Update.

spaces/S000199/properties/P000026.md

@@ -4,6 +4,6 @@ property: P000026
 value: false
 ---
 
-Let $n \in (\mathbb{Z} \setminus 2\mathbb{Z})$, $k \in \mathbb{Z}$ such that $k \geq 2$ and $C_{n,k}$.
+Let $n \in (\mathbb{Z} \setminus 2\mathbb{Z})$, $k \in \mathbb{Z}$ such that $k \geq 2$.
 
-If $x \in C_{n,k} \setminus \{p_{n,k}\}$, then $\{x\}$ is open.
+Each point of $C_{n,k} \setminus \{p_{n,k}\}$ is isolated in $X$.

spaces/S000199/properties/P000051.md

@@ -0,0 +1,7 @@
+---
+space: S000199
+property: P000051
+value: true
+---
+
+Let $m \in 2\mathbb{Z}, n \in (\mathbb{Z} \setminus 2\mathbb{Z})$, $k \in \mathbb{Z}$ such that $k \geq 2$. Each point of $C_{n,k} \setminus \{p_{n,k}\}$ is isolated in $X$, and $L_m$ is a discrete subspace of $X$.