Love,
Grinity
As I've said elsewhere I am a fan of EM.
IMO FWIW
Its two weaknesses are for kids who don't get things quickly -- which is obviously not an issue for your DCs. The constant movement of the curriculum is really hard for those kids. The second is that it doesn't have a lot of rote drills so some kids need reinforcement for those skills -- again it doesn't seem to be relevant for your dcs.

I like it because it is much more conceptual than most elementary school math curricula --- it encourages actual mathematical thinking rather than just learning arithmetic.
You have one big thing that can help you, which is that if you haven't decided, you haven't given them a check yet. So they still have to sell their program to you.

Have you considered having a frank discussion with them about EM? Just be honest: "I'm struggling a bit with this decision, because although I like many things about your program here, my reservations about EM are significant enough that I'm very hesitant. What can you do?"

Give them specific examples of what concerns you about EM. This will help avoid responses like "Oh, but we do such a great job teaching math; our test scores are super high."

YMMV, of course, but here are some of the things that really bothered me about it when my DS was in a school that used it:

* Too much stuff that isn't mathematics (eg, write a story [the example I'm thinking of didn't involve writing an equation; it really was just a story], cut out pictures of shapes in mid-2nd grade, name presidents on coins.

* Too many questions without a right answer (eg, cut out a paper ruler and measure some stuff of your choosing at home. How does the teacher know that the measurement was correct?)

* Lack of focus (a characteristic of all spiral curricula)

* Maddeningly slow for a child who already gets it. EM uses multiple ways of showing the same thing. If the child gets the concept already, he can get frustrated going through all the different methods. I know my son did. He used to almost shout, "I hate this! Why can't we just ADD???"

Lastly, and this is a biggie, if the school agrees to something, get it writing, even if it's just an e-mail. I can't emphasize the importance of this enough. Getting things in writing avoids problems of memory later.

HTH,

Val
This is a tough one and I think it will depend on a number of different factors including each individual child and each teacher. I would initially suggest speaking with staff at the school and seeing how they directly handle advanced students as well as trying to find a few parents with first hand experience.

FWIW we are leaving a private school and switching to an e-school next year for DD9 who will be in 4th. EM has been a huge issue for DD since K. Each year was a bit different as it would depend on the teacher quite a bit. Some would supplement, some wouldn't. Even though they also have a math pullout program 2-3x/week using Singapore it still wasn't enough for DD. Math is her passion though, and she desires to switch because of it.

In theory I like EM, but it is a very poor curriculum match for both our kids. It is incredibly repetitious and works off an assumption that mastery will take a very long time. Our kids don't need the built in review which comes with each unit. DD has huge issues with this as well as how slow it moves even when introducing new concepts. I've pulled up links and EM curriculum quotes before if you'd like to see them I could track them down again.

I'm trying to be diplomatic here because our situation revolves around EM and we're leaving what should be a great private school in large part because of it. That said it would take a lot of convincing for me to believe that an advanced child appropriately placed in EM wouldn't still be bored to tears with it based solely on the pace. Someone prove me wrong, please!
This is an interesting question. I am placing my dd5 in a Kindergarten program that uses EM through grade 6. My sole hesitation is due to all the negative I've seen on EM.
It is a GT program and they do pretest before EVERY unit. So I guess I am hoping that the costant regrouping of kids based on their pretest results will be ok.......I hope....
i would avoid math everyday if i could wink

(just kidding around, couldn't help myself)
My dd found it easy to grade skip within EM program because of the spiraling. I would recommend getting as much testing in writing from the Montessori school as possible ahead of time.
Originally Posted by spiritedmama
It is a GT program and they do pretest before EVERY unit. So I guess I am hoping that the costant regrouping of kids based on their pretest results will be ok.......I hope....

Do they accelerate kids who get a high score on the pretest? My DS10's 2nd grade school gave him a math pretest that covered concepts for the year. He got 100%. They were very impressed...and they made him go through the entire 2nd grade math curriculum anyway.

Val
Yes, they will accelerate if the overall math knowledge is high. My daughter is not very mathy so for her it will be a nice way to fill in the holes and move forward as she is ready. She's ahead in certain math areas but not others.

My other dd, (dd7) is accelerated in a program that uses Math Expressions by H. Mifflin. The spiraling is there as well. That's the reason her teacher thinks she'll continue to be ok even though she is still a bit behind (since they will revisit the topics.)
hmmmm... lots of food for thought. We have plenty of time to figure this out - this would not be for this fall. (I'm secretly hoping that they suddenly change the math curriculum in the next year or two - I can dream grin)

I have pretty detailed curricula outlines from the private school for each grade level in all subjects, so I want to take a close look at those, for math and for everything else. I want to make sure my kids have actually covered all the topics they're supposed to. That's one aspect of montessori that I don't like - I'm often afraid there will be holes (perhaps wrongly).

I haven't asked them about placement tests yet - great question! Also, great point about bringing over current test results. The montessori school is pretty liberal about MAP testing starting in second or third grade, and at least one of the teachers may do it by special request. DD just did her third set of MAP tests this year over the last couple of days, which is funny because I had been thinking of asking the teacher to do that before the end of the year.

Also, I signed the older kids up for a few weeks of summer camp at this school. Ds actually requested a math class instead of a physical outdoor activity. It's grouped by age. I called the person in charge of the camp, and he said I can talk to the teacher about where he's at with math. Supposedly, the camp teachers are the regular teachers, so I'm hoping I'll at least get a little peek at what school would be like, at least for that one ds. DD will be taking creative writing, but most of the rest of the stuff will be non-academic.

Thanks for your thoughts! If anyone else has anything to share on this EM issue, please do not hesitate to do so smile
While looking into something else tonight, I came across the following:

Originally Posted by
From the beginning, accordingly, Everyday Mathematics was designed to take advantage of the spacing effect. An explicit attempt was made to ensure multiple exposures to important concepts and skills, spread over two or more years. As the First Grade Everyday Mathematics teacher�s manual states, �If we can, as a matter of principle and practice, avoid anxiety about children �getting� something the first time around, then children will be more relaxed and pick up part or all of what they need. They may not initially remember it, but with appropriate reminders, they will very likely recall, recognize, and get a better grip on the skill or concept when it comes around again in a new format or application�as it will!�

From http://everydaymath.uchicago.edu/about/research/distributed_practice.pdf

I quite possibly missed something here, because I can't figure out how they made the leap that "spacing" review and practice (is this the common meaning of "spiraling"?) must be at the expense of mastering the skill the first time around (except that they're hoping that not requiring mastery will avoid anxiety about math in the student?) Why can't there be both? Something about the quote makes me feel slightly ill.
Originally Posted by snowgirl
While looking into something else tonight, I came across the following:

Originally Posted by
From the beginning, accordingly, Everyday Mathematics was designed to take advantage of the spacing effect. An explicit attempt was made to ensure multiple exposures to important concepts and skills, spread over two or more years. As the First Grade Everyday Mathematics teacher�s manual states, �If we can, as a matter of principle and practice, avoid anxiety about children �getting� something the first time around, then children will be more relaxed and pick up part or all of what they need. They may not initially remember it, but with appropriate reminders, they will very likely recall, recognize, and get a better grip on the skill or concept when it comes around again in a new format or application�as it will!�

From http://everydaymath.uchicago.edu/about/research/distributed_practice.pdf

I quite possibly missed something here, because I can't figure out how they made the leap that "spacing" review and practice (is this the common meaning of "spiraling"?) must be at the expense of mastering the skill the first time around (except that they're hoping that not requiring mastery will avoid anxiety about math in the student?) Why can't there be both? Something about the quote makes me feel slightly ill.
Both what? Mastery the first time and later review and practice? But if a course is designed in the expectation that (most, or all) children will master a new concept the first time it is introduced, there would be no benefit in revisiting it later. I suppose you could say that it's useful to do a very brief review of something just to check it's still there, but if a topic really has been mastered, then by definition it'll still be there and you wouldn't want to spend more than a few minutes on checking that. I take this quote to mean that EM is designed so that most children will not master a concept the first time round, but just take a large bite of it, and get the rest the next time round. I know this is unpopular with people here because their children get these concepts the first time round and that's what they see as they "right" way to do things, but bear with me a moment...

... thinking about it, what we might call pulsed learning is indeed how my DS6 learns mathematical concepts that are really at the level that's appropriate for him. (I've seen this recently with various things from proof and logic, e.g. the idea of decidability and the Halting Problem, proof trees, Goedel's theorems.) He reads about it a bit, talks about it enthusiastically, wants to try things out relating to it, has obviously some some correct ideas and some misconceptions. At this stage, he is not always up for discussing the misconceptions; if I try to correct one, he may pay attention for a moment and then fade out. I've learned not to push it, but just to say "that's not quite right, we'll talk about it some time". Then it stews for a while; he may carry on talking about the topic at the same level, or he may stop talking about it altogether. A while later - weeks, months - he'll pick up the book or start talking about the topic again, and off he goes again, enthusiasm intact, to do the next chunk.

Now, this kind of learning provokes anxiety in me, but I have come to think that that's probably a fact about me and my miseducation - like most of you, I always expected to get things completely first time at school, and never met anything challenging enough that I couldn't at that stage. However, what it is very like is doing research, and indeed, I think, solving any genuinely challenging problem, grasping any really stretching concept. Isn't it the school situation of first-time mastery that's unusual, really?

So I think it's very likely that a spiralling approach has something going for it. Trouble is, the idea that a course designer can lay down in advance what an appropriate amount of material to present so that everyone will be challenged enough that they don't get it all, and noone will be so overwhelmed that they give up, seems implausible. Certainly I can't predict that even just for my DS - we just provide the material and see what he takes.
Yes, I mean both mastery and review. Or perhaps a more precise way to say it would be understanding and practice. I think practice is important even where there has been understanding - with some kids, even though they understood the first time, they may not remember it well until they've used it again and again in different contexts. But that's not the same as not understanding it and then being asked to use it in different contexts in the hope that the light bulb will suddenly turn on. What if the light bulb never goes on - a whole lot of learning built on whatever the misunderstood concept was is also going to fail.

I have two problems with the EM approach as set forth in that quote. The first one is about anxiety about math. I can't think of a better way to create more anxiety than to constantly introduce concepts that the students are not likely to understand, or aren't expected to understand. Self confidence is generated by actually completing challenging tasks, not by being allowed to slide by without learning what has been presented.

My second issue with it is more fundamental. A couple of my kids are definitely big-picture-before-the-details kids. Without a context, there are no memory hooks on which to hang information presented. From one angle, EM's approach may sound like it make sense, that they'd learn the info better the next time around when it's presented in a(nother) context. However, kids like mine are less likely to remember anything from the prior experience with the information precisely *because* they didn't understand it (except perhaps they'll recall the uneasy feeling that goes along with not understanding), so the time spent on the information previously may well have been wasted at best, and couterproductive at worst, as it builds a lack of self-confidence with the topic.

I can see the importance of providing a big picture first - I think that can be very helpful for some kids. But I do not think that's what EM does with its spiraling or that that has anything to do with the way EM is set up (just from various things I've read, years may go by before a big picture is evident in EM, if ever). In my opinion, purposely and continually introducing things that the students are not expected to master provides a convenient excuse for a teaching method/explanation/instruction, etc. that just didn't work. If the child didn't understand the first time, then the topic would be better approached differently during the next lesson or during extra help sessions, not six months later in the middle of a new topic. (that's me, the expert on teaching LOL.) So much in math depends on understanding what one has previously learned - I wonder what happens in the meantime before the topic comes back around again.

I think the EM approach is likely to be even more problematic for an average or struggling student than one who understands math easily.

It might be that I really don't know EM well, but this is my take on that quote I found last night. To me, the way you described your ds's learning of new and challenging topics is not analogous to a curriculum applied in the classroom to a broad range of students for a subject in which it is often critical to build on a sound foundation before moving to a new topic. I guess that is the gist of what bothers me - I don't see how a student can learn a new topic if the new topic requires knowledge that they failed to learn during the previous topic. I'm not sure if I'm making any sense...time for more coffee smile

I haven't yet had the coffee and here I am already editing. I can envision a situation in which the student doesn't understand the bits until it's presented in the larger context (the big-picture-first kid) but that still leaves the first go-round as a waste, at least for that person. For that person, the "backwards from traditional linear curriculum" is not the same thing as spiral learning.
You are making sense, and I don't want to sound like an apologist for Everyday Math, which I don't know nearly well enough to take that role. I do want to write a bit about this point:
Quote
I can't think of a better way to create more anxiety than to constantly introduce concepts that the students are not likely to understand, or aren't expected to understand. Self confidence is generated by actually completing challenging tasks, not by being allowed to slide by without learning what has been presented.
Yes and no. Let me witter, but please bear in mind that I'm making a case that I think interesting, not necessarily one I am totally convinced is correct - I'm in the process of thinking about this.

It's really deeply embedded in how we teach maths that we expect children not to move on until they understand. But I really am very far from convinced that that's the best way to teach maths. (I should confess - you may be relieved to hear :-) - that I have no involvement in teaching children other than my own, although I teach adults for a living.) It's certainly not the only way to learn maths - e.g. if one goes to a research conference on maths, with highly technical talks being presented from 9 till 6, absolutely nobody in the audience will understand everything, and yet in order to be getting anything from the conference they have to be getting some understanding even though a full understanding depends on something they've missed. I remember a very hard transition from the school model of not feeling allowed to move on with the tiniest thing unclear in my mind, to a mode of learning like that.

One might respond that this mode of learning is only applicable to adult researchers, but my response to that would be to point at how children learn language. We don't introduce a child to their native language systematically, one word or grammatical concept at a time, refusing to go on until we're sure the child has understood up to this point. Even with foreign languages, we understand that immersion is the most efficient way to learn, even though if you analyse the things that people have to understand in order to become fluent in a language, it looks just as dependency-structured as maths does. When you learn a language by immersion you make lots of mistakes, all the time; you fail to understand basic grammatical constructs, you form false hypotheses about what words mean and how grammar rules work. Gradually by greater exposure you sort it out.

Of course, you have to have lots of exposure to native speakers to make this work: you can't put 30 children with one adult who's scared of speaking German and expect them all to end up learning German! Maybe this is the real reason why we can't transfer this to maths. I completely agree that there's a big gap between what works for one child at home and what works for a class following a curriculum. In fact I'm quite happy to stipulate that EM is (in most hands) horrible.

I do think, though, that when we're paying attention to our own children on an individual basis it's important not to insist on them mastering topics in sequence. I think this is intimately related to the importance of learning by solving lots of problems. If they skip ahead to something that interests them more, fine: let them do problems to do that relate to what they're interested in. If an earlier skill really is essential, then they'll find they have to brush up those skills in order to solve the problem they're interested in, and really needing to understand something for one's own purposes is surely better motivation than just being told that this is what's next.

For me this is all part of letting maths be a real subject, that can really do things and be intrinsically enjoyable in its own right, as opposed to for the extrinsic reward of a row of ticks.
Originally Posted by ColinsMum
I do think, though, that when we're paying attention to our own children on an individual basis it's important not to insist on them mastering topics in sequence. I think this is intimately related to the importance of learning by solving lots of problems. If they skip ahead to something that interests them more, fine: let them do problems to do that relate to what they're interested in. If an earlier skill really is essential, then they'll find they have to brush up those skills in order to solve the problem they're interested in, and really needing to understand something for one's own purposes is surely better motivation than just being told that this is what's next.
I agree with you on this quite a bit, except to the extent that we're talking about a math curriculum in a classroom, which is the scenario of EM (I'm not familiar with anyone using EM as a homeschool curriculum). Perhaps we ought to compare EM to Saxon, which I don't really know either, but I believe Saxon spirals with tons and tons of review, and might not have this issue that EM has over not expecting understanding. In a classroom setting, there's no reaching forward and then backward via intrinsic motivation. It's external, and it's not individualized. In contrast, I can envision a situation where a student could struggle with a topic, move on to see where it fits in the bigger picture, and then return to it with new zeal to master it, along with far more understanding that comes from context (just such a thing happened with one of my kids) - the mastery did occur, even though it may have been out of the usual sequence (which tells me that perhaps the sequence ought to have been reversed for his learning style). I don't get the feeling that that would be the case in an EM classroom at all.

I'm afraid that EM's allowing kids - especially non-gifted ones - to not understand essentially allows them to not learn things that are ultimately fundamental to their ability to do math. Here's some food for thought that I came across, though I'm not sure I can explain at this late hour why I feel as though it's relevant:

Originally Posted by
Mathematics involves three things: precision, stages, and problem solving. The awareness of these components and the ways in which they interact for basic stages such as the real numbers or the spaces of Euclidean geometry and the stages where algebra plays out are the essential components of mathematical proficiency. Perhaps the biggest changes in K�12 instruction that should be made to bring this to the forefront are in the use of definitions from the earliest grades onwards. Students must learn precision because if they do not, they will fail to develop mathematical competency. There is simply no middle ground here.
(from ftp://math.stanford.edu/pub/papers/milgram/milgram-msri.pdf)

thanks for allowing me to think out loud - off to bed... smile
I largely agree with you too :-)
I will not write much but I have to put in my 2 cents because my child has been truly affected by this program along with the older "guinea pigs" who are now in 8th grade. My son is in 4th grade and has had the worst year in math that I have ever seen. He is a math guy and I have never seen him be so bored and struggle at the same time with EM concepts. Last year he was lucky enough to have a teacher to give him accelerated homework to make up for the boredom in the classroom. However, this year his math teacher says he is spacey, lazy, sulky and makes many mistakes - thus "he must not know how to do the work in the first place so why should I give him harder work". Along with the idea of learning a concept, moving on and then coming back to the previous concept to tie it all together they must explain EVERYTHING in written language and if this is not done they are penalized on tests. He has been doing horribly on tests and it is creating problems between he and I and also his teacher and I. Another concept of this program is that children who are at higher levels will be able to serve as role models to the other students and will help bring those other students up. This is explained under the companies explanation of Connected Math (which is used in middle school to help connect children who used EM to the transition into high school). And there have been many negative stories because the philosophy of EM does not match up with high school math. At this moment our middle school in NJ is on the watch list for math after taking the NJASKs(our state test) and many feel it is because of the connected math. My son has always been so bright in math and numbers have come so easily to him and it is just fading away into this slow process which kills me. I am actually going to be sending him to a private school for 3 weeks this summer which teaches a traditional math class and will assess him and teach to his level. The woman who runs it also had a daughter who went through EM and said she would never have her do it again. When my son gets assessed I will not be surprised to see that he has fallen behind the other bright children who have been learning traditional math. I am not saying it is all bad but especially if you have a child who just gets it and has a wonderful natural ability it may not be where you want to be. But this is completely my opinion. I'm just waiting for this year to be over so we can start anew and maybe advocate for something different smile. Good luck with your endeavor.

Jules
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