@_thegeoff @static
The real problem there is when #QFT (for example) is no better overall at explaining. If the leading edge theories were sufficiently developed, there would be easy to follow modelling.
Also, the notion that #maths are capable of doing this without proper models & explanations leads to false impressions. (shut up & calculate exemplifies this)
I think appeals to authority are part of it, when anyone who is 'supposed to know' can't actually explain without resorting to contradictive analogies, they just fall back to the pressure of 'this is the version that will be given points on the test' for practical consideration, and sprinkling in enough 'mystery & #paradox' to hold the superior emotional center.
This creates a #society educated into false consensus, with little trust in pursuing #reason or truth, and instead places the most value on marching forward without such clarity. The #information trickle down effect places teachers right in the middle of this dilemma.
Note that this is a necessary element we've evolved with; we won't eliminate this. We can however, spend more time #teaching about the shortcomings of the #approximations students are expected to learn, and encourage them to contribute to the next level of understanding rather than to #fear trying & failing.