Arithmetics Operator Priority

Is it really worth it?

Because common operations like (A+B)/2 are more readable without operator priority A+B/2. I know priority exists because of linear algebra liek A*X+B*Y+C, which otherwise require A*X+(B*X)+C, but in real life no one uses linear algebra beyond simple A*X+C.

So I propose prioritary equality for all operators.

Other way to group operations is by using white space; say X+X * Y+Y parses as (X+X)*(Y+Y), while X*X + Y*Y gives (X*X) + (Y*Y).

If you love Python, you will love whitespace grouping!