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Health Inequities in Manitoba: Is the Socioeconomic Gap

Health Inequities in Manitoba: Is the Socioeconomic Gap

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Chapter 1: Introduction and Methods<br />

8 University of <strong>Manitoba</strong><br />

to avoid breeches <strong>in</strong> confidentiality). This type of <strong>in</strong>formation is helpful <strong>in</strong> giv<strong>in</strong>g a realistic look at <strong>the</strong><br />

effect of <strong>the</strong> population burden of illness on <strong>the</strong> region’s healthcare system—actual numbers of <strong>the</strong><br />

population who will require healthcare services for <strong>the</strong>ir illness or condition.<br />

Despite <strong>the</strong> fact that many of <strong>the</strong> rates and prevalence graphs <strong>in</strong> this report are based on several years<br />

of data, most graphs are presented as annualized rates/prevalence, that is, <strong>the</strong> average value for one year<br />

(based on an average over all <strong>the</strong> years of data used). Exceptions are <strong>in</strong>dicated when <strong>the</strong>y occur.<br />

In our exploration of us<strong>in</strong>g data from <strong>the</strong> time trend analyses to complete <strong>the</strong> Lorenz curve analyses,<br />

much discussion ensued. Normally, Lorenz curve analyses (see description below) use unadjusted event<br />

counts; but to have a fair comparison between neighbourhood <strong>in</strong>come qu<strong>in</strong>tile group<strong>in</strong>gs, <strong>the</strong>re was a<br />

strong desire to age– and sex–adjust <strong>the</strong> event counts prior to graph<strong>in</strong>g <strong>the</strong> <strong>in</strong>come <strong>in</strong>equality. Thus, we<br />

developed a ma<strong>the</strong>matical approach to produce adjusted Lorenz curves and G<strong>in</strong>i coefficients, which is<br />

available upon request from <strong>the</strong> authors.<br />

Statistical test<strong>in</strong>g <strong>in</strong>dicates how much confidence to put <strong>in</strong> <strong>the</strong> results. If a difference is “statistically<br />

significant,” <strong>the</strong>n this difference is large enough that we are confident it is not just due to chance. In<br />

o<strong>the</strong>r words, if some rate is considered “statistically different” than <strong>the</strong> <strong>Manitoba</strong> average, we would say<br />

that this difference (ei<strong>the</strong>r higher or lower than <strong>the</strong> average) is not due to random fluctuation simply<br />

expected by chance; but ra<strong>the</strong>r, this is most likely (we are 95% ‘sure’) that it is a real difference. The<br />

notation “p

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