A Silicon Valley School That Doesn’t Compute
nytimes.com
nytimes.com
In my experience this may be empirically false. My 4 year old could barely count, but after spending 2 months in the summer playing a couple of iPad games, he's adding 2 digit numbers and subtracting 1 digit numbers, and doing simple math puzzles. His elder brother couldnt do those till Kindergarten, and I dont think the difference was aptitude.
Hopefully soon our computational freedoms for big actual work won't be relegated to computer monitors. Laptops and tablets are great, but they make you focus/stare at one area for a long time. There is often a wall behind that monitor, we are basically staring at it, for many hours, most of my adult life is staring at a wall.
http://worrydream.com/KillMath/
There's a Microsoft Research concept video that showed people interacting with computational environments within their natural environment. Statistical information could be represented for any data needed, and people were not bound to their seats. Problem is, I don't see things being able to change much for people that work in the terminal.
Basically, what I am trying to say with my thoughts is, the positives of both worlds will interwine and the negatives of both will mostly disappear.
In my admittedly limited research, I found information about astral bodies, Atlantis, soul nourishment, clairvoyance and and a dislike of the left handed.
From the Skeptic's Dictionary:
Waldorf schools reflect Steiner's education theories, which hold that children advance through three stages....during the first stage, birth to age 7, the spirit inhabiting the body of the child is still adjusting to its surroundings, hence lower grades in Waldorf school offer minimal academic content. Reading is not introduced until second or third grade. During the second stage, ages seven to 14, children are said to be driven primarily by imagination and fantasy, so students are introduced to mythology. After age 14, the third stage, an astral body is believed to be drawn into the physical body, creating the onset of puberty.
"It really has become like a cult." "...is more like a cult..." "...has gained a cult-like following." "...a cult hero..." "...is growing a cult-like following..."
Ops... that was my limited research of YC.
I went to wikipedia with my limited research and you can too: http://en.wikipedia.org/wiki/Waldorf_education I found quotes like: "The approach emphasizes the role of the imagination in learning", "In early childhood learning is largely experiential, imitative and sensory-based."
Maybe it's a good thing for kids to be allowed to be kids while they are kids... just saying.
They also, more or less coincidentally, work really, really well.
That's too easy. How can we know that? On the contrary, it would be surprising if how well the schools work were unrelated to their philosophy.
Out of every 10 tests they have 9 standardized tests club a randomly-chosen 10th standardized test to death?
By the way, I hope I didn't sound like a believer in standardized tests. As far as I'm concerned they're for meat-packing plants. The fact that our schools are child-processing factories is a shame (probably the single thing I'd change about our society if I could). All I meant was that Waldorf schools would be a lot more vulnerable to mainstream condemnation if their kids didn't out-perform on those tests. You can't respond to criticism by saying, "just look at these children, they're happy and grounded". But you can sure say, "what part of the 99th percentile do you have a problem with"?
Where my sister-in-law teaches, their results are at the top of our province (Alberta), which itself has a reputation for having one of the best school systems in the world. We're usually compared to Finland in this respect - which scares me, because the truth is that our schools suck, so it's an indication of how bad things are elsewhere.
The developers of Racket (formerly PLT Scheme) have an after school program called Program by Design (http://programbydesign.org/) and one of the things they found was that some of the students started wanting to learn more math because they needed to know how to add things to their programs! The extreme view presented in this article seems to be based more upon fear of technology than any kind of understanding of it.
But I left when we were covering fractions for the 3rd year in a row (when I was in sixth grade), and I felt completely stifled and unchallenged. I have no regrets that my parents sent me there, but at least when I was there, the execution of the philosophy began to fall apart when I turned 10.
For some context, I am now a CS and Physics major and don't feel that an unfamiliarity with computers when I was 8 hampered my math or computer skills at all.
It's also pretty clear to me that equating computing to the use of Word, Excel, and Google leads one to the conclusion that computing is easy and not a big deal to pick up. Naturally, as a software engineer, I disagree vehemently with that.
I think that some level of real (not turtle or other games) programming should be taught from middle school on to the point where a HS grad can successfully write a small program to deal with the small needs of life: things like accounting, sophisticated searching for files, etc.
I believe - have faith - that a programming-enabled population can do some pretty amazing things when set free to do them. All it takes is the knowledge and the eyes to see what can be automated to do so.
Didn't get a computer until I was 12.
Now > http://www.forbes.com/sites/tomiogeron/2011/10/19/how-two-te...
Ugh. Also read as: "Something I haven't seen doing something I don't expect it to? Ridiculous!"
The correlation between students at Waldorf schools and prestigious schools later is extremely easily explained by a single character: $
That said, something different than our current, standard public-school fare probably stands a decent chance of doing better. Anything with more attention to the methodology stands such a chance. But I'd be willing to bet that many of the successes also simply reflect parents that are more aware of their children's education.
Not only this, but (especially further on, in 7th and 8th grade), I learned other subjects more effectively thanks to computers. I still remember The Crucible because I made a website (complete with red text in Chiller, uncontrollable music and animated drops of blood for the background) for it; I learned factoring by writing a simple JavaScript game for it.
I think this easily beats spending weeks cutting up fruit and shunning technology. Had I not been playing around with computers and the internet since a young age, not only would I probably not have found my true calling--CS--but I would also probably have had a worse education in all the other fields as well.
Its synonymous to the debate about letting kids use calculators for simple (or not so simple ) math problems.
(Was going to say "rich hippies" but thought better of it. I mean freethinker in the original sense, someone who doesn't follow norms.)
http://fsd.k12.ca.us/rollinghills/multiage.html
This was my program. My sister and I went through it. To this day a lot of us still keep in touch with our teacher.
It was not strict Waldorf, more inspired by it and still is to this day.
Bullshit it's useless. Multiplication tables are memorized lookup tables. That's "rote" but important, but it's not when math starts to become interesting. Long multiplication and division are the first time people have to use an algorithm for a problem too difficult to do in any other way. And yes, it needs to be done by hand and if it takes a few months for the average student to get it right, fine. It's important. Not the actual skill of dividing 83914 by 203, but the process of carrying out a mechanical algorithm by hand.
Should computers be a part of education? Absolutely. Should programming be taught in school? Yes. Should we abandon the process of running algorithms by hand, as a mechanism for understanding rule-based computation at an early age? No.
Interesting fact: early computers (in the 1940s) were not competitive with human "computers"-- savants whose jobs were to do arithmetical calculations. They were actually slower. What made mechanical computers such a win was that they could keep going and remain reliable, whereas human computers would start making mistakes after 8 hours.
If you've gone through the humiliating process of trying to calculate a 6-by-6 determinant by hand and getting it wrong, you understand this, and you know why the rigor offered by mechanical computation is so important. If you haven't, it probably doesn't make sense to you.