This is an individual assignment. Submit your .Rmd
and “knitted”.html
files through Collab.
Upload your html
file on RPubs and include the link when you submit your submission files on Collab.
Please don’t use ggplot2
for this assignment. We’ll use ggplot2
almost all the times after this assignment.
Use the occupational experience variable (“oexp”) of the income_example dataset and plot
You can either produce four separate but small plots, or you can use par(mfrow = c(2, 2)
) to create a plotting region consisting of four subplots.
Briefly describe the distributions of occupational experience in words (also include your plots and the R syntax).
[“Play” with the hist()
and density()
functions; for instance, by choosing a different number of bins or different break points for the hist()
function, or different bandwidths using the adjust argument in density()
. See also the corresponding help files and the examples given there. Only include the histogram and density estimate you find most informative. Also, add useful axis-labels and a title using the following arguments inside the plotting functions: xlab, ylab, main
. Use the help ?par()
for the description of many more plotting parameter.]
[That’s how the plots could look like – but you have to do it with your group;-)]
library(foreign)
incex <- read.table("income_exmpl.dat", header = T, sep = "\t")
incex$occ <- factor(incex$occ, levels = c('low', 'med.', 'high'))
incex$edu <- factor(incex$edu, levels = c('low', 'med.', 'high'))
incex$sex <- factor(incex$sex, levels = c('m', 'f'), labels = c('male', 'female'))
attach(incex)
mfrow = c(2,2)
hist(oexp, seq(0, 48, 2), xlab = "Occ. Experience (in years)", main = "Histogram of Occ. Experience")
kden <- function(x, h, x.val = seq(min(x)-2*h, max(x)+2*h, length = 200)) {
x.val <- sort(unique(x.val))
n <- length(x)
dens.f <- function(x.v) {
z <- (x.v - x) / h
d <- ifelse(z > -1 & z < 1, .5, 0)
sum(d) / n / h
}
dens <- sapply(x.val, dens.f)
data.frame(x = x.val, y = dens)
}
den <- kden(incex$oexp, h = 1)
den$x <- den$x - 100
plot(den, type = "s", lwd = 3, xlab = "Occ. Experience (in years)", ylab = "Density", main = "Density Estimate of Occ. Experience")
boxplot(oexp, horizontal = T, xlab = "Occ. Experience (in years)", main = "Boxplot of Occ. Experience")
boxplot(oexp ~ sex + occ, col = rep(c("blue", "red"), each = 3), ylab = "Occ. Experience (in years)", names = c("male\nlow", "female\nlow", "male\nmed.", "female\nmed.", "male\nhigh", "female\nhigh"), main = "Occ. Experience by Sex and Occ. Status")
levels(sex)
## [1] "male" "female"
From the histogram and density estimates, it is evident through the plots’ even distribution that a uniform distribution is present for the variable Occupational Experience (oexp).
As already discussed, the histogram and kernel density plots show the frequency and density of the variable oexp, respectively. The boxplot reveals the spread of the variable and the plot with multiple boxplots show the spread of the variable subsetted by sex and occupational status.
jitter()
or alpha()
for avoiding overlying points.scs <- read.spss("SCS_QE.sav", to.data.frame = TRUE)
## re-encoding from CP1252
## Warning in read.spss("SCS_QE.sav", to.data.frame = TRUE): Undeclared level(s) 0
## added in variable: married
plot(jitter(scs$mathpre, factor = 3), jitter(scs$mars, factor = 3), xlab = "Mathematics Achievement Score", ylab = "Math Anxiety Score")
| male
” in your first argument to create a conditioning plot.coplot(mars ~ mathpre | male, data = scs)
scs2 <- scs[which(scs$male == "female"),]
scs3 <- scs[which(scs$male == "male"),]
mean(scs$mars)
## [1] 58.02679
mean(scs2$mars)
## [1] 61.55215
mean(scs3$mars)
## [1] 47.03595
There is a noticeable negative correlation between math scores and math anxiety. When subset by sex, both plots still demonstrate a negative correlation, meaning that the relationship between math scores and math anxiety is consistent and thus no evidence of Simpson’s Paradox is found.
describe your plots. As noted, above is a scatterplot showing the relationship between math scores and math anxiety as well as a conditioning plot demonstrating this relationship for male and female students.
Use a dataset that is available in data repositories (e.g., kaggle)
Briefly describe the dataset you’re using (e.g., means to access data, context, sample, variables, etc…)
Re-do Part 2, i.e.,
jitter()
or alpha()
for avoiding overlying points.| C
” in your first argument to create a conditioning plot.trafficViolations <- read.csv(file = "traffic_violaions.csv")
trafficViolations$stop_time <- as.integer(gsub(":", "", trafficViolations$stop_time))
plot(jitter(trafficViolations$driver_age, factor = 9), jitter(trafficViolations$stop_time, factor = 9), xlab = "Age of Driver", ylab = "Time of Stop")
coplot(stop_time ~ driver_age | driver_gender, data = trafficViolations)
##
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33806, 33836, 33852, 33875, 33877, 33897, 33909, 33916, 33925, 33929, 33932, 33938, 33941, 33996, 33999, 34000, 34021, 34023, 34030, 34034, 34039, 34061, 34070, 34075, 34084, 34085, 34099, 34111, 34114, 34125, 34142, 34160, 34209, 34210, 34218, 34222, 34232, 34243, 34267, 34272, 34274, 34277, 34291, 34294, 34322, 34359, 34375, 34384, 34386, 34421, 34435, 34455, 34461, 34467, 34494, 34517, 34519, 34545, 34547, 34562, 34577, 34609, 34616, 34620, 34630, 34650, 34651, 34672, 34673, 34695, 34721, 34736, 34739, 34746, 34749, 34754, 34795, 34815, 34855, 34857, 34863, 34866, 34875, 34899, 34914, 34956, 34959, 34965, 34983, 34991, 35003, 35016, 35044, 35051, 35059, 35072, 35093, 35108, 35125, 35126, 35143, 35150, 35156, 35158, 35159, 35177, 35184, 35194, 35203, 35213, 35226, 35230, 35243, 35288, 35313, 35332, 35362, 35380, 35400, 35406, 35419, 35435, 35440, 35446, 35458, 35467, 35470, 35496, 35502, 35505, 35517, 35543, 35546, 35554, 35557, 35567, 35569, 35576, 35630, 35634, 35679, 35692, 35702, 35722, 35726, 35732, 35748, 35754, 35756, 35759, 35769, 35777, 35779, 35798, 35812, 35816, 35827, 35828, 35831, 35905, 35916, 35928, 35929, 35934, 35948, 35956, 35957, 36015, 36057, 36067, 36074, 36085, 36100, 36105, 36119, 36120, 36131, 36133, 36134, 36163, 36164, 36175, 36207, 36234, 36245, 36246, 36256, 36287, 36323, 36327, 36328, 36329, 36336, 36337, 36384, 36387, 36403, 36411, 36414, 36427, 36432, 36445, 36449, 36489, 36491, 36501, 36509, 36537, 36550, 36551, 36559, 36560, 36563, 36565, 36566, 36571, 36582, 36592, 36606, 36619, 36620, 36621, 36622, 36640, 36642, 36665, 36666, 36677, 36697, 36704, 36718, 36720, 36743, 36749, 36794, 36801, 36804, 36811, 36827, 36852, 36856, 36857, 36861, 36876, 36877, 36917, 36918, 36922, 36927, 36939, 36941, 36945, 36948, 36962, 36964, 36996, 36999, 37009, 37012, 37017, 37026, 37032, 37033, 37065, 37069, 37075, 37085, 37102, 37132, 37133, 37134, 37135, 37153, 37157, 37178, 37185, 37196, 37208, 37217, 37218, 37245, 37256, 37266, 37283, 37286, 37288, 37294, 37295, 37321, 37349, 37355, 37361, 37383, 37408, 37446, 37448, 37456, 37460, 37480, 37482, 37492, 37502, 37509, 37515, 37517, 37525, 37526, 37539, 37552, 37559, 37567, 37586, 37593, 37628, 37630, 37637, 37646, 37655, 37660, 37662, 37667, 37668, 37673, 37674, 37677, 37679, 37682, 37683, 37713, 37718, 37726, 37739, 37740, 37757, 37768, 37771, 37780, 37792, 37797, 37799, 37801, 37803, 37819, 37829, 37831, 37837, 37889, 37897, 37899, 37900, 37902, 37915, 37918, 37926, 37927, 37935, 37936, 37943, 37960, 37973, 37977, 38003, 38052, 38063, 38066, 38069, 38073, 38074, 38081, 38082, 38088, 38090, 38092, 38094, 38098, 38140, 38153, 38168, 38170, 38179, 38180, 38182, 38185, 38195, 38203, 38204, 38207, 38216, 38220, 38225, 38226, 38232, 38233, 38237, 38238, 38262, 38285, 38291, 38305, 38307, 38322, 38325, 38343, 38348, 38350, 38376, 38386, 38387, 38392, 38395, 38407, 38415, 38429, 38448, 38453, 38458, 38465, 38472, 38475, 38477, 38490, 38495, 38499, 38507, 38508, 38509, 38515, 38519, 38526, 38527, 38547, 38553, 38556, 38570, 38574, 38578, 38580, 38581, 38615, 38629, 38631, 38637, 38643, 38664, 38674, 38689, 38706, 38707, 38720, 38724, 38727, 38734, 38739, 38753, 38759, 38760, 38769, 38776, 38779, 38786, 38806, 38814, 38824, 38827, 38845, 38850, 38855, 38862, 38886, 38905, 38909, 38925, 38935, 38948, 38995, 38999, 39028, 39048, 39052, 39056, 39078, 39079, 39097, 39105, 39108, 39114, 39115, 39116, 39121, 39123, 39126, 39127, 39133, 39135, 39136, 39141, 39144, 39149, 39157, 39159, 39166, 39167, 39178, 39183, 39205, 39206, 39208, 39219, 39255, 39293, 39296, 39301, 39326, 39346, 39350, 39385, 39390, 39402, 39432, 39438, 39444, 39459, 39464, 39511, 39539, 39553, 39575, 39587, 39588, 39600, 39609, 39624, 39653, 39668, 39677, 39690, 39702, 39709, 39716, 39724, 39732, 39734, 39745, 39750, 39751, 39754, 39759, 39764, 39777, 39787, 39807, 39819, 39820, 39835, 39847, 39881, 39884, 39885, 39894, 39902, 39917, 39918, 39934, 39936, 39959, 39961, 39964, 39994, 40035, 40038, 40039, 40048, 40049, 40050, 40060, 40078, 40091, 40109, 40122, 40151, 40158, 40167, 40175, 40177, 40181, 40200, 40203, 40228, 40240, 40251, 40252, 40261, 40268, 40273, 40281, 40282, 40293, 40295, 40313, 40324, 40326, 40327, 40342, 40343, 40349, 40356, 40384, 40385, 40456, 40458, 40462, 40468, 40475, 40493, 40507, 40514, 40568, 40594, 40606, 40625, 40629, 40633, 40644, 40647, 40652, 40670, 40671, 40688, 40701, 40719, 40736, 40744, 40748, 40751, 40801, 40806, 40807, 40816, 40820, 40821, 40828, 40852, 40892, 40916, 40917, 40918, 40925, 40959, 40968, 40972, 40977, 40991, 41041, 41053, 41054, 41061, 41081, 41094, 41127, 41131, 41133, 41135, 41146, 41166, 41182, 41194, 41195, 41213, 41217, 41222, 41223, 41235, 41254, 41259, 41315, 41322, 41330, 41342, 41348, 41353, 41357, 41376, 41381, 41382, 41397, 41401, 41404, 41413, 41416, 41440, 41451, 41457, 41464, 41482, 41483, 41484, 41492, 41493, 41497, 41506, 41515, 41546, 41550, 41552, 41572, 41574, 41598, 41602, 41629, 41639, 41652, 41654, 41657, 41666, 41668, 41678, 41690, 41691, 41696, 41702, 41716, 41734, 41741, 41747, 41765, 41775, 41781, 41786, 41792, 41807, 41829, 41832, 41835, 41844, 41854, 41888, 41900, 41933, 41934, 41943, 41946, 41957, 41961, 41987, 42018, 42028, 42064, 42078, 42082, 42093, 42112, 42116, 42122, 42126, 42131, 42140, 42141, 42171, 42185, 42210, 42238, 42244, 42252, 42253, 42280, 42285, 42286, 42289, 42301, 42313, 42327, 42332, 42337, 42338, 42342, 42360, 42361, 42370, 42371, 42386, 42398, 42432, 42448, 42505, 42520, 42552, 42578, 42598, 42605, 42610, 42647, 42653, 42667, 42668, 42708, 42717, 42718, 42738, 42742, 42769, 42775, 42789, 42793, 42807, 42810, 42825, 42826, 42827, 42831, 42845, 42846, 42876, 42880, 42920, 42927, 42949, 42963, 42973, 42974, 42978, 42984, 42985, 42986, 43004, 43010, 43011, 43013, 43018, 43027, 43035, 43043, 43056, 43079, 43084, 43086, 43111, 43121, 43128, 43141, 43150, 43153, 43163, 43171, 43189, 43217, 43225, 43230, 43239, 43262, 43271, 43272, 43276, 43288, 43291, 43292, 43307, 43311, 43315, 43323, 43349, 43351, 43363, 43366, 43371, 43383, 43403, 43410, 43446, 43455, 43475, 43479, 43488, 43497, 43527, 43531, 43554, 43574, 43602, 43605, 43609, 43612, 43626, 43648, 43650, 43680, 43693, 43698, 43700, 43702, 43707, 43713, 43720, 43725, 43731, 43735, 43743, 43749, 43764, 43766, 43781, 43788, 43793, 43808, 43809, 43810, 43843, 43853, 43854, 43865, 43903, 43915, 43917, 43918, 43937, 43939, 43971, 43988, 44014, 44029, 44049, 44058, 44071, 44125, 44134, 44162, 44217, 44219, 44230, 44237, 44239, 44242, 44251, 44267, 44288, 44297, 44308, 44309, 44315, 44329, 44352, 44374, 44409, 44467, 44478, 44502, 44506, 44508, 44510, 44511, 44512, 44538, 44547, 44562, 44564, 44578, 44581, 44595, 44605, 44606, 44617, 44642, 44644, 44649, 44660, 44681, 44751, 44778, 44792, 44794, 44817, 44819, 44849, 44918, 44941, 44943, 44951, 44959, 44963, 45025, 45039, 45043, 45057, 45062, 45076, 45090, 45097, 45098, 45114, 45116, 45131, 45144, 45148, 45155, 45176, 45181, 45185, 45199, 45203, 45213, 45216, 45239, 45241, 45265, 45326, 45331, 45338, 45339, 45371, 45376, 45401, 45402, 45416, 45425, 45427, 45449, 45452, 45458, 45474, 45479, 45481, 45508, 45526, 45527, 45528, 45530, 45538, 45561, 45569, 45581, 45605, 45610, 45629, 45648, 45690, 45696, 45699, 45719, 45724, 45732, 45744, 45749, 45759, 45770, 45773, 45782, 45798, 45803, 45819, 45848, 45849, 45859, 45873, 45874, 45914, 45988, 46003, 46021, 46032, 46038, 46049, 46082, 46119, 46138, 46140, 46152, 46154, 46190, 46213, 46261, 46263, 46268, 46289, 46291, 46302, 46331, 46335, 46400, 46401, 46424, 46450, 46454, 46457, 46476, 46484, 46488, 46501, 46512, 46520, 46533, 46553, 46570, 46576, 46584, 46611, 46625, 46629, 46643, 46644, 46658, 46659, 46681, 46684, 46693, 46694, 46695, 46699, 46736, 46740, 46749, 46760, 46761, 46779, 46780, 46799, 46807, 46814, 46816, 46823, 46856, 46862, 46869, 46871, 46896, 46905, 46937, 46967, 46968, 46993, 47015, 47052, 47072, 47095, 47118, 47134, 47135, 47156, 47169, 47180, 47192, 47214, 47217, 47218, 47223, 47244, 47251, 47257, 47302, 47304, 47307, 47314, 47315, 47361, 47373, 47384, 47393, 47394, 47406, 47416, 47460, 47471, 47473, 47478, 47481, 47484, 47495, 47499, 47508, 47510, 47524, 47562, 47575, 47577, 47579, 47588, 47643, 47673, 47680, 47681, 47684, 47686, 47693, 47695, 47696, 47802, 47806, 47816, 47857, 47858, 47874, 47878, 47883, 47892, 47904, 47919, 47927, 47929, 47945, 47951, 48002, 48009, 48034, 48035, 48049, 48057, 48078, 48085, 48087, 48128, 48130, 48148, 48159, 48171, 48172, 48174, 48191, 48192, 48226, 48235, 48238, 48246, 48251, 48252, 48266, 48275, 48303, 48310, 48350, 48358, 48365, 48399, 48402, 48404, 48410, 48416, 48430, 48451, 48460, 48508, 48509, 48545, 48588, 48611, 48613, 48619, 48628, 48636, 48675, 48678, 48690, 48692, 48694, 48730, 48771, 48776, 48811, 48812, 48814, 48815, 48842, 48864, 48879, 48885, 48896, 48907, 48926, 48927, 48950, 48962, 48990, 49020, 49036, 49060, 49064, 49070, 49084, 49087, 49097, 49144, 49193, 49243, 49257, 49263, 49269, 49285, 49289, 49293, 49348, 49349, 49352, 49360, 49375, 49383, 49413, 49442, 49444, 49447, 49458, 49459, 49462, 49468, 49481, 49499, 49514, 49535, 49553, 49561, 49595, 49631, 49643, 49670, 49691, 49706, 49726, 49737, 49761, 49791, 49793, 49802, 49823, 49824, 49843, 49854, 49856, 49874, 49913, 49914, 49923, 49945, 49960, 49995, 49999, 50003, 50010, 50016, 50040, 50056, 50062, 50064, 50075, 50077, 50078, 50101, 50123, 50129, 50133, 50135, 50141, 50148, 50152, 50156, 50157, 50164, 50214, 50228, 50238, 50266, 50284, 50286, 50288, 50292, 50319, 50338, 50344, 50361, 50367, 50383, 50384, 50386, 50392, 50401, 50404, 50407, 50424, 50428, 50432, 50433, 50442, 50462, 50504, 50508, 50524, 50539, 50547, 50571, 50573, 50574, 50579, 50594, 50626, 50635, 50677, 50686, 50706, 50715, 50733, 50747, 50748, 50759, 50761, 50762, 50766, 50798, 50837, 50843, 50859, 50866, 50884, 50885, 50898, 50910, 50917, 50922, 50935, 50938, 50941, 50944, 50951, 50963, 50986, 50989, 50999, 51000, 51004, 51012, 51021, 51044, 51057, 51067, 51068, 51091, 51175, 51178, 51205, 51262, 51267, 51295, 51299, 51300, 51330, 51354, 51364, 51372, 51376, 51384, 51398, 51409, 51422, 51440, 51448, 51451, 51461, 51469, 51472, 51474, 51524, 51527, 51535, 51539, 51550, 51552, 51558, 51567, 51568, 51576, 51590, 51595, 51654, 51667, 51669, 51674, 51686, 51716, 51725, 51756, 51762, 51773, 51775, 51811, 51838, 51840, 51883, 51890, 51911, 51916, 51968, 51972, 51993, 52014, 52043, 52045, 52065, 52076, 52102, 52106, 52133, 52143, 52155, 52176, 52199, 52202, 52203, 52231, 52240, 52243, 52260, 52270, 52314, 52341, 52362, 52367, 52377, 52423, 52432, 52445, 52448, 52453, 52463, 52471, 52472, 52480, 52481, 52482, 52495, 52550, 52584, 52585, 52629, 52672, 52674, 52682, 52690, 52696, 52697, 52700, 52726, 52733, 52752, 52755, 52769, 52772, 52773, 52810, 52814, 52824, 52832, 52864, 52872, 52885, 52940, 52958, 52961, 52962, 52964, 52966
There is no clear relationship between the age of the driver and the time of stop. Therefore, no evidence of Simpson’s Paradox was found.