I tried to explain ADHD math to someone and they didn't understand at all
Edit: it appears that this is not exclusive to ADHD.
Posting this meme stemmed from my own efforts to explain my thought process when doing math and how it is similar to other people with ADHD doing math, while being different from every neurotypical person I'd talked to on the same subject.
While I didn't make the meme itself, instead finding it in my saves and wanting to share, I did accidentally spread misinformation that I had only backed up with personal anecdotal evidence.
I'll leave this up just so people can see the explanation below but this appears to not be ADHD related and just due to different people doing math in their heads differently...
It is. Some people find more common numbers easier to add, then just figure out the difference. People in this community love to call totally normal stuff “adhd logic.”
A Therapist told me that there is a lot of nonsense on the web, especially in the AuDHD space, and yeah it tends to go in a "you are a scorpio, you do X" way
What most people misunderstand about mental illness diagnoses is that most people have most of these symptoms. It's only when these symptoms overlap and disrupt your ability to *healthily function as an individual that they require a diagnosis and medication/therapy.
Edit: Added healthily as that's the real distinction.
That's the smart way to do math. I mean not with such small numbers but you'd do the same thing adding up large numbers, you break down the numbers and rearrange them in a way that's easier to compute.
Algebra probably feels intuitive to you.
They're also trying to teach that in math classes (it gets called "new" math) but the boomers are freaking out because "why can't they just do normal additions like we used to, this is so complicated". And the answer to that is, 99% of the time you'll be doing algebra because we literally all carry a calculator in our pockets and sometimes on our wrists at all times and we never need to just do a long division. And that kind of thinking really makes it easy to break down formulas because your brain thinks in terms of moving stuff around in an equation.
I think the reason "new math" gets flack, is because it's a new way of teaching math, and alot of teachers aren't as good at teaching in that way yet. Still, kids should be taught that it can be a way one does calculations. Another thing I think should be incorporated into early childhood education is the use of an abacus, the Japanese do this and it supposedly helps greatly with mental math.
I was in school way before the new math thing. I figured out doing it all in my head like this on my own because i hated writing out and solving math problems. Especially long division, and was able to coast through all my math classes. It felt pretty natural, which is how I think they decided to start doing "new math".
They're also trying to teach that in math classes (it gets called "new" math) but the boomers are freaking out because "why can't they just do normal additions like we used to, this is so complicated".
So, as a childless Xennial, I have to ask... is today's "new math" the same "new math" that people complained about in the 60s?
If so, that's an awfully long time for something to be shunned as "new."
we never need to just do a long division.
Truth. I recently got a neuropsych evaluation and part of it was an unexpected (to me) IQ test. And staring me in the face, for the first time in ~30 years, was a few pages of arithmetic problems. Took me a minute to recall how to do decimal multiplication but it did come back to me. Long division? Nope. Had no freaking clue. Given that it was timed I just left blank anything I couldn't work out in my head. Maybe if I had time for trial and error I could have eventually figured it out. But one thing is for sure... the odds of me ever needing that skill again are fairly low.
isn't the problem specifically that some people just can't really do intuitive math for small numbers? like all through school everyone else just breezed through memorizing the multiplication tables and i just sat there manually adding numbers together and felt so fucking stupid and worthless in math class
This is how it is supposed to be taught. Common core has this exact quality of numbers explicitly shield or in primary school curriculum. Numbers are not static objects but the composite of infinite functions that can be used to determine the value in whatever base number system you want. Next time someone says school didn't teach math remind them that the US is something like 30th in the world at math and when the department of education tried to do something about it parents said it was too hard to understand and we just kept falling backwards.
Source : I have a BA and masters in math with a focus on education
I agree that this is how it should be taught. I wasn't taught it until high school. And even then it was by a university student who came to our physics class to talk to us about the kinds of things we could expect in university. :p
7 is closer to 10 than 6 so we consider that 7 is really just a 10 with a size-3 hole in it and we fill that hole with 3 from the 6 giving a 10 with 3 left over which make 13.
Interesting, I make sets of 10. When I see 7 and 6, half of the 6 moves over to make 10 + 3. I say "moves over" because it feels like dividing tokens into sets in my head.
I added two 10% increments (6.5+6.5)... but instead of adding 0.65 (1%) seven more times, I added a 5% increment (6.5/2 = 3.25) and then 2 increments of 1%
So 6.5+6.5+3.25+0.65+0.65 = 17.55
I still had to use a calculator to add those weird numbers (and also check my work), but it does seem really practical for easier numbers. I usually need percentages for pricing (i.e. discounts/tipping), and the percentages are normally in increments of 5%, so that's pretty useful for figuring out a 15% or 75% of something real quick... or at least get me really close (when talking about something like $X.99)
Regardless, I appreciate the head trick!
Edit: I guess I could've done 30% and then subtracted 1% twice; but it's the same issue (of adding weird numbers) with the same outcome anyway. So thanks again!
Another neat trick: X% of Y is equal to Y% of X. That is, in your example, 27% of 65 == 65% of 27. So check and see which combination might provide fewer steps/messy numbers.
13.5 (50% of 27) + 2.7 (10% of 27) + 1.35 (5% of 27) = 17.55
My brain actually computes it first as 7 + 5 = 12 + 1 = 13.
I add 5s together a lot at my work (14, 19, 24... 63, 68, 73....) hard to explain why, but my brain jumps to 5s very easily for addition because of it.
It just works very well for me to count lots of things very quickly and easily. I can easily see what a group of 3 or 4 looks like so the whole process is super fast.
12 is a great number isn't it. I remember one especially boring job I had for a while I would spend large amounts of time counting in base 12 on my fingers (using my thumb to tap the three segments of my four opposing fingers) into the thousands and start over.
I always tell my children that Maths is finding the best way to cheat at a problem. Don't solve the hard problem. Solve the easy one that's kind of like the hard problem and then find the difference.
And judging by the school material that's how they're supposed to do it. But either the teachers aren't explaining it that way or the kids aren't listening.
Dude trying to get it from first principles!
Which is what I also lean towards. Give it to me step by step and I need to clearly map out each one... then the mind wanders and when I snap back to attention, I've lost the plot already, my mathematical surroundings are unclear, disorienting.
Add to this an erratic series of math teachers - some of them good, some of them blah - and this day trigonometry to me is a jumbled mess, but I loved calculus and was pretty good at probability and statistics.