Napier discovered that the basis for this computation was a relationship between an arithmetical progression a sequence of numbers in which each number is obtained, following a geometric progression, from the one immediately preceding it by multiplying by a constant factor, which may be greater than unity (e.g., the sequence 2, 4, 8, 16... ) or less than unity (e.g., 8, 4, 2, 1, 1/2... )...
210Po:210Pb ratio was calculated to be greater than unity in most of the analysed tissues.
It has been known for some time that β can be greater than unity, and in some cases far greater.
The value of the ratio is equal to unity in the viscous sublayer and should be greater than unity in the turbulent zone.
end{aligned} (25 For particles to escape agglomeration, this ratio must be greater than unity, which implies that the particle diameter must satisfy: begin{aligned} D,le,frac{144 kT}{pi mu _0 M^2}.
In fact, if the speech STSA, (hat {chi }_{0} k,l)), falls above the threshold (hat {chi }_{0, max }(l)/4), increasing α results in the magnification of the weight χ α in (4), provided that the speech STSA, χ, is large enough to be greater than unity.
