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except that the typical case is ... the charge is $1.01, I give you a $5 and a penny. A penny from the client to the house on top of a charge of $0.99 by the house, does xxxxxxxxx ... (edit) as pointed out below, a penny plus a $0.99 charge means that the cashier can return a whole number of bills, avoiding any coins..



The change, not the charge. If the change is 99 cents, the customer gives an extra penny, the change is now 1 dollar, avoiding a handful of coins.

It seems to have become the norm for young cashiers to be unable to understand. And if you try to explain, they'll insist "I can't change it now I've rung it through". Some seem to think the system keeps an exact record of the quantity of each individual coin (or they just don't even know where to begin to think about it).


Another possibility: "The register says 99 cents change and I am not paid enough to give any more of a damn than that."


If you have basic comfort in arithmetic, this is not a calculation that involves giving a damn. Being confused about why someone would give you an extra penny and having a discussion about it with a stranger burns 100x more calories than knowing it. If basic arithmetic involves taking a deep breath and closing your eyes for half a minute, or looking around the room for a calculator, that's a different cost/benefit analysis.

It's like the difference between a language you are fluent in and a language you are tentative in. If you're fluent, you have to make an effort not to listen to somebody's loud conversation, or not to pay attention to a billboard. They intrude into your consciousness. There's never a situation when I don't do simple arithmetic when exposed to it. I don't have to consciously figure out what 4 times 9 is. Subjectively, the number just pops into my head when I see the question.

edit: If you can't do this with explanations of identities or related rates, etc., it's hard or impossible to follow any quantitative or especially probabilistic argument. Even the simplest ones. I think this results in people for whom arithmetic is difficult faking it by trying to memorize the words used during quantitative arguments without having any real understanding. Just sort of memorizing a lot of slogans and repeating them during any argument that shares similar words. I think discomfort with arithmetic ruins people politically (as citizens), so I really do think calculators are a problem.


This totally happened me as well but I don't necessarily see the connection with calculators. This is all anecdotal imo.




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