fix typo

neps/nep-0488.md

@@ -105,7 +105,7 @@ Notation: $H \subseteq G$
 
 Notation: |G|  or #G, where G is group
 
-For some technical reason (for `pairing` operation which we will define later), we will work not with the hole $E(F_p)$, but only with the two subgroups $G_1$ and $G_2$ with the same **order** $r$. $G_1$ is a subset of $E(F_p)$, $G_2$ is a subgroup of another group, which we will define later. The $r$ should be prime and $G1 \ne G2$
+For some technical reason (for `pairing` operation which we will define later), we will work not with the whole $E(F_p)$, but only with the two subgroups $G_1$ and $G_2$ with the same **order** $r$. $G_1$ is a subset of $E(F_p)$, $G_2$ is a subgroup of another group, which we will define later. The $r$ should be prime and $G1 \ne G2$
 
 For our BLS12-381 Elliptic Curve, **the order r** of $G1$  and $G2$[^15],[^51]: