You want a calculator with RPN mode. In that, you would do2 + 2 ÷ 2with the desired answer being 2 as2 2 + 2 ÷— that is: here’s the number 2, here’s another 2, now add them; here’s another 2, now divide the previous outcome by that. Whereas for the outcome of 3, you would need to do:2 2 ÷ 2 +. There is no need to remember which operation goes first: whichever you put first, goes first.
Really, it’s one of those things that I wish were taught in primary schools rather than the confused mess of the order in which to apply operators, that needs mnemonics in order for people to remember them.
I've not seen this RPN system before, but it strikes me as being just an alternative way of doing calculations either sequentially - just like the old fashioned bog standard calculator, or in 'scientific' order. You - the operator - are still left with the problem of deciding which method of entry will give you the answer you need rather than the answer the machine decides you need.
Incidentally, the article you have linked to also makes the point that this method is more difficult to learn.
I do agree that the idea of sequencing multiple calculations is a skill that needs to be taught early, but my jury is still out on which method is best - sequential or scientific. Both are equally valid and will give the correct answer if used properly, although sequential calculation does seem slightly more natural.