  The topic of $m$-magic labeling is discussed in this article. The application
of these problem is applied to path anti fuzzy and path anti fuzzy bipolar.
Anti fuzzy and anti fuzzy bipolar graphs are new concepts of fuzzy graphs. This
article to discover m magic anti fuzzy and anti fuzzy bipolar graphs through
the adaptation of some previous studies on labeling magic, bimagic, trimagic
anti fuzzy graphs, and anti fuzzy bipolar graphs. The graph path is the subject
of $m$-magic anti fuzzy and anti fuzzy bipolar graph study. The results of this
study show that, for every natural number $n$ dan $n \ge (2m+1+ma)$ with $a =
\{0,1,2,3,\ldots,1\}$, there is an anti fuzzy $m$-magic graph path labeling.
While in $m > 2$ in terms of 2 cases. Case 1 when for odd $n$ with $n \equiv
2m+1$ mod$m$ and for even $n$ with $n \equiv 2m+1$ mod$2m$, case 2 when $n
\equiv m+1$ mod $2m$ for $m$ odd and $n \ne m+1$ there is $m$-magic graph path
anti fuzzy bipolar labeling.
