"Proper money"? LOL! You're dating yourself with that remark. I'd far rather have what we have now. The old system is too complicated; I don't know how anyone managed with it tbh.
Most things I work in metric (imperial measurement mean nothing to me)....except for long distances, because roads signs etc. are in imperial.
Isn't this an expression of relativism and nothing to do with number systems?
We could compare the abilities of users of number systems with the speakers of languages. Both can appear to be horribly complicated and even 'unnatural' if we approach them later in life, but when we are immersed in them from birth, then we just aquire them and can't help ourselves from aquiring them. Speakers of Mandarin and French might find each others' languages very difficult, but neither of them will have made the same complaint about their own language.
Isn't it the same with number systems? I can tell you that there was nothing complicated about simple sums in 'old money', because people who worked quickly with those sums were never making the conversion between decimal and duodecimal values. (e.g. 3 times 7 old pence was
not calculated by an intermediate conversion of 21 pence to shillings. There were 2 ways of multiplying them entirely within the duodecimal system and the 3rd option of simply 'knowing' or 'remembering' the answer).
[EDIT - after thought]
In fact, one of the strengths of the old system was that it was actually
easier for some trivial mental arithmetic than the decimal equivalent. For example, you could easily divide values in pounds by 2, 3, 4, 5, 6, 8, 10 and 12 and get whole answers (which could then be multiplied if necessary e.g. three fifths) and the variant on the pound, the guinea, allowed simple division by the other integers 7 and 9. We just can't do that with decimal numbers, the sums produce decimal fractions, some of which are recurring.
[/EDIT]
If neuroscience ever finds any physical evidence to suggest that minds are any more able to count in tens than in any other base-number-system, then I'll eat my hats. All 1C of them.
Moving on from relativism, there might also be practical advantages in the ability to switch easily between number bases and systems. Maybe IT people are the most able to make the switches in common activities, but wide ranges of scale or different approchaes are required by specific disciplines, then it can be a great asset. e.g in music and audio, switching between a musical note, its frequency and wavelength: these are radically different scales. In distance, between meters, light years and parsecs.
I struggle to find any benefit in not developing those number skills.