Health Inequities in Manitoba: Is the Socioeconomic Gap
Health Inequities in Manitoba: Is the Socioeconomic Gap
Health Inequities in Manitoba: Is the Socioeconomic Gap
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<strong>Health</strong> <strong>Inequities</strong> <strong>in</strong> <strong>Manitoba</strong>: <strong>Is</strong> <strong>the</strong> <strong>Socioeconomic</strong> <strong>Gap</strong> <strong>in</strong> <strong>Health</strong> Widen<strong>in</strong>g or Narrow<strong>in</strong>g Over Time?<br />
Dissem<strong>in</strong>ation Area (DA)<br />
“A small, relatively stable geographic unit composed of one or more blocks. It is <strong>the</strong> smallest standard<br />
geographic area for which all census data are dissem<strong>in</strong>ated. DAs cover all <strong>the</strong> territory of Canada.” As of<br />
2001, <strong>the</strong> DA replaces <strong>the</strong> enumeration area as a basic unit for dissem<strong>in</strong>ation (Statistics Canada, 2007).<br />
Drug Programs Information Network (DPIN)<br />
DPIN is an electronic, on–l<strong>in</strong>e, po<strong>in</strong>t–of–sale prescription drug database. It l<strong>in</strong>ks all community<br />
pharmacies (but not pharmacies <strong>in</strong> hospitals or nurs<strong>in</strong>g homes/personal care homes) and captures<br />
<strong>in</strong>formation about all <strong>Manitoba</strong> residents, <strong>in</strong>clud<strong>in</strong>g most prescriptions dispensed to status Indians.<br />
DPIN conta<strong>in</strong>s <strong>in</strong>formation such as unique patient identification, medication history, over–<strong>the</strong>–counter<br />
medication history, new drug prescribed, date dispensed, and unique pharmacy identification number.<br />
DPIN is ma<strong>in</strong>ta<strong>in</strong>ed by <strong>Manitoba</strong> <strong>Health</strong>.<br />
Fiscal Year<br />
The fiscal year starts on April 1 and ends <strong>the</strong> follow<strong>in</strong>g March 31. For example, <strong>the</strong> 2003/04 fiscal year<br />
would be April 1, 2003 to March 31, 2004, <strong>in</strong>clusive.<br />
General Practitioner/Family Practitioner (GP/FP)<br />
A physician who operates a general or family practice and is not certified <strong>in</strong> ano<strong>the</strong>r specialty <strong>in</strong><br />
<strong>Manitoba</strong>.<br />
G<strong>in</strong>i Coefficient<br />
The G<strong>in</strong>i coefficient is a measure of disparity <strong>in</strong> a population. It is <strong>the</strong> ratio of <strong>the</strong> area between <strong>the</strong> l<strong>in</strong>e<br />
of equality and <strong>the</strong> Lorenz curve divided by <strong>the</strong> total area under <strong>the</strong> l<strong>in</strong>e of equality. The calculated<br />
G<strong>in</strong>i coefficient can take on a value from 0 to 1. A G<strong>in</strong>i coefficient equal to 0 <strong>in</strong>dicates that <strong>the</strong>re is zero<br />
disparity <strong>in</strong> <strong>the</strong> population such as <strong>in</strong> <strong>the</strong> case where <strong>the</strong>re is perfect equality. A G<strong>in</strong>i coefficient equal to<br />
one <strong>in</strong>dicates that <strong>the</strong>re is perfect <strong>in</strong>equality <strong>in</strong> <strong>the</strong> population. A general rule is that <strong>the</strong> closer <strong>the</strong> G<strong>in</strong>i<br />
is to zero <strong>the</strong> less disparity <strong>the</strong>re is between <strong>the</strong> neighbourhood <strong>in</strong>come qu<strong>in</strong>tile groups and hence <strong>the</strong><br />
overall population.<br />
A formula for calculat<strong>in</strong>g a G<strong>in</strong>i coefficient is as follows (adapted from G<strong>in</strong>i, 1955):<br />
GINI = abs(A–B)<br />
Where A = sum[X(i) * Y(i+1)]<br />
B = sum[X(i+1) * Y(i)]<br />
X = proportion of <strong>in</strong>come <strong>in</strong> <strong>the</strong> population<br />
Y = proportion of events <strong>in</strong> <strong>the</strong> population<br />
X(i+1) = lag(X(i))<br />
Y(i+1) = lag(Y(i))<br />
<strong>Manitoba</strong> Centre for <strong>Health</strong> Policy 197