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osu! Osu![a] (stylized as osu!) is a free-to-play rhythm game originally created and self-published by Australian developer Dean Herbert. It was released for Microsoft Windows on 16 September 2007, with later ports to macOS, Linux, Android and iOS. [citation needed] Osu! ' s gameplay, based on the Osu! Tatakae!
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Genre (s) Rhythm. Mode (s) Single-player, multiplayer. Moero! Nekketsu Rhythm Damashii: Osu! Tatakae! Ouendan 2[a] is a rhythm video game developed by iNiS and published by Nintendo for the Nintendo DS handheld video game console. [1] It is the third of three rhythm games developed by iNiS for the DS, and is the sequel to Osu!
Apple Maps - covers the whole country. Bing Maps – covers the whole country. Google Maps - covers the whole country. Libre Map Project. MapQuest - covers the whole country. The National Map by the United States Geological Survey. Roadtrippers - covers the whole country. TerraServer-USA - covers the whole country.
OpenStreetMap (abbreviated OSM) is a website that uses an open geographic database which is updated and maintained by a community of volunteers via open collaboration. Contributors collect data from surveys, trace from aerial photo imagery or satellite imagery, and also import from other freely licensed geodata sources.
Nathaniel Meyersohn, CNN. November 18, 2024 at 4:00 AM. Tropicana customers are in revolt over an orange juice bottle redesign. Again. Tropicana recently ditched its distinct orange juice in clear ...
Organic Maps. Organic Maps is a free and open-source, offline navigation application that utilizes map data from OpenStreetMap. The app is designed to function without internet connectivity by allowing users to download maps for offline use. Organic Maps emphasizes privacy, as it does not track user locations or collect personal data. [2][3][4][5]
Multilinear map. In linear algebra, a multilinear map is a function of several variables that is linear separately in each variable. More precisely, a multilinear map is a function. where ( ) and are vector spaces (or modules over a commutative ring), with the following property: for each , if all of the variables but are held constant, then is ...