Question 4
Find all functions $f:\mathbb Q\to\mathbb Q$ such that $f(x)+f(t)=f(y)+f(z)$ whenever rational numbers $x\lt y\lt z\lt t$ form an arithmetic progression.
Proposed by Iurie Boreico (credited in the supplied notes).
Proposed by Iurie Boreico (credited in the supplied notes).