Proportional Symbols & Bivariate Maps
I admittedly could
not think of a good way to superimpose two maps onto one another like the
instructions of the lab suggested while maintaining the same proportional
symbol sizes. What I did instead was use
one map and set the US_States_Albers layer to proportional symbology. For the field selection, I used a custom
selection of Abs($feature.JOBS) to set the proportions of the symbols by the
absolute value of the Jobs field. Next, in
the Vary Symbology by Attribute section of the Symbology Pane, I set the
field to Jobs, set the color scheme type to a Discrete Color Scheme, and only
used two colors (red for negative values, green for positive). I set the red color to stop at a value of 0 on
its histogram in the pane and set the green color value to begin at the first
positive value (1,200 jobs created in Delaware). I exported the US boundary from the countries shapefile from the last map and placed it under the layer driving the
proportional symbols; because of the proportional symbols, there was no color fill
in the states. I added the Job Loss and
Job Gain layers that were created in the previous steps to the legend, put them
as the last layer so they wouldn’t render in the layout, and gave them the same
HEX# as their respective symbols from the US_States_Albers layer.
Preparing data and symbology for bivariate maps is more meticulous and time consuming than it is difficult. Because bivariate maps aren't rendered in the ArcGIS world, manually manipulating a data set is the first step. I first created three fields in the data, one for each variable to be mapped and one that will combine the two variables essentially. Once the variables are identified, using a three-class quantile classification method to determine the class breaks in the data is necessary in order to populate the newly added fields. Using the Calculate Geometry and querying out a selection based on the variables class breaks, two of the fields are populated relatively easily, albeit manually. Lastly, combing the two sequential fields (1,2,3 and A,B,C) across a row of data will provide you with nine classifications that can be used in a bivariate map (1A, 1B, 3C, etc.).
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