About: Esiema   Sponge Permalink

An Entity of Type : owl:Thing, within Data Space : 134.155.108.49:8890 associated with source dataset(s)

Esiema (from the German: Ameise (read backwards) = "ant") was designed in 1989 by Dr. Michael Winkelmann (1945-2015), an Austrian math teacher and game inventor. It was derived from Gulek. The game was published in 1990 by the Vock'sche Werkstatt. It is an unusual two-dimensional sowing game, which can be played by 2 - 6 persons and was derived from Gulek. Its suggested age is 8 and up and a game takes about 20-60 minutes. Esiema is a challenging game also suited for adults as a mindsport. If played with special pieces (cubes, cuboids, triangles, spheres, and so on), it can be played by the blind as well.

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  • Esiema
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  • Esiema (from the German: Ameise (read backwards) = "ant") was designed in 1989 by Dr. Michael Winkelmann (1945-2015), an Austrian math teacher and game inventor. It was derived from Gulek. The game was published in 1990 by the Vock'sche Werkstatt. It is an unusual two-dimensional sowing game, which can be played by 2 - 6 persons and was derived from Gulek. Its suggested age is 8 and up and a game takes about 20-60 minutes. Esiema is a challenging game also suited for adults as a mindsport. If played with special pieces (cubes, cuboids, triangles, spheres, and so on), it can be played by the blind as well.
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abstract
  • Esiema (from the German: Ameise (read backwards) = "ant") was designed in 1989 by Dr. Michael Winkelmann (1945-2015), an Austrian math teacher and game inventor. It was derived from Gulek. The game was published in 1990 by the Vock'sche Werkstatt. It is an unusual two-dimensional sowing game, which can be played by 2 - 6 persons and was derived from Gulek. Its suggested age is 8 and up and a game takes about 20-60 minutes. Esiema is a challenging game also suited for adults as a mindsport. If played with special pieces (cubes, cuboids, triangles, spheres, and so on), it can be played by the blind as well. Michael Winkelmann also designed Gulek (1987) and Myra (1955).
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