Campana's orbifold conjecture for numerically equivalent divisors

We prove the following version of the Campana’s orbifold conjecture: Let $X$ be a complex non-singular projective variety of dimension $n$. Let $D_1,\dots ,D_{n+1}$ be $\mathbb{Z}$-linearly independent effective divisors in $\mathrm{D}\mathrm{i}\mathrm{v}(X)$ and $D:=D_1+\cdots +D_{n+1}$ be a normal crossing divisor of $X$. Assume furthermore that they are numerically parallel. Let $\mathrm{\Delta }={\sum }_{i=1}^{n+1}(1-m_i^{-1})D_i$ and let $f:\mathbb{C}\to (X,\mathrm{\Delta })$ be an orbifold entire curve. Then, there exists a positive integer $\mathrm{\ell }$ such that, the orbifold $(X,{\mathrm{\Delta }}_{\mathrm{\ell }})$ is of general type, where ${\mathrm{\Delta }}_{\mathrm{\ell }}={\sum }_{i=1}^{n+1}(1-\frac{1}{\mathrm{\ell }})D_i$, and if $f$ has multiplicity at least $\mathrm{\ell }$ along $D_i$, $1\le i\le n+1$, then $f$ must be algebraically degenerate.