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Because "forced history lessons" doesn't help said kids understand what history really is about, it just helps them accumulate facts, if that. I'd say the same
by paganel 2y ago
Because "forced history lessons" doesn't help said kids understand what history really is about, it just helps them accumulate facts, if that.
I'd say the same thing applies to math, where one can't really start understanding math until said kid is already an adolescent (unless they're a young Euler or something), so it always baffles me when I see parents filling their young kids with (fancy) arithmetics, most probably making said kids future therapy patients, all the while lauding themselves (the parents do, that is) that they're teaching their kids "maths".
Related, one of the best maths teachers I've had (this was back in high-school, in the mid-90s) was very quick to point out that we should forget almost all "maths" we had learned in elementary school, and the he very soon started to explain to us the definition of the real numbers. Or maybe this is just an Eastern-European thing, who knows? Maybe further West they do confuse arithmetics with maths until the Uni' years.
- cpursley 2y agoYou’ve got it backwards: the future therapy patients are kids who are not taught discipline and persistence. Those who aren’t struggle as adults as the real world is harsh on vibe based living. Also, all those “useless facts” eventually build up on each other. They are prerequisites of knowledge and mastery.
- Viliam1234 2y agoYou mention Eastern Europe, are you by chance familiar with the Hejný method of math education in Czechia? Because that introduces some "math beyond mere arithmetics" concepts to the elementary school education. Sometimes, it is possible to create a less abstract version of a more abstract thing, and thus introduce the seeds of the concept to children much younger. For example, "solve the equation 2x+1=7" is abstract, but "Peter decided to use a # symbol for a specific number, and he didn't tell us which one, but we found in his notes that # + # + 1 = 7; can you figure out which number is # ?" is simple to understand for a very young child, even if the child can only solve it by trial and error.