Sentence examples for the proportionate differences from inspiring English sources

The proportionate differences are much larger with the smaller sample size (c.f.

The average difference between the observed mean TTO and the VAS values was 0.054, and which was statistically significant in the general population (p = 0.005) in which the VAS and TTO means were the proportionate differences between the TTO and VAS means (Spearman correlation ρ = 0.84, p = 0.002).

The poster should present the information in a variety of creative ways, using such tools as pictures, analogies in comparing the statistics of the two planets (e.g., describing the proportionate difference in size between the planets to a comparable size difference between two animals), and any other interesting method.

This will surprise no one who has compared house prices in the south and the north: a two-bedroom terraced house in Reading, in prosperous Berkshire, might cost £75,000; a similar house in desolate Tow Law, County Durham, may fetch a fifth of that, although the proportionate difference in incomes is far less.

The proportionate difference in leg lengths remains stable throughout childhood, thus allowing a prediction of leg length discrepancy to be accurate within 2 mm using estimates made from as early as 3 years old [4].

The proportionate difference becomes smaller for more distant relatives, e.g., 0.151 M rather than 0.167 M for half second cousins.

These differences are expressed as the proportionate difference from that expected by multiplying by the number of categories for that factor and dividing by the total sample size.

To that end, states were given the option to permit proportionate differences in insurance premiums using sex as a determining factor, as long as they published their data and reviewed the decision on 21 December 2012.

There are greater proportionate differences between the Murray et al. and UNAIDS estimates for other countries outside Africa.

Proportionate differences increase with the number of categories.

Symbol systems allow us to discriminate smaller proportionate differences than we could for the same numbers of items; e.g. 99 vs 100, and to manipulate quantities using memorized abstract rules.