As economist Jeff Sachs emphasizes, the relative impoverishment of unskilled workers is a root of deep dissatisfaction.
If true, that suggests a syllogism: that the love of time is a root of evil, too.
A nonterminating SCF in which a sequence of terms recurs represents an irrational number that is a root of a quadratic equation with rational coefficients.
For example, i is a root of the polynomial x2 + 1 = 0. Numbers, such as that symbolized by the Greek letter π, that are not algebraic are called transcendental numbers.
More generally, if $P \in K[T]$ is a polynomial such that (a) $\alpha $ is a root of $P$, (b) $P$ has pairwise distinct roots in an algebraic closure, and (c) all coefficients of $P$ are $p$th powers, then $\alpha $ is a $p$th power in $L$.
Under the assumption that the coopetition network is structurally balanced and the leader is a root of the spanning tree in an augmented graph, the bipartite consensus and the parameter estimation are analyzed by invoking a common Lyapunov function method when the coopetition network is time-varying according to a piecewise constant switching signal.
Assume that iω is a root of (10).
Suppose that is a root of the equation.
Since is a root of unity for, we have (4.25).
Then (omega_{0}) is a root of equation (3.5).
Observe that if λ is a root of p, then (lambda^{2}) is a root of p̃.
