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Water scarcity as an indicator of poverty in the world

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The next step, after having downloading all the data, was to compile them in one table. As  some of the data were only available on PDF files and not organized in the same way (some  reports class the data per continent, some per HDI and some per name), it took me a long  time to be able to put everything together. I decided to organize the data in the alphabetical  order, as it was in the GIS world shape file, so that my table would be easier to implement  in ArcGIS.    I had to delete some countries from which I did not have all the information as Cuba, Serbia  and Montenegro, Bosnia and Herzegovina, Zimbabwe, etc.  I finally ended up with the following table for 149 different countries: Country    Pop.  (millio ns)  Total Freshwater  Withdrawal   (m3/pers/y)  Per Capita  Withdrawal  (m3/pers/ y)  Domestic  Use   (m3/pers /y)  % of  population  without  sustainable  access to  improved  water  source   HDI  GDP   (billi ons)  GDP  per  capita   (billion s)  Infant  mortality  rate   Life  expectanc y at birth    

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Outliers    The only trend that had an R square enough significant to be studied was the first one  (Total freshwater withdrawal vs. Population).   To define the outliers, I used the method described in Helsel and Hirsch (p.246), “leverage  is a measure of an ‘outlier’ in the x direction.”   A high leverage point is one where    ,  where p is the number of coefficients in the model and n is the number of data use. The idea  is to check the degree of deviation of an individual point from the regression line in the x  and y directions with this value.   For deviation in the x‐direction, the statistics hi is computed as: 

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Where SSx is the sum of the squares x.  For deviations in the y direction we use the standardized residual esi. It is the actual residual       divided by its standard error, Se.  The estimated y can be calculated using the  trendline equation.  Alternatively, the residual can be found in the residuals output of the  regression analysis.  Then 

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  Where the s in this equation is the standard error of estimate of the regression equation.  Helsel and Hirsch  describes an extreme outlier as one for which |esi|>3 but in order to only  get rid of only the most extreme outliers I just decided to use the ones for which |esi|>6.  The only one that I found was the United States of America. This means that regarding the  total freshwater withdrawal vs. the population of a country, the only country that seems to  be significantly distant from the rest of the data is the USA. Indeed, Americans seem to use  a  lot  more  water  per  capita  than  in  the  rest  of  the  world.  It  may  be  confirmed  in  the  following part with only taking into account the domestic use.  

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  Figure 6 ‐ Map of the world: % of population without sustainable access to improved water source 

 

Figure 7 ‐ Map of Africa: % of population without sustainable access to improved water source 

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