Data Types
Many different kinds of data are shown on maps:
Points, location data.
Lines, routes, connections.
Area data, aggregates, rates.
Sampled surface data.
…
Map Types
There are many different kinds of maps:
Dot Maps
A dot map of violent crime locations in Houston.
* A racial dot map of the US.
Symbol Maps
Increases and decreases in jobs.
Line Maps
Isopleth, Isarithmic, or Contour Maps
Density contours for Houston violent crime data:
Bird flu deaths in California:
Choropleth Maps
Unemployment rates by county and by state:
Linked Micromaps
Drawing Maps
At the simplest level drawing a map involves:
possibly loading a background image, such as terrain;
drawing or filling polygons that represent region boundaries;
adding points, lines, and other annotations.
But there are a number of complications:
you need to obtain the polygons representing the regions;
regions with several pieces;
holes in regions; lakes in islands in lakes;
projections for mapping spherical longitude/lattitude coordinates to a plane;
aspect ratio;
making sure map and annotation layers are consistent in their use of coordinates and aspect ratio;
connecting your data to the geographic features.
High level tools are available for creating some standard map types.
These tools usually have some limitations.
Creating maps directly, building on the things you have learned so far, gives more flexibility.
Basic Map Data
Basic map data consisting of latitude and longitude of points along borders is available in the maps
package.
The ggplot2
function map_data
accesses this data and reorganizes it into a data frame.
library(ggplot2)
gusa <- map_data("state")
head(gusa, 4)
## long lat group order region subregion
## 1 -87.46201 30.38968 1 1 alabama <NA>
## 2 -87.48493 30.37249 1 2 alabama <NA>
## 3 -87.52503 30.37249 1 3 alabama <NA>
## 4 -87.53076 30.33239 1 4 alabama <NA>
The borders
function in ggplot2
uses this data to create a simple outline map.
Borders data for Johnson and Linn Counties:
jl_bdr <- map_data("county", "iowa") |>
filter(subregion %in% c("johnson", "linn"))
jl_bdr
## long lat group order region subregion
## 1 -91.34666 41.60819 52 531 iowa johnson
## 2 -91.35239 41.42485 52 532 iowa johnson
## 3 -91.47272 41.43058 52 533 iowa johnson
## 4 -91.48417 41.44777 52 534 iowa johnson
## 5 -91.48990 41.46495 52 535 iowa johnson
## 6 -91.50136 41.47642 52 536 iowa johnson
## 7 -91.49563 41.49934 52 537 iowa johnson
## 8 -91.50136 41.51079 52 538 iowa johnson
## 9 -91.51855 41.52225 52 539 iowa johnson
## 10 -91.82221 41.51652 52 540 iowa johnson
## 11 -91.81648 41.60819 52 541 iowa johnson
## 12 -91.82794 41.60819 52 542 iowa johnson
## 13 -91.82221 41.87175 52 543 iowa johnson
## 14 -91.35239 41.87175 52 544 iowa johnson
## 15 -91.34666 41.60819 52 545 iowa johnson
## 16 -91.82221 42.30148 57 609 iowa linn
## 17 -91.58730 42.30148 57 610 iowa linn
## 18 -91.35239 42.30148 57 611 iowa linn
## 19 -91.35239 41.95197 57 612 iowa linn
## 20 -91.35239 41.87175 57 613 iowa linn
## 21 -91.82221 41.87175 57 614 iowa linn
## 22 -91.82221 42.30148 57 615 iowa linn
Vertex locations:
ggplot(jl_bdr, aes(x = long,
y = lat)) +
geom_point() +
coord_map()
Add polygons:
ggplot(jl_bdr, aes(x = long,
y = lat,
group = subregion)) +
geom_point() +
geom_polygon(color = "black", fill = NA) +
coord_map()
Fill polygons:
ggplot(jl_bdr, aes(x = long,
y = lat,
fill = subregion)) +
geom_point() +
geom_polygon(color = "black") +
guides(fill = "none") +
coord_map()
Simple polygon data along with geom_polygon()
works reasonably well for many simple applications.
For more complex applications it is best to use special spatial data structures.
An approach becoming widely adopted in many open-source frameworks for working with spatial data is called simple features .
There are 63 regions in the state boundaries data because several states consist of disjoint regions.
A selection:
filter(gusa, region %in% c("massachusetts", "michigan", "virginia")) |>
select(region, subregion) |>
unique()
## region subregion
## 1 massachusetts martha's vineyard
## 37 massachusetts main
## 257 massachusetts nantucket
## 287 michigan north
## 747 michigan south
## 1117 virginia chesapeake
## 1213 virginia chincoteague
## 1228 virginia main
The map can be drawn using geom_polygon
:
p_usa <- ggplot(gusa) +
geom_polygon(aes(x = long, y = lat,
group = group),
fill = NA,
color = "darkgrey")
p_usa
This map looks odd since it is not using a sensible projection for converting the spherical longitude/latitude coordinates to a flat surface.
Projections
Longitude/latitude position points on a sphere; maps are drawn on a flat surface.
One degree of latitude corresponds to about 69 miles everywhere.
But one degree of longitude is shorter farther away from the equator.
In Iowa City, at latitude 41.6 degrees north, one degree of longitude corresponds to about
\[
69 \times \cos(41.6 / 90 \times \pi / 2) \approx
52
\]
miles.
A commonly used projection is the Mercator projection .
The Mercator projection is a cylindrical projection that preserves angles but distorts areas far away from the equator.
An illustration of the area distortion in the Mercator projection:
The Mercator projection is the default projection used by coord_map
:
p_usa + coord_map()
Other projections can be specified instead.
One alternative is The Bonne projection .
p_usa +
coord_map("bonne", parameters = 41.6)
The Bonne projection is an equal area projection that preserves shapes around a standard latitude but distorts farther away.
This preserves shapes at the latitude of Iowa City.
The projections applied with coord_map
will be used in all layers.
Wind Turbines in Iowa
Data on wind turbines is available here .
A snapshot of the data is available locally .
The locations for Iowa can be shown on a map of Iowa county borders.
First, get the wind turbine data:
wtfile <- "uswtdb_v6_1_20231128.csv.gz"
if (! file.exists(wtfile))
download.file(paste0("https://stat.uiowa.edu/~luke/data/", wtfile),
wtfile)
wind_turbines <- read.csv(wtfile)
wt_IA <- filter(wind_turbines,
t_state == "IA") |>
mutate(p_year =
replace(p_year, p_year < 0, NA))
Next, get the map data:
giowa <- map_data("county", "iowa")
A map of iowa county borders:
p <- ggplot(giowa) +
geom_polygon(
aes(x = long, y = lat,
group = group),
fill = NA, color = "grey") +
coord_map()
p
Add the wind turbine locations:
p +
geom_point(aes(x = xlong, y = ylat),
data = wt_IA)
Use color to show the year of construction:
p +
geom_point(aes(x = xlong, y = ylat,
color = p_year),
data = wt_IA) +
scale_color_viridis_c()
A background map showing features like terrain or city locations and major roads can often help.
Maps are available from various sources, with various restrictions and limitations.
Stamen maps are often a good option. Stamen maps are now hosted by Stadia Maps.
The ggmap
package provides an interface for using Stamen maps.
A Stamen toner map background:
library(ggmap)
register_stadiamaps(StadiaKey, write = FALSE)
m <-
get_stadiamap(
c(-97.2, 40.4, -89.9, 43.6),
zoom = 8,
maptype = "stamen_toner")
ggmap(m)
County borders with a Stamen map background:
ggmap(m) +
geom_polygon(aes(x = long, y = lat,
group = group),
data = giowa,
fill = NA,
color = "grey")
Add the wind turbine locations:
ggmap(m) +
geom_polygon(aes(x = long, y = lat,
group = group),
data = giowa,
fill = NA,
color = "grey") +
geom_point(aes(x = xlong, y = ylat,
color = p_year),
data = wt_IA) +
scale_color_viridis_c()
With other backgrounds it might be necessary to choose a different color palette.
County Population Data
The census bureau provides estimates of populations of US counties.
State and county level population counts can be visualized several ways, e.g.:
For a proportional symbol map we need to pick locations for the symbols.
First step: read the data.
readPEP <- function(fname) {
read.csv(fname) |>
filter(COUNTY != 0) |> ## drop state totals
mutate(FIPS = 1000 * STATE + COUNTY) |>
select(FIPS, county = CTYNAME, state = STNAME,
starts_with("POPESTIMATE")) |>
pivot_longer(starts_with("POPESTIMATE"),
names_to = "year",
names_prefix = "POPESTIMATE",
values_to = "pop")
}
if (! file.exists("co-est2021-alldata.csv"))
download.file("https://stat.uiowa.edu/~luke/data/co-est2021-alldata.csv",
"co-est2021-alldata.csv")
pep2021 <- readPEP("co-est2021-alldata.csv")
For the 2021 data:
head(pep2021)
## # A tibble: 6 × 5
## FIPS county state year pop
## <dbl> <chr> <chr> <chr> <int>
## 1 1001 Autauga County Alabama 2020 58877
## 2 1001 Autauga County Alabama 2021 59095
## 3 1003 Baldwin County Alabama 2020 233140
## 4 1003 Baldwin County Alabama 2021 239294
## 5 1005 Barbour County Alabama 2020 25180
## 6 1005 Barbour County Alabama 2021 24964
Counties and states are identified by name and also by FIPS code .
The final three digits identify the county within a state.
The leading one or two digits identify the state.
The FIPS code for Johnson County, IA is 19103.
Create a Proportional Symbol Map of State Populations
We will need:
Aggregate the county populations to the state level:
state_pops <- mutate(pep2021, state = tolower(state)) |>
filter(year == 2021) |>
group_by(state) |>
summarize(pop = sum(pop, na.rm = TRUE)) |>
ungroup()
Using tolower
matches the case in the polygon data:
filter(gusa, region == "iowa") |> head(1)
## long lat group order region subregion
## 1 -91.22634 43.49895 14 3539 iowa <NA>
An alternative would be to use the state FIPS code and the state.fips
table.
Computing Centroids
Marks representing data values for a region are often placed at the region’s centroid , or centers of gravity.
A quick approximation to the centroids of the polygons is to compute the centers of their bounding rectangles.
state_centroids_quick <-
rename(gusa, state = region) |>
group_by(state) |>
summarize(x = mean(range(long)),
y = mean(range(lat)))
p_usa +
geom_point(aes(x, y),
data = state_centroids_quick,
color = "blue") +
coord_map()
More sophisticated approaches to computing centroids are also available.
Using simple features and the sf
package:
sf::sf_use_s2(FALSE)
state_centroids <-
sf::st_as_sf(gusa,
coords = c("long", "lat"),
crs = 4326) |>
group_by(region) |>
summarize(do_union = FALSE) |>
sf::st_cast("POLYGON") |>
ungroup() |>
sf::st_centroid() |>
sf::as_Spatial() |>
as.data.frame() |>
rename(x = coords.x1, y = coords.x2, state = region)
sf::sf_use_s2(TRUE)
pp <- p_usa +
geom_point(aes(x, y),
data = state_centroids, color = "red")
pp + coord_map()
Comparing the two approaches:
p_usa +
geom_point(aes(x, y),
data = state_centroids_quick,
color = "blue") +
geom_point(aes(x, y),
data = state_centroids,
color = "red") +
coord_map()
A projection specified with coord_map
will be applied to all layers:
p_usa +
geom_point(aes(x, y),
data = state_centroids_quick,
color = "blue") +
geom_point(aes(x, y),
data = state_centroids,
color = "red") +
coord_map("bonne", parameters = 41.6)
Symbol Plots of State Population
Merge in the centroid locations.
state_pops <- inner_join(state_pops, state_centroids, "state")
head(state_pops)
## # A tibble: 6 × 4
## state pop x y
## <chr> <int> <dbl> <dbl>
## 1 alabama 5039877 -86.8 32.8
## 2 arizona 7276316 -112. 34.3
## 3 arkansas 3025891 -92.4 34.9
## 4 california 39237836 -120. 37.3
## 5 colorado 5812069 -106. 39.0
## 6 connecticut 3605597 -72.7 41.6
Using inner_join
drops cases not included in the lower-48 map data.
A dot plot:
ggplot(state_pops) +
geom_point(aes(x = pop,
y = reorder(state, pop))) +
labs(x = "Population", y = "") +
theme(axis.text.y = element_text(size = 10)) +
scale_x_continuous(labels = scales::comma)
The population distribution is heavily skewed; a color coding would need to account for this.
A proportional symbol map:
p_usa +
geom_point(aes(x, y, size = pop),
data = state_pops) +
scale_size_area() +
coord_map("bonne", parameters = 41.6) +
ggthemes::theme_map()
The thermometer symbol approach suggested by Cleveland and McGill (1984) can be emulated using geom_rect
:
p_usa +
geom_rect(aes(xmin = x - .4,
xmax = x + .4,
ymin = y - 1,
ymax = y + 2 * (pop / max(pop)) - 1),
data = state_pops) +
geom_rect(aes(xmin = x - .4,
xmax = x + .4,
ymin = y - 1,
ymax = y + 1),
data = state_pops,
fill = NA,
color = "black") +
coord_map() +
ggthemes::theme_map()
To work well along the northeast this would need a strategy similar to the one used by ggrepel
for preventing label overlap.
Choropleth Maps of State Population
A choropleth map needs to have the information for coloring all the pieces of a region.
This can be done by merging using left_join
:
sp <- select(state_pops, region = state, pop)
gusa_pop <- left_join(gusa, sp, "region")
head(gusa_pop)
## long lat group order region subregion pop
## 1 -87.46201 30.38968 1 1 alabama <NA> 5039877
## 2 -87.48493 30.37249 1 2 alabama <NA> 5039877
## 3 -87.52503 30.37249 1 3 alabama <NA> 5039877
## 4 -87.53076 30.33239 1 4 alabama <NA> 5039877
## 5 -87.57087 30.32665 1 5 alabama <NA> 5039877
## 6 -87.58806 30.32665 1 6 alabama <NA> 5039877
A first attempt:
ggplot(gusa_pop) +
geom_polygon(aes(long, lat,
group = group,
fill = pop)) +
coord_map("bonne", parameters = 41.6) +
ggthemes::theme_map()
This image is dominated by the fact that most state populations are small.
Showing population ranks, or percentile values, can help see the variation a bit better.
spr <- mutate(sp, rpop = rank(pop))
gusa_rpop <- left_join(gusa, spr, "region")
ggplot(gusa_rpop) +
geom_polygon(aes(long, lat,
group = group,
fill = rpop)) +
coord_map("bonne", parameters = 41.6) +
ggthemes::theme_map()
Using quintile bins instead of a continuous scale:
spr <-
mutate(spr,
pcls = cut_width(100 * percent_rank(pop),
width = 20,
center = 10))
gusa_rpop <- left_join(gusa, spr, "region")
ggplot(gusa_rpop) +
geom_polygon(aes(long, lat,
group = group,
fill = pcls),
color = "grey") +
coord_map("bonne", parameters = 41.6) +
ggthemes::theme_map() +
scale_fill_brewer(palette = "Reds",
name = "Percentile")
Choropleth Maps of County Population
For a county-level ggplot
map, first get the polygon data frame:
gcounty <- map_data("county")
ggplot(gcounty) +
geom_polygon(aes(long, lat,
group = group),
fill = NA,
color = "black",
linewidth = 0.05) +
coord_map("bonne", parameters = 41.6)
We will again need to merge population data with the polygon data.
Using county name is challenging because of mismatches like this:
filter(gcounty, grepl("brien", subregion)) |> head(1)
## long lat group order region subregion
## 1 -95.86156 43.26404 825 26075 iowa obrien
filter(pep2021, FIPS == 19141, year == 2021) |> as.data.frame()
## FIPS county state year pop
## 1 19141 O'Brien County Iowa 2021 14015
Another example:
filter(pep2021, state == "New Mexico") |> _$county[15:16]
## [1] "Do\xf1a Ana County" "Do\xf1a Ana County"
filter(gcounty, region == "new mexico") |> _$subregion |> unique() |> _[7]
## [1] "dona ana"
A better option is to match on FIPS county code.
The county.fips
data frame in the maps
package links the FIPS code to region names used by the map data in the maps
package.
head(maps::county.fips, 4)
## fips polyname
## 1 1001 alabama,autauga
## 2 1003 alabama,baldwin
## 3 1005 alabama,barbour
## 4 1007 alabama,bibb
To attach the FIPS code to the polygons we first need to clean up the county.fips
table a bit:
filter(maps::county.fips, grepl(":", polyname)) |> head(3)
## fips polyname
## 1 12091 florida,okaloosa:main
## 2 12091 florida,okaloosa:spit
## 3 22099 louisiana,st martin:north
Remove the sub-county regions, remove duplicate rows, and split the polyname
variable into region
and subregion
.
fipstab <-
transmute(maps::county.fips, fips, county = sub(":.*", "", polyname)) |>
unique() |>
separate(county, c("region", "subregion"), sep = ",")
head(fipstab, 3)
## fips region subregion
## 1 1001 alabama autauga
## 2 1003 alabama baldwin
## 3 1005 alabama barbour
Then use left_join
to merge the FIPS code into the polygon data:
gcounty <- left_join(gcounty, fipstab, c("region", "subregion"))
head(gcounty)
## long lat group order region subregion fips
## 1 -86.50517 32.34920 1 1 alabama autauga 1001
## 2 -86.53382 32.35493 1 2 alabama autauga 1001
## 3 -86.54527 32.36639 1 3 alabama autauga 1001
## 4 -86.55673 32.37785 1 4 alabama autauga 1001
## 5 -86.57966 32.38357 1 5 alabama autauga 1001
## 6 -86.59111 32.37785 1 6 alabama autauga 1001
Next, we need to pull together the data for the map, adding ranks and quintile bins.
cpop <- filter(pep2021, year == 2021) |>
select(fips = FIPS, pop) |>
mutate(rpop = rank(pop),
pcls = cut_width(100 * percent_rank(pop),
width = 20, center = 10))
head(cpop)
## # A tibble: 6 × 4
## fips pop rpop pcls
## <dbl> <int> <dbl> <fct>
## 1 1001 59095 2256 (60,80]
## 2 1003 239294 2855 (80,100]
## 3 1005 24964 1529 (40,60]
## 4 1007 22477 1446 (40,60]
## 5 1009 59041 2255 (60,80]
## 6 1011 10320 755 (20,40]
Now left join with the county map data:
gcounty_pop <- left_join(gcounty, cpop, "fips")
County level population map using the default continuous color scale:
ggplot(gcounty_pop) +
geom_polygon(aes(long, lat,
group = group,
fill = rpop),
color = "grey",
linewidth = 0.1) +
coord_map("bonne", parameters = 41.6) +
ggthemes::theme_map()
Adding state boundaries might help:
ggplot(gcounty_pop) +
geom_polygon(aes(long, lat,
group = group,
fill = rpop),
color = "grey",
linewidth = 0.1) +
geom_polygon(aes(long, lat,
group = group),
fill = NA,
data = gusa,
color = "lightgrey") +
coord_map("bonne", parameters = 41.6) +
ggthemes::theme_map()
A discrete scale with a very different color to highlight the counties with missing information:
ggplot(gcounty_pop) +
geom_polygon(aes(long, lat,
group = group,
fill = pcls),
color = "grey",
linewidth = 0.1) +
geom_polygon(aes(long, lat,
group = group),
fill = NA,
data = gusa,
color = "lightgrey") +
coord_map("bonne", parameters = 41.6) +
ggthemes::theme_map() +
scale_fill_brewer(palette = "Reds",
na.value = "blue",
name = "Percentile")
Why is there a missing value in South Dakota?
Check whether fipstab
provides a FIPS code for every county in the map data:
gcounty_regions <-
select(gcounty, region, subregion) |>
unique()
anti_join(gcounty_regions, fipstab, c("region", "subregion"))
## region subregion
## 1 south dakota oglala lakota
There is also a fipstab
entry without map data:
anti_join(fipstab, gcounty_regions, c("region", "subregion"))
## fips region subregion
## 1 46113 south dakota shannon
Shannon County SD was renamed Oglala Lakota County in 2015.
It was also given a new FIPS code .
The pep2021
entry shows the correct FIPS code:
filter(pep2021,
year == 2021,
state == "South Dakota",
grepl("Oglala", county))
## # A tibble: 1 × 5
## FIPS county state year pop
## <dbl> <chr> <chr> <chr> <int>
## 1 46102 Oglala Lakota County South Dakota 2021 13586
Add an entry with the FIPS code and subregion name matching the map data:
fipstab <-
rbind(fipstab,
data.frame(fips = 46102,
region = "south dakota",
subregion = "oglala lakota"))
Fix up the data:
gcounty <- map_data("county")
gcounty <- left_join(gcounty,
fipstab,
c("region", "subregion"))
gcounty_pop <- left_join(gcounty, cpop, "fips")
Redraw the plot:
A County Population Symbol Map
A symbol map can also be used to show the county populations.
We again need centroids; approximate county centroids should do.
county_centroids <-
group_by(gcounty, fips) |>
summarize(x = mean(range(long)), y = mean(range(lat)))
Merge the population values into the centroids data:
county_pops <- select(cpop, pop, fips)
county_pops <- inner_join(county_pops, county_centroids, "fips")
A proportional symbol map of county populations:
ggplot(gcounty) +
geom_polygon(aes(long, lat,
group = group),
fill = NA,
col = "grey",
data = gusa) +
geom_point(aes(x, y, size = pop),
data = county_pops) +
scale_size_area() +
coord_map("bonne", parameters = 41.6) +
ggthemes::theme_map()
Jittering might be helpful to remove the very regular grid patters in the center.
Comparing Populations in 2010 and 2021
One possible way to compare spatial data for several time periods is to use a faceted display with one map for each period.
With many periods using animation is also an option.
This can work well when there is a substantial amount of change; an example is available here .
It may not work as well when the changes are more subtle.
To bin the data by quintiles we can use the 2021 values.
ncls <- 6
cls <- quantile(filter(pep2021, year == 2021)$pop,
seq(0, 1, len = ncls))
To merge the binned population data into the polygon data we can create a data frame with binned population variables for the two time frames.
This will allow a cleaner merge in terms of handling counties with missing data.
After selecting the years and the variables we need, we add the binned population and then pivot to a wider form with one row per county:
cpop <-
bind_rows(filter(pep2019, year == 2010),
filter(pep2021, year == 2021)) |>
transmute(fips = FIPS,
year,
pcls = cut(pop, cls, include.lowest = TRUE)) |>
pivot_wider(values_from = c("pcls"),
names_from = "year",
names_prefix = "pcls")
head(cpop)
## # A tibble: 6 × 3
## fips pcls2010 pcls2021
## <dbl> <fct> <fct>
## 1 1001 (3.68e+04,9.71e+04] (3.68e+04,9.71e+04]
## 2 1003 (9.71e+04,9.83e+06] (9.71e+04,9.83e+06]
## 3 1005 (1.87e+04,3.68e+04] (1.87e+04,3.68e+04]
## 4 1007 (1.87e+04,3.68e+04] (1.87e+04,3.68e+04]
## 5 1009 (3.68e+04,9.71e+04] (3.68e+04,9.71e+04]
## 6 1011 (8.7e+03,1.87e+04] (8.7e+03,1.87e+04]
This data can now be merged with the polygon data.
gcounty_pop <- left_join(gcounty, cpop, "fips")
To create a faceted display with ggplot
we need the data in tidy form.
gcounty_pop_long <-
pivot_longer(gcounty_pop, starts_with("pcls"),
names_to = "year",
names_prefix = "pcls",
values_to = "pcls") |>
mutate(year = as.integer(year))
An alternative would be to create two layers and show them in separate facets.
ggplot(gcounty_pop_long) +
geom_polygon(aes(long, lat, group = group, fill = pcls),
color = "grey", linewidth = 0.1) +
geom_polygon(aes(long, lat, group = group),
fill = NA, data = gusa, color = "lightgrey") +
coord_map("bonne", parameters = 41.6) +
ggthemes::theme_map() +
scale_fill_brewer(palette = "Reds", na.value = "blue") +
facet_wrap(~ year, ncol = 2) +
theme(legend.position = "right")
Since the changes are quite subtle a side-by-side display does not work very well.
A more effective approach in this case is to plot the relative changes.
This is also a (somewhat) more appropriate use of a choropleth map.
Start by adding percent changes to the data.
cpop <-
bind_rows(filter(pep2019, year == 2010),
filter(pep2021, year == 2021)) |>
select(fips = FIPS, pop, year) |>
pivot_wider(values_from = "pop",
names_from = "year", names_prefix = "pop") |>
mutate(pchange = 100 * (pop2021 - pop2010) / pop2010)
gcounty_pop <- left_join(gcounty, cpop, "fips")
A binned version of the percent changes will also be useful.
bins <- c(-Inf, -20, -10, -5, 5, 10, 20, Inf)
cpop <- mutate(cpop, cpchange = cut(pchange, bins, ordered_result = TRUE))
gcounty_pop <- left_join(gcounty, cpop, "fips")
Using a continuous scale with the default palette:
pcounty <- ggplot(gcounty_pop) +
coord_map("bonne", parameters = 41.6) + ggthemes::theme_map()
state_layer <- geom_polygon(aes(long, lat, group = group),
fill = NA, data = gusa, color = "lightgrey")
county_cont <- geom_polygon(aes(long, lat, group = group, fill = pchange),
color = "grey", linewidth = 0.1)
pcounty + county_cont + state_layer + theme(legend.position = "right")
Using a simple diverging palette:
pcounty +
county_cont +
state_layer +
scale_fill_gradient2() +
theme(legend.position = "right")
For the binned version the default ordered discrete color palette produces:
county_disc <- geom_polygon(aes(long, lat, group = group, fill = cpchange),
color = "grey", linewidth = 0.1)
pcounty + county_disc + state_layer + theme(legend.position = "right")
A diverging palette allows increases and decreases to be seen.
Using the PRGn
palette from ColorBrewer
:
(p_dvrg_48 <-
pcounty +
county_disc +
state_layer +
scale_fill_brewer(palette = "PRGn",
na.value = "red",
guide = guide_legend(reverse = TRUE))) +
theme(legend.position = "right")
Focusing on Iowa
The default continuous palette produces
piowa <- ggplot(filter(gcounty_pop, region == "iowa")) +
coord_map() + ggthemes::theme_map()
pc_cont_iowa <- geom_polygon(aes(long, lat, group = group, fill = pchange),
color = "grey", linewidth = 0.2)
piowa + pc_cont_iowa + theme(legend.position = "right")
Aside: Iowa has 99 counties, which seems a peculiar number.
It used to have 100:
With the default ordered discrete palette:
## show.legend = TRUE is needed to make drop = FALSE work later
pc_disc_iowa <- geom_polygon(aes(long, lat, group = group, fill = cpchange),
color = "grey", linewidth = 0.2,
show.legend = TRUE)
piowa + pc_disc_iowa + theme(legend.position = "right")
Using the PRGn
palette, for example, will by default adjust the palette to the levels present in the data, and Iowa does not have counties in all the bins:
piowa +
pc_disc_iowa +
scale_fill_brewer(palette = "PRGn",
guide = guide_legend(reverse = TRUE)) +
theme(legend.position = "right")
Two issues:
Adding drop = FALSE
to the palette specification preserves the encoding from the full map:
pc_disc_iowa <- geom_polygon(aes(long, lat,
group = group, fill = cpchange),
color = "grey", linewidth = 0.2,
show.legend = TRUE)
(p_dvrg_iowa <-
piowa +
pc_disc_iowa +
scale_fill_brewer(palette = "PRGn",
drop = FALSE,
guide = guide_legend(reverse = TRUE))) +
theme(legend.position = "right")
For drop = FALSE
to work properly you currently also need to specify show.legend = TRUE
in the polygon layer.
Matching the national map would be particularly important for showing the two together:
library(patchwork)
(p_dvrg_48 + guides(fill = "none")) + p_dvrg_iowa +
plot_layout(guides = "collect", widths = c(3, 1))
Some Notes on Choropleth Maps
Choropleth maps are very popular, in part because of their visual appeal.
But they do have to be used with care.
Choropleth maps are good for showing rates or counts per unit of area, such as
They also work well for measurements that may vary little across a region, as well as for some demographic summaries, such as
average winter temperature in a state or county;
average level of summer humidity in a state or county.
average age of population in a state or county.
Choropleth maps should generally not be used for counts, such as number of cases of a disease, since the result is usually just a map of population density.
Proportional symbol maps are usually a better choice for showing counts, such as population sizes, in a geographic contexts
Choropleth maps can be used to show proportional counts, or counts per area, but need to be used with care.
Changes in counts by one or two can cause large changes in proportions when population sizes are small.
County level choropleth maps of cancer rates, for example, can change a lot with one additional case in a county with a small population.
When proportions are shown but total counts are what really matters, there is a tendency for viewers to let the area supply the denominator.
An example is provided by a choropleth map that has been used to show county level results for the 2016 presidential election.
A map showing which of the two major parties received a plurality in each county:
if (! file.exists("US_County_Level_Presidential_Results_08-16.csv")) {
download.file("https://stat.uiowa.edu/~luke/data/US_County_Level_Presidential_Results_08-16.csv", ## nolint
"US_County_Level_Presidential_Results_08-16.csv")
}
pres <- read.csv("US_County_Level_Presidential_Results_08-16.csv") |>
mutate(fips = fips_code,
p = dem_2016 / (dem_2016 + gop_2016),
win = ifelse(p > 0.5, "DEM", "GOP"))
gcounty_pres <- left_join(gcounty, pres, "fips")
ggplot(gcounty_pres, aes(long, lat, group = group, fill = win)) +
geom_polygon(col = "black", linewidth = 0.05) +
geom_polygon(aes(long, lat, group = group),
fill = NA, color = "grey30", linewidth = 0.5, data = gusa) +
coord_map("bonne", parameters = 41.6) +
ggthemes::theme_map() +
scale_fill_manual(values = c(DEM = "blue", GOP = "red"))
There are many internet posts about a map like this, for example here and here .
To a casual viewer this gives the impression of an overwhelming GOP win.
But many of the red counties have very small populations.
A proportional symbol map more accurately reflects the results, which were very close with a majority of the popular vote going to the Democrat’s candidate:
county_pres <- left_join(county_pops, pres, "fips")
ggplot(gcounty) +
geom_polygon(aes(long, lat, group = group), fill = NA, col = "grey",
data = gusa) +
geom_point(aes(x, y, size = pop, color = win), data = county_pres) +
scale_size_area(labels = scales::label_number(scale = 1e-6,
suffix = " M",
trim = FALSE)) +
## scale_color_manual(values = c(DEM = "blue", GOP = "red")) +
colorspace::scale_color_discrete_diverging(palette = "Blue-Red 2") +
coord_map("bonne", parameters = 41.6) +
ggthemes::theme_map()
## Warning: Removed 1 row containing missing values or values outside the scale range
## (`geom_point()`).
Isopleth Map of Population Density
While populations do tend to cluster in cities, they are not entirely clustered at county centroids.
Other quantities, such as temperatures, may be measured at discrete points but vary smoothly across a region.
Isopleth maps show the contours of a smooth surface.
For populations, it is sometimes useful to estimate and visualize a population density surface.
To estimate the population density we can use the county centroids weighted by the county population values.
The function kde2d
from the MASS
package can be used to compute kernel density estimates, but does not support the use of weights.
A simple modification that does support weights is available here .
By default, kde2d
estimates the density on a grid over the range of the two variables.
source(here::here("kde2d.R"))
ds <- with(county_pops, kde2d(x, y, weights = pop))
str(ds)
## List of 3
## $ x: num [1:25] -124 -122 -119 -117 -115 ...
## $ y: num [1:25] 25.5 26.4 27.4 28.4 29.4 ...
## $ z: num [1:25, 1:25] 1.25e-12 2.46e-11 4.12e-10 5.76e-09 3.76e-08 ...
This result can be converted to a data frame using broom::tidy
.
dsdf <- broom::tidy(ds) |>
rename(Lon = x, Lat = y, dens = z)
head(dsdf, 3)
## # A tibble: 3 × 3
## Lon Lat dens
## <dbl> <dbl> <dbl>
## 1 -124. 25.5 1.25e-12
## 2 -122. 25.5 2.46e-11
## 3 -119. 25.5 4.12e-10
A plot of the contours:
ggplot(gusa) +
geom_polygon(aes(long, lat, group = group),
fill = NA,
color = "grey") +
geom_contour(aes(Lon, Lat, z = dens),
data = dsdf) +
coord_map()
To produce contours that work better when filled, it is useful to increase the number of grid points and enlarge the range.
ds <- with(county_pops,
kde2d(x, y, weights = pop,
n = 50,
lims = c(-130, -60, 20, 50)))
dsdf <- broom::tidy(ds) |>
rename(Lon = x, Lat = y, dens = z)
pusa <- ggplot(gusa) +
geom_polygon(aes(long, lat, group = group),
fill = NA,
color = "grey") +
coord_map()
pusa +
geom_contour(aes(Lon, Lat, z = dens),
data = dsdf)
A filled contour version can be created using stat_contour
and fill = after_stat(level)
.
pusa +
stat_contour(aes(Lon, Lat, z = dens,
fill = after_stat(level)),
data = dsdf,
geom = "polygon",
alpha = 0.2)
To focus on Iowa we need subsets of the populations data and the map data:
iowa_pops <- filter(county_pops,
fips %/% 1000 == 19)
giowa <- filter(gcounty,
fips %/% 1000 == 19)
A proportional symbols plot for the Iowa county populations:
iowa_base <- ggplot(giowa) +
geom_polygon(aes(long, lat,
group = group),
fill = NA,
col = "grey") +
coord_map()
iowa_base +
geom_point(aes(x, y,
size = pop),
data = iowa_pops) +
scale_size_area() +
ggthemes::theme_map()
For a density plot it is useful to expand the populations used to include nearby large cities, such as Omaha.
iowa_pops <- filter(county_pops, x > -97 & x < -90 & y > 40 & y < 44)
Density estimates can then be computed for the expanded Iowa data.
dsi <- with(iowa_pops, kde2d(x, y, weights = pop,
n = 50, lims = c(-98, -89, 40, 44.5)))
dsidf <- broom::tidy(dsi) |>
rename(Lon = x, Lat = y, dens = z)
A simple contour map:
ggplot(giowa) +
geom_polygon(aes(long, lat,
group = group),
fill = NA,
color = "grey") +
geom_contour(aes(Lon, Lat, z = dens),
color = "blue",
na.rm = TRUE,
data = dsidf) +
coord_map()
A filled contour map
pdiowa <- ggplot(giowa) +
geom_polygon(aes(long, lat, group = group),
fill = NA,
color = "grey") +
stat_contour(aes(Lon, Lat, z = dens,
fill = after_stat(level)),
color = "black",
alpha = 0.2,
na.rm = TRUE,
data = dsidf,
geom = "polygon")
pdiowa + coord_map()
Using xlim
and ylim
arguments to coord_map
to trim the range:
pdiowa +
coord_map(xlim = c(-96.7, -90),
ylim = c(40.3, 43.6))
It would be nice to be able to only show the density regions within Iowa.
This is challenging to do working with polygons.
Simple Features allow this sort of computation, and much more.
---
title: "Maps and Geographical Data"
output:
  html_document:
    toc: yes
    code_folding: show
    code_download: true
---

<link rel="stylesheet" href="stat4580.css" type="text/css" />
<style type="text/css"> .remark-code { font-size: 85%; } </style>

```{r setup, include = FALSE}
source(here::here("setup.R"))
options(htmltools.dir.version = FALSE)
library(ggplot2)
knitr::opts_chunk$set(collapse = TRUE, fig.align = "center",
                      fig.height = 5, fig.width = 6)
library(lattice)
library(tidyverse)
theme_set(theme_minimal() +
          theme(text = element_text(size = 16)) +
          theme(panel.border = element_rect(color = "grey30", fill = NA)))
set.seed(12345)
```


## Data Types

Many different kinds of data are shown on maps:

* Points, location data.

* Lines, routes, connections.

* Area data, aggregates, rates.

* Sampled surface data.

* ...


## Map Types

There are many different kinds of maps:

* Dot maps

* Symbol maps

* Line maps

* Choropleth maps

* Cartograms and tiled maps

* Linked micromaps

* ...


### Dot Maps

* A dot map of violent crime locations in Houston.

<!--
![](https://github.com/dkahle/ggmap/raw/master/tools/README-qmplot-1.png)-->
```{r, echo = FALSE, out.width = 300}
knitr::include_graphics(IMG("houston-crime-dots.png"))
```
<!-- Data frame `crime` from `ggmap`.
Original data from Houston PD. -->
<!-- * A [racial dot map](https://demographics.virginia.edu/DotMap/) of the
US. -->
* A [racial dot map](https://all-of-us.benschmidt.org/) of the
US.

* Gun violence in America
  [article](https://www.theguardian.com/us-news/ng-interactive/2017/jan/09/special-report-fixing-gun-violence-in-america)
  in the Guardian.

* [Dot density maps](https://www.axismaps.com/guide/dot-density).

* [Bird migration patterns](https://web.archive.org/web/20200228110412/https://www.canadiangeographic.ca/article/mesmerizing-map-shows-bird-migrations-throughout-year).

<!--
* [Comments on the Junk Charts blog](
  https://junkcharts.typepad.com/junk_charts/2018/04/hog-wild-about-dot-maps.html)
   on dot maps.
-->


### Symbol Maps

<!-- http://ashmalone.blogspot.com/2019/02/proportional-bivariate-choropleth.html -->
* Increases and decreases in jobs.

```{r, echo = FALSE, out.width = 500}
knitr::include_graphics(IMG("Jobs.png"))
```

* [How the US generated
  electricity](https://www.washingtonpost.com/graphics/national/power-plants/?utm_term=.506ef6f03d7c).

* [Graduated and proportional symbol
       maps](https://gisgeography.com/dot-distribution-graduated-symbols-proportional-symbol-maps/). <!--
       img/gradsyms.jpeg -->


### Line Maps

* [Mapping connections with great circles](https://flowingdata.com/2011/05/11/how-to-map-connections-with-great-circles/).

![](https://i1.wp.com/flowingdata.com/wp-content/uploads/2011/05/4-airline-color.jpg?w=575&ssl=1)

* [Airline route maps](https://www.airlineroutemaps.com/).

* [Wind maps](http://hint.fm/wind/).


### Isopleth, Isarithmic, or Contour Maps

* Density contours for Houston violent crime data:

<!-- Image:
https://github.com/dkahle/ggmap/raw/master/tools/README-styling-1.png -->
```{r, echo = FALSE, out.width = 400}
knitr::include_graphics(IMG("houston-crime-density.png"))
```

* Bird flu deaths in California:
```{r, echo = FALSE, out.width = 600}
knitr::include_graphics("https://i.ytimg.com/vi/UYmJCjPZP5A/maxresdefault.jpg")
```


### Choropleth Maps

* Unemployment rates by county and by state:

```{r, echo = FALSE, out.width = 500}
knitr::include_graphics("https://www.bls.gov/web/metro/twmcort.gif")
##knitr::include_graphics("https://www.bls.gov/web/laus/mstrtcr1.gif")
knitr::include_graphics(IMG("mstrtcr1-08-2023.gif"))
```

* [Opinions on climate
change](https://www.nytimes.com/interactive/2017/03/21/climate/how-americans-think-about-climate-change-in-six-maps.html?_r=0)

* [Rise in health insurance coverage under the
ACA](https://www.npr.org/sections/health-shots/2017/04/14/522956939/maps-show-a-dramatic-rise-health-in-insurance-coverage-under-aca)
from NPR.


### Cartograms and Tiled Maps

* An
[introduction](http://blog.apps.npr.org/2015/05/11/hex-tile-maps.html)
from the NPR blog.

```{r, echo = FALSE, out.width = 350}
## nolint start
knitr::include_graphics("http://blog.apps.npr.org/img/posts/2015-05-11-hex-tile-maps/square-tiles.png")
knitr::include_graphics("http://blog.apps.npr.org/img/posts/2015-05-11-hex-tile-maps/hex-tiles.png")
knitr::include_graphics("http://blog.apps.npr.org/img/posts/2015-05-11-hex-tile-maps/cartogram.jpg")
## nolint end
```

* One approach to [cartograms in
R](http://staff.math.su.se/hoehle/blog/2016/10/10/cartograms.html).


### Linked Micromaps

* Poverty and education.
<!-- https://www.researchgate.net/figure/A-linked-micromap-redisplay-of-poverty-and-college-education-data-from-Fig-1-with-maps_fig2_228101144 -->

```{r, echo = FALSE, out.width = 650}
knitr::include_graphics(IMG("linked-micromap-poverty-education.png"))
```

<!-- * A [D3 approach](http://bl.ocks.org/jazzido/raw/5962277/). -->


## Drawing Maps

At the simplest level drawing a map involves:

* possibly loading a background image, such as terrain;

* drawing or filling polygons that represent region boundaries;

* adding points, lines, and other annotations.

But there are a number of complications:

* you need to obtain the polygons representing the regions;

* regions with several pieces;

* holes in regions; lakes in islands in lakes;

* projections for mapping spherical longitude/lattitude coordinates to
  a plane;

* aspect ratio;

* making sure map and annotation layers are consistent in their use of
  coordinates and aspect ratio;

* connecting your data to the geographic features.

High level tools are available for creating some standard map types.

These tools usually have some limitations.

Creating maps directly, building on the things you have learned so
far, gives more flexibility.


## Basic Map Data

Basic map data consisting of latitude and longitude of points along borders
is available in the `maps` package.

The `ggplot2` function `map_data` accesses this data and reorganizes
it into a data frame.

```{r}
library(ggplot2)
gusa <- map_data("state")
head(gusa, 4)
```

The `borders` function in `ggplot2` uses this data to create a simple
outline map.

Borders data for Johnson and Linn Counties:

```{r}
jl_bdr <- map_data("county", "iowa") |>
     filter(subregion %in% c("johnson", "linn"))
jl_bdr
```

Vertex locations:

```{r, jl-bdr-points, eval = FALSE}
ggplot(jl_bdr, aes(x = long,
                   y = lat)) +
    geom_point() +
    coord_map()
```
```{r, jl-bdr-points, echo = FALSE, fig.height = 7}
```

Add polygons:

```{r, jl-bdr-poly, eval = FALSE}
ggplot(jl_bdr, aes(x = long,
                   y = lat,
                   group = subregion)) +
    geom_point() +
    geom_polygon(color = "black", fill = NA) +
    coord_map()
```
```{r, jl-bdr-poly, echo = FALSE, fig.height = 7}
```

Fill polygons:

```{r, jl-bdr-fill, eval = FALSE}
ggplot(jl_bdr, aes(x = long,
                   y = lat,
                   fill = subregion)) +
    geom_point() +
    geom_polygon(color = "black") +
    guides(fill = "none") +
    coord_map()
```
```{r, jl-bdr-fill, echo = FALSE, fig.height = 7}
```

Simple polygon data along with `geom_polygon()` works reasonably well
for many simple applications.

For more complex applications it is best to use special spatial data structures.

An approach becoming widely adopted in many open-source frameworks for
working with spatial data is called [simple
features](maps2.html#simple-features).

There are `r max(gusa$group)` regions in the state boundaries data
because several states consist of disjoint regions.

A selection:

```{r}
filter(gusa, region %in% c("massachusetts", "michigan", "virginia")) |>
    select(region, subregion) |>
    unique()
```

The map can be drawn using `geom_polygon`:

```{r states-map, echo = FALSE}
p_usa <- ggplot(gusa) +
    geom_polygon(aes(x = long, y = lat,
                     group = group),
                 fill = NA,
                 color = "darkgrey")
p_usa
```

```{r states-map, eval = FALSE}
```

This map looks odd since it is not using a sensible _projection_ for
converting the spherical longitude/latitude coordinates to a flat
surface.


## Projections

Longitude/latitude position points on a sphere; maps are drawn on a
flat surface.

One degree of latitude corresponds to about 69 miles everywhere.

But one degree of longitude is shorter farther away from the equator.

In Iowa City, at latitude 41.6 degrees north, one degree of longitude
corresponds to about

$$
    69 \times \cos(41.6 / 90 \times \pi / 2) \approx
    `r round(69 * cos(41.6 / 90 * pi / 2))`
$$

miles.

A commonly used projection is the [_Mercator
projection_](https://en.wikipedia.org/wiki/Mercator_projection).

The Mercator projection is a cylindrical projection that preserves
angles but distorts areas far away from the equator.

An illustration of the area distortion in the Mercator projection:

<!-- https://tenor.com/view/mercator-vs-true-world-map-true-coutry-size-original-world-map-world-map-real-world-shrink-gif-17118549 -->

```{r, echo = FALSE, out.width = 650}
knitr::include_graphics(IMG("mercator-true-size.gif"))
```

The Mercator projection is the default projection used by `coord_map`:

```{r, fig.width = 8}
p_usa + coord_map()
```

Other projections can be specified instead.

One alternative is The [_Bonne
projection_](https://en.wikipedia.org/wiki/Bonne_projection).

```{r, fig.width = 8}
p_usa +
    coord_map("bonne", parameters = 41.6)
```

The Bonne projection is an equal area projection that preserves shapes
around a standard latitude but distorts farther away.

This preserves shapes at the latitude of Iowa City.

The projections applied with `coord_map` will be used in all layers.


## Wind Turbines in Iowa

Data on wind turbines is available
[here](https://eerscmap.usgs.gov/uswtdb/data/).

A snapshot of the data is available
[locally](https://stat.uiowa.edu/~luke/data/uswtdb_v6_1_20231128.csv.gz).

The locations for Iowa can be shown on a map of Iowa county borders.

First, get the wind turbine data:

```{r}
wtfile <- "uswtdb_v6_1_20231128.csv.gz"
if (! file.exists(wtfile))
    download.file(paste0("https://stat.uiowa.edu/~luke/data/", wtfile),
                  wtfile)
wind_turbines <- read.csv(wtfile)
wt_IA <- filter(wind_turbines,
                t_state == "IA") |>
    mutate(p_year =
               replace(p_year, p_year < 0, NA))
```

Next, get the map data:

```{r}
giowa <- map_data("county", "iowa")
```

A map of iowa county borders:

```{r wind-turbines-1, eval = FALSE}
p <- ggplot(giowa) +
    geom_polygon(
        aes(x = long, y = lat,
            group = group),
        fill = NA, color = "grey") +
    coord_map()
p
```

```{r wind-turbines-1, echo = FALSE, fig.width = 7}
```

Add the wind turbine locations:

```{r wind-turbines-2, eval = FALSE}
p +
    geom_point(aes(x = xlong, y = ylat),
               data = wt_IA)
```
```{r wind-turbines-2, echo = FALSE, fig.width = 7}
```

Use color to show the year of construction:

```{r wind-turbines-3, eval = FALSE}
p +
    geom_point(aes(x = xlong, y = ylat,
                   color = p_year),
               data = wt_IA) +
    scale_color_viridis_c()
```
```{r wind-turbines-3, echo = FALSE, fig.width = 8}
```

A background map showing features like terrain or city locations and
major roads can often help.

Maps are available from various sources, with various restrictions and
limitations.

[Stamen maps](https://stamen.com/open-source/) are often a good option.
Stamen maps are now hosted by Stadia Maps.

The `ggmap` package provides an interface for using Stamen maps.

A Stamen _toner_ map background:

```{r, include = FALSE}
keys <- as.data.frame(read.dcf(here::here("../APIKEYS")))
StadiaKey <- keys$key[match("Stadia", keys$name)]
```

```{r wind-stamen-1, eval = FALSE}
library(ggmap)
register_stadiamaps(StadiaKey, write = FALSE)
m <-
    get_stadiamap(
        c(-97.2, 40.4, -89.9, 43.6),
        zoom = 8,
        maptype = "stamen_toner")
ggmap(m)
```

```{r wind-stamen-1, echo = FALSE, message = FALSE, cache = TRUE, fig.width = 7}
```

County borders with a [Stamen map](https://stamen.com/open-source/)
background:

```{r wind-stamen-2, eval = FALSE}
ggmap(m) +
    geom_polygon(aes(x = long, y = lat,
                     group = group),
                 data = giowa,
                 fill = NA,
                 color = "grey")
```
```{r wind-stamen-2, echo = FALSE, message = FALSE, cache = TRUE, fig.width = 7}
```

Add the wind turbine locations:

```{r wind-stamen-3, eval = FALSE}
ggmap(m) +
    geom_polygon(aes(x = long, y = lat,
                     group = group),
                 data = giowa,
                 fill = NA,
                 color = "grey") +
    geom_point(aes(x = xlong, y = ylat,
                   color = p_year),
               data = wt_IA) +
    scale_color_viridis_c()
```
```{r wind-stamen-3, echo = FALSE, message = FALSE, cache = TRUE, fig.width = 8}
```

With other backgrounds it might be necessary to choose a different
color palette.


## County Population Data

<!--
Old csv data may be here:
https://www.census.gov/programs-surveys/popest.html
https://www.census.gov/programs-surveys/popest/data/tables.html

They seem to want you to use API for new stuff.
A couple of R packages do that.

The 2020-2021 data seems to be here:
https://www2.census.gov/programs-surveys/popest/datasets/2020-2021/counties/totals/co-est2021-alldata.csv
-->

The census bureau provides [estimates](https://data.census.gov/)
of populations of US counties.

* Estimates are available in several formats, including CSV.

* The CSV file for 2020-2021 is available at

  <https://stat.uiowa.edu/~luke/data/co-est2021-alldata.csv>.

* The zip-compressed CSV file for 2010-2019 is available at

  <https://stat.uiowa.edu/~luke/data/co-est2019-alldata.zip>.

State and county level population counts can be visualized several ways, e.g.:

* proportional symbol maps;

* choropleth maps (a common choice, but not a good one!).

For a proportional symbol map we need to pick locations for the symbols.

First step: read the data.

<!-- ## nolint start: object_usage -->
```{r, class.source = "fold-hide"}
readPEP <- function(fname) {
   read.csv(fname) |>
        filter(COUNTY != 0) |> ## drop state totals
        mutate(FIPS = 1000 * STATE + COUNTY) |>
        select(FIPS, county = CTYNAME, state = STNAME,
               starts_with("POPESTIMATE")) |>
        pivot_longer(starts_with("POPESTIMATE"),
                     names_to = "year",
                     names_prefix = "POPESTIMATE",
                     values_to = "pop")
}

if (! file.exists("co-est2021-alldata.csv"))
    download.file("https://stat.uiowa.edu/~luke/data/co-est2021-alldata.csv",
                  "co-est2021-alldata.csv")

pep2021 <- readPEP("co-est2021-alldata.csv")
```
<!-- ## nolint end -->

```{r read-pep2019, include = FALSE}
if (! file.exists("co-est2019-alldata.zip")) {
    download.file("https://stat.uiowa.edu/~luke/data/co-est2019-alldata.zip",
                  "co-est2019-alldata.zip")
    unzip("co-est2019-alldata.zip")
}

pep2019 <- readPEP("co-est2019-alldata.csv")
## might be good to use CENSUS2010POP"
```

For the 2021 data:

```{r}
head(pep2021)
```

Counties and states are identified by name and also by [FIPS
code](https://en.wikipedia.org/wiki/FIPS_county_code).

The final three digits identify the county within a state.

The leading one or two digits identify the state.

The FIPS code for Johnson County, IA is 19103.


## Create a Proportional Symbol Map of State Populations

We will need:

* State population counts.

* Locations for symbols to represent these counts.

Aggregate the county populations to the state level:

```{r}
state_pops <- mutate(pep2021, state = tolower(state)) |>
    filter(year == 2021) |>
    group_by(state) |>
    summarize(pop = sum(pop, na.rm = TRUE)) |>
    ungroup()
```

Using `tolower` matches the case in the polygon data:

```{r}
filter(gusa, region == "iowa") |> head(1)
```

An alternative would be to use the state FIPS code and the
`state.fips` table.


## Computing Centroids

Marks representing data values for a region are often placed at the
region's _centroid_, or centers of gravity.

A quick approximation to the centroids of the polygons is to compute
the centers of their bounding rectangles.

```{r quick_centroids, eval = FALSE}
state_centroids_quick <-
    rename(gusa, state = region) |>
    group_by(state) |>
    summarize(x = mean(range(long)),
              y = mean(range(lat)))
p_usa +
    geom_point(aes(x, y),
               data = state_centroids_quick,
               color = "blue") +
    coord_map()
```
```{r quick_centroids, echo = FALSE, fig.width = 7}
```

More sophisticated approaches to computing centroids are also
available.

Using [_simple features_](#simple-features) and the `sf` package:

```{r sf-centroids, eval = FALSE}
sf::sf_use_s2(FALSE)
state_centroids <-
    sf::st_as_sf(gusa,
                 coords = c("long", "lat"),
                 crs = 4326) |>
    group_by(region) |>
    summarize(do_union = FALSE) |>
    sf::st_cast("POLYGON") |>
    ungroup() |>
    sf::st_centroid() |>
    sf::as_Spatial() |>
    as.data.frame() |>
    rename(x = coords.x1, y = coords.x2, state = region)
sf::sf_use_s2(TRUE)
pp <- p_usa +
    geom_point(aes(x, y),
               data = state_centroids, color = "red")
pp + coord_map()
```
```{r sf-centroids, echo = FALSE, message = FALSE, warning = FALSE, fig.width = 7}
```

Comparing the two approaches:

```{r both-centroids, eval = FALSE}
p_usa +
    geom_point(aes(x, y),
               data = state_centroids_quick,
               color = "blue") +
    geom_point(aes(x, y),
               data = state_centroids,
               color = "red") +
    coord_map()
```
```{r both-centroids, echo = FALSE, fig.width = 7}
```

A projection specified with `coord_map` will be applied to all layers:

```{r bonne-centroids, eval = FALSE}
p_usa +
    geom_point(aes(x, y),
               data = state_centroids_quick,
               color = "blue") +
    geom_point(aes(x, y),
               data = state_centroids,
               color = "red") +
    coord_map("bonne", parameters = 41.6)
```
```{r bonne-centroids, echo = FALSE, fig.width = 7}
```


## Symbol Plots of State Population

Merge in the centroid locations.

```{r}
state_pops <- inner_join(state_pops, state_centroids, "state")
head(state_pops)
```

Using `inner_join` drops cases not included in the lower-48 map data.

A dot plot:

```{r spop-dot, echo = FALSE, fig.height = 6, fig.width = 7}
```

```{r spop-dot, eval = FALSE}
ggplot(state_pops) +
    geom_point(aes(x = pop,
                   y = reorder(state, pop))) +
    labs(x = "Population", y = "") +
    theme(axis.text.y = element_text(size = 10)) +
    scale_x_continuous(labels = scales::comma)
```

The population distribution is heavily skewed; a color coding would
need to account for this.

A proportional symbol map:

```{r spop-sym, eval = FALSE}
p_usa +
    geom_point(aes(x, y, size = pop),
               data = state_pops) +
    scale_size_area() +
    coord_map("bonne", parameters = 41.6) +
    ggthemes::theme_map()
```
```{r spop-sym, echo = FALSE, fig.width = 8}
```

The thermometer symbol approach suggested by Cleveland and McGill
(1984) can be emulated using `geom_rect`:

```{r spop-therm, eval = FALSE}
p_usa +
    geom_rect(aes(xmin = x - .4,
                  xmax = x + .4,
                  ymin = y - 1,
                  ymax = y + 2 * (pop / max(pop)) - 1),
              data = state_pops) +
    geom_rect(aes(xmin = x - .4,
                  xmax = x + .4,
                  ymin = y - 1,
                  ymax = y + 1),
              data = state_pops,
              fill = NA,
              color = "black") +
    coord_map() +
    ggthemes::theme_map()
```

```{r spop-therm, echo = FALSE, fig.width = 7}
```

To work well along the northeast this would need a strategy similar to
the one used by `ggrepel` for preventing label overlap.


## Choropleth Maps of State Population

A choropleth map needs to have the information for coloring all the
pieces of a region.

This can be done by merging using `left_join`:

```{r}
sp <- select(state_pops, region = state, pop)
gusa_pop <- left_join(gusa, sp, "region")
head(gusa_pop)
```

A first attempt:

```{r spop-choro-1, eval = FALSE}
ggplot(gusa_pop) +
    geom_polygon(aes(long, lat,
                     group = group,
                     fill = pop)) +
    coord_map("bonne", parameters = 41.6) +
    ggthemes::theme_map()
```

```{r spop-choro-1, echo = FALSE, fig.width = 7}
```

This image is dominated by the fact that most state populations are small.

Showing population ranks, or percentile values, can help see the
variation a bit better.

```{r}
spr <- mutate(sp, rpop = rank(pop))
```

```{r}
gusa_rpop <- left_join(gusa, spr, "region")
```

```{r spop-choro-2, eval = FALSE}
ggplot(gusa_rpop) +
    geom_polygon(aes(long, lat,
                     group = group,
                     fill = rpop)) +
    coord_map("bonne", parameters = 41.6) +
    ggthemes::theme_map()
```

```{r spop-choro-2, echo = FALSE, fig.width = 7}
```

Using quintile bins instead of a continuous scale:

```{r}
spr <-
    mutate(spr,
           pcls = cut_width(100 * percent_rank(pop),
                            width = 20,
                            center = 10))
```

```{r}
gusa_rpop <- left_join(gusa, spr, "region")
```

```{r spop-choro-3, eval = FALSE}
ggplot(gusa_rpop) +
    geom_polygon(aes(long, lat,
                     group = group,
                     fill = pcls),
                 color = "grey") +
    coord_map("bonne", parameters = 41.6) +
    ggthemes::theme_map() +
    scale_fill_brewer(palette = "Reds",
                      name = "Percentile")
```

```{r spop-choro-3, echo = FALSE, fig.width = 7}
```


## Choropleth Maps of County Population

For a county-level `ggplot` map, first get the polygon data frame:

```{r}
gcounty <- map_data("county")
```

```{r usa-counties, eval = FALSE}
ggplot(gcounty) +
    geom_polygon(aes(long, lat,
                     group = group),
                 fill = NA,
                 color = "black",
                 linewidth = 0.05) +
    coord_map("bonne", parameters = 41.6)
```

```{r usa-counties, echo = FALSE, fig.width = 7}
```

We will again need to merge population data with the polygon data.

Using county name is challenging because of mismatches like this:

```{r}
filter(gcounty, grepl("brien", subregion)) |> head(1)
filter(pep2021, FIPS == 19141, year == 2021) |> as.data.frame()
```

Another example:

```{r}
filter(pep2021, state == "New Mexico") |> _$county[15:16]
filter(gcounty, region == "new mexico") |> _$subregion |> unique() |> _[7]
```

A better option is to match on
[FIPS](https://en.wikipedia.org/wiki/FIPS_county_code) county code.

The `county.fips` data frame in the `maps` package links the FIPS code
to region names used by the map data in the `maps` package.

```{r}
head(maps::county.fips, 4)
```

To attach the FIPS code to the polygons we first need to clean up the
`county.fips` table a bit:

```{r}
filter(maps::county.fips, grepl(":", polyname)) |> head(3)
```

Remove the sub-county regions, remove duplicate rows, and split the
`polyname` variable into `region` and `subregion`.

```{r}
fipstab <-
    transmute(maps::county.fips, fips, county = sub(":.*", "", polyname)) |>
    unique() |>
    separate(county, c("region", "subregion"), sep = ",")
head(fipstab, 3)
```

Then use `left_join` to merge the FIPS code into the polygon data:

```{r}
gcounty <- left_join(gcounty, fipstab, c("region", "subregion"))
head(gcounty)
```

Next, we need to pull together the data for the map, adding ranks and
quintile bins.

```{r}
cpop <- filter(pep2021, year == 2021) |>
    select(fips = FIPS, pop) |>
    mutate(rpop = rank(pop),
           pcls = cut_width(100 * percent_rank(pop),
                            width = 20, center = 10))
head(cpop)
```

Now left join with the county map data:

```{r}
gcounty_pop <- left_join(gcounty, cpop, "fips")
```

County level population map using the default continuous color scale:

```{r cpop-dflt-1, eval = FALSE}
ggplot(gcounty_pop) +
    geom_polygon(aes(long, lat,
                     group = group,
                     fill = rpop),
                 color = "grey",
                 linewidth = 0.1) +
    coord_map("bonne", parameters = 41.6) +
    ggthemes::theme_map()
```
```{r cpop-dflt-1, echo = FALSE, fig.width = 8}
```

Adding state boundaries might help:

```{r cpop-dflt-2, eval = FALSE}
ggplot(gcounty_pop) +
    geom_polygon(aes(long, lat,
                     group = group,
                     fill = rpop),
                 color = "grey",
                 linewidth = 0.1) +
    geom_polygon(aes(long, lat,
                     group = group),
                 fill = NA,
                 data = gusa,
                 color = "lightgrey") +
    coord_map("bonne", parameters = 41.6) +
    ggthemes::theme_map()
```
```{r cpop-dflt-2, echo = FALSE, fig.width = 8}
```

A discrete scale with a very different color to highlight the counties
with missing information:

```{r cpop-reds, eval = FALSE}
ggplot(gcounty_pop) +
    geom_polygon(aes(long, lat,
                     group = group,
                     fill = pcls),
                 color = "grey",
                 linewidth = 0.1) +
    geom_polygon(aes(long, lat,
                     group = group),
                 fill = NA,
                 data = gusa,
                 color = "lightgrey") +
    coord_map("bonne", parameters = 41.6) +
    ggthemes::theme_map() +
    scale_fill_brewer(palette = "Reds",
                      na.value = "blue",
                      name = "Percentile")
```

```{r cpop-reds, echo = FALSE, fig.width = 8}
```

```{r, include = FALSE}
na_pops <- filter(gcounty_pop, is.na(pop)) |>
    select(region, subregion) |>
    unique()
stopifnot(
    nrow(na_pops) == 1 ||
    ! identical(na_pops$subregion, "oglala lakota"))
```

Why is there a missing value in South Dakota?

Check whether `fipstab` provides a FIPS code for every county in the
map data:

```{r}
gcounty_regions <-
    select(gcounty, region, subregion) |>
    unique()
anti_join(gcounty_regions, fipstab, c("region", "subregion"))
```

There is also a `fipstab` entry without map data:

```{r}
anti_join(fipstab, gcounty_regions, c("region", "subregion"))
```

Shannon County SD was renamed [Oglala Lakota
County](https://en.wikipedia.org/wiki/Oglala_Lakota_County,_South_Dakota)
in 2015.

It was also given a [new FIPS
code](https://www.census.gov/programs-surveys/geography/technical-documentation/county-changes.html).

<!-- The map data tries to reflect this but gets the spelling wrong.
this is fixed now; county.fips is not fixed yet -->

The `pep2021` entry shows the correct FIPS code: 

```{r, warning = FALSE}
filter(pep2021,
       year == 2021,
       state == "South Dakota",
       grepl("Oglala", county))
```

Add an entry with the FIPS code and subregion name matching the map data:

```{r}
fipstab <-
    rbind(fipstab,
          data.frame(fips = 46102,
                     region = "south dakota",
                     subregion = "oglala lakota"))
```

Fix up the data:

```{r}
gcounty <- map_data("county")
gcounty <- left_join(gcounty,
                     fipstab,
                     c("region", "subregion"))
gcounty_pop <- left_join(gcounty, cpop, "fips")
```

Redraw the plot:

<!-- ## nolint start -->
```{r, echo = FALSE, fig.width = 8}
<<cpop-reds>>
```
<!-- ## nolint end -->


## A County Population Symbol Map

A symbol map can also be used to show the county populations.

We again need centroids; approximate county centroids should do.

```{r}
county_centroids <-
    group_by(gcounty, fips) |>
    summarize(x = mean(range(long)), y = mean(range(lat)))
```

Merge the population values into the centroids data:

```{r}
county_pops <- select(cpop, pop, fips)
county_pops <- inner_join(county_pops, county_centroids, "fips")
```

A proportional symbol map of county populations:

```{r cpop-syms, eval = FALSE}
ggplot(gcounty) +
    geom_polygon(aes(long, lat,
                     group = group),
                 fill = NA,
                 col = "grey",
                 data = gusa) +
    geom_point(aes(x, y, size = pop),
               data = county_pops) +
    scale_size_area() +
    coord_map("bonne", parameters = 41.6) +
    ggthemes::theme_map()
```
```{r cpop-syms, echo = FALSE, fig.width = 8}
```

Jittering might be helpful to remove the very regular grid patters in
the center.


## Comparing Populations in 2010 and 2021

One possible way to compare spatial data for several time periods is
to use a faceted display with one map for each period.

With many periods using animation is also an option.

This can work well when there is a substantial amount of change; an
example is available
[here](https://projects.fivethirtyeight.com/mortality-rates-united-states/cardiovascular2/#1980).

It may not work as well when the changes are more subtle.

To bin the data by quintiles we can use the 2021 values.

```{r}
ncls <- 6
cls <- quantile(filter(pep2021, year == 2021)$pop,
                seq(0, 1, len = ncls))
```

To merge the binned population data into the polygon data we can
create a data frame with binned population variables for the two time
frames.

This will allow a cleaner merge in terms of handling counties with
missing data.

After selecting the years and the variables we need, we add the binned
population and then pivot to a wider form with one row per county:

```{r}
cpop <-
    bind_rows(filter(pep2019, year == 2010),
              filter(pep2021, year == 2021)) |>
    transmute(fips = FIPS,
              year,
              pcls = cut(pop, cls, include.lowest = TRUE)) |>
    pivot_wider(values_from = c("pcls"),
                names_from = "year",
                names_prefix = "pcls")
head(cpop)
```

This data can now be merged with the polygon data.

```{r}
gcounty_pop <- left_join(gcounty, cpop, "fips")
```

To create a faceted display with `ggplot` we need the data in _tidy_
form.

```{r}
gcounty_pop_long <-
    pivot_longer(gcounty_pop, starts_with("pcls"),
                 names_to = "year",
                 names_prefix = "pcls",
                 values_to = "pcls") |>
    mutate(year = as.integer(year))
```

An alternative would be to create two layers and show them in separate
facets.

```{r, fig.width = 14, fig.height = 5, class.source = "fold-hide"}
ggplot(gcounty_pop_long) +
    geom_polygon(aes(long, lat, group = group, fill = pcls),
                 color = "grey", linewidth = 0.1) +
    geom_polygon(aes(long, lat, group = group),
                 fill = NA, data = gusa, color = "lightgrey") +
    coord_map("bonne", parameters = 41.6) +
    ggthemes::theme_map() +
    scale_fill_brewer(palette = "Reds", na.value = "blue") +
    facet_wrap(~ year, ncol = 2) +
    theme(legend.position = "right")
```

Since the changes are quite subtle a side-by-side display does not
work very well.

A more effective approach in this case is to plot the relative changes.

This is also a (somewhat) more appropriate use of a choropleth map.

Start by adding percent changes to the data.

```{r}
cpop <-
    bind_rows(filter(pep2019, year == 2010),
              filter(pep2021, year == 2021)) |>
    select(fips = FIPS, pop, year) |>
    pivot_wider(values_from = "pop",
                names_from = "year", names_prefix = "pop") |>
    mutate(pchange = 100 * (pop2021 - pop2010) / pop2010)
gcounty_pop <- left_join(gcounty, cpop, "fips")
```

A binned version of the percent changes will also be useful.

```{r}
bins <- c(-Inf, -20, -10, -5, 5, 10, 20, Inf)
cpop <- mutate(cpop, cpchange = cut(pchange, bins, ordered_result = TRUE))
gcounty_pop <- left_join(gcounty, cpop, "fips")
```

Using a continuous scale with the default palette:

```{r, fig.width = 10, class.source = "fold-hide"}
pcounty <- ggplot(gcounty_pop) +
    coord_map("bonne", parameters = 41.6) + ggthemes::theme_map()
state_layer <- geom_polygon(aes(long, lat, group = group),
                            fill = NA, data = gusa, color = "lightgrey")
county_cont <- geom_polygon(aes(long, lat, group = group, fill = pchange),
                            color = "grey", linewidth = 0.1)

pcounty + county_cont + state_layer + theme(legend.position = "right")
```

Using a simple diverging palette:

```{r, fig.width = 10, class.source = "fold-hide"}
pcounty +
    county_cont +
    state_layer +
    scale_fill_gradient2() +
    theme(legend.position = "right")
```

For the binned version the default ordered discrete color palette produces:

```{r, fig.width = 10, class.source = "fold-hide"}
county_disc <- geom_polygon(aes(long, lat, group = group, fill = cpchange),
                            color = "grey", linewidth = 0.1)

pcounty + county_disc + state_layer + theme(legend.position = "right")
```

A diverging palette allows increases and decreases to be seen.

Using the `PRGn` palette from `ColorBrewer`:

```{r, fig.width = 10, class.source = "fold-hide"}
(p_dvrg_48 <-
     pcounty +
     county_disc +
     state_layer +
     scale_fill_brewer(palette = "PRGn",
                       na.value = "red",
                       guide = guide_legend(reverse = TRUE))) +
    theme(legend.position = "right")
```


## Focusing on Iowa

The default continuous palette produces

```{r cpop-iowa-cont, eval = FALSE, class.source = "fold-hide"}
piowa <- ggplot(filter(gcounty_pop, region == "iowa")) +
    coord_map() + ggthemes::theme_map()
pc_cont_iowa <- geom_polygon(aes(long, lat, group = group, fill = pchange),
                             color = "grey", linewidth = 0.2)
piowa + pc_cont_iowa + theme(legend.position = "right")
```
```{r cpop-iowa-cont, echo = FALSE}
```

<div class = "alert alert-info">
Aside: Iowa has 99 counties, which seems a peculiar number.

It used to have 100:

* [Kossuth county](https://en.wikipedia.org/wiki/Kossuth_County,_Iowa)

* [Bancroft county](https://en.wikipedia.org/wiki/Bancroft_County,_Iowa)
</div>

With the default ordered discrete palette:

```{r, fig.width = 10, class.source = "fold-hide"}
## show.legend = TRUE is needed to make drop = FALSE work later
pc_disc_iowa <- geom_polygon(aes(long, lat, group = group, fill = cpchange),
                             color = "grey", linewidth = 0.2,
                             show.legend = TRUE)
piowa + pc_disc_iowa + theme(legend.position = "right")
```

Using the `PRGn` palette, for example, will by default adjust the
palette to the levels present in the data, and Iowa does not have
counties in all the bins:

```{r, fig.width = 10, class.source = "fold-hide"}
piowa +
    pc_disc_iowa +
    scale_fill_brewer(palette = "PRGn",
                      guide = guide_legend(reverse = TRUE)) +
    theme(legend.position = "right")
```

Two issues:

* The color coding does not match the coding for the national map.

* The neutral color is not positioned at the zero level.

Adding `drop = FALSE` to the palette specification preserves the
encoding from the full map:

```{r, fig.width = 10, class.source = "fold-hide"}
pc_disc_iowa <- geom_polygon(aes(long, lat,
                                 group = group, fill = cpchange),
                             color = "grey", linewidth = 0.2,
                             show.legend = TRUE)
(p_dvrg_iowa <-
     piowa +
     pc_disc_iowa +
     scale_fill_brewer(palette = "PRGn",
                       drop = FALSE,
                       guide = guide_legend(reverse = TRUE))) +
    theme(legend.position = "right")
```

For `drop = FALSE` to work properly you currently also need to specify
`show.legend = TRUE` in the polygon layer.

Matching the national map would be particularly important for showing
the two together:

```{r, fig.width = 14, class.source = "fold-hide"}
library(patchwork)
(p_dvrg_48 + guides(fill = "none")) + p_dvrg_iowa +
    plot_layout(guides = "collect", widths = c(3, 1))
```


## Some Notes on Choropleth Maps

Choropleth maps are very popular, in part because of their visual appeal.

But they do have to be used with care.

Choropleth maps are good for showing rates or counts per unit of
area, such as

* amount of rainfall per square meter;

* percentage of a region covered by forest.

They also work well for measurements that may vary little across a region,
as well as for some demographic summaries,  such as

* average winter temperature in a state or county;

* average level of summer humidity in a state or county.

* average age of population in a state or county.

Choropleth maps should generally _not_ be used for counts, such as
number of cases of a disease, since the result is usually just a map
of population density.

Proportional symbol maps are usually a better choice for showing
counts, such as population sizes, in a geographic contexts

Choropleth maps can be used to show proportional counts, or counts per
area, but need to be used with care.

* Changes in counts by one or two can cause large changes in
  proportions when population sizes are small.

* County level choropleth maps of cancer rates, for example, can
  change a lot with one additional case in a county with a small
  population.

* When proportions are shown but total counts are what really matters,
  there is a tendency for viewers to let the area supply the
  denominator.

An example is provided by a choropleth map that has been used to show
county level results for the 2016 presidential election.

<!--
https://www.core77.com/posts/90771/A-Great-Example-of-Better-Data-Visualization-This-Voting-Map-GIF
https://stemlounge.com/muddy-america-color-balancing-trumps-election-map-infographic/
-->

A map showing which of the two major parties received a plurality in
each county:

<!-- original data source:
https://raw.githubusercontent.com/tonmcg/US_County_Level_Election_Results_08-16/master/US_County_Level_Presidential_Results_08-16.csv
-->
```{r trump-map, eval = FALSE, class.source = "fold-hide"}
if (! file.exists("US_County_Level_Presidential_Results_08-16.csv")) {
    download.file("https://stat.uiowa.edu/~luke/data/US_County_Level_Presidential_Results_08-16.csv", ## nolint
                  "US_County_Level_Presidential_Results_08-16.csv")
}

pres <- read.csv("US_County_Level_Presidential_Results_08-16.csv") |>
    mutate(fips = fips_code,
           p = dem_2016 / (dem_2016 + gop_2016),
           win = ifelse(p > 0.5, "DEM", "GOP"))

gcounty_pres <- left_join(gcounty, pres, "fips")

ggplot(gcounty_pres, aes(long, lat, group = group, fill = win)) +
    geom_polygon(col = "black", linewidth = 0.05) +
    geom_polygon(aes(long, lat, group = group),
                 fill = NA, color = "grey30", linewidth = 0.5, data = gusa) +
    coord_map("bonne", parameters = 41.6) +
    ggthemes::theme_map() +
    scale_fill_manual(values = c(DEM = "blue", GOP = "red"))
```
```{r trump-map, echo = FALSE}
```

There are many internet posts about a map like this, for example
[here](https://www.core77.com/posts/90771/) and
[here](https://stemlounge.com/muddy-america-color-balancing-trumps-election-map-infographic/).

To a casual viewer this gives the impression of an overwhelming GOP win.

But many of the red counties have very small populations.

A proportional symbol map more accurately reflects the results, which
were very close with a majority of the popular vote going to the
Democrat's candidate:

```{r, fig.width = 10, class.source = "fold-hide"}
county_pres <- left_join(county_pops, pres, "fips")

ggplot(gcounty) +
    geom_polygon(aes(long, lat, group = group), fill = NA, col = "grey",
                 data = gusa) +
    geom_point(aes(x, y, size = pop, color = win), data = county_pres) +
    scale_size_area(labels = scales::label_number(scale = 1e-6,
                                                  suffix = " M",
                                                  trim = FALSE)) +
    ## scale_color_manual(values = c(DEM = "blue", GOP = "red")) +
    colorspace::scale_color_discrete_diverging(palette = "Blue-Red 2") +
    coord_map("bonne", parameters = 41.6) +
    ggthemes::theme_map()
```

```{r, eval = FALSE, include = FALSE}
## Continuous variants
ggplot(gcounty_pres, aes(long, lat, group = group, fill = p)) +
    geom_polygon() +
    coord_map("bonne", parameters = 41.6) +
    ggthemes::theme_map() +
    ## scale_fill_gradient2(low = "red", high = "blue", midpoint = 0.5)
    colorspace::scale_fill_continuous_diverging(palette = "Blue-Red 2",
                                                mid = 0.5, rev = TRUE)

ggplot(gcounty) +
    geom_polygon(aes(long, lat, group = group), fill = NA, col = "grey",
                 data = gusa) +
    geom_point(aes(x, y, size = pop, color = p), data = county_pres) +
    scale_size_area() +
    colorspace::scale_color_continuous_diverging(palette = "Blue-Red 2",
                                                 mid = 0.5, rev = TRUE) +
    ## scale_color_gradient2(low = "red", high = "blue", midpoint = 0.5) +
    coord_map("bonne", parameters = 41.6) +
    ggthemes::theme_map()
```

```{r, eval = FALSE, include = FALSE}
## approximation to a bivariate palette using alpha
## along the lines of the 'muddy' link
mutate(gcounty_pres, rvotes = rank(dem_2016 + gop_2016)) |>
    ggplot(aes(long, lat, group = group, fill = p, alpha = rvotes)) +
    geom_polygon() +
    scale_fill_gradient2(midpoint = 0.5, mid = "grey") +
    coord_map() +
    scale_alpha(range = c(0.1, 1))
```


## Isopleth Map of Population Density

While populations do tend to cluster in cities, they are not entirely
clustered at county centroids.

Other quantities, such as temperatures, may be measured at discrete
points but vary smoothly across a region.

Isopleth maps show the contours of a smooth surface.

For populations, it is sometimes useful to estimate and visualize a
population density surface.

To estimate the population density we can use the county centroids
weighted by the county population values.

The function `kde2d` from the `MASS` package can be used to compute
kernel density estimates, but does not support the use of weights.

A simple modification that does support weights is available
[here](https://stat.uiowa.edu/~luke/classes/STAT4580/kde2d.R).

By default, `kde2d` estimates the density on a grid over the range of
the two variables.

```{r}
source(here::here("kde2d.R"))
ds <- with(county_pops, kde2d(x, y, weights = pop))
str(ds)
```

This result can be converted to a data frame using `broom::tidy`.

```{r, warning = FALSE}
dsdf <- broom::tidy(ds) |>
    rename(Lon = x, Lat = y, dens = z)
head(dsdf, 3)
```

A plot of the contours:

```{r, fig.width = 10, class.source = "fold-hide"}
ggplot(gusa) +
    geom_polygon(aes(long, lat, group = group),
                 fill = NA,
                 color = "grey") +
    geom_contour(aes(Lon, Lat, z = dens),
                 data = dsdf) +
    coord_map()
```

To produce contours that work better when filled, it is useful to
increase the number of grid points and enlarge the range.

```{r, fig.width = 10, class.source = "fold-hide"}
ds <- with(county_pops,
           kde2d(x, y, weights = pop,
                 n = 50,
                 lims = c(-130, -60, 20, 50)))
dsdf <- broom::tidy(ds) |>
    rename(Lon = x, Lat = y, dens = z)
pusa <- ggplot(gusa) +
    geom_polygon(aes(long, lat, group = group),
                 fill = NA,
                 color = "grey") +
    coord_map()
pusa +
    geom_contour(aes(Lon, Lat, z = dens),
                 data = dsdf)
```

A filled contour version can be created using `stat_contour` and
`fill = after_stat(level)`.

```{r, fig.width = 10, class.source = "fold-hide"}
pusa +
    stat_contour(aes(Lon, Lat, z = dens,
                     fill = after_stat(level)),
                 data = dsdf,
                 geom = "polygon",
                 alpha = 0.2)
```

To focus on Iowa we need subsets of the populations data and the map data:

```{r}
iowa_pops <- filter(county_pops,
                    fips %/% 1000 == 19)
giowa <- filter(gcounty,
                fips %/% 1000 == 19)
```

A proportional symbols plot for the Iowa county populations:

```{r, class.source = "fold-hide"}
iowa_base <- ggplot(giowa) +
    geom_polygon(aes(long, lat,
                     group = group),
                 fill = NA,
                 col = "grey") +
    coord_map()

iowa_base +
    geom_point(aes(x, y,
                   size = pop),
               data = iowa_pops) +
    scale_size_area() +
    ggthemes::theme_map()
```

For a density plot it is useful to expand the populations used to
include nearby large cities, such as Omaha.

```{r}
iowa_pops <- filter(county_pops, x > -97 & x < -90 & y > 40 & y < 44)
```

Density estimates can then be computed for the expanded Iowa data.

```{r, warning = FALSE}
dsi <- with(iowa_pops, kde2d(x, y, weights = pop,
                             n = 50, lims = c(-98, -89, 40, 44.5)))
dsidf <- broom::tidy(dsi) |>
    rename(Lon = x, Lat = y, dens = z)
```

A simple contour map:

```{r, fig.width = 10, class.source = "fold-hide"}
ggplot(giowa) +
    geom_polygon(aes(long, lat,
                     group = group),
                 fill = NA,
                 color = "grey") +
    geom_contour(aes(Lon, Lat, z = dens),
                 color = "blue",
                 na.rm = TRUE,
                 data = dsidf) +
    coord_map()
```

A filled contour map

```{r, fig.width = 10, class.source = "fold-hide"}
pdiowa <- ggplot(giowa) +
    geom_polygon(aes(long, lat, group = group),
                 fill = NA,
                 color = "grey") +
    stat_contour(aes(Lon, Lat, z = dens,
                     fill = after_stat(level)),
                 color = "black",
                 alpha = 0.2,
                 na.rm = TRUE,
                 data = dsidf,
                 geom = "polygon")
pdiowa + coord_map()
```

Using `xlim` and `ylim` arguments to `coord_map` to trim the range:

```{r, fig.width = 10, class.source = "fold-hide"}
pdiowa +
    coord_map(xlim = c(-96.7, -90),
              ylim = c(40.3, 43.6))
```

It would be nice to be able to only show the density regions within Iowa.

This is challenging to do working with polygons.

_Simple Features_ allow this sort of computation, and much more.

