\deg(X\cap L^{\alpha})\leq 0+ \alpha+\min\left\{\frac{|\alpha-p|(\alpha+p+0)}{0}, \beta^R_{\alpha,0}(R/I_X)\right\};$$  -   In particular, if $X$ satisfies property ${\ensuremath{\mathrm{\bf N}}}_{0,e}$ then $