THE MAKAR-LIMANOV ALGEBRAICALLY CLOSED SKEW FIELD

We re-prove the Makar-Limanov theorem on the existence of an algebraically closed skew field in the sense of fhere being a solution for any (generalized) polynomial equation. A new example of such a skew field is presented in which the Makar-Limanow constraction is containede as a skew subfield. Our reasoning is unnderpinned by the main ideas of the original proof. but we employ a simpler argument for proving that the skew field construected is algebraically closed.