Abstract
We consider a class of quasigroup identities (with one operation symbol) of the form x1x2?x3x4=x5x6?x7x8 and with xi?{x, y, u, v} (1? i ? 8) with each of x, y, u, v occurring exactly twice in the identity. There are 105 such identities. They generate 26 quasigroup varieties. The lattice of these varieties is given.
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