Tropical Griffiths-type defect relation for tropical hypersurfaces

Let $q$ and $n$ be positive integers with $q\geq n$. Let $f:\mathbb{R}\rightarrow\mathbb{TP}^{n}$ be a tropical algebraically nondegenerated tropical holomorphic curve. Assume that $P_j$ $(j=1,\ldots,q)$ are homogeneous tropical polynomials of degrees $d_j$, and let $d$ be the least common multiple of $d_1,\ldots,d_q$. Set $M=\binom{n+d}{d}-1$. If $\lambda=\operatorname{ddg}(\{P_{M+2}\circ f,\ldots,P_q\circ f\})$ and

$$\limsup_{r\rightarrow\infty}\frac{\log T_f(r)}{r}=0,$$

Tropical Griffiths-type defect conjecture. One should have

$$\sum_{j=1}^{q}\delta_f(V_{P_j})\leq\frac{n+1+\lambda}{d}.$$

This is proposed as a tropical analogue of the Griffiths conjecture on defect relations for holomorphic curves and hypersurfaces. The source notes that related classical results are known in special cases, but does not state a resolution of this tropical formulation.