Cao and Zheng's tropical Griffiths conjecture

Let $q$, $n$ and $d$ be positive integers such that $q>M$, where

$$M=\binom{n+d}{d}-1.$$

Let $f:\mathbb{R}\to\mathbb{TP}^n$ be a tropical algebraically nondegenerate tropical holomorphic curve. Assume that tropical hypersurfaces $V_{P_0},\ldots,V_{P_q}$ are defined by homogeneous tropical polynomials $P_0,\ldots,P_q$ with degrees $d_0,\ldots,d_q$, respectively, such that the least common multiple of $d_0,\ldots,d_q$ is $d$. Let

$$\lambda=\operatorname{ddg}(\{P_{M+1}\circ f,\ldots,P_q\circ f\})$$

and suppose that

$$\limsup_{r\to\infty}\frac{\log T_f(r)}{r}=0.$$

Cao and Zheng's tropical Griffiths conjecture. The defect sum satisfies

$$\sum_{j=0}^q\delta(V_{P_j},f)\leq\frac{n+1+\lambda}{d}.$$

This is proposed as the tropical version of Griffiths' conjecture, following the tropical version of the Shiffman conjecture proposed by Cao and Zheng. The statement concerns defect relations for tropical holomorphic curves intersecting tropical hypersurfaces and is not resolved in the supplied source context.