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It is shown that sl(2,$\mathbb{C}$) Euler-Arnold tops are equivalent to thetwo-body systems of Calogero-Moser type. We prove that generic Hamiltonians ofsl(2,$\mathbb{C}$) tops are equivalent to one of three canonical Hamiltonians.For all canonical Hamiltonians the corresponding two-body system is found.Bosonisation formulas for each case are obtained explicitly. Relations withAntonov-Zabrodin-Hasegawa R-matrix are discussed.

Two body systems from sl(2,C)-tops