CoinOPS Bit Wars - Standalone build OR add into Legends 4!! скачать в хорошем качестве

CoinOPS Bit Wars - Standalone build OR add into Legends 4!!

First review of CoinOPS Bit Wars for PC! See how Bit Wars functions as an amazing new standalone build that features 13 consoles, 3 PCs, and 3 handhelds all in one beautiful front end. Simplisitic yet elegant, easy to add your own games, and easy to navigate. (NOTE: This is NOT CoinOPS Legends Bit Wars which released later and does not add into Legends build.) As a second benefit - CoinOPS Project devs have included an easy-to-follow method to include Bit Wars within Legends 4 so you can expand your amazing Legends arcade build with extensive console systems without all the necessary artwork requirements of Legends 4! It's truly the best of both worlds, since Bit Wars does not have MAME and concentrates on the above systems. There are no Favorites/Last Played playlists in Bit Wars because this is a curated build that is intended to provide you with the basics for each of the included systems. Using this template, users can expand the game sets by adding video, logo and rom. A lot of the box art is already included for ROM sets, and packs will be easy to make/share. NOTE: The 2nd screen marquees are not provided in Bit Wars, but the folders can be populated by the user and they will display once populated (and enabled in \- Advanced Configs). NOTE 2: Apologies - forgot to enable sound for display capture so no audio of builds. I really like the new sound for selecting a game (changed). NOTE 3: I misspoke - Killer Instinct is the SNES version, not Dreamcast! DISCLAIMER: Reminder, I am not a developer nor do I distribute this software. I have been provided preview builds for review and to critique, educate, and document. I do so under FAIR USE and am simply a die hard fan of all things retro. 0:00 - Intro 0:30 - Bit Wars as a standalone build 13:17 - Add it to Legends 4 PC (regular or MAX) 20:43 - WiiU and PS3 framework (not included) 23:06 - Choose which exe starts when integrated into L4 24:26 - Conclusion