I’ve been thinking recently about what exactly makes teaching and learning mathematics different to that of other subjects? Actually I have been thinking about this for a while – some of you might recall the Cockroft Report, published in the 1980’s in the UK. It was a government report on the teaching of Maths, wittingly called “Mathematics Counts”. There was one entry that made the statement
“Mathematics is a difficult subject to teach and to learn”
When you read a showstopper like that you then expect a qualification – how do you compare and contrast the learning process between different subjects? But I can’t recall finding any evidence or argument in the report to back up that statement. If anyone is interested I can supply the page number etc of this quote.
The classroom is still a private, sometime secretive place in which teachers spend a lot of time teaching or pondering how to improve their teaching, but every now and then a student will say something like “you don’t really have to revise for English, but you do for maths” - these kind of comments make me wonder about the learning process across the wider curriculum. I guess students are the ones who understand it most since they experience the whole spectrum from Art to Science every week.
So let’s pose these questions –
· Is it true that “Mathematics is a difficult subject to teach and to learn”
· How? Why? When?
· If our students have a more developed understanding of the relative demands of the subjects they learn than we do, what is that understanding?
· Is their understanding right? How can we learn from it? Are there ways to improve it?
I am off on holiday now for two weeks. A warm welcome to all, and I hope to hear from anyone on my return!
D
PS the maths section of the forum is sparsely populated at the mo - newcomers welcome!