Scotus ascribes to Aquinas the following argument for the divine infinity: If a form is limited by matter, it is finite.
Because also τ α ̄ φ ̄, ψ ̄ is finite, by (5) of Lemma 3.1, R is finite.
Necessarily since the space of possible transmission schedules is finite by definition.
Since (mathfrak {C}) is finite, by this manner, we can construct a scaling invariant ((mathfrak {C'},mathrm {d'})).
We then account for the fact that the population size is finite by allowing some of the potential infections to land on the same host.
The reason spectrum is treated as though it were finite is because it is still divided by frequencies — an outdated understanding of how radio technology works, he said.
We note that α, β, and γ are finite by (iii).
We note that α ˜, β ˜ and γ ˜ are finite by (vi).
So, its limit exists and is finite, denoted by.
Indeed, if ( MM _k) is sym-universally halting, then in (tilde{S}( MM _k)) every non-zero element has only finitely many divisors, and so it is residually finite by [22].
