add ref to top count (#808)

properties/P000152.md

@@ -9,11 +9,13 @@ refs:
  name: Limited information strategies and discrete selectivity (Clontz & Holshouser)
  - mathse: 4737285
  name: Do uncountable spaces admit Markov strategies in Rothberger-style games?
+ - doi: 10.4995/agt.2024.21437
+ name: On traditional Menger and Rothberger variations (Caruvana, Clontz, Holshouser)
 ---
 Markov Rothberger: The second player has a Markov winning strategy in the Rothberger game $\mathsf{G}_1(\mathcal O_X,\mathcal O_X)$ (relying on only the round number and most recent move of the opponent). See pages 2 and 3 of {{doi:10.1016/j.topol.2019.07.008}} for more details.
 
 Markov $\Omega$-Rothberger: The second player has a Markov winning strategy in the game $\mathsf{G}_1(\Omega_X,\Omega_X)$ (relying on only the round number and most recent move of the opponent). See pages 2 and 3 of {{doi:10.1016/j.topol.2019.07.008}} for more details.
 
-Topologically countable: If there is $\{ x_n : n \in \omega \} \subseteq X$ so that, for every $x \in X$, there is some $n \in \omega$ so that every neighborhood of $x_n$ contains $x$.
+Topologically countable: If there is $\{ x_n : n \in \omega \} \subseteq X$ so that, for every $x \in X$, there is some $n \in \omega$ so that every neighborhood of $x_n$ contains $x$. See {{doi:10.4995/agt.2024.21437}} for more on this property.
 
-These are all shown to be equivalent at {{mathse:4737285}}.
+These are all shown to be equivalent in Theorem 4.17 of {{doi:10.4995/agt.2024.21437}} and also at {{mathse:4737285}}.