The problem is more due to a general culture that prefer rigour over clarity. Mathematics by definition is made of layers upon layers of intuitive conclusions. Then why do universities prescribe books with long dry derivations over clear explanations? Rigour is important to ensure correctness - and that should never be compromised. But that isn't the reason why humans learn mathematics. People learn it because it extends their imagination. Clarity and intuition are important for that and those who can't see it becomes disillusioned.

Rigour is better left to computers these days. They are better at following rules. We can have better proofs with software like metamath. Surprisingly, you can even gain deep insights by writing automated proofs (compared to manual proofs). Ideally, practitioners should consider simple and clear explanations as their primary goal and equations and proofs as necessary supplements. Think of this as literate programming for mathematics.