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What (who) is unipotent subsemigroup - definition
 diagram en.svg?width=200 "Hematopoietic stem cells are an example of multipotency. When they differentiate into myeloid or lymphoid progenitor cells, they lose potency and become oligopotent cells with the ability to give rise to all cells of its lineage.")
![A: Human [[embryo]]nic stem cells (cell colonies that are not yet differentiated).<br />B: [[Nerve]] cells](https://commons.wikimedia.org/wiki/Special:FilePath/Human embryonic stem cells.png?width=200 "A: Human [[embryo]]nic stem cells (cell colonies that are not yet differentiated).<br />B: [[Nerve]] cells")
Wikipedia
In mathematics, a unipotent element r of a ring R is one such that r − 1 is a nilpotent element; in other words, (r − 1)n is zero for some n.
In particular, a square matrix M is a unipotent matrix if and only if its characteristic polynomial P(t) is a power of t − 1. Thus all the eigenvalues of a unipotent matrix are 1.
The term quasi-unipotent means that some power is unipotent, for example for a diagonalizable matrix with eigenvalues that are all roots of unity.
In the theory of algebraic groups, a group element is unipotent if it acts unipotently in a certain natural group representation. A unipotent affine algebraic group is then a group with all elements unipotent.
