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File:Kal-toh, Riddles.jpg

An incomplete Kal-toh.

File:Kal-toh finished, Endgame.jpg

A completed Kal-toh.

You may be looking for Kalto Province.
"Kal-toh is as much a game of patience as it is of logic."
– Tuvok, 2378 ("Endgame")

Kal-toh was a Vulcan game of intense strategy that could be played solitarily or by multiple individuals. The object of kal-toh, as stated by Tuvok, "Is not about striving for balance but about finding the seeds of order even in the midst of profound chaos." A kal-toh set consisted of a number of playing rods called t'an.

When described by Harry Kim to an amnesic Tuvok, he said "The object of the game was to turn this jumble of rods into a perfect sphere", and that each player takes turns to position pieces, the one managing to form the final intended shape winning. (VOY: "Riddles")

When Harry Kim referred to kal-toh as "Vulcan chess", Tuvok commented that, "Kal-toh is to chess as chess is to tic-tac-toe." (VOY: "Alter Ego") Kim played several games with Tuvok, noting that it was surprisingly addictive for a game of pure logic, although he never managed to defeat Tuvok before Voyager returned to the Alpha Quadrant.

A different game referred to as Vulcan chess was shown in TAS: "The Magicks of Megas-Tu".

In a holodeck simulation created by The Doctor that included numerous historical figures, the holograms of Socrates and T'Pau played kal-toh together. (VOY: "Darkling")

During a game played by Tuvok and Harry Kim, Seven of Nine took a turn for Harry and beat Tuvok in one move, claiming she used elementary spatial harmonics to do so. (VOY: "The Omega Directive")

Tuvok, Icheb and Harry Kim often had a match of kal-toh together. Icheb was quite talented with the game, although Tuvok blamed Icheb's first victory over him on an early manifestation of his degenerative neurological condition. (VOY: "Endgame")

In an alternate timeline, Captain Harry Kim kept a kal-toh game in his ready room aboard the USS Rhode Island. (VOY: "Endgame")
A completed game of kal-toh is in the shape of two nested icosidodecahedra connected by the centerpoints of their edges.
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