Rešenie sistemy funkcional'nyh uravnenij $\bigwedge X_{1} \bigl[ X_{2}(a_{1}^{n}), a_{n+1}^{2n+d-1} \bigr] = X_{2j-1} \bigl[ a_{1}^{j-1}, X_{2j}(a_{j}^{j+n-1}), a_{j+n}^{2n+d-1} \bigr], j \in \{2, \dots, n+d\}$, na algebre kvazigrupp
Matematički vesnik, Tome 27 (1975) no. 1, p. 135 .

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Classification : 20N05
@article{MV_1975_27_1_a14,
     author = {V. Dionin},
     title = {Re\v{s}enie sistemy funkcional'nyh uravnenij $\bigwedge X_{1} \bigl[ X_{2}(a_{1}^{n}), a_{n+1}^{2n+d-1} \bigr] = X_{2j-1} \bigl[ a_{1}^{j-1}, X_{2j}(a_{j}^{j+n-1}), a_{j+n}^{2n+d-1} \bigr], j \in \{2, \dots,  n+d\}$, na algebre kvazigrupp},
     journal = {Matemati\v{c}ki vesnik},
     pages = {135 },
     publisher = {mathdoc},
     volume = {27},
     number = {1},
     year = {1975},
     url = {http://geodesic.mathdoc.fr/item/MV_1975_27_1_a14/}
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%T Rešenie sistemy funkcional'nyh uravnenij $\bigwedge X_{1} \bigl[ X_{2}(a_{1}^{n}), a_{n+1}^{2n+d-1} \bigr] = X_{2j-1} \bigl[ a_{1}^{j-1}, X_{2j}(a_{j}^{j+n-1}), a_{j+n}^{2n+d-1} \bigr], j \in \{2, \dots,  n+d\}$, na algebre kvazigrupp
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V. Dionin. Rešenie sistemy funkcional'nyh uravnenij $\bigwedge X_{1} \bigl[ X_{2}(a_{1}^{n}), a_{n+1}^{2n+d-1} \bigr] = X_{2j-1} \bigl[ a_{1}^{j-1}, X_{2j}(a_{j}^{j+n-1}), a_{j+n}^{2n+d-1} \bigr], j \in \{2, \dots,  n+d\}$, na algebre kvazigrupp. Matematički vesnik, Tome 27 (1975) no. 1, p. 135 . http://geodesic.mathdoc.fr/item/MV_1975_27_1_a14/