R

Interactive Bivariate Choropleths in Leaflet for R

A few months back, Timo Grossenbacher’s excellent post about creating bivariate choropleths using ggplot2 made the rounds in #rstats Twitter and elsewhere. That post, as well as his colleague Angelo Zehr’s article with an interactive version, inspired me to create an interactive bivariate choropleth using RStudio’s frontend for Leaflet.js. {"x":{"options":{"crs":{"crsClass":"L.CRS.EPSG3857","code":null,"proj4def":null,"projectedBounds":null,"options":{}},"zoomSnap":0.25,"zoomDelta":0.5,"fullscreenControl":{"position":"topleft","pseudoFullscreen":false},"sleep":true,"sleepTime":750,"wakeTime":750,"sleepNote":false,"hoverToWake":true,"wakeMessage":"Click or Hover to Wake","sleepOpacity":1},"calls":[{"method":"addProviderTiles","args":["Stamen.TonerLite",null,null,{"errorTileUrl":"","noWrap":false,"detectRetina":false}]},{"method":"addPolygons","args":[[[[{"lng":[-122.110054,-122.107748,-122.100093,-122.096801,-122.094311,-122.092858,-122.09348,-122.099827,-122.101752,-122.102285,-122.104309,-122.106412,-122.109322,-122.110054],"lat":[37.632353,37.633399,37.636331,37.630905,37.626862,37.62448,37.62425,37.624076,37.624854,37.628754,37.632253,37.631456,37.631228,37.632353]}]],[[{"lng":[-122.074725,-122.072327,-122.072114,-122.068989,-122.0717,-122.069543,-122.072466,-122.072298,-122.063341,-122.063605,-122.065046,-122.069088,-122.071678,-122.073242,-122.074324,-122.075885,-122.074725],"lat":[37.636712,37.634598,37.634332,37.635925,37.638279,37.639504,37.642087,37.642174,37.63434,37.634227,37.633582,37.631791,37.631553,37.631424,37.632183,37.636457,37.636712]}]],[[{"lng":[-122.161649545057,-122.146976,-122.144476,-122.141891,-122.143868,-122.141676,-122.140802,-122.134816,-122.134283,-122.130956,-122.127719,-122.127908,-122.123446,-122.120685,-122.120098,-122.118141,-122.116484,-122.113675,-122.110413,-122.120239,-122.119919,-122.119868,-122.119759,-122.119073,-122.113391,-122.110392,-122.110054,-122.109322,-122.106412,-122.104309,-122.102285,-122.101752,-122.099827,-122.09348,-122.092858,-122.090451,-122.088444,-122.083905,-122.085956,-122.087429,-122.08829,-122.089057,-122.091741,-122.091557,-122.09239,-122.091951,-122.091485,-122.090926,-122.091011,-122.094965,-122.096511,-122.095674,-122.089731,-122.087007,-122.085922,-122.083137,-122.082784,-122.085725,-122.083894,-122.084326,-122.085847,-122.086062,-122.08916,-122.089615,-122.090542,-122.093694,-122.095498,-122.097838,-122.099355,-122.102842,-122.107544,-122.108464,-122.107553,-122.109515,-122.117721,-122.122586,-122.124954,-122.130211,-122.132333636126,-122.133924,-122.136184,-122.144396,-122.147014,-122.14688,-122.146704905987,-122.14636,-122.151396,-122.152905,-122.153918289744,-122.161649545057],"lat":[37.6641857607297,37.664431,37.661531,37.661356,37.66347,37.663109,37.663134,37.663278,37.664764,37.664972,37.665132,37.667898,37.668163,37.669672,37.668712,37.665596,37.662806,37.65826,37.653156,37.653223,37.645611,37.644227,37.642007,37.64047,37.635202,37.632901,37.632353,37.631228,37.631456,37.632253,37.628754,37.624854,37.624076,37.62425,37.62448,37.620556,37.617285,37.609872,37.609107,37.608193,37.607486,37.606513,37.601123,37.594814,37.593747,37.592747,37.590001,37.589037,37.584893,37.583425,37.582464,37.579841,37.578719,37.578753,37.574228,37.57529,37.574574,37.573205,37.569793,37.568039,37.567245,37.566568,37.564285,37.562107,37.56116,37.561883,37.564332,37.564575,37.562148,37.563468,37.561019,37.562094,37.565835,37.567902,37.571102,37.571097,37.570055,37.563942,37.562189139871,37.562885,37.568187,37.581866,37.588411,37.599454,37.6021265407383,37.607391,37.620542,37.640771,37.6434842271332,37.6641857607297]}]],[[{"lng":[-121.878823,-121.872265,-121.872187,-121.869544,-121.865179,-121.855044,-121.849501,-121.848357,-121.848263,-121.848734,-121.849232,-121.854239,-121.864237,-121.865073,-121.869089,-121.877938,-121.878124,-121.878774,-121.878822,-121.878823],"lat":[37.701841,37.701817,37.70257,37.701778,37.701506,37.70141,37.701354,37.699727,37.694419,37.693867,37.693872,37.693933,37.693942,37.693666,37.691918,37.688952,37.694447,37.695075,37.70088,37.701841]}]],[[{"lng":[-121.881567,-121.873542,-121.870733,-121.850727,-121.831835,-121.812589,-121.811912,-121.813666,-121.81382,-121.809562,-121.809275,-121.808311,-121.808565,-121.809299,-121.808424,-121.808935,-121.808647,-121.80775,-121.805744,-121.804812,-121.805111,-121.804986,-121.806044,-121.80607,-121.808309,-121.823291,-121.82333,-121.823713,-121.823284,-121.823436,-121.824272,-121.824973,-121.826299,-121.830145,-121.834816,-121.836333,-121.837315,-121.842715,-121.844062,-121.846922,-121.848143,-121.850608,-121.851875,-121.855681,-121.857323,-121.863221,-121.860398,-121.858718,-121.858259,-121.856739,-121.855663,-121.853985,-121.852521,-121.851728,-121.854058,-121.852371,-121.851354,-121.852141,-121.857153,-121.859124,-121.862684,-121.865536,-121.867567,-121.87201,-121.871534,-121.872033,-121.873529,-121.872934,-121.874364,-121.881767,-121.881567],"lat":[37.737328,37.739317,37.740086,37.744942,37.749541,37.754225,37.751669,37.74678,37.74532,37.741787,37.738216,37.735047,37.731673,37.728647,37.725018,37.723042,37.718978,37.716591,37.711105,37.710582,37.709573,37.707619,37.704597,37.701308,37.701003,37.701145,37.708802,37.712382,37.714934,37.719579,37.720592,37.723427,37.7236,37.728022,37.730199,37.731349,37.733675,37.733317,37.732272,37.733357,37.732769,37.734061,37.734272,37.732067,37.730453,37.730562,37.729414,37.727878,37.726111,37.725791,37.72452,37.725301,37.725001,37.721278,37.720292,37.718377,37.716997,37.714029,37.716534,37.71856,37.717825,37.718249,37.716946,37.71665,37.723206,37.724224,37.729373,37.729426,37.731425,37.736428,37.737328]}]],[[{"ln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Earnings"

Combined Density/Box Plots

Note: This post is also available as a functional RMarkdown notebook via GitHub at https://github.com/magickcicada/personal_site/tree/master/content/post/2019-07-02-combined-density-box-plots.Rmd I often find myself visualizing variable distributions in different ways for different reasons. One combination that comes up fairly often for me is to look at a continuous variable both in a density plot and in a box plot. A density plot provides a great overview and can easily reveal distribution characteristics like skew, extreme kurtosis, or multimodalism, some of which might not be easily visible in a box plot — or in a histogram with too few bins to capture small variations.

Constructing a Dataset: Modified HDI & Covariates from Census & BLS Data

The following constructs a county-level dataset of demographic & economic data, mostly from the American Community Survey, the Bureau of Labor Statistics, and the National Center for Health Statistics. These data are used to construct a modified version of the Human Development Index as a benchmark of the quality of life for each county in the US. This project stemmed from another project involving voter turnout rates in the 2016 election, so vutrnout estimates are also included.