Greedy Picks for Dota2 1.1
Free Version
Publisher Description
Greedy Picks for Dota2 - Greedy Picks helps you to understand hero limits.
Do you wanna deal with spammers? Do you wanna learn a specific hero so bad? Use Greedy Picks to collect best game replays.
Greedy Picks finds best games played by top ranked players in meta.
Select a hero to see best player's games. Try to guess winner team. If you are surprised about result you are free to save the match ID.
Regarding to Greedy Picks finds games in last meta you can download replays over Dota2
via Match ID.
About Greedy Picks for Dota2
Greedy Picks for Dota2 is a free app for Android published in the Strategy & War Games list of apps, part of Games & Entertainment.
The company that develops Greedy Picks for Dota2 is PXON. The latest version released by its developer is 1.1.
To install Greedy Picks for Dota2 on your Android device, just click the green Continue To App button above to start the installation process. The app is listed on our website since 2020-06-22 and was downloaded 2 times. We have already checked if the download link is safe, however for your own protection we recommend that you scan the downloaded app with your antivirus. Your antivirus may detect the Greedy Picks for Dota2 as malware as malware if the download link to com.greedypicks.and is broken.
How to install Greedy Picks for Dota2 on your Android device:
- Click on the Continue To App button on our website. This will redirect you to Google Play.
- Once the Greedy Picks for Dota2 is shown in the Google Play listing of your Android device, you can start its download and installation. Tap on the Install button located below the search bar and to the right of the app icon.
- A pop-up window with the permissions required by Greedy Picks for Dota2 will be shown. Click on Accept to continue the process.
- Greedy Picks for Dota2 will be downloaded onto your device, displaying a progress. Once the download completes, the installation will start and you'll get a notification after the installation is finished.
