My 2 cents, valid criticisms of new math are _vastly_ outnumbered by ones more in the form of "I wasn't taught that way and so my kids shouldn't be either" / any change is bad change type thinking. There is a lot of overlap in these criticisms with common core ( https://en.wikipedia.org/wiki/Common_Core ) which isn't particularly related.
My parents did New Math, and I always thought it sounded pretty cool.
My elementary school math pretty much completely boiled down to doing arithmetic. A useful thing to know, obviously, but I always felt too much emphasis was placed on arithmetic when calculators are cheap and readily available.
It always seemed like planting the seeds of some more advanced math concepts would make math a lot more approachable.
> too much emphasis was placed on arithmetic when calculators are cheap and readily available.
I felt the same for a while. Until I realized my college math problems were all selected to make the arithmetic easy. Thus by doing all the arithmetic in my head I had a quick cheat on if I was right or not - wrong answers made for hard math and so I'd start over and thus fix the mistake.
The trick only worked for math though. Physics and chemistry often required harder math and so a calculator was needed to finish on time even when you did the problem right (which wasn't always a given)
https://en.wikipedia.org/wiki/New_Math
My 2 cents, valid criticisms of new math are _vastly_ outnumbered by ones more in the form of "I wasn't taught that way and so my kids shouldn't be either" / any change is bad change type thinking. There is a lot of overlap in these criticisms with common core ( https://en.wikipedia.org/wiki/Common_Core ) which isn't particularly related.
Interestingly enough, at least some computer pioneers credited a part of their success to the New Math.
Apparently, learning to do arithmetic in other bases helps with computer programming. Who knew.
My parents did New Math, and I always thought it sounded pretty cool.
My elementary school math pretty much completely boiled down to doing arithmetic. A useful thing to know, obviously, but I always felt too much emphasis was placed on arithmetic when calculators are cheap and readily available.
It always seemed like planting the seeds of some more advanced math concepts would make math a lot more approachable.
> too much emphasis was placed on arithmetic when calculators are cheap and readily available.
I felt the same for a while. Until I realized my college math problems were all selected to make the arithmetic easy. Thus by doing all the arithmetic in my head I had a quick cheat on if I was right or not - wrong answers made for hard math and so I'd start over and thus fix the mistake.
The trick only worked for math though. Physics and chemistry often required harder math and so a calculator was needed to finish on time even when you did the problem right (which wasn't always a given)
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My kids learned it this way, and it was somewhat useful to show that we could arrive at the same solution using different methods.
It was a curriculum reform in the united states in the 60s that emphasized introducing abstract math concepts very early.
I found this: https://en.wikipedia.org/wiki/New_Math