SimCountry is a huge game. It can be played as a ruler, merchant, politician, or a combination of roles.

Simcountry header01 SimCountrySimCountry is a Virtual Worlds Strategy Game and a Massive Online Simulation Game offering unlimited free membership. There are five virtual worlds running with more than 23.000 virtual countries. SimCountry is a MMORPG where presidents run their own countries, build their economies and compete for power.

War can be part of the game and many large empires try to dominate regions and continents. Playing a peaceful president is an option and many play the economic strategic game and trade virtual assets.
SimCountry is a feature rich internet game and includes virtual share trading in many public corporations. There are large numbers of virtual corporations, run by the president that are producing hundreds of products. Simcountry has a space program, with space stations and active shuttle traffic.

SimCountry players can decide to play the War Game and build a large army that will allow them to attack and conquer neighbouring countries or land forces in other parts of the world and build bridge heads for their empire.

You can decide to purchase weapons or to build military equipment corporations and produce weapons and ammunition for your army, trade in weapons on the market and build strategic stocks for future wars.

There are a variety of possible strategies for success, and many debates about which strategies are most effective.

Each player can develop his own goals and strategies.

The game emphasizes arithmetic, in essence; the actions one takes tend to be numerical, and their consequences are usually expressed numerically as well.

However, SimCountry is arithmetical in a broad, rationalist way, involving logic, associations, commutations, and distributions. Although the actual computations are mostly very simple, quantitative relationships are central. The game is arithmetical in a way similar to chess.

Many things in SimCountry will puzzle you, even after years of playing. You are more likely to find solutions by thinking in terms of the arithmetic of necessary relationships.

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