Definition 7.2 Let f(x) be a monic polynomial of degree n over 𝔽q. If f(x) has a primitive element of 𝔽(qⁿ) as one of its roots, f(x) is called a primitive polynomial of degree n over 𝔽q. Theorem 7.7 For any positive integer n there always exist primitive polynomials of degree n over 𝔽_q. All the n roots of a primitive polynomial of degree n over 𝔽_q are primitive elements of 𝔽(qⁿ). All primitive polynomials of degree n over 𝔽_𝕢 are irreducible over 𝔽_q. The number of primitive polynomials of degree n over 𝔽_q is equal to 𝜙(qⁿ-1)/n.

Yunen finds the study of the half-island to be no better than a half-study, one whose artificially narrow scope blocks the understanding of shared problems and the finding of shared solutions.

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Disorders sometimes happen to young calves from difference of milk, and frequently from giving them too great a quantity; then the case becomes a crapula, and death is the consequence.