The half-flow-pair conjecture

A $t$-flow-pair is the flow-pair notion defined in the paper, consisting of a $2$-flow and a second integer flow satisfying the prescribed nonzero-value and magnitude conditions for parameter $t$.

Half-flow-pair conjecture. Every bridgeless graph admits a $1/2$-flow-pair.

The source states that this conjecture is stronger than both Tutte's $5$-flow conjecture and the two-dimensional Chebyshev bound $\Phi^\infty_2(G)\leq 5/2$. It is presented as open.