STATE OF THE PANDEMIC
FIGURE 1: CASES, DEATHS, AND KEY POLICY DECISIONS BY DATE.
#NOW = as.Date( Sys.time(), format = 'Y%-%m-%d')
NOW = as.Date('2020-06-18')
START = as.Date( '2020-01-19' )
TWN = WorldCOVIDdata('Taiwan',
StartDate = START, EndDate = NOW) %>%
select(cases, deaths, date, country) %>%
melt(id = c('date','country'))
# Allocated Data to dataframes for Key dates, Waves, and Taiwan Cases & Deaths.
Dates = data.frame( date = as.Date( c("2020-01-21", "2020-02-23",
"2020-01-26", "2020-01-28",
'2020-01-30', "2020-02-03",
'2020-02-07', '2020-02-11',
'2020-03-18', '2020-04-09',
'2020-04-11', '2020-04-19',
'2020-05-10', '2020-05-20'
),
'%Y-%m-%d'),
text = c('1st case in Taiwan.', 'Wuhan flight ban.',
'Chinese students & tourists denied entry.',
'Monitoring devices enforce quarantine.',
'Mask factories expropriated.',
'School & University opening postponed.',
'Chinese travel ban.',
'Mask output increases to 1.7M per day.',
'Foreigners travel ban. Arrivals must quarantine.',
'Public gatherings & clubs banned.',
'Google/Apple API announced.',
'22 infected navy officers.\nSMS notify public to isolate.',
'Risk of infection deemed low by CECC.',
'Google/Apple API launched.'
))
Waves = data.frame( start = as.Date( c("2020-05-14", "2020-05-25", "2020-06-04", "2020-06-16")),
text = c('Wave 1','Wave 2','Wave 3', 'Wave 4'))
ft = 3.8
p = 0
c = 'sienna1'
# Plot Cases & Deaths in TWN
TWNPlot = ggplot(TWN) +
geom_col(aes(date, value, group = variable, fill = variable), width = .8) + PltTheme +
scale_fill_manual(values = alpha(c('dodgerblue','red'), c(.35,1)),
labels = c('Cases','Deaths')) +
scale_y_continuous( expand = c(0, .1), limits = c(0,max(TWN$value)) ) +
scale_x_date(expand = c(0.0, 0), labels = date_format("%d-%b"), date_breaks = "14 days",
limits = c(START, NOW+1)) +
theme( legend.direction = 'vertical',
legend.position = c(.1,.9),
axis.text.x = element_text(angle=45, hjust = 1)) +
labs(title = 'Daily COVID-19 cases, deaths and key dates in Taiwan', y = 'Frequency', x = 'Date')
# Add Data collectiond dates.
for (d in 1:nrow(Waves)){
TWNPlot = TWNPlot +
annotate("rect", xmin = Waves$start[d], xmax = Waves$start[d]+.7, ymin = 0, ymax = Inf, fill = 'green', alpha = .25) +
annotate("text", x = Waves$start[d], y = Inf, label = Waves$text[d], angle=90, color = 'darkgreen', size=4.5, vjust=-.4, hjust='right', fontface = "bold")
}
# Add key dates
for (d in 1:nrow(Dates)){
TWNPlot = TWNPlot +
annotate("text", x = Dates$date[d], y = p+2, label = Dates$text[d], angle=90, color = 'black', size=ft, vjust=0+.25, hjust='left', fontface = "bold") +
geom_segment(x = Dates$date[d], y = 1+TWN$value[(TWN$date == Dates$date[d] & TWN$variable == 'deaths')], yend = p, xend = Dates$date[d], color = 'gray10', size = 1, alpha = 0.5 )
}
TWNPlot = TWNPlot + annotate("text", x = as.Date('2020-05-28'), y = 10, label = 'Cases remain < 10\nas of October, 2020',, color = 'black', size=ft+1, vjust=0+.25, hjust='left', fontface = "bold")
ggsave(plot = TWNPlot, filename = 'Figures//Cases.pdf', dpi = 5000, width = 13, height = 6)
TWNPlot
Description of the data sample
complyM = mean(W$COVID_comply_percent)
complySD = sd(W$COVID_comply_percent)
Phoneuse = Per(W$PhoneUse,1,2)
COVIDpos = Per(W$COVID_pos, 1, 2)
COVIDposOth = Per(W$COVID_pos_others, 1, 2)
LockdownM = mean(W$COVID_ndays_4)
LockdownSD = sd(W$COVID_ndays_4)
JobLost = Per(W$COVID_lost_job, 1, 2)
SocialDist = 'moderately' # Looked at the mean & median distribution of the likert responses.
GovSat_Policy = 'moderately' # Looked at the mean & median distribution of the likert responses.
GovSat_Govern = 'moderately' # Looked at the mean & median distribution of the likert responses.
GovSat_PubService = 'moderately' # Looked at the mean & median distribution of the likert responses.
TotalP = nrow(Data$Raw)
CleanP = nrow(W)
Wave1P = nrow(W %>% filter(WaveN == 'Wave 1'))
Wave2P = nrow(W %>% filter(WaveN == 'Wave 2'))
Wave3P = nrow(W %>% filter(WaveN == 'Wave 3'))
Wave4P = nrow(W %>% filter(WaveN == 'Wave 4'))
Removed = TotalP - CleanP
InitialWaveP = TotalP / 4
6000 nationally representative Taiwanese participants were sampled in four waves of 1500 space roughly one week apart between the dates of May 14th 2020 and June 16th 2020. Participants were exlcuded from analysis if they did not pass a scenario comprehension check. In total, 3825 participants passed the comprehension check (participants who passed comprehension checks in each wave were Wave 1 = 971, Wave 2 = 1018, Wave 3 = 939, Wave 4 = 897). In total, 2175 participants were removed from the analysis.
The following statistics and subsiquent analyses relate only to those participants who passed the attention checks:
- 99.69% of participants reported they used a mobile phone
- 2.61% of participants knew someone who had tested positive with COVID-19
- 0.44% of participants had tested positive with COVID-19
- Participants had spent a mean of 0.6224837 (SD = 3.05249) of the previous days in lockdown.
- 7.35% of participants had lost their job as a direct effect of COVID-19
- On average, particianpnts thought 59.2901961% (SD = 25.3928438) of the population were complying with COVID-19 policies
- Participants reported that they thought people were moderately complying with Social Distancing guidelines
- Participants were moderately satisfied with i) Government COVID-19 policies, ii) Governance during the pandemic, and iii) public services’ during the pandemic.
Demographics: Figures and Tables
Summary Figures
ggplot(W) +
geom_bar(aes(y = ..prop.., state, fill = WaveN, group = WaveN), position = 'dodge', color = 'white', size = .5, width = .82) + PltTheme +
scale_fill_manual(values = WaveCols ) +
scale_y_continuous( expand = c(0, 0), limits = c(0,.3), breaks = c(0, .1, .2, .3), labels = c('0','10','20','30') ) +
theme( legend.position = 'none',
axis.text.x = element_text(angle=45, hjust = 1)) +
labs(title = 'City of Residence', y = 'Percent (%)', x = '')
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)
ggplot(W) +
geom_bar(aes(y = ..prop.., Agebins, fill = WaveN, group = WaveN), position = 'dodge', color = 'white', size = .5, width = .82) + PltTheme +
scale_fill_manual(values = WaveCols ) +
scale_y_continuous( expand = c(0, 0), limits = c(0,.3), breaks = c(0, .1, .2, .3), labels = c('0','10','20','30') ) +
theme( legend.position = 'none',
axis.text.x = element_text(angle=45, hjust = 1)) +
labs(title = 'Age Distribution', y = 'Percent (%)', x = '')
![](data:image/png;base64,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)
ggplot(W) +
geom_bar(aes(y = ..prop.., education, fill = WaveN, group = WaveN), position = 'dodge', color = 'white', size = .5, width = .82) + PltTheme +
scale_fill_manual(values = WaveCols ) +
scale_y_continuous( expand = c(0, 0), limits = c(0,1), breaks = c(0, .2, .4, .6, .8, 1), labels = c('0','20','40','60','80','100') ) +
theme( legend.position = 'none',
axis.text.x = element_text(angle=45, hjust = 1)) +
labs(title = 'Education Distribution', y = 'Percent (%)', x = '')
![](data:image/png;base64,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)
ggplot(W) +
geom_bar(aes(y = ..prop.., gender, fill = WaveN, group = WaveN), position = 'dodge', color = 'white', size = .5, width = .82) + PltTheme +
scale_fill_manual(values = WaveCols ) +
scale_y_continuous( expand = c(0, 0), limits = c(0,.6), breaks = c(0, .2, .4, .6), labels = c('0','20','40','60') ) +
theme( legend.position = 'none',
axis.text.x = element_text(angle=45, hjust = 1)) +
labs(title = 'Gender Distribution', y = 'Percent (%)', x = '') +
xlim(c('Man','Woman'))
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABUAAAAPACAMAAADDuCPrAAAA81BMVEUAAAAAADoAAGYAOjoAOmYAOpAAZrYzMzM6AAA6AGY6OgA6Ojo6OmY6OpA6ZmY6ZpA6ZrY6kLY6kNtAxfJmAABmADpmOgBmOjpmOmZmZgBmZjpmZmZmZpBmkGZmkJBmkLZmkNtmtttmtv9ykvKQOgCQZjqQZmaQZpCQZraQkGaQkLaQtraQttuQ27aQ2/+2ZgC2Zjq2kDq2kGa2kJC2tpC2tra2ttu227a229u22/+2/7a2///bkDrbkGbbtmbbtpDbtrbb25Db27bb29vb2//b/7bb/9vb////QED/tmb/vED/25D/27b/29v//7b//9v////+7raQAAAACXBIWXMAAB2HAAAdhwGP5fFlAAAgAElEQVR4nO3da2MbR5qeYcCSNYyoWB7FkRJp1loplrPjUUyvfFh7h5EmkhOFES3o//+aoIEG0EeQfNkAuwrX/WFW4AFFcp/ndh+qqyafAAAhJjf9AwBAqhAoAAQhUAAIQqAAEIRAASAIgQJAEAIFgCAECgBBCBQAghAoAAQhUAAIQqAAEIRAASAIgQJAEAI9bM7/+ujuZM70+C8vb/pnAZKDQA+Y2aujSZX7v+1ilJPFe3/29+u+z+mkzvT4i+/eX2eoN0+3fLL6Vh+/Wry4E/zBqyMN9cfASCDQw+X10aTJgx0MsyuBLrhdc/5Vhjp/sdWIAwq0OhKBZgaBHiqzH7qE9Pn7i7/ziuxUoJPJl5Wf+PJDLQ6+9yLQ+kgEmhkEeqDMvun2Ufw8tY8dC7Tq/EsP9ebhRb/rUAJtjESgmUGgB8pJj46GP4vftUArYrvsUJcw4kACbX4rgWYGgR4mGxvd/7U4gnv7YnVBdPr9wEPtXKAb5xMo9gyBHiQfVrrcXEE8X53TD30SP7BAS1vO3v3jxUqgV37vKxpxQIEiMwj0IFmdwFfP11dXRYc+PNqNQAvCzidQDASBHiKrA9B6r8uyT55XPjb78VHxtcd/+bX7nWZvHs0/fas1g/Tti2J+/r1icn5boBe86fn8LaftOaltgV7s/LffHi9+1Vv3alNGe7XWPXTly8tft+ev0eYSAp29eVz8rab3mrNaN1/Q/TfGCCDQQ+Sk2zunTa1Wpzrdftn8/gfVqaT3q+0/f7j+ru9bAu1506UMp99/et1xdFz56WofXv2X4EH151oPVZ/ouhLQh9pHi0u+XUN3XgP9sPm91jYrJb4etKLM9kjt/5rMfqh8UdWRF/2NMQoI9ABZHWo2FfXh6PjJd7/8vn698eCCzfXSVbmrU0krUjiriuNBwxl9b7qy2NnqM9UD4YIuga7+U3Cn+mo1VHOia3l7rF+g1aG7BHra+L7Kzx0VaP1LJtNnjd+s92+McUCgB0jZ2ovquPLsmsa95Af1qVDr+Zgf2k84bQbrfdPSYv/jq8Y3rOkU6Fnti2t6at+1X36iV6C1oTsEWmdl0GsJ9Kz1p2rMKOj7G2MkEOgBcnqpNnZMtV+1e9nq48Zny0PGTt2snNH/ps3PtOajdgq0HKy0WVVPXRq/0/7ERqD1oS8UaOM3Cgm062dcHXhv/RtjLBDoAXLSo6g6pbCKy5Szf604YPMG5SdXJ5l3at+3uEx43pxq1P+mDYu1p6N2CnT1Xc8rP9dyqOWXT58WVyT+KFdNWbzphQJtmW4j0OIi5fre/4PqTxAR6Grc6bP3q0eWNm+09W+MsUCgh0ddOn2UIigPU89q9lqVu/zkSfXVyjYNndZU1PWmDYu1D487BVr/j0FFT+XbrX7H0mV3ar9b/epBfehOgdZ//eUntwi0PVLnRYbPlreOZl3Xc7v/xhgNBHp4XE6g5RHc97WXtWuNzTPR5cuzRtNrX7vlTdcWWxyP/dEWxdUEujTX5jj25NYXX//yrnzRJ9DK0F0CbX7988qLgEDL72zejqpdjuj+G2M0EOjh0RJo4whsWdKTevPLAldPlZtCqTpy8+a15m950/UP0ef1iEBrk6829Am0MnSHQDc2rh46xwVaP6pvfmDb3xijgUAPj0sJtGz+g8bX1Mq9foP2qfOm6OUbXfimqx+i9ypf6BR+zv2XraPZHoHeab1v14WHxgfiAj1paLk+zpa/McYDgR4elxJo7Yhz8zVLEzSr3xZX9xpz2970wgsLVxNobRbT9Iu6RHsE+rz1vj2LiVR/ybBA23+prXol0FFCoIfHpQR6NumkenTUWe72s4snl3vT5hXBFlcUaHPu0a1nG1N1C7Q2dMdbPej8bFigHU95Vi8RE2gSEOgB0pzGtFuBnl7uTS+8yHdFgbYH2zzm0y3Q2tA3ItDyR35+wd8Y44FAD5DmM+9BgW7KfHMC7Z8H2rXn0+p0OR2Bdv6NMR4I9ABpzjRaUb3f0+O66vW5wQTad0mwzhWfRPrU3nV0/c3dAq0NfYOn8ASaEAR6gHyoPJdTpUOg3bd0riTQ9jXQzjeNCbQ+PbItmfMX7aeBogLt/p12ew2UQEcOgR4gq/Pe5rOcVYE2b5jX2FLuK92F7/ihrijQ+mP9nZKZ/fR4I9Hn1V/0igLdfH7bXfitzzxd+S48gY4cAj1EVs8QNtrYMWWze1bmtnI3P3fZNw0JtLEwX69kZqvroQ+q33ZFgbZ+p+r0q6sL9FLzQAl05BDoIdK9In1NFFt9tq3czSeRqgvObXvTkEAb/yWo/hzv/vHq8fHmR6x5LSbQ1u9UvfW/9uBZ7U973SeRCHTkEOhBslqp4svqB89r6wE1RHg6vfeXv/36e/Xbu8tdmmplo/quG1veNCDQ1XpOaz9Vfo7mgzzlj3WdI9Dm71R/aP15/fe9hECbT4h2vS2BjhwCPUjWC619vtmaYn3LuibC+m2XS5S7YZDTy77pVQU6e/fqbvneawW171d99lv9u2vXQBtCvFCgkzvvq+/1ederxrpzzcunV12NiUBHDoEeJo194WebPYIbt7Qn06fFYpVHNUtsLfdqrlLneqD9b3pZgXbQtS/8eq3NxYKgb1/UforVsd6zT7M3v11BoJPbv1Z+p/KYc/X7Fv8terver6TUYGOk+l9q9b5b1gMl0JFDoAfK6iS+g0a9K9QXVO4rd+dbX/imcYFuruR2XGGsU19Sf8Hzqwi0a9jtn62P1PhLdf2Mzzt+gK7XGAUEeqB07K1Rst5wsr3hxOXK3TDKraPqJ3vfNCzQ7hlTnV9/p+O9HlxWoNO7tffa/PaNgY5rQ9VHav7l2j9j7+pLBDpKCPRQmTU3rVyyOLku6d0y8oJyf6xuvHn737+qfbLvTaMC/XPPPMqORzk324pWHH9pgX7277Vfa7MD8ax2yP1g+XN2HJ92CLT5M1bmNBFoEhDo4fKmvsHw0jG/V79iVrkyWlXGReWuyPn++49fNT7Z/aYxgVZ3Um/9HOfVkeprK280fufSAv175SevbdFe+XXn/z2oC7Q+UluDtX3hv+z9jwGBjhQCPWRe189Kqyu+lcx+fFR8zfT4adWsF5f7/EXxbYvvagq0502vLNDp8V+aSyW39fTT4+Pl1379W/1LZ6+KT0zvFT/CZQVa7E5XfNet+403m3/87uLjv65/zjudI3Vq8M3ibzW9913ttyHQJCDQw2b248owLRsBuAgCBYAgBAoAQQgUAIIQKAAEIVAACEKgABCEQAEgCIECQBACBYAgBAoAQQgUAIIMI9C3xe7b03vV5W4+zV4tl5PwhDWATBlCoOfrZdEq69msFzrcrCIJAFkxgECrK+SuV9uqblbwfOu3A0CiXF+gi8USi3V4z7/ZLINYSLXYKmux1aM1DAFkyfUFelLba2yz7225WWuh0jt93wsACXNtgRaCXJ2jFwejD5ofPHMICiBPri3Q0+qto5PyaPO0Is1iv4QHnd8KAElzXYEWemzfJDppbNbtHB5AhlxXoPOz9spWrCX1g86zbTuFAUCyXFegH46Kk/XFpPnpvV/LDxbXQjeHpS6CAsiT6wp0cXi5njRfHmnOrVo5LK2/AoBcuK5Ai3tI/7qZM397cajZL9A/lVxzVAAYAQMIdM6tZ/NDz7cPV8egy/P6FdXLpCuBWsMEQPoMItDyzH12Uj632S/Q1agECiB9hhBobcpnMWOpLtCOa6AECiADhhDog+qrwpwX3kQiUAAZMIRANzOWSlcSKIBDYIBpTG1XXjgPlEABZMAAE+nbAq0/33nafhKJQAFkwACPcrZP4S98Fp5AAWTAEIuJbI4vVweb1YPO9Rp31VEJFED6DLGc3YXrgbae5CRQABlwbZMV0iwXn5/VVqQv/9W5Ij2BAsiA65us2D5uWmxe/ObhZk7oYk+kp+WeSO2lRAgUQAYMYLLTygac6yuf23flJFAAGTCEydar2U2+vOS+8AQKIAMGMdnszaNiSaZib+PKB4tFlie3nnYtRk+gADLgZkxGoAAygEABIAiBAkAQAgWAIAQKAEEIFACCECgABCFQAAhCoAAQhEABIAiBAkAQAgWAIAQKAEEIFACCECgABCFQAAhCoAAQhEABIAiBAkAQAgWAIAQKAEEIFACCECgABCFQAAhCoAAQhEABIAiBAkAQAgWAIAQKAEEIFACCECgABCFQAAhCoAAQhEABIAiBAkAQAgWAIAQKAEEIFACCECgABCFQAAhCoAAQhEABIAiBAkAQAgWAIAQKAEEIFACCECgABCFQAAhCoAAQhEABIAiBAkAQAgWAIAQKAEEIFACCECgABCFQAAhCoAAQhEABIAiBAkAQAgWAIAQKAEEIFACCECgABCFQAAhCoAAQhEABIAiBAkAQAgWAIAQKAEEIFACCECiwf/7bfrnpXzdfCBTYPwSaCQQK7B8CzQQCBfYPgWYCgQL7h0AzgUCB/UOgmUCgwP4h0EwgUODTf9ovBJoNBAoQKIIQKHAAAv1/e+Wm//+5PwgUIFACDUKgAIESaBACBQiUQIMQKECgBBqEQAECJdAgBAoQKIEGIVCAQAk0CIECBEqgQQgUIFACDUKgAIESaBACBQiUQIMQKECgBBqEQAECJdAgBAoQKIEGIVCAQAk0CIECBEqgQQgUIFACDUKgAIESaBACBQiUQIMQKK7I/90ve/mdCJRAYxAorgiBEiiBriBQXBECJVACXUGguCIESqAEuoJAcUUIlEAvFmiOKemCQHFFcqwGgRJoDALFFcmxGgRKoDEIFFckx2oQKIHGIFBckRyrQaAEGoNAcUVyrAaBEmgMAsUVybEaBEqgMQgUVyTHahAogcYgUFyRHKtBoAQag0BxRXKsBoESaAwCxRXJsRoESqAxCBRXJMdqECiBxiBQXJEcq0GgBBqDQHFFcqwGgRJoDALFFcmxGgRKoDEIFFckx2oQKIHGIFBckRyrQaAEGoNAcUVyrAaBEmgMAsUVybEaBEqgMQg0dfbbjEyrQaBSEoNAU2e/zci0GgQqJTEINHX224xMq0GgUhIjd4HuvRl7Z7/NyLQae48JgSaYki4IdOBm7J39NiPTauw9JgSaYEq6INCBm7F39tuMTKux95gQaIIp6YJAB27G3tlvMzKtxt5jQqAJpqQLAh24GXtnv83ItBp7jwmBJpiSLgh04Gbsnf02I9Nq7D0mBJpgSrog0IGbsXf224xMq7H3mBBoginpgkA1QzXEREqCEKhmqIaYSEkQAtUM1RATKQlCoJqhGmIiJUEIVDNUQ0ykJAiBaoZqiImUBCFQzVANMZGSIASqGaohJlIShEA1QzXEREqCEKhmqIaYSEkQAtUM1RATKQlCoJqhGmIiJUEIVDNUQ0ykJAiBaoZqiImUBCFQzVANMZGSIASqGaohJlIShEA1QzXEREqCEKhmqIaYSEkQAtUM1RATKQlCoJqhGmIiJUEIVDNUQ0ykJAiBaoZqiImUBCFQzVANMZGSIASqGaohJlIShEA1QzXEREqCEKhmqIaYSEkQAtUM1RATKQlCoJqhGmIiJUEIVDNUQ0ykJAiBaoZqiImUBCFQzVANMZGSIASqGaohJlIShEA1QzXEREqCEKhmqIaYSEkQAtUM1RATKQlCoJqhGmIiJUEIVDNUQ0ykJAiBaoZqiImUBCFQzVANMZGSIASqGaohJlIShEA1QzXEREqCEKhmqIaYSEkQAtUM1RATKQlCoJqhGmIiJUEIVDNUQ0ykJAiBaoZqiImUBCFQzVANMZGSIASqGaohJlIShEA1QzXEREqCEKhmqIaYSEkQAtUM1RATKQlCoJqhGmIiJUEIVDNUQ0ykJAiBaoZqiImUBCFQzVANMZGSIASqGaohJlIShEA1QzXEREqCEKhmqIaYSEkQAtUM1RATKQlCoJqhGmIiJUEIVDNUQ0ykJAiBaoZqiImUBCFQzVANMZGSIASqGaohJlIShEA1QzXEREqCEKhmqIaYSEkQAtUM1RATKQlCoJqhGmIiJUEIVDNUQ0ykJAiBaoZqiImUBCFQzVANMZGSIAOa7GwyuVN5OXt1dzKZHD993zUqgSbajEyrISZSEmM4k338qibQ10eTJdNnHaMSaKLNyLQaYiIlMYYz2cmkKtCzyYbn7VEJNNFmZFoNMZGSGIOZbGHMtUA/HBWHnu/n5/Hzf3z299aoBJpoMzKthphISYyhTPbhqCbQ+eHoZ7+tP3Gn+dUEmmozMq2GmEhJjIFMNvtmUhVoYc3ViftZxyEogabajEyrISZSEmMgk53OLflfNwI9rUizcOuD5qgEmmgzMq2GmEhJjGFMtjjiPNkI9KR62n7SPocn0FSbkWk1xERKYgxisuIg805FlPWDzvk5/OeNyaAEmmozMq2GmEhJjEFMdrpQ5EagxZTQzdyljougBJpqMzKthphISYyLTfauoOtxojVzQ06/r56qz8/oiw986nq1HJVAE21GptUQEymJsc1kf/z0+O56Nvz03tNfu7+sON4sTtgvI9A/lRBoos3ItBpiIiUxek12/uJo0uJW15PtJ+U1zppAKyftc8ESaC7NyLQaYiIlMbpNNnt9t23PJbdfNr62PIG/nEBXoxJoos3ItBpiIiUxuky2eP6yn2ntMHR1At8vUNdAM2pGptUQEymJ0WGy11v12VhgqZixVE5SchPpAJqRaTXEREpitEx2/rCqyuMvnnz985y/Pnl8XDuRXxmx8swRgR5AMzKthphISYymyYoz8tKRT39t3DGavX31aPXZ0prVh97NAz2AZmRaDTGRkhg9Ar3fvFW05vyvRxWBnrbP758vz+s3Aj31JFI+zci0GmIiJTG6BNq60d7g/MUFAvUsfLbNyLQaYiIlMVoC/c9f/n7xd81e/YetAq0edG5u01dGJdBEm5FpNcRESmIMaLKT3vVAm/eQCDTZZmRaDTGRkhi7EWjx79KaVqTPqhmZVkNMpCTGjgS62BPpabknUusAlECTbUam1RATKYmxI4HalTPTZmRaDTGRkhiXNFmxpN1FX3NiX/j8m5FpNcRESmJcwmSzV+XKIreebV0WtDFdafltnes3EWiyzci0GmIiJTEuNln12c7bvw00KoEm2oxMqyEmUhLjQpOVGxaXNB8pio5KoIk2I9NqiImUxLjQZI2p8s0p8cFRCTTRZmRaDTGRkhgXmaw4AJ3e//nXd+/e/vRisENQAk21GZlWQ0ykJMZFJqstJ19fKPk6oxJoos3ItBpiIiUxWs/C//f6faK5QDfOrL241qgEmmgzMq2GmEhJjI7VmO7/Vn+9ue552l7ZMzgqgSbajEyrISZSEqNzPdCqQk+KW0f3nsxZLKbceqw9NiqBJtqMTKshJlISo29B5bVCz+p34duPZYZGJdBEm5FpNcRESmI0Tbae9rlW6EnVn8McgBJoss3ItBpiIiUx2iZbP3lUKnT2w8afXw4zj55Ak21GptUQEymJ0WWypkL/ePXo7mRy697TS6xVf8lRCTTRZmRaDTGRkhjdJmsqdPBRCTTRZmRaDTGRkhh9Jlsr9N4uFEqgqTYj02qIiZTE6DfZ+aPdKZRAU21GptUQEymJsc1ku1MogabajEyrISZSEmO7yXalUAJNtRmZVkNMpCTGRSbbjUIJNNVmZFoNMZGSGJdYkX6l0KGWo/9EoOk2I9NqiImUxOicB/rtcSHM469LYw6vUAJNtRmZVkNMpCRG22RdTx5tFPrrMKMSaKLNyLQaYiIlMdom6372faVQy9kddjMyrYaYSEmMlsl6V19aKpRAD7sZmVZDTKQkRstkxQHo9Iti/c/HR43llwqFEuhhNyPTaoiJlMToWg/02erF66Ywzx8R6GE3I9NqiImUxOgQ6NY9kP6wK+dBNyPTaoiJlMToOgJdX/c8G+qUvTUqgSbajEyrISZSEqNzRfp73/0858firtEw+8C3RiXQRJuRaTXEREpitEx2Wr8L/6Drm64/KoEm2oxMqyEmUhKjZbL1pkgLdnMASqDJNiPTaoiJlMRom+zjw40/b+/kCiiBptuMTKshJlISo8tkb0qF3n65s1EJNNFmZFoNMZGSGD0mm717t5uT93JUAk20GZlWQ0ykJMbeTFYflUATbUam1RATKYlBoJqhGmIiJUFa80DfXe77rvdEEoGm2oxMqyEmUhKj/STSrWcXu/HNw+s9oUSgqTYj02qIiZTE6HqUc3J/67LJf/xwdN1HPAk01WZkWg0xkZIYnQLd4tC3fz0aYGFlAk21GZlWQ0ykJEZLoJsHkW59/cvv1U+9+8dyr6TlI0oEepDNyLQaYiIlMdqPcr46qj0Mf3x8/OTJ/H9qH5w+vd4sUQJNtRmZVkNMpCRGh8nOX0wu4P51d+ck0FSbkWk1xERKYnSabLtCv/y963uuNiqBJtqMTKshJlISo+9RzsaJ/ObC6CUmOV1iVAJNtBmZVkNMpCRGv8nOX7Qcevu7gR6QJ9BUm5FpNcRESmJsNdnsH68eL24fTY+Pn/ztks8oXWpUAk20GZlWQ0ykJIZn4TVDNcRESoIQqGaohphISRAC1QzVEBMpCUKgmqEaYiIlQQhUM1RDTKQkCIFqhmqIiZQEIVDNUA0xkZIgBKoZqiEmUhKEQDVDNcRESoIQqGaohphISRAC1QzVEBMpCUKgmqEaYiIlQQhUM1RDTKQkCIFqhmqIiZQE6TPZ7NsnT578pbr855vHx3cnzwcalUATbUam1RATKYnRZ7LF9sa1vYs/FOsr3xloVAJNtBmZVkNMpCTG5QW6+MjnwyxJT6CpNiPTaoiJlMS44hHoZ9faDn4zKoEm2oxMqyEmUhKjY1/4JwWPC11Ov3iy4e6EQDUj02qIiZTEaJvsdNuWxgR64M3ItBpiIiUx2iZbnLz34RrogTcj02qIiZTE6DDZtkPQBwONSqCJNiPTaoiJlMToMNmWQ9CBzuAJNNlmZFoNMZGSGF0m6z0Evf3bUKMSaKLNyLQaYiIlMbpM9vHb1l34r3/++edffh9uVAJNtBmZVkNMpCTG5eeBDjoqgSbajEyrISZSEoNANUM1xERKgvQuJvKP4qR9mElLHaMSaKLNyLQaYiIlMSxnpxmqISZSEoRANUM1xERKgmw32exdg4FuxBNoqs3ItBpiIiUxtpjszSPPwmvGYVRDTKQkRq/JZj/s8FEkAk21GZlWQ0ykJEavyU52+SwngabajEyrISZSEqPPZIvlkwlUMw6jGmIiJTH6TNZ9AEqgh96MTKshJlISo8dks29KY06Pa9wj0MNuRqbVEBMpidFjsnJJuz/v6FEkAk21GZlWQ0ykJMZWgQ60fHLHqASaaDMyrYaYSEmMbafwO1tLhECTbUam1RATKYmx7SYSgWrGgVRDTKQkRp/JzoobSN/vbFQCTbQZmVZDTKQkRu9ydt+4BqoZB1MNMZGSGL0mW9xGerarUQk00WZkWg0xkZIY/SY7fzg36L2X73YyKoEm2oxMqyEmUhKj9xT+2yePPYmkGQdSDTGRkhhb90QiUM04jGqIiZTEIFDNUA0xkZIgBKoZqiEmUhKEQDVDNcRESoIQqGaohphISRC7cmqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKglzCZH+8+33wUQk00WZkWg0xkZIY2032x6tHR+W994//MuD2HgSaajMyrYaYSEmMbSZbLCeymrz04Wg63NpMBJpqMzKthphISYwtJjutzf48G3J9UAJNtRmZVkNMpCRGv8lO69PnFy+fDzUqgSbajEyrISZSEqPXZGeN54+KTZImnw90HZRAU21GptUQEymJceGjnHeXAl1s8THYISiBptqMTKshJlISY9umcpPJ7ZcLk65P4Sd3BhqVQBNtRqbVEBMpibFtW+Pl9KVSoEuDDnQOT6CpNiPTaoiJlMToMdnyjL04YV8L9MNqRugQoxJoos3ItBpiIiUxeky2uAS6sOVaoJsPDTAqgSbajEyrISZSEoNANUM1xERKgmwT6PT7T07hNeMQqiEmUhJj6zXQ4p77WqBDTgQl0FSbkWk1xERKYvSZbDlr6cv3K4HOflh8YKCHOQk01WZkWg0xkZIYfSZbnLDPz+K/+Kf5P6Z/+7Z8+f1AoxJoos3ItBpiIiUxek120rWn3EDz6Ak02WZkWg0xkZIYvSbr2pZzqANQAk22GZlWQ0ykJEa/yT4+3Jk/CTTZZmRaDTGRkhhbTDZ7Uffn7d+GG5VAE21GptUQEymJsdVk548q+nw55KgEmmgzMq2GmEhJjItM9vanJ3O++2XADZE+EWi6zci0GmIiJTFsa6wZqiEmUhKEQDVDNcRESoJcsK3x6h8f/8vLIU/iCTTVZmRaDTGRkhjbTPbm4Xri0oejyfTpcAol0FSbkWk1xERKYvSbbLGeyGoPpLMht5Qj0HSbkWk1xERKYvSabLke02rxkOXaIoMZlEBTbUam1RATKYlxwbPwd2qvPAt/8M3ItBpiIiUxLliNqTzmLDc1thrTwTcj02qIiZTE2L4e6Pqk/W35WKf1QA+8GZlWQ0ykJMbWbY2rB5znXw14Dk+gqTYj02qIiZTEuHBb4zVD3ogn0FSbkWk1xERKYly4K+e2D8VHJdBEm5FpNcRESmIQqGaohphISZALtzVeY1tjzci2GmIiJTG2XgOt3XM/dQ1UM3KthphISYxL34V/PeRMegJNtRmZVkNMpCRGn8nOlvM+7738vXj17qdyg6TnPV9+1VEJNNFmZFoNMZGSGH0mWz17VGeoh+EJNNVmZFoNMZGSGL0mO+sS6EAHoASabDMyrYaYSEmMfpOdtv050IOcBJpuMzKthphISYwtJnt9VNfn9NlwoxJoos3ItBpiIiUxtpnsvLYx/P3htoUn0GSbkWk1xERKYmw32ezHx3cLed764rtB9zUm0FSbkWk1xERKYtiVUzNUQ0ykJAiBaoZqiFljz/0AABiGSURBVImUBOlfkf7WgLtwtkYl0ESbkWk1xERKYmx9lPM/DnjfqD4qgSbajEyrISZSEmPbakxDrb3UMSqBJtqMTKshJlISg0A1QzXEREqCbF3OjkA14zCqISZSEmP7rpxDPfveGpVAE21GptUQEymJ0WuyhUE/29FdJAJNtRmZVkNMpCRGv8mWj8Lf+9u7d8NPZyLQVJuRaTXEREpi9K4H+u2Txx3r2dkT6cCbkWk1xERKYvSZbHkbnkA14yCqISZSEoNANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBLGenGaohJlIShEA1QzXEREqCEKhmqIaYSEkQAtUM1RATKQlyCZP98e73wUcl0ESbkWk1xERKYmw32R+vHh2V994//suAj8QTaKrNyLQaYiIlMbbuC/+wMnnpw9H02XCjEmiizci0GmIiJTG2mOy0NvvzbP5/Hww2KoEm2oxMqyEmUhKj32Sn9enzi5dDLbBMoKk2I9NqiImUxOg12Vnj+aPFNp2fD3QdlEBTbUam1RATKYlx4aOcd5cCXW6SNNQhKIGm2oxMqyEmUhKjz2TLA9DbLxcmXZ/CT+4MNCqBJtqMTKshJlISo89kJ6tT95VAlwYd6ByeQFNtRqbVEBMpibF1W+PihH0t0A+rGaFDjEqgiTYj02qIiZTE6DHZ4hLowpZrgW4+NMCoBJpoMzKthphISQwC1QzVEBMpCbJNoNPvPzmF14xDqIaYSEmMrddAi3vua4EOORGUQFNtRqbVEBMpidFnsuWspS/frwQ6+2HxgYEe5iTQVJuRaTXEREpi9JlsccI+P4v/4p/m/5j+7dvy5fcDjUqgiTYj02qIiZTE6DXZSdeecgPNoyfQZJuRaTXEREpi9Jqsa1vOoQ5ACTTZZmRaDTGRkhj9Jvv4cGf+JNBkm5FpNcRESmJsMdnsRd2ft38bblQCTbQZmVZDTKQkxlaTnT+q6PPlkKMSaKLNyLQaYiIlMS4y2dufnsz57pcBN0T6RKDpNiPTaoiJlMSwrbFmqIaYSEkQAtUM1RATKQlCoJqhGmIiJUG6TfbHj4+Pj4+/eDnslc/KqASaaDMyrYaYSEmMLpOdr+cvTf+8G4USaKrNyLQaYiIlMTpMVj4GX85eGmb9uuaoBJpoMzKthphISYy2yRrPcA61k3F9VAJNtBmZVkNMpCRGy2Tl/sUbBlrBrj4qgSbajEyrISZSEqNlstoJfMFAi9DXRyXQRJuRaTXEREpitEx2Wnrz3pPVc5zPdzAqgSbajEyrISZSEqNlspPNlc/zbwZdBLQ6KoEm2oxMqyEmUhKjabLlJdDyzlHtxaCjEmiizci0GmIiJTG6Bbo6az8lUM04hGqIiZTEaJpss59xwZBbGddGJdBEm5FpNcRESmJ0CnStTALVjIOohphISYztAq2/GnBUAk20GZlWQ0ykJMYQAp39+Kg4Uj1+WrtYOnt1t/3B1agEmmgzMq2GmEhJjAEE+j/XU++n/7z56OvVR6fPOkYl0ESbkWk1xERKYlxfoD9UH1v6cvXRs8oH2zPxCTTVZmRaDTGRkhjXFmhhylvPfp+fsi+OOUtZFnefps/ez8/jj7regEBTbUam1RATKYnRLdBf3y15W3s15/fm9xfzRlcTRc+/WsvyZP6v5S7IhUpbzzIRaKrNyLQaYiIlMToF2k/rYHLux/Ws0cXR6PPyo+sT97OO7yLQVJuRaTXEREpiXFegZ9UnlYrD0cXqd6eVr1x/sDoqgSbajEyrISZSEuO6Aq2xduVJ9bT9pH0OT6CpNiPTaoiJlMTYiUDrB51n7cfpCTTVZmRaDTGRkhiDCnR16bN4k83cpY6LoASaajMyrYaYSEmMQQW6uvRZu7PUeLUclUATbUam1RATKYkxpMnWM5b6BfqnEgJNtBmZVkNMpCTGgCb7uJ4GOldm5VB1/nECzaUZmVZDTKQkxnAmWyzFvLzy2S/Q1agEmmgzMq2GmEhJjMFMtvBneeu9LlDXQDNqRqbVEBMpiTGUyT4+3PjTTaR8m5FpNcRESmIMZLLF0vUPKq8INM9mZFoNMZGSGMOY7HXNn+aB5tuMTKshJlISYxCTFZt3TiurfhbXQ59XP+tJpFyakWk1xERKYgxhsmJJ5XLxuhLPwufajEyrISZSEmMAkxX+bBxiVg86i/N5qzHl0oxMqyEmUhLj+iYrzt/vNE7RG+uBNu8hEWiyzci0GmIiJTGubbKzDn8uTttLa1qRPqtmZFoNMZGSGNc1WXGC3rxF9KncE+lpuSdS6wCUQJNtRqbVEBMpiXFdk50212sqbWpXzjybkWk1xERKYlzTZIsHOLsEal/4PJuRaTXEREpiXNNk7eVD1+fzs1d35y9vPW2f3xNous3ItBpiIiUx9may+qgEmmgzMq2GmEhJDALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBCFQzVENMpCQIgWqGaoiJlAQhUM1QDTGRkiAEqhmqISZSEoRANUM1xERKghCoZqiGmEhJEALVDNUQEykJQqCaoRpiIiVBdmey2au7k8nk+On7rlEJNNFmZFoNMZGSGDsz2eujyZLps45RCTTRZmRaDTGRkhi7MtnZZMPz9qgEmmgzMq2GmEhJjB2Z7MNRcej5fn4eP//HZ39vjUqgiTYj02qIiZTE2JHJTuba/G3xr0Kld1qjEmiizci0GmIiJTF2Y7LCmqsT97OOQ1ACTbUZmVZDTKQkxm5MdlqR5uybyeRBc1QCTbQZmVZDTKQkxm5MdlI9bT9pn8MTaKrNyLQaYiIlMXZisvpB5/wc/vPGZFACTbUZmVZDTKQkxk5M9vGr6tyljougBJpqMzKthphISYydmOzD0WT6fc+r5agEmmgzMq2GmEhJjD0L9E8lEwBIjz0JtHLSPj+hJ9Bd4U+JSyAmg3GzAsXA/OlPN/0TIAHEZFfsQaAd10AxFJqBSyAmu+JmbiJhKDQDl0BMdgWBpo1m4BKIya64mXmgGArNwCUQk12xsyeRNgI9bT+JhKHQDFwCMdkVN/MsPABkwM5WY1ofdBbn883VmAAgA/ayHqh7SAByZHcr0pfW7FyRHgAyYJd7Ij0t90RyAAogS25mV04AyICb2RceADJgdwtzzl7dnevz1lNTQAFkyt5WNgaA3CBQAAhCoAAQhEABIAiBAkAQAgWAIAQKAEEIFACCECgABCFQAAhCoAAQhEBTZ/b67mRyy4ot2IaU7AgCTZzzh8tFr+zbh36kZFcQaNoUO07pBrYjJTuDQJOm2EB6+vTnYt1/3UAPUrI7CDRpzspGFBXRDXQjJbuDQJPmZPLZ3xf/mJ3oBnqQkt1BoCkzP6R4sPqnbqAbKdkhBJoup5/921ebHU91A11IyU4h0GQ5nUymdytbRusG2kjJbiHQZDn/qrFntG6ghZTsFgJNl0U3qlXQDbSQkp1CoAmz6MadygcW3XjQ+/U4RKRklxBoyiy6Ua3CvBuagTpSskMINEVmv5f/aHfjl5v4eTBKVjGRkt1BoOlRLKwzLRfWaXUDWFKJiZTsDAJNjcXzeMVVreVtAN1AF/WYSMmuINDEOG8urKMbaNOMiZTsCAJNi2JhslvP3r15yKDopx0TKdkNBJoUxYlZa2Ed3UCdrphIyU4g0KQ4XV/7PHUWjz46YyIlu4BAU2J+ZlYuTFauMV4xqGqgpCcmUrIDCDQlztYNOJlMntXO4jUDK/piIiXDQ6AjZ3ZSeWz5ZLUsxFnxcJ4FxtGJmOwPAh03xXPLm/CflIcWH44mxQplH4pNbm7/dnM/HUaJmOwPAh01i3UfNgY9Xf67OKZYNGTx2cl93UAVMdkfBDpq6veKimOJL98vCrFcXWdxj9WNAdQRk/1BoOPmtL6d9w/Fs81nk9VN1tPJ528eKgYaiMneINBxMz8End5t3ARY3yOY/+tO97fhEHn717+83LwSk31AoCNnfgj6tH4btTbL73nvN+LAOF8sHzJdKVRM9gKBjpx5+j//PzWDfjhaNWO93zewXj6kPFcXk71AoGNnfgj6vDaVr5iV8rz8jAtbWLKIyK2jjUHFZC8Q6NgpDkHfVw1a/Hv6z+/evpg4ssCKs+VUz9dHK4OKyV4g0NFTHILWHic5XS31WNnuGwfO6jz9w9qgYrIPCHT0zCsxN2fVoD8si+HhEqyYx6O8UbQxqJjsAQIdP8v5KFWDLra7eerxZqz4+NX6OHNjUDHZPQQ6fpaHoBaFQA9v//qXv32zOVHfGBQ7h0BHx+ykedRQTolmUHRw/nB5qr6Z68mg+4NAx8Zi/ZC6QstDUAZFm4+r+Z+VYDDo3iDQkbFcf6mh0NVTeQyKBq35nwsYdF8Q6MhYTz6pKnTeh+XTzAyKOsXSdb99+vTmqG1QAt0DBDo2iskn068f1hV6sprMtzCoZqBknofl/M/mlnEfjqRkHxDo6FgY9Ps3NYWuD0GLxmgGVnz8ahUHm27eCAQ6PpYG/VRT6PoQ9NPsl5v82TAmTj/7t838Twa9CQh0hJQGrSp0cwgKlJzOw3F3M/+TQW8AAh0jK4NWFHrikWY0WK5g96D+mkH3CoGOkrVB1wr9Xw5B0WRhzMpaSwy6dwh0nGwM+untQ6vqoJuFMe80XjPoHiHQkVIx6FqhDkHRoGnM4jWB7hECHStVg5bPO2sGmrQNKiX7hEBHS82gn84f8SdWzN48efLk6e/FP5213ygEOl7qBv30xw3+KBgTs3Kp5Mm9Yq1kBr1JCHTE/ODOEdqs1q8r0vHsE4PeKAQ6ZhgULYr166b3f/75xXoJJga9OQh01DAoGhTLySzX45r9K4PeOAQ6bhgUdU4r6xkulv0sVopl0JuCQEdOYdDP7Kt44Mx+XDlzfgBa+Q9qYdDFk0jmf94QBDp2ftCMg2d2ss7AanuXkrPVkaf5nzcDgY6eHzTj0DnZPPF+1ngg7cQOBTcKgQJj52xzhfOsIcz5Ealr5DcIgQKj52R9K/GstvzSYlITgd4gBAqMnuJm0fLM/WPjblH9phL2DYEC4+e0nK9UPRhdMBdq7YgU+4VAgfGzmT6/nrm0pHFXHnuGQIEEOFsfghYHo7dXBi3E+vzmfioQKJACm6lMJ8XTaS8X/5yZxXTDECgwUmbvKi82d4+Ko875QejLd+9e3Z24AnqzECgwTuaHl/crD/Geru8erdcD9ZjvjUOgwCgpTs8nky/XJ+jFgefqIaTXR6U/7zt/v1kIFBgl5WHm9Gll7aXNBKY3j4+Pj792+HnTECgwSgpfHi+vdpYfccdofBAoME7mvrzzZrF9x+3lkWZxH8mcpXFBoMA4WZyyz5aXO5d3k5oPwuPGIVBgpCwXn1/ec58Wd5OK+0gWNxwVBAqMlNUp+/mL1Q6cFq8bGwQKjJX1/kfrS6GnjfWUccMQKDBWKqfsy0uhf/7flv8cFwQKjIna85uVu0azHwqF3n5lKtOoIFBgRBTPb24EWX36qLwUOjGVaUwQKDAeFs9vFreLSup3jc4fLp9/N5VpNBAoMB5mr44qM+c/LWfTVz6/uBRqJtN4IFBgTJQn6n8uz+ObTx/NDcufI4JAgXFRzlkqn4A/dddozBAoMDaqj296AH7UECgwOsrHNxc3kzwAP2YIFBgh5+tlmDwAP2YIFBgly0uhX773APyYIVBgnCynNN1+2ZzKhBFBoMBYWU5puv/WA/CjhUCB8bK4FDp9bCrTWCFQYMysNuA0lWmUECgwaspd4N2IHyUECoyc4lIof44TAgVGz5t/vumfAN0QKAAEIVAACEKgABCEQAEgCIECQBACBYAgBAoAQQgUAIIQKAAEIVAACEKgABCEQAEgCIECQBACBYAgBAoAQQgUAIIQKAAEIVAACEKgABCEQAEgCIECQBACBYAgBAoAQQgUAIIQKAAEIVAACEKgABCEQAEgCIECQBACBYAgBAoAQQgUAIIQKAAEIVAACEKgABCEQAEgCIECQBACBYAgBAoAQQgUAIIQKAAEIVAACEKgABCEQAEgCIECQBACBYAgBAoAQQgUAIIQKAAEIVAACEKgABCEQAEgCIECQBACBYAgBAoAQQgUAIIQKAAEIVAACEKgABCEQAEgCIECQBACBYAgBAoAQQgUAIIQKAAEIVAACEKgABCEQAEgCIECQBACBYAgBAoAQQgUAIIQKAAEIVAACEKgABDk/wPw4Q/r7Hk9SQAAAABJRU5ErkJggg==)
Descriptive Summary Tables
Education
cro_tpct(W$education, row_vars=W$WaveN) %>% set_caption("Level of education by wave: Percentages") %>% rename(Percent = `#Total`)
Level of education by wave: Percentages
|
|
|
|
 PercentÂ
|
 W$WaveNÂ
|
   Wave 1Â
|
 W$educationÂ
|
 < H.SchÂ
|
1
|
 Â
|
|
 > H.SchÂ
|
12.3
|
 Â
|
|
 UniÂ
|
86.7
|
 Â
|
|
 #Total casesÂ
|
971
|
   Wave 2Â
|
 W$educationÂ
|
 < H.SchÂ
|
0.7
|
 Â
|
|
 > H.SchÂ
|
13.8
|
 Â
|
|
 UniÂ
|
85.6
|
 Â
|
|
 #Total casesÂ
|
1018
|
   Wave 3Â
|
 W$educationÂ
|
 < H.SchÂ
|
0.7
|
 Â
|
|
 > H.SchÂ
|
12.9
|
 Â
|
|
 UniÂ
|
86.4
|
 Â
|
|
 #Total casesÂ
|
939
|
   Wave 4Â
|
 W$educationÂ
|
 < H.SchÂ
|
0.9
|
 Â
|
|
 > H.SchÂ
|
12.9
|
 Â
|
|
 UniÂ
|
86.2
|
 Â
|
|
 #Total casesÂ
|
897
|
cro_tpct(W$education) %>% set_caption("Level of education: Percentages") %>% rename(Percent = `#Total`)
Level of education: Percentages
|
|
 PercentÂ
|
 W$educationÂ
|
   < H.SchÂ
|
0.8
|
   > H.SchÂ
|
13
|
   UniÂ
|
86.2
|
   #Total casesÂ
|
3825
|
Gender
cro_tpct(W$gender, row_vars=W$WaveN) %>% set_caption("Gender by wave: Percentages") %>% rename(Percent = `#Total`)
Gender by wave: Percentages
|
|
|
|
 PercentÂ
|
 W$WaveNÂ
|
   Wave 1Â
|
 W$genderÂ
|
 ManÂ
|
47.9
|
 Â
|
|
 WomanÂ
|
52.1
|
 Â
|
|
 OtherÂ
|
|
 Â
|
|
 Prefer not to sayÂ
|
|
 Â
|
|
 #Total casesÂ
|
971
|
   Wave 2Â
|
 W$genderÂ
|
 ManÂ
|
47.2
|
 Â
|
|
 WomanÂ
|
52.6
|
 Â
|
|
 OtherÂ
|
0.2
|
 Â
|
|
 Prefer not to sayÂ
|
|
 Â
|
|
 #Total casesÂ
|
1018
|
   Wave 3Â
|
 W$genderÂ
|
 ManÂ
|
48
|
 Â
|
|
 WomanÂ
|
51.8
|
 Â
|
|
 OtherÂ
|
0.1
|
 Â
|
|
 Prefer not to sayÂ
|
0.1
|
 Â
|
|
 #Total casesÂ
|
939
|
   Wave 4Â
|
 W$genderÂ
|
 ManÂ
|
50.1
|
 Â
|
|
 WomanÂ
|
49.7
|
 Â
|
|
 OtherÂ
|
|
 Â
|
|
 Prefer not to sayÂ
|
0.2
|
 Â
|
|
 #Total casesÂ
|
897
|
cro_tpct(W$gender) %>% set_caption("Gender: Percentages") %>% rename(Percent = `#Total`)
Gender: Percentages
|
|
 PercentÂ
|
 W$genderÂ
|
   ManÂ
|
48.3
|
   WomanÂ
|
51.6
|
   OtherÂ
|
0.1
|
   Prefer not to sayÂ
|
0.1
|
   #Total casesÂ
|
3825
|
City of residence
cro_tpct(W$state, row_vars=W$WaveN) %>% set_caption("City by wave: Percentages") %>% rename(Percent = `#Total`)
City by wave: Percentages
|
|
|
|
 PercentÂ
|
 W$WaveNÂ
|
   Wave 1Â
|
 W$stateÂ
|
 ChanghuaÂ
|
4.4
|
 Â
|
|
 ChiayiÂ
|
1.2
|
 Â
|
|
 Chiayi cityÂ
|
1.6
|
 Â
|
|
 Hsinchu cityÂ
|
1.9
|
 Â
|
|
 Hsinchu countyÂ
|
0.7
|
 Â
|
|
 HualienÂ
|
1.6
|
 Â
|
|
 KaohsiungÂ
|
18.4
|
 Â
|
|
 KeelungÂ
|
0.7
|
 Â
|
|
 MiaoliÂ
|
2.6
|
 Â
|
|
 NantouÂ
|
1.6
|
 Â
|
|
 New TaipeiÂ
|
13.4
|
 Â
|
|
 PingtungÂ
|
1.4
|
 Â
|
|
 TaichungÂ
|
22.6
|
 Â
|
|
 TainanÂ
|
10.7
|
 Â
|
|
 TaipeiÂ
|
11
|
 Â
|
|
 TaitungÂ
|
0.3
|
 Â
|
|
 TaoyuanÂ
|
4.1
|
 Â
|
|
 YilanÂ
|
0.3
|
 Â
|
|
 YunlinÂ
|
1.2
|
 Â
|
|
 #Total casesÂ
|
971
|
   Wave 2Â
|
 W$stateÂ
|
 ChanghuaÂ
|
4
|
 Â
|
|
 ChiayiÂ
|
1.4
|
 Â
|
|
 Chiayi cityÂ
|
1.4
|
 Â
|
|
 Hsinchu cityÂ
|
2.1
|
 Â
|
|
 Hsinchu countyÂ
|
0.8
|
 Â
|
|
 HualienÂ
|
1.9
|
 Â
|
|
 KaohsiungÂ
|
19.1
|
 Â
|
|
 KeelungÂ
|
0.5
|
 Â
|
|
 MiaoliÂ
|
2.8
|
 Â
|
|
 NantouÂ
|
1.4
|
 Â
|
|
 New TaipeiÂ
|
13
|
 Â
|
|
 PingtungÂ
|
2.4
|
 Â
|
|
 TaichungÂ
|
19.6
|
 Â
|
|
 TainanÂ
|
11.3
|
 Â
|
|
 TaipeiÂ
|
12
|
 Â
|
|
 TaitungÂ
|
0.6
|
 Â
|
|
 TaoyuanÂ
|
4.3
|
 Â
|
|
 YilanÂ
|
0.3
|
 Â
|
|
 YunlinÂ
|
1.4
|
 Â
|
|
 #Total casesÂ
|
1018
|
   Wave 3Â
|
 W$stateÂ
|
 ChanghuaÂ
|
3.2
|
 Â
|
|
 ChiayiÂ
|
1.2
|
 Â
|
|
 Chiayi cityÂ
|
0.5
|
 Â
|
|
 Hsinchu cityÂ
|
2.2
|
 Â
|
|
 Hsinchu countyÂ
|
1.3
|
 Â
|
|
 HualienÂ
|
2.1
|
 Â
|
|
 KaohsiungÂ
|
19.4
|
 Â
|
|
 KeelungÂ
|
1.1
|
 Â
|
|
 MiaoliÂ
|
1.8
|
 Â
|
|
 NantouÂ
|
0.9
|
 Â
|
|
 New TaipeiÂ
|
11.4
|
 Â
|
|
 PingtungÂ
|
1.9
|
 Â
|
|
 TaichungÂ
|
23.5
|
 Â
|
|
 TainanÂ
|
10.6
|
 Â
|
|
 TaipeiÂ
|
13.1
|
 Â
|
|
 TaitungÂ
|
0.7
|
 Â
|
|
 TaoyuanÂ
|
4.2
|
 Â
|
|
 YilanÂ
|
0.2
|
 Â
|
|
 YunlinÂ
|
0.6
|
 Â
|
|
 #Total casesÂ
|
939
|
   Wave 4Â
|
 W$stateÂ
|
 ChanghuaÂ
|
6.1
|
 Â
|
|
 ChiayiÂ
|
1.1
|
 Â
|
|
 Chiayi cityÂ
|
1.2
|
 Â
|
|
 Hsinchu cityÂ
|
2.1
|
 Â
|
|
 Hsinchu countyÂ
|
1.3
|
 Â
|
|
 HualienÂ
|
1.6
|
 Â
|
|
 KaohsiungÂ
|
15.4
|
 Â
|
|
 KeelungÂ
|
0.6
|
 Â
|
|
 MiaoliÂ
|
3.5
|
 Â
|
|
 NantouÂ
|
1.4
|
 Â
|
|
 New TaipeiÂ
|
14.4
|
 Â
|
|
 PingtungÂ
|
2.6
|
 Â
|
|
 TaichungÂ
|
18.7
|
 Â
|
|
 TainanÂ
|
11.5
|
 Â
|
|
 TaipeiÂ
|
10.7
|
 Â
|
|
 TaitungÂ
|
0.4
|
 Â
|
|
 TaoyuanÂ
|
5.4
|
 Â
|
|
 YilanÂ
|
0.2
|
 Â
|
|
 YunlinÂ
|
1.8
|
 Â
|
|
 #Total casesÂ
|
897
|
cro_tpct(W$state) %>% set_caption("City: Percentages") %>% rename(Percent = `#Total`)
City: Percentages
|
|
 PercentÂ
|
 W$stateÂ
|
   ChanghuaÂ
|
4.4
|
   ChiayiÂ
|
1.2
|
   Chiayi cityÂ
|
1.2
|
   Hsinchu cityÂ
|
2.1
|
   Hsinchu countyÂ
|
1
|
   HualienÂ
|
1.8
|
   KaohsiungÂ
|
18.1
|
   KeelungÂ
|
0.7
|
   MiaoliÂ
|
2.6
|
   NantouÂ
|
1.3
|
   New TaipeiÂ
|
13
|
   PingtungÂ
|
2.1
|
   TaichungÂ
|
21.1
|
   TainanÂ
|
11
|
   TaipeiÂ
|
11.7
|
   TaitungÂ
|
0.5
|
   TaoyuanÂ
|
4.5
|
   YilanÂ
|
0.3
|
   YunlinÂ
|
1.3
|
   #Total casesÂ
|
3825
|
Age Bins
cro_tpct(W$Agebins, row_vars=W$WaveN) %>% set_caption("Age bins by wave: Percentages") %>% rename(Percent = `#Total`)
Age bins by wave: Percentages
|
|
|
|
 PercentÂ
|
 W$WaveNÂ
|
   Wave 1Â
|
 W$AgebinsÂ
|
 20-29Â
|
25.6
|
 Â
|
|
 30-39Â
|
24.1
|
 Â
|
|
 40-49Â
|
25.2
|
 Â
|
|
 50-59Â
|
18.8
|
 Â
|
|
 60-69Â
|
5.8
|
 Â
|
|
 70-79Â
|
0.3
|
 Â
|
|
 80+Â
|
0.1
|
 Â
|
|
 #Total casesÂ
|
971
|
   Wave 2Â
|
 W$AgebinsÂ
|
 20-29Â
|
26.9
|
 Â
|
|
 30-39Â
|
24.1
|
 Â
|
|
 40-49Â
|
25
|
 Â
|
|
 50-59Â
|
16.8
|
 Â
|
|
 60-69Â
|
6.5
|
 Â
|
|
 70-79Â
|
0.8
|
 Â
|
|
 80+Â
|
|
 Â
|
|
 #Total casesÂ
|
1018
|
   Wave 3Â
|
 W$AgebinsÂ
|
 20-29Â
|
23.5
|
 Â
|
|
 30-39Â
|
24.9
|
 Â
|
|
 40-49Â
|
26.3
|
 Â
|
|
 50-59Â
|
20.4
|
 Â
|
|
 60-69Â
|
4.7
|
 Â
|
|
 70-79Â
|
|
 Â
|
|
 80+Â
|
0.1
|
 Â
|
|
 #Total casesÂ
|
939
|
   Wave 4Â
|
 W$AgebinsÂ
|
 20-29Â
|
24.2
|
 Â
|
|
 30-39Â
|
24.7
|
 Â
|
|
 40-49Â
|
25.6
|
 Â
|
|
 50-59Â
|
17.7
|
 Â
|
|
 60-69Â
|
6.2
|
 Â
|
|
 70-79Â
|
1.3
|
 Â
|
|
 80+Â
|
0.1
|
 Â
|
|
 #Total casesÂ
|
897
|
cro_tpct(W$Agebins) %>% set_caption("Age bins: Percentages") %>% rename(Percent = `#Total`)
Age bins: Percentages
|
|
 PercentÂ
|
 W$AgebinsÂ
|
   20-29Â
|
25.1
|
   30-39Â
|
24.4
|
   40-49Â
|
25.5
|
   50-59Â
|
18.4
|
   60-69Â
|
5.8
|
   70-79Â
|
0.6
|
   80+Â
|
0.1
|
   #Total casesÂ
|
3825
|
Figures for the national paper
FIGURE: RISKS FROM COVID-19
Var = c('COVID_gen_harm','COVID_pers_harm','COVID_pers_concern','COVID_concern_oth')
CoVars = gather(W %>% select(WaveN, Var), key = 'key', value = 'value', Var, -WaveN )
CoVars$key = factor(CoVars$key,labels=c("General\nharm","Personal\nharm","Concern\nself","Concern\nothers"))
MCMCd_risk = MCMCpack::MCMCoprobit(as.formula('value ~ 1 + WaveN * key'), data = CoVars, tune = 0.3, mcmc = 20000)
MCMCs = HDIsummary(MCMCd_risk, levels(CoVars$WaveN), levels(CoVars$key))
Lines = Siglines(MCMCs)
tsize = 3.8
Plt = ggplot(MCMCs$Means, aes(x = Factor2, y = .value, group = Factor1, fill = Factor1, color = Factor1)) +
geom_errorbar(aes(ymin = .lower, ymax = .upper, x = Factor2, group = Factor1),
position = position_dodge(.75), width = .5, size = 1.25, color = rep(WaveCols,each=4, alpha=1)) +
geom_point(size = 2, shape = 21, stroke = 0, position = position_dodge(.75), alpha = 1) +
PltTheme +
scale_fill_manual(values = rep('black',4) ) + PltTheme +
scale_color_manual(values = WaveCols, labels = c("Wave 1", "Wave 2", "Wave 3", "Wave 4") ) +
ylab('Posterior means') + xlab('') +
scale_y_continuous(expand = c(.0, .1), breaks = 0:5, limits = c(-.7, 3.7),
labels = c('0','1','2','3','4','5')) +
theme( legend.direction = 'horizontal',
legend.position = c(.47,-.19),
plot.margin=unit(c(0,.5,0.4,.5),"cm"),
legend.text=element_text(size=14, face = 'bold'),
legend.key.size = unit(2,"line"),
legend.key = element_rect(fill = "white")) +
annotate('segment', x = 0.5, xend = 4.5, y = MCMCs$Cutpoints[1], yend = MCMCs$Cutpoints[1], alpha = .2, linetype = 'dashed') +
annotate('segment', x = 0.5, xend = 4.5, y = MCMCs$Cutpoints[2], yend = MCMCs$Cutpoints[2], alpha = .2, linetype = 'dashed') +
annotate('segment', x = 0.5, xend = 4.5, y = MCMCs$Cutpoints[3], yend = MCMCs$Cutpoints[3], alpha = .2, linetype = 'dashed') +
annotate('segment', x = 0.5, xend = 4.5, y = MCMCs$Cutpoints[4], yend = MCMCs$Cutpoints[4], alpha = .2, linetype = 'dashed') +
annotate('text', x = 4.5, y = MCMCs$Cutpoints[1] - MCMCs$Cutpoints[2]*.5, label = 'None', angle = 90, alpha = .5, size = tsize) +
annotate('text', x = 4.5, y = MCMCs$Cutpoints[1] + MCMCs$Cutpoints[2]*.5, label = 'Slight', angle = 90, alpha = .5, size = tsize) +
annotate('text', x = 4.5, y = MCMCs$Cutpoints[2] + (MCMCs$Cutpoints[3] - MCMCs$Cutpoints[2])*.5, label = 'Some', angle = 90, alpha = .5, size = tsize) +
annotate('text', x = 4.5, y = MCMCs$Cutpoints[3] + (MCMCs$Cutpoints[4] - MCMCs$Cutpoints[3])*.5, label = 'Very', angle = 90, alpha = .5, size = tsize) +
annotate('text', x = 4.5, y = MCMCs$Cutpoints[4] + (MCMCs$Cutpoints[4] - MCMCs$Cutpoints[3])*.4, label = 'Ext', angle = 90, alpha = .5, size = tsize) +
labs(title = 'Perceived risk from COVID-19') +
guides(colour = guide_legend(override.aes = list(shape = 15, size = 5)))
#for (ii in 1:length(Lines$y)){
# Plt = Plt + annotate('segment', x = Lines$xi[ii], xend = Lines$xe[ii], y = Lines$y[ii], yend = Lines$y[ii] )
#}
ggsave(filename = 'Figures\\CovidRisks.pdf', plot = Plt, dpi = 5000, units = 'cm', height = 12.5, width = 18)
Plt
![](data:image/png;base64,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)
FIGURE: BENEFITS FROM TRACKING
Var = c('Reduce_Likelihood','Reduce_Spread','Return_Activity')
D = gather(W %>% select(Scenario, Var), key = 'key', value = 'value', Var, -Scenario )
D$key = factor(D$key,labels=c("Reduce contraction","Reduce spread", "Resume activities"))
MCMCd_benefits = MCMCpack::MCMCoprobit(as.formula('value ~ 1 + Scenario * key'), data = D, tune = 0.3, mcmc = 20000)
MCMCs = HDIsummary(MCMCd_benefits, levels(D$Scenario), levels(D$key))
Lines = Siglines(MCMCs, pos = c(-2, 0, 2), yoffset = .075 )
tsize = 3.8
Plt = ggplot(MCMCs$Means, aes(x = Factor2, y = .value, group = Factor1, fill = Factor1, color = Factor1)) +
geom_errorbar(aes(ymin = .lower, ymax = .upper, x = Factor2, group = Factor1),
position = position_dodge(.75), width = .4, size = 1.25, color = rep(PrimeCols[c(1,2,3)],each=3, alpha=1)) +
geom_point(size = 2, shape = 21, stroke = 0, position = position_dodge(.75), alpha = 1) +
PltTheme +
scale_fill_manual(values = rep('black',4), guide = FALSE ) + PltTheme +
scale_color_manual(values = PrimeCols, labels = c("Telecommunication", "Bluetooth", "Gov App", "COVIDSafe") ) +
ylab('Posterior means') + xlab('') +
scale_y_continuous(expand = c(.0, .1), breaks = 0:5, limits = c(-.8, 4.7),
labels = c('0','1','2','3','4','5')) +
theme( legend.direction = 'horizontal',
legend.position = c(.44,-.13),
plot.margin=unit(c(0,.5,0.5,.5),"cm"),
legend.text=element_text(size=14, face = 'bold'),
legend.key.size = unit(2,"line"),
legend.key = element_rect(fill = "white")) +
annotate('segment', x = 0.5, xend = 3.5, y = MCMCs$Cutpoints[1], yend = MCMCs$Cutpoints[1], alpha = .2, linetype = 'dashed') +
annotate('segment', x = 0.5, xend = 3.5, y = MCMCs$Cutpoints[2], yend = MCMCs$Cutpoints[2], alpha = .2, linetype = 'dashed') +
annotate('segment', x = 0.5, xend = 3.5, y = MCMCs$Cutpoints[3], yend = MCMCs$Cutpoints[3], alpha = .2, linetype = 'dashed') +
annotate('segment', x = 0.5, xend = 3.5, y = MCMCs$Cutpoints[4], yend = MCMCs$Cutpoints[4], alpha = .2, linetype = 'dashed') +
annotate('segment', x = 0.5, xend = 3.5, y = MCMCs$Cutpoints[5], yend = MCMCs$Cutpoints[5], alpha = .2, linetype = 'dashed') +
annotate('text', x = 3.5, y = MCMCs$Cutpoints[1] - MCMCs$Cutpoints[2]*.5, label = 'None', angle = 90, alpha = .5, size = tsize) +
annotate('text', x = 3.5, y = MCMCs$Cutpoints[1] + MCMCs$Cutpoints[2]*.5, label = 'Slight', angle = 90, alpha = .5, size = tsize) +
annotate('text', x = 3.5, y = MCMCs$Cutpoints[2] + (MCMCs$Cutpoints[3] - MCMCs$Cutpoints[2])*.5, label = 'A bit', angle = 90, alpha = .5, size = tsize) +
annotate('text', x = 3.5, y = MCMCs$Cutpoints[3] + (MCMCs$Cutpoints[4] - MCMCs$Cutpoints[3])*.5, label = 'Mod', angle = 90, alpha = .5, size = tsize) +
annotate('text', x = 3.5, y = MCMCs$Cutpoints[4] + (MCMCs$Cutpoints[5] - MCMCs$Cutpoints[4])*.5, label = 'A lot', angle = 90, alpha = .5, size = tsize) +
annotate('text', x = 3.5, y = MCMCs$Cutpoints[5] + (MCMCs$Cutpoints[5] - MCMCs$Cutpoints[4])*.3, label = 'Extr', angle = 90, alpha = .5, size = tsize) +
labs(title = 'Perceived benefits from tracking technologies') +
guides(colour = guide_legend(override.aes = list(shape = 15, size = 5)))
for (ii in 1:length(Lines$y)){
Plt = Plt + annotate('segment', x = Lines$xi[ii], xend = Lines$xe[ii], y = Lines$y[ii], yend = Lines$y[ii] )
}
ggsave(filename = 'Figures\\TrackingBenefits.pdf', plot = Plt, dpi = 5000, units = 'cm', height = 12.5, width = 18)
Plt
![](data:image/png;base64,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)
FIGURE: RISKS FROM TRACKING
Var = c('Decline', 'Necessary', 'Sensitive', 'Risk', 'TrustIntentions', 'TrustPrivacy', 'Security', 'ongoing_control')
D = gather(W %>% select(Scenario, Var), key = 'key', value = 'value', Var, -Scenario )
D$key = factor(D$key,labels=c('Difficult\nDecline','Necessary\nData','Sensitive\nData','Risk','Trust\nIntentions','Trust\nPrivacy','Data\nsecurity','Ongoing\ncontrol'))
D$key = factor(D$key, c('Difficult\nDecline','Necessary\nData','Sensitive\nData','Risk','Trust\nIntentions','Trust\nPrivacy','Data\nsecurity','Ongoing\ncontrol'))
#D$value[D$key == 'Difficult\nDecline'] = revscore(D$value[D$key == 'Difficult\nDecline'], 6)
MCMCd_percepts = MCMCpack::MCMCoprobit(as.formula('value ~ 1 + Scenario * key'), data = D, tune = 0.3, mcmc = 20000)
MCMCs = HDIsummary(MCMCd_percepts, levels(D$Scenario), levels(D$key))
Lines = Siglines(MCMCs, pos = c(-2, 0, 2), yoffset = .075)
tsize = 3.8
Plt = ggplot(MCMCs$Means, aes(x = Factor2, y = .value, group = Factor1, fill = Factor1, color = Factor1)) +
geom_errorbar(aes(ymin = .lower, ymax = .upper, x = Factor2, group = Factor1),
position = position_dodge(.75), width = .5, size = 1.25, color = rep(PrimeCols[c(1,2,3)],each=8, alpha=1)) +
geom_point(size = 2, shape = 21, stroke = 0, position = position_dodge(.75), alpha = 1) +
PltTheme +
scale_fill_manual(values = rep('black',4), guide = FALSE ) + PltTheme +
scale_color_manual(values = PrimeCols, labels = c("Telecommunication", "Bluetooth", "Gov App", "COVIDSafe") ) +
ylab('Posterior means') + xlab('') +
scale_y_continuous(expand = c(.0, .1), breaks = 0:7, limits = c(3, 7),
labels = c('0','1','2','3','4','5','6','7')) +
theme( legend.direction = 'horizontal',
legend.position = c(.47,-.2),
plot.margin=unit(c(0,.5,0.8,.5),"cm"),
legend.text=element_text(size=14, face = 'bold'),
legend.key.size = unit(2,"line"),
legend.key = element_rect(fill = "white")) +
annotate('segment', x = 0.5, xend = 8.5, y = MCMCs$Cutpoints[1], yend = MCMCs$Cutpoints[1], alpha = .2, linetype = 'dashed') +
annotate('segment', x = 0.5, xend = 8.5, y = MCMCs$Cutpoints[2], yend = MCMCs$Cutpoints[2], alpha = .2, linetype = 'dashed') +
annotate('segment', x = 0.5, xend = 8.5, y = MCMCs$Cutpoints[3], yend = MCMCs$Cutpoints[3], alpha = .2, linetype = 'dashed') +
annotate('segment', x = 0.5, xend = 8.5, y = MCMCs$Cutpoints[4], yend = MCMCs$Cutpoints[4], alpha = .2, linetype = 'dashed') +
annotate('segment', x = 0.5, xend = 8.5, y = MCMCs$Cutpoints[5], yend = MCMCs$Cutpoints[5], alpha = .2, linetype = 'dashed') +
annotate('text', x = 8.5, y = MCMCs$Cutpoints[1] - MCMCs$Cutpoints[2]*.5, label = 'None', angle = 90, alpha = .5, size = tsize) +
annotate('text', x = 8.5, y = MCMCs$Cutpoints[1] + MCMCs$Cutpoints[2]*.5, label = 'Slight', angle = 90, alpha = .5, size = tsize) +
annotate('text', x = 8.5, y = MCMCs$Cutpoints[2] + (MCMCs$Cutpoints[3] - MCMCs$Cutpoints[2])*.5, label = 'A bit', angle = 90, alpha = .5, size = tsize) +
annotate('text', x = 8.5, y = MCMCs$Cutpoints[3] + (MCMCs$Cutpoints[4] - MCMCs$Cutpoints[3])*.5, label = 'Mod', angle = 90, alpha = .5, size = tsize) +
annotate('text', x = 8.5, y = MCMCs$Cutpoints[4] + (MCMCs$Cutpoints[5] - MCMCs$Cutpoints[4])*.5, label = 'A lot', angle = 90, alpha = .5, size = tsize) +
annotate('text', x = 8.5, y = MCMCs$Cutpoints[5] + (MCMCs$Cutpoints[5] - MCMCs$Cutpoints[4])*.5, label = 'Extr', angle = 90, alpha = .5, size = tsize) +
labs(title = 'Perceived risks from tracking technologies') +
guides(colour = guide_legend(override.aes = list(shape = 15, size = 5)))
for (ii in 1:length(Lines$y)){
Plt = Plt + annotate('segment', x = Lines$xi[ii], xend = Lines$xe[ii], y = Lines$y[ii], yend = Lines$y[ii] )
}
ggsave(filename = 'Figures\\TrackingRisks.pdf', plot = Plt, dpi = 5000, units = 'cm', height = 13, width = 22)
Plt
![](data:image/png;base64,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)
FIGURE: ACCEPTABILITY OF TRACKING TECHNOLOGIES
D = W %>% select(Scenario, Accept2, Sunset, ChangeOther) %>% split(W$Scenario)
D$Telecommunication$ChangeOther = rowSums(cbind(D$Telecommunication$ChangeOther, D$Telecommunication$Accept2), na.rm=T)
D$`Government App`$ChangeOther = rowSums(cbind(D$`Government App`$ChangeOther, D$`Government App`$Accept2), na.rm=T)
CI = matrix(0, 9, 3)
count = 0
for (ii in 1:3){
for (kk in 2:4){
count = count + 1
x = bayes.prop.test( as.integer(round(mean(D[[ii]][[kk]],na.rm=T) * 100)), nrow(D[[ii]]), n.iter = 20000 )
CI[count,1] = x$stats[1,5] * 100
CI[count,2] = x$stats[1,6] * 100
CI[count,3] = mean(D[[ii]][[kk]],na.rm=T) * 100
}
}
d = data.frame(Scenario = rep(levels(W$Scenario),each=3), key = c('Accept','Sunset','Opt Out', 'Accept', 'Sunset', 'NA','Accept', 'Sunset', 'Local Storage'), M = CI[,3], Low = CI[,1], High = CI[,2], color = c(1,.6,.4,1,.6,.4,1,.6,.4))
d = d[d$key != 'NA',]
d$Scenario = factor(d$Scenario, levels = c('Telecommunication', 'Bluetooth', 'Government App'))
d$key = factor(d$key, levels = c('Accept', 'Sunset', 'Opt Out', 'Local Storage'))
d$X = c(.1, .19, .28, .43, .57, .73, .82, .91)
Plt = ggplot(d) +
geom_col(aes(y = M, x = Scenario, group = key, fill = Scenario), alpha = d$color,
position = 'dodge') +
geom_errorbar( aes(y = M, x = Scenario, group = key, fill = Scenario, ymin=M-Low, ymax=M+High), width=.2, position=position_dodge(.9)) +
scale_fill_manual(values = PrimeCols ) +
PltTheme +
scale_y_continuous( expand = c(0, 0), limits = c(0,100) ) +
labs(title = 'Tracking Acceptability', y = 'Percent (%)', x = '') +
theme( legend.direction = 'vertical',
plot.title = element_text(size = 16),
axis.title = element_text(size=14),
legend.key = element_rect(fill = "white"),
legend.position = c(.5,-.23),
legend.text = element_text(size = 14),
#plot.margin=unit(c(0,0,1.7,0),"cm"),
plot.margin=unit(c(0,0,2.5,0),"cm"),
axis.text.x = element_text(angle=45, hjust = 1, color = 'white',size=0)) +
guides(fill=guide_legend(ncol=4))
for (p in 1:8){
Plt = Plt + annotation_custom(grob = textGrob(d$key[p], x = d$X[p], y = -.04, rot = 45, just = 1, gp = gpar(fontsize = 14) ))
}
gt <- ggplot_gtable(ggplot_build(Plt))
gt$layout$clip[gt$layout$name == "panel"] = "off"
#grid.arrange(gt)
ggsave(filename = 'Figures\\TrackingAcceptability.pdf', plot = gt, dpi = 5000, units = 'cm', height = 15, width = 24)
grid.arrange(gt)
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)
Modelling
Examination of which items correlate with one-another
CorData = W %>% select(Education, Resilience, libertarianism, Accept2, ongoing_control, Security, TrustIntentions, TrustPrivacy, Risk, Sensitive, Necessary, Decline, Reduce_Spread, Return_Activity, Reduce_Likelihood)
CorData %>%
mutate(across(as.numeric())) %>%
cor(use = "pairwise.complete.obs") %>%
corrplot::corrplot(type = "upper", method = "number",
tl.col = "black", tl.srt = 45,
sig.level = 0.01, insig = "blank", number.cex = .70)
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MtN9DK9s9ajWagSKTTaXY60jw+FpFa4+STj9+fWVnlrvqHxn/9w0YTWG4iKjJqqPvD6d/GfX05Vg/2Uu8//WPpkVH2UGsRMVSxKM4Kz23n8EC9+imJjL2UIttvRO1zqWsoJsp2Vmu/EcFUBZEFvTeKpTdj1q/ISujUfuooW8QQ5YgWKW6rQkHElmFf2yJ6rIeLmowsRa1j+ZQoOfzQSVbnzjfSVmDNKdvSfVvt7G4ipQ1cTgAAAACQHAUcAAAAQM5MqjF6X31x+0P3TuvV49sop7i1gcLsn3Vb7z55fNy8kUCneXzQPJbaSfc8dNUabFJJ7eyJYYt1oce2yFBbA1WO6J2wdra7aoVZlEyWnshSyIHKYUqbO3ciYsvQL+DYYBoioq2R2xKgVODh+ximlHbV3HcKJZksPmOPQmPut7x96CaKqrwrhi2DvrZtkZEebOTccTkBAAAAyDUKOAAAAICcmWvRcXvVBO3DuaKKWq0m77333rvvfvDO+/vyZNEqKvkbKEpl/+hs/+is1z59+vlnNws5OsfVulDDEUlfPpv+pfBAlcI2ciL628eLiSrviSEippS35fJSRGR8LY43Hznsz6xzYG6FLV8R3XU/3s2o8aQkwlSF6MfB+89m4jZ7oHKYknfuNnA5OUPvOJRU2l+KOEtdQ1FRjjP0FlwpLdVZIJK/rsr6WBezH7rt8IMZtfpGvCRRRkGpSSOcpS6PRbJqv5HHG6b1YuaKNHdVaC+WzM/d1q6b1VZZ+lciIra3kMqrfjkBAAAAQHIUcAAAAAC3K2S5ExER6X45U0dQeee9yYoqnS+7IrdQStA7feyWTdQarU/PbqTYvnMDLVTZPzraPzo6E+n12t2nXwWKOTqfPe0dUcGRjN/G3wmbMjYi/teZJGq6QIAZWIKioIwElRh+QOimUStaJImyB3oyG5i2eUMOD9S9Ssnnb1MInUv3o7zEHW2LzNdXGOE1QumitFdmYRqxqcTyV0txnPHN3/IYUYdsDfyFKlJ96JaLypS3WorWom601Ln5ndXk8EMngbMQWusQtXBJkqhprBk4lEaCW8GduZwM4/9n796D4jjvfOF/ewaY4SruyCDJCA26WbKsyJaVwetYjm+gd7NKnHKS2ko58cnCJuVTUHtWW8kpVU42RW1SUd4c2HW9Pszu66zLtRtZFSfaZMXEVzlaMZZlK7oYoQsDxggw1xFiuMyAZvr80ZcZoLunhzvW91P8Mep+nu7f9AC21N/+PSuuERMREREREa1qbNFJRERERLS0PC2tWpvdx+VUQ+XBcgBA6XantMF1fCkiDd4Tx6TsgrNOI1QRVd+qOZH22evLBEEQBKFq2kV1OMrLq6sbmkSxsVLaovMxkZYEo5tiFr19ZmYZjolBMLrvqluVmVnKc+K3x8XguBgcF28rNy9DQTE4rj9/BV6oO6okxW2T66cIRquaCDoBjnhmTd5ekPVTDM9ojbvJyHwqMfzx0esxMrdZq9cK/KFDVPJIi943u6lZhmOM8NuJiIiIiIjuUAxwEBEREREtMVdF1axEhrtKWTXEub1UeuE48IwzMsGrcSA1jFBWr7V7AXkj9a3yEzk275BeuGoX+6J9dglpOZEvuw2wKn+znIws2yAvMqL/QLmpWVbIa5SEIiEJ3FaerLZG/kablCLYor4SrIBF2RsS1anqY+K6t/jmNktLSs4KulArsCTls1vCkiQhZYUEa6z7yoLyXH14Uo3ohOQGCAm6z9ybnyWG5SyQkDCvB/gtifInHJ6Ykjfdvh2KVee82dOF5KivpISoT+F21I+P8nnoVmJiVjgoBsbEgF+cmIjMC9+WF91YlIyKktOa9/VbgT90sGcKKVFftkTAqrzTqcinEFK+n3RjJWZmWWFVqgpFPmClKuXIn/FvJyIiIiIiojgwwEFEREREtORcFWVV9V45P+B111eVqamFysPquh2O6sOV6oTSsiq3N5I48HrdVWWlNXIri2cOzGWtD8+xE1ERBjXZ4Kl5Njov4nXXV5WVRqcqmq/PK/mwZCfSVn5QabFRM+OaShe1YkYjFDIlKUV+MTkBAOGgKN+7ThKSlPTA5LA4OiSODonqbW0zs9QeCZN++b77pHLLzXj9CwDWRPmFdENRDIlywwOrYFX+LhwKyF00QmGzs6z2aWEROS8iDbEJNuVNaVqBF+qOKgnQvp+tV0iiVbqXOzkVCgEIhyempHu8FnuifP84NDXlG5/0jU+OyLtMzQIAKN9ZEHTvj5tjT0qQzhgI3r4NIBTyB+UzptuUu9nB4KcjgU9HAgPBmMtpzIP6yU4FASB8W5ySTpcQ+TG5PSZO+MUJfyRkEHOWJUFAGCKA2+KkdDM+hEmlk0pinIsZzaI2bRCV2Ia4YPkNLSvwhw5Aol1+MRUAgPCUOCUdP1FQIkKY8ovjw+L4sLLL3Cz1l+rUuFyVNBiA1bCqVfLtJFiFhfqK99RERERERPSZxFw5EREREdHSqqysdLlcrppSV83sfY0N0bGB8obGSpecKPC4Kko1e1M4616ujiu/UbrdCXgAeGpKhRoAlY1iQznKD1bC5TI81cJYshPpnD5yUfXPP+ODoFgsyUJSUJwMITwujkatIWJPn+8sS7Jgvy0GJoGQOD4UtT1JsMe6zSYkCgkh8XYY4pQYnIpsN144Y26zTFqBF+qOKglAOJ74gsWamhi+NSUiHLo1rj7OjySb4c1wk7PUHgTzZ03IsoUGgiLCtwdG1P4MsCcn2Q1mLQaLTUi8LU6FIU6KE5OR7UnJ85tlRVISgpMAEJoQo/omwJqsu75HXIULCIuIaosCAILhchzzONnK+6EDYLELiVPiVAjhgDgeiGy3pc53lsUu2EJicAoIiYHhqO2Jgi0RBlbttxMREREREdF8sAMHEREREdESO9jQWuecvdlZ2dg6KzVQ3iA2VmoMVifVtTbFF9+IXptFJne6KG/QP5Wzsq5RKdrT0hrfCWdashPpnl/zA4gqYfYHQTElZQr2pMhfMS1Jgj0zdit6M7MS0oWUNFjUu2pWJKQJKYZ3OlVWu5BgjTxEL1iFBHvs+3Nzm2XSCrxQd1RJKt21KqaxJiausVkSIse0pNgS02J9M8Q3y7IA31wJNlte8rQzpiUnZRneHF8sCalCUkLUj0+CkJQS+x3GnGWxCckpkd45AAQLklKEpIV6MEmYsSjHYqU3JCvwhw5AYrpgS4w6fqJgS4/92ZmZZU0V7KnTqpK2xLRav52IiIiIiIjmjn8zISIiIiJaco7qptbNVc9WuOQlUJyVzxw+VF2uHcQob2gSD7nrj9Qea/Z4PPJGacqBcsdc1k5xVDe1ourZGpdytJZWwCGdqvVg/ZHaY64ZJ5Jq21xZU+EC4DrubiifV8JhyU6kw1HdJB7wuk9Mq2B+F3UFc3zr7ye/tSRnSkg3ugGZlClodi0wniWx2ISUuTbAsNqM7vZZdZIZxrPmMxgr8kLdOSVZkoU0w8f3Z7FaEzL0P19rYmK2Vk7CeBYAWKwZKQv5sH9CYlKefmIjwWa7S/9zMN4bN+M2Bgmp2p9R7OYHViSlLuYiEzMzHItrBf7QAbCmGn0KiemC5veY8Sy5qkTBPqdI0Wr9diIiIiIiIpojQRTF2KOIiIiIiIhoaZ08eRLA/v37l7uQCJZkBksyaQVWxZLMYEkmrcCqWJIZ5kuSurQ89LN3FurUp//uUQD8p1oiIiIiojscl1AhIiIiIiIiIiIiIiIiIiIiWmYMcBAREREREREREREREREREREtMwY4iIiIiIiIiIiIiIiIiIiIiJZZwnIXQERERERERERERLT6WCzCcpdARERERESfKezAQURERERERERERERERERERLTMGOAgIiIiIiIiIiIiWsW87qqyMkFWVlbl9sY5vX5e84mIiIiIaIEwwEFEREREREREREQUN8EiLNTXfMpwVwmlFS6PR/mzx+OqKBWq3OZme91VQmlFzZznExERERHRAmKAg4iIiIiIiIiIiGhV8taXVbgAOCsbW0VRFMXWxjonALgqyupj99FwV5VWuADAWTen+UREREREtKAY4CAiIiIiIiIiIiJajdxHajwAnHUvN5Q7AACO8uqm1jonAE/NkRhdNLz1tXJ6o7WpOmp+YyUAeI6dYIKDiIiIiGhpMcBBREREREREREREtAq5j7sAoPJwtSN6s6P6cCUAuI4bJji8J47J6Y/p01F+SEqAMMFBRERERLTEGOAgIiIiIiIiIiIiipvFalmor7kV4L3eDACVB8tn7ik/WAkAzdcNEhhKfuOZA46ZuxzVTaIoik3Vs/YQEREREdFiYoCDiIiIiIiIiIiIaPVpbfEYD/C0tMacvWMzUxpERERERCuFIIrictdAREREREREM508eXK5SyAiIroT7d+/P+YYQRAA7K8/tVAnPVn98OyNsf7l1ltfVlrjgbOudXarDKN9s0fAXX+k9pjL4wEAp7Py8MuHyh3MdRARERERLTl24CAiIiIiIiIiIiK6w6gNOFBfVlpRI6c3AHg8rorS0rJ6g9VXiIiIiIhocSQsdwFERERERESkwczjv0tMagqyogpjSWaswJKwIqtiSWawJJNWYFUsyYx4219ZLMLCFrAczZJdFaWAs7Lu8KHqcgcAr7v+2YoaDzw1pVWbxYbyJS+IiIiIiOhOxg4cRERERERERERERHesysamBim9AcBRXt3UWucEAFctu3AQERERES0tBjiIiIiIiIiIiIiI7lDOukMz22w4qg9XAoDn2AkmOIiIiIiIlhKXUCEiIiIiIiIiIiKKW4J1gZdQiZNj8w7Ao72vtcUDADs2O/Rml253Ah6dIcpOIiIiIiJaUuzAQURERERERERERLT6lG53AvC0tOoNcG4v1Z3s2LxjMWoiIiIiIqJ5YICDiIiIiIiIiIiIaPWRMxiu4+6Ze9zHXYBhAw4l/qE120wDDyIiIiIiWgQMcBARERERERERERGtQuUHKwHAVVvvjd7sra91AUDlwXKDyY7qw5qzzc4nIiIiIqIFxwAHERERERERERERUdwSLMJCfc21hPJDdU4AnprSKreUwvC668tKazwAnHWHYuQvIrPLlOlxzSciIiIiogXGAAcRERERERERERHRquSofrlR6qNRUSoIgiCUVtR4AKCysak6ev0Tb32ZIAiCUBbdbsNR3dRY6QTgUaYr850z5xMRERER0RJggIOIiIiIiIiIiIholXKUN4itjZVOp7LB6axsbBUbTHbPKG9oap05va6xtcnsfCIiIiIiWkAJy10AEREREREREREREc2do7yhqbzBeEh1k1its8vEdCIiIiIiWgrswEFERERERKucu0rq+D29JfgdwOuud+u9Y6+7vqqsrExQlZWVVekPJyIiovglWC0L9bXcb4WIiIiIiFYE/t2AiIiIiIhWNW99rUt+6ak54l7WWpaO111VJpRWHLuuv6/G5fF4Ils9Ho+rpqJUKKu6U64RERERERERERHR6sIABxERERERrWbeE8eiUgqu43dGOsF9pMLl0dlVVaq7DwA8rgqBGQ4iIiIiIiIiIqKVhwEOIiIiIiJaxZT8htPpBAC4au+wZVRmcFdVKP1InJWNra2iorW1sdKpjLrTrxIREdHCSLAIC/W13G+FiIiIiIhWBAY4iIiIiIho9XIfqZHyG8+8fLgSAOA5duIOzia4j8vxjcpGsamh3OFQ9zgc5Q1NrXVyhuMOWmyGiIiIiIiIiIhotWCAg4iIiIiIVi0lr+B85oCj/KCc4LiDswmR/MbBcq39juqXlQhH8/U7OOdCRERERERERES0EiUsdwFERERERERzFJ3fABwHK+FyAXAddzeUawYYIrxe95Fna10ej/RHp7PymcOHqssdCzu+2TN9woHonhjywPqy0hoPgMpGsaEcXndV5DROZ+Xhlw9Nn+OuEtRFUgBPTalQA3V2eYMoNhi+b8fmHYDHcMiSOP/Xu//pJUD88/8+9ePdi3GCm76BN26M+SYAAMmpezfn7UmOOWmqvbX/g6EpH5RZ6zP3ZCfOHNM1/EHXmDQmOzn1gc15JbGPDAD9vTd+dX3kUz8AID3jyd3r96ebfDcAgN4b3z83AgCF63+6OwMA/AP1p/o/1Z2Q8c0D6+8xPORQf89r7f7+UQBAWvojOwsfSo2npP6e2kt+ACgoPLwz+s0Er3706am+YD+UI5fkPJRvM3PIwb6eY20jSkkZj95b+HBaPCX19fzo4ggAFBT9aJfO9TUzRtNEd3hkBLcBAAkZQk6REMe/qfjF7i4RQPI6S7b+SSe6w74RxBwWRfRfCQ8MIAgAsOUJRdssMa90cDA8+Ik4Mib/0ZaKjLstubk66zcMhq60AEDGdmtRrsFRh30D7/SM35R/6FL2OPLus8csf6qjbeBPvqmbUGYVZt6n/tAFbv3mo+GbunNTvvhAXnHMM0hCQTEUgggAEKxCog1mVquIa1YoKN4OAYDVJiRY9UatwN8DAPp6Ol++eqtnRJqx5sADGx6Pq6qezpqztwCgaEPdA2uidgQuXev/w5VbPXIt9j1F+U9sWVNg4pC93Z/8smW4Wy4p80v77n4irpK6P3n+zDAArCt+4cFpJV280tfYMtwNACjKyKzYd3dcvwaIiIiIiIgWGztwEBERERHR6uStr43ObwBKDw64jhv24PDWV5WVllaoaQwAHo+rpqK0rEpzXvzjywRp/MwJpWVVboPGF976smmn8XhcFaWlZfWfuV4Zf/jhP720mMe/2dV99LqS3gAwMXb2YsebPuNJY29e7H5dTW9Is653v9o1FTVm6tzF7teV9AYA38TY6xe7Yx0ZAPq93l+cU+7aAvCPvH7q8tFeM+9GEjh5fcT8aDOGPu548ZKS3gAw6n/3vWvH+80fIHi63a+13X/8TMev1fSGdORLHa6PgzGPONj28QsXR6JKGnnHc/XXfXGUdKot5lUyM0aLvz3sU9IbAG6PiH1XxAmjGdFEX5cYe1RQHImvNnHwXLhLSW8ACA6I7adCmh9L5CSdofaWSHoDQHAMAy3h9k7NCsXuFjOVDPf0vNampDcATIyf++iTkzF+NMZPNve8raY3pFltPb/pmTKYMxehgHhbyWEAEEPi5LgYWthZYYRiHnEl/h4A0Het9SdnlfQGgJFbJ97+6JWeOKp68+ot7e3vtL6kpjcAjATOXen8yQeag6fpvXKt9oyS3gAwMvy7Ny7+a3ccJb3RMqy9/c1r/6ykNwB0jwz/8xvX4jmyhgSrZaG+5lUHERERERF9VrADBxERERERrUreE8fkPhVyfgMoP1TndNV4AFdt/aHyau32GO6q0hqX5h54XBVl21ubpk+Mc7zaUUNvRikaxQat/iDX65/VnOipKS3DzKrmSl1kZcfmBTle/Hr/8MMXv/T7xTzDxPAbUuoiOfPruzKzJsbevDjgBbzXBzbtyyvRmXSza9g7AQDZ6/KeWJeaNTH85sVhL+Dr6j+XUyR172hv7T4bNQa+4TeuD/swZXxkAPAP/OpaEADS8//m4bx8/8jRUzcuABfO3dhp4uF4AP3ertdn35VPz6s+kDdj2+Xzl6U7r3dtyTM68tjQa21BAEjL/e6+nJwx//H3epqB5ks9Wx8r3GqipKGPP313VHP7UPMoAORvKnx6Y3rO2NDx9wabgf62T0/nFxt1+BgdOiaXlPe8Myd31P9rT3cz0Hyx554nCreZKGmwrecdrZLiHaPh9mB4JAgACXmWglzc9ot9XSIg+rpRVBSrlUNQ9HWbinr4u8XbsUdFHbgzPDAGALZiS8kGITgYam8BgK4r4rZtOlWNh7s75Jd591tzU4BxsfvD8AgQ7AgP5lpzU6IHi91XwmYCA4Fb73TLP3RP71iTGRg/+dFAO9DeNrAxW7dJxnDPcPsEAGQV5T1amJIZuHXyo+F24Gb3wIXswvvsgH3NV6a1cwCAjrZP3vZJszL1jjyNOCXeDgOAkCgkJUIMiZNBALgdhFW/V0m8s0KTYsyEzgr8PQDA3//ylQAAZBT84NH8Av+tV97uPAecO9u56+CGe01U1Xftxgmtb5LI9ulHRnfnK0U7v1loUFLfL1ukktYefrxgrf/Wv77R8SHw4ZlPdj999y4TJfVe+eR3WiVdfP+atL1oe/G3t61Bd98vz/R2I2D+yEREREREREuA4W4iIiIiIlqNNPIbgOPAM04AgOfYCe22Fe4qdQESZ2VjqyhpbayU5sFTc8Q9j/HuKjW94aysU8eLrZEZcFVoNu5w1dR4dE4SfZbyBlEUxUa514izTh6tGQnRf/fOukOmJiws7x9P/PU3/ueXfn9jUc/S3jUsPfbvWJ+ZBSA59f510ooMYx906T3ZP3UTSdnJiUDqA+tSswAkZ27KkXd5h6RZY21D0hZ5TFZ25hOxjwwAl73yAgf3bc7LB5Ce8egW6R7wyFveQOy3pN73jan3hvzcfHr+NxxGy1dcbR+UOmTsKMnJAZCa/mebpJL8p0y0yojkP2YKDiApP80GpD+8MT0HQGrOVnm9hGBLv9GRr7QNyCVtyskFkJb+iFzSyEntc02n5j/mOUaLODIgvRAycgEgIV3IkGsT/YYHnBgU+9rFCRMnVTMi5qsa7JBf5W0QANhyLXlSQGYgPDiuPSc4KEIak2eRsxopQm6xvHdkMNJvwt8Zav8wHN2oQ19Ht7zQSUnhmkwA9pTdRdKPxvifdNtpTA0jMSs5EUj5XGFKJgD7mo3Z8q52n84s34CU3kBy5qOFidpjZggph7ImAoBgFRKkfwoLiaHwwsxS0x6GVuDvAQCXrvZJY/dszS8AkL7miW3SlFt/uGamKiX/MVPgUre8fdaRca7bqAnHxZZeqSPG/dsL1gJIX/PUdmnicKP2uWaUpOQ/Zrp1vkt6kVmxbc1aYG1RwbfjOjIREREREdGSYICDiIiIiIhWITW/UXk4ujVFJMExI4ghUxtQOOtamxrKlZmO8oYmJRPhqo1asiTO8dOHV5dHkiWO8oYmUfMUUWafpLXOaTwlDt5IGGX6RVsif3Rtr3ntpauLfZqpm/Kd69RN8s1gZOWkSi99E5M6sxJL1uV9bVfRd7UaaWSnJALAhLK6SnJilrIrKyUJMY4MINAvPzSfsXOtvCm/YM1dAIBP/QYTZep931hGjp6Tnjq3Pbk7L99oZHBQvi+fvlUZl5OfLr3sH41dkpr/mMW2dWNh5b7iw1ptPPJT9RseIDggl5Rxjxz4QG5BhvmS1PzHPMdo1gb5bn4GkpVtyRnyiyn92ia6w74Bk0011IyIaeOifDc/z5IubxLSlU4MQZ0Ah22DtWSPddvDVs0WHUElruG/Eu7qgNk8ydSw3F8kRUlgIDM7VfoxuTmhF+BILC7M+8qOwv/2gEaLjiy7Zjhj/GSb9L4S9zjWZJqqLQw5WWEVrMo2i/JKt2lGnLNCZtZ8WYG/BwAE+uSq1uxSWmIUFK6RXvaYSBSp+Q999rXK92dBusFvgKiS5OYZmbuL5E1r12VKL7tNlKTmP2byB+QLmGFXfsdgbYacKTFzZCIiIiIioqXBAAcREREREa0+7iNyo4vKg9M7SagJDriOz05wqAELjQRD+SE5LOFpaZ3jeGW4s+5lzYBEeYMc4dBsEKI1y1F9WA596PYUMcfrripV4xuN5vp1LAYR65+r/oeW6vWLdoZJn8FaFeNTN80d5aZv4AOl34YaBDFidOTJvtmrHqj8wRiRAuVh+vsKM4wH9nv7L0ivCvP3pxuPnRw0WEZkbHIoxpl6ft0HADsKYpwGwFB/z6k+6WUkLKJZUr9hSYPGp+nreVUuSf8qmRmjUxsMQhhTMe/72oSMEkuG4a3rCXmNFSHZfG1qgENLcDzmgh4Rk0puwzZjhZtU5N2vdPUwMHXT4IduYmrYXBXDvoE/ySGpSBBk2oCe4XbpVXbmfTH6SqhEo5VNwnptM+KZFQqKIQCA1ao1WrUCfw8ACPYaLJHjD/YZz+7pfKkbAPYUzVzpBrArvx4Cvcob7zNuV6OU1GNQ0kig13h29yf/3AUA968zl/Axf2R9CRZhob7mWgIREREREX2mMMBBRERERESrTiRYcXBmFCESeZjdtMJ7vVlvGgBHddOM5UjiHK/mN6IWdZmhdPuskIhCZ1b5QSXBMXuKWd76MjW94axrXbb4xt4/f/r3x//+/3xrbeyhc6bVJyN6r4kAx9ibZzqOXh/zAUhOfXKX0pMjOTF71kFujivPzRscWb0Jmm7P09gbMGy8EDh5fQQA0vMfvcu47JF35OUVbE86YoUAxiblu8VpNo2SRoOGJQVPt/sBIC33zwqMxgH+429de/GSvx9AWvpXP6/RkyPqpPMq6VTbCACk5T2i+81lZoyO20H5bn6CTeP+qrpXU3KeUFAixGg8EBRHRgAgIU9INhw4bZLSY2Nm6kLaa2rpEwDAYKhLubq2lMgbzCi2lOyxysusGAoo3/zJSRr3zCcmTQQ4xk9+8MlrbeM3ASSnfHGnRk8OYPx8t9ToInFPkYmqJKISthC0/vlL1AlwxDErjFAIAIREwfjm+wr8PQDAH5zdlCLqYAHDAEfgzau3ACCj4Ikijd33KqmOc1f7+wD4b70hL1NiP7B1duBDLUmjT4b5kt5oGQaAjLVPrZu1M91+16yD9I4oK6fEODIREREREdHSYYCDiIiIiIhWGzW/AVeFMIsSVZjdtKK1RWrb4dxeauo88Y5XzltTOrsqSancOATN12f209ixWTv1oWTO7CUqAAAgAElEQVQ+5sjrripTz+qsa21ahsVTJF+oPP3jA0/dvRynVrMXZqgREAATk22RBSBSN+VIL8Zebx27CWBi7MMuM0snaEm3xQg/AAD6vV2v+2FqKYTeW/E8dq8lNSnWagsAMPTxp++OArA9sjMnx3ioGhMBMDp5dSz+FQrSTJU02NbzzigA26P35uTOY0x8NMMcMyQXWbJzhYRYw/zd4m0ANmH+pdlMJxtk4+H2lsifMpQC0rdZizYIZta70GPXSlDpCUTlnyamPh7X+rHyjcXffkOHZixjbrNCk6IIwCIkaq75EssK/D0AIN0WIyUCAOi7duPECAD7gQfytd9F4YYf7F1TCGCk7yfHP6p5u/McgIw1B75Y+ni8tanZC0O9Vz753QgA+5f2FWjFtNbsllMdw//8/q1eAP5bf2gJaAwkIiIiIiJaVgxwEBERERHR6uKtr3XFHgXMe9mROKn9OhbJ7MxHLF53VVlphUtOoVQ2isuX3lhFkjO/tq/4u/uK9iYDmPJe735VSWmUlObJ129o4OiZjhcvDizyt5fyMH3se7HKA/rAfXfFuz5IXPz/1RYEgIKch2IurJGaU/nYlsOPFT+SBiDYfKnD9XH8GQ4TJb0rl5T7cNp8xiwXvzgSBIDkvNhRjwU2Hm7/MLIOi63YMudb/vNkX/OVB+7+bw8U7kkGMNXe1vObnhkZjqkLPXLHkZKseEMqiyck3g4DgDURi7j2xQr8PQBAaadRlG+Uxpi9asxIsLdnkTITShpj3dondEra9WDx/dKrro7a1y4+/0bHh4tTChERERER0XwwwEFERERERKuK98Qxj9mxnpoj7sWsRZuzrlWMZQ5RCr0WHTqkdVPU8EZr07KtnLL8optqmJW4Z3Om1LfD1zUsP/qP1Mf3Fe3NUR61T059UhkTN3U9BX2Xz9+4AAAZ39wd616s339JvlGasXPOC9REN8zQcfWjnmYASP/qTvO3+m0P7cyV2gb0tw1djauk0dglXbnY3QwAGV/bpVuSmTHRwt1XIl++2begAcRaOcU00dclAkCGkG1UW7j9VOhK1Ff3oPY4dV2V2KanN5BnKdmwkCGEgJnlimZIvM+RKfXtuNk93DHtaOPtE9KrlI0GP3KT42Iw6ut2SHuY3sopxmbPui1dPquQYJ3LAbEifw8gal0VfZc+6DwHAGuee0B3MZS+a60/uXKrB0DRhh8c3Fl3sPS5IgCBc1daf3YtzgyHuq6KvovvS2mMzL96UH99Fqz51tNbvrROaeGSkflX+9ZqLf8SnwSrsFBf866FiIiIiIg+CxjgICIiIiKi1UTNbxjGJFrr5HVHXMejEhzKaiSellZT54pvvGPzDsR1+On0Gmwo67jEZea6KQ3ld0rrDXW1lAmt+8fJ8SzrEFl4ZfLmhLo1cU9p0Xf3FX93X/F3d+WVJJs4srpKgj8woLHXnqc5q/fGKz0AcN+e9ffELHVMubtZuCb2YEStljIa1CgpzaZdUn/Pr/sAYMe9hVvNnGX26TA5OKYzJm1OJfX1vCqVtKtwm97ZzYwxpq6WohnaMLOWip6JbnECAITsorgPoq6WEtS6prYYDVLE7hnpjW1zfxfqaikTk8Oz9yYnZc7hUJgajr7FPz4p/zhnpxbHVZu67olmaENvLRUzs0JBUcqHJJhbaWYF/h5A1GopIwGNKEmGXXttlJ7Ol7oBYM/eDffqHlpp0YE1zz2wpgAA7PduLSiUDnCl/5JuSfa5lNT9yT93AcD9++7epVuSxP7Eg1teeHrXC0/veuHxu3epqRi9IxMRERERES25pW7QSURERERENA/uI3IuwfnMAYNMguPAM84ajweAq7b+ULnc7sKxeQfgAeA67m4on9WQwlsvpx4qG8WG8vjHl253Gg2PwdPSCsx+S+7j8noxlQfNHtFbX6a23qhrvdOWTUnKTgYmdHamxBPgMEPt7WF05KSCdK2lBCTptnytzf2j8t31C+cuX5ixr+fG93tw15ZN1Q75OfLLn8a7bkJSbhowqrMzNSlHa/PQ2KT0ovnStZmrBfX11PYhf1Nx5UZzN7O1Sso3LClXa/OgcpWaL16dVVL3j95A/qaNzyD2mO9tMi47CQnAbZ2diXN+y2oLB4i+KzOjIRNd4W4go0R/copgg6i3KI0txSCQIQ6eC4+oI+eX3gCAxCyDH7rkxDgCHDo6bs55/RRBECDqNUux6D3UZGaWsvv2uDjje0PKdiTYp29dgb8HANjWZgAjOjvV0Ml0fX65qnNnPzo3Y193Z003CreV/l2h0sYjOhiRbrsL6IlVUqFBSRl2zd4ivSNy3ufDMxdnrorS1fF8F4q2b/nBNvusecBIoNvwyEREREREREuPHTiIiIiIiGj1UOMMxvkNKcEhvfIcO6G2tlBaasBVWz+r30UkG7K9dE7jI+d0VVS5tfppeOvLBEEQBKFs9uHgqqiatd6Lt7423vyGu0rpvVHZeMelNwAkKnd4x9qUdVNuDo1JL7OTk7QnTYy9ebH71YsdL54ZaI9sVMIZyaklyQCm2ru6X73Y/eKZjjeVI7cPyc0PHDkGDQ/s+fLiGCMf9cqb+vtuSXc370rXKSkOgX75rrCtIEbbBZUtVx7pv6osUjLU75de5qfNo6Qx//EzHa4z12rf6omslqIuzpKWvk23QluevGvksvLc/WDfyAKUFD9L0bbIV3Y6YIO8bM5IJKYwodxhTlyK2iwlD1u3RX0V5UoBDgDAQFiJBYh+pbmDTT/oEOwMDyhNO2zF805vAEjMlFvRjH+s/GgM+8aknhlZyYnakwLjJ5t7ftP8yf//wUBHZKPSOCc5tThyt31qWL7siTHyG0kpgi3qK8EKWJR/9wqJ6oIqYeWVoPfW5zbL2Ar8PQDAXiBXdeuiEqzo67klvSzMmEc4SRXdSMPE4iyAvUDOnwyfl7MV6O0all4WzaukwMUr137y5rXnX7v4r8qRL3bJXWPuX2ew8EoMCRbLQn3N490REREREdFnBztwEBERERHRqmE6vxHdg8NTc8Rd3VAOAI7qw5U1FS4AnprSspbGl5WlRbzuqmcrlKjEYTX1EOf4yHC4KkqbKxtfPlTukPd5ve4jz6qNMbTLd1WUoe7woepyx8wJevkNz7ET3urokIa7Si7LWdd656ybMk3JuszsoWEf4L0xfH92ZtbE2IddUwCA1AfWyfeSb3Z1H+2aApC9ruhr6xKRnJSNKe8EgLEPWlOySlOzMHXu+rB0M9qxPjMLABKzAN/EFADv0Nj92alZE8MfDEnHS92UDQP3OPLv6un/FLhwfeDRtXn5/pF3rkmPsGc8pjw93+/1/uJaEJAfqc93OH464+PrvfH9cyMAULj+p7ujn7Cf7FNu3Cp3iGPbWpKb3zfYDzS3D/1Zfk7OmP+/2qSS0h9WumgMfdzxYlsQkFtr5GwsPrxx+lH6e2ov+QGgoPDwTvncuQg2jwLwn/rIn7czPQfB0x8NSjmMHSU5mr09JNs25eX3DfQDzW1DjxTk5I7635VLytivdMgYbPv4Bbmkjd/bZMvdtPFHm6Yfpa/nRxdHAKCg6Ee7pJLMjIlByMgTJwYAiCODQnIubvvFEbk2IV25o+xvD0sbM0os6SaX1SixzDj/RHfYNwIAyess2TFqE3KLMdIBAAOdYvoGITioJDPyLLly0kEcPCdvzLvfmpsCjIe7O5QD5FlKNsw7vQEAxUWZWb7hm0B7z63d2WsyA+Pnu6UfupTPFco/dMM9Pa91TwHIKir8SmEi7IlZmGqfADD+p7bxzE0pmZi64B2WAhwlhWui+nZMKWsYJWZq9VCIwZqI0BQAhKZgTYQYEm9LC6NYBatyvzwUkDcm2OWNMWdZ7YJ1+olCQfF2CACsNiFhxj5gRf4eAHDv1oLC7r4e4NzV/icK8wv8kaVPntoiV9V3rfUnVwIACreV/t0We8GW0rot04/S01lz9hYAFG2oe0BOQuzO6OsZAXDrpQ9u/eCBNQUIXLraJ6dEitbor72CXdvXFnX1dgMftvQ9VVSw1n/rDy1SSZkVSheN3ivXalsCgNxaY+22LS/MWCGp+5PnzwwDwLriFx6USyoAukcCAD7suvVU0Zq1/r7GLmlP5u6iOC4aERERERHRomKAg4iIiIiIVomodhSHY3eWiE5TRJY0KW9orHRJWz2uilLXrGnOukPRUYk4x0cN1xkPwFn3skb5TqfT4/G4aipcNbP2VTY2TM9vqKu1eGpKhRooq7hErpC6Q9dnd3WV5Mwn1o0d7ZrCxPDRM8PqZsfmPP3lKBL3bM70Xhz2Ab6hgaNDA+qO7Jy8x5VwRta6TEfXgBfAtDGJe3cZHBkAkJ73jS23fnEtCH//L070q5vv27P+nvjemxZ/sC/2oFlSc57e5H+xLYjRwRffGlQ377i3cOu8qrE9tDO35b3BfqC/r+fFqMryCwoPaq4SoUrLeWbTyAttQYwOvPBG5CPYsatwm8GspZGQa8kYCY8EcXsg3B2pTcguWpAAxBzZNljyBsIDYwh2hK90RLav02+qERyMWnVlIHxlYPruPMu2OTXksK95tGjste4pTAy/9kHkh65kU16x7pzE+xyZ7R8N3wRu+gZe80V2ZGXn7Y9ORKltOeZGSBQSQuLtMMQpMTgV2Z5gGLKZ2yxjK/D3AID0/Ge33frJlQBG+n5yPHKMPXs3GGQsTLA//uiG3uOd5wB0d/6kO2pPxprnHjBsd5Fe8O3tw7UtAYz01r7Wq26+f9/du+ZVEtZuW3t/S8eHALo6arsipX7pifkemYiIiIiIaAGxOx8REREREa0O3hPHjNtRzFR+sFJ+5ToeWZykvKG1sdKpPUMr1BDn+PIGUXe43ikAADsONzVWamx3StmM6SKrtciar3ujr9AdLmtd0dc3p2YnK39OTt27uehxwyYZSM782r6iJ3MSI6OSU/duLvpaafRqBKmP78rbm6MuCZGYnZP55K6iPcmIKd/h+Js9GXepT8anZzy5Z9PX15p6O2al2/PiGZ6zsfi796bnpyl/Tkt/5N7iGBkLM1JzKh8r/mqBLXKktPRH7i2u3Bm7LUDupo3P78qIKinj0V0bv1ow75IWRHqJJTsj8hRMQoaQXSKY+OgXlZC7x7IuD2qowJYnrLvfanClJ8f0981LZmHh05tSsiI/dCl7NhXuN/6hs6/5ygOFX8xOzFK3JKfs2VT4lU06C6UkJ2Vq74jFahcSrFCTKYJVSJjVP2OhZhlagb8HABRsKf3B3jWFajuPjDUH9pZ+s3D+paz55sHS57ZFH9m+Z9uGHzwaOxqydtuWw/syiyITM7+0b8u3FqBJxppvPVH8pXVqIxd70bq1f/XElifi6VlCRERERES02ARRFJe7BiIiIiIiopi89WWlNR5A6TZhhrtKiKwoMi034fW6jzxb6/IogQens/LwywZrjsQ93l1/pPZYsyd6wjOHDx1Ql1SZ9baUHhpVz9YoC60YnyN6KJyVjU0NUN+uCXPpwHHy5EkA+/fvj2/aYmJJZqzAkrAiq2JJZrAkk1ZgVSzJDPMlCYIAoOrY+YU6dcMzuwHwn2qJiIiIiO5wXEKFiIiIiIhWBUd1k1gd55zyBlFs0D6ao7yhqVx734KML69uKI+3XACO6oamanOn0Riq+3aJiIiIiIiIiIhoxeMSKkRERERERERERERERERERETLjAEOIiIiIiIiIiIiIiIiIiIiomXGJVSIiIiIiIiIiIiI4pZgEZa7BCIiIiIi+kxhBw4iIiIiIiIiIiIiIiIiIiKiZcYABxEREREREREREREREREREdEy4xIqREREREREy8dR3SRWL3cRRERENBcJVj4dR0REREREC4l/xyAiIiIiIiIiIiIiIiIiIiJaZgxwEBERERERERERERERERERES0zBjiIiIiIiIiIiIiIiIiIiIiIllnCchdAREREREREREREtPokWITlLoGIiIiIiD5T2IGDiIiIiIiIiIiIiIiIiIiIaJkxwEFERERERERERERERERERES0zARRFJe7BiIiIiIiIloFTp48udwlEBERLbr9+/fHHCMIAoD/8R8fLdRJ/9+/2AmA/1RLRERERHSHS1juAoiIiIiIiIiIiIhWnwSrsNwlEBERERHRZwoDHERERERERGSKmSeSl5jUFGRFFcaSTFqBVbEkM1iSSSuwKpZkBntNERERERHR8rIsdwFEREREREREREREREREREREdzp24CAiIiIiIiIiIiKKW4KFT8cREREREdFC4t8xiIiIiIiIiIiIiIiIiIiIiJYZAxxEREREREREREREREREREREy4wBDiIiIiIiIiIiIiIiIiIiIqJllrDcBRARERERERERERGtPglWYblLICIiIiKizxR24CAiIiIiIiIiIiIiIiIiIiJaZgxwEBERERERERERERERERERES0zBjiIiIiIiIiIiIiIiIiIiIiIllnCchdAREREREREREREtPokWITlLoGIiIiIiD5T2IGDiIiIiIg+G7z1ZYIgCIJQ5V7uUj47vO56t3cJTsPPjoiIiIiIiIiIiAEOIiIiIiIims3rrioTSiuOXV/uQoiIiIiIiIiIiO4MXEKFiIiIiIiIZnEfqXB5lrsIIiKiFS3ByqfjiIiIiIhoITHAQUREREREnw2O6iaxermLICIiIiIiIiIiIpobhsSJiIiIiIiIiIiIiIiIiIiIlhkDHERERERERERERESrmNddVVYmyMrKqtzeuR+qvkwQBKHKvYDlERERERGRSVxChYiIiIiIvF73iSO1x1wej/Rnp7PymcOHDpQ7HLNG1peV1ngAVDaKDeXwuutnz6sunzVNme2uerY2evThlxvKHe4qocIFwFnX2lQ9+4xzrW25Cp4br9d9ZPqpDAtb1I9MeX8ST02pUANEXVZ5v7Outaka7vpna2ukoynXZw5FrhDn/3r3P70EiH/+36d+vHvBj36j7WrtB4NtgwCA3NzvPLH169mx5vg6q/69s23W5k37Ptdwf4ryp3HPh50vnxmUhm3KzX32ia3OmEcGAHR3eP/3+aGOmwCArJy/3O/4cmasOcPdf/ubro5Zm4s/d+/P70uOGub77YXuf2sfl/eWrHvmvqK9MQ8OdLVf+4cPBtt9AIDs3G8/seVrWbHm3LzxvaOd7bM2l+zd/f/tiVyl987deOXsoDwsO/WLjvXf2JOzLnZFhka9Yd8QJgEASTnCWoeQFGvKpE/0dYuj8pVBUoqQViRkm/vAtIgjl8P9fWIAAGAvsKy7x2KPNSfQH+7/WBwZE6U/2lOFjI2W/Hxh2qCxcGdz1JgCS36xJSPV4Kj9vTd+dX3kUz8AID3jyd3r96fH8056b3z/3AgAFK7/6e6Mabv8Iye9/a/3BKU/3VWY/5gj7564Dh4aE6emEAYAWBKFpFRTDzSZmRWewlRADIXkP1rtQqLd4OC+gd7fdYwOSp9/StpD96zdl6I7WMNA789bRgEgb+3fbk+LbB8fPdPhuzowKf2CQUrS1vxs591pJr+xhvp7Xmv3948CANLSH9lZ+JDRRz1Lf0/tJT8AFBQe3hn9wQSvfvTpqb5gP5Qjl+Q8lG8zc8iVeaE0JViE2IMW3/T/dAMej6ui1BX9P0TmeeufrfEsXGlERERERBQfduAgIiIiIrqzed1VZaWlFTXqXXYAHo+rpqK01PjpTW99maA5T/uJTWn4jNEVpUJZ/fWFr225Cp4bb31VWemsU9VUlJZpP/u6VB9ZbO6q0ooa9WgeT3Pk0izsZ7ck/vDDf3pp0Q5+48Pz33Yr6Q0Ag4P/8u+nfzo7mjFjVvtQrCHjR4/+6YdKegNA2+DgD//9fMwjA+i+8FH1O0p6A8DNoX/7zfv/2BFrVocv1hAp5NGqpjcAdLR3/ew33rOx5nWdu/Cd15X0BgDf4C+PNh2ZHc2YMat9KNaQ8VdfPf/3anoDgG/s7bNXv/PmUKyKDPk+Cvcq6Q0Ak0Ni5/viqOGUye5wZ2skvQFgclz0tYY7u+dWgtj/fqhTSW8ACPSFve+ERgznBDpC3uawmswAEBgT+5tD3o7IFvSHvO9PH9MX7nw/1D+md9R+r/cX55T0BgD/yOunLh/tNf9WAiev69TtH6g/dUNNbwD4tKf/lVM3Lps/9pRfDCo5DADhKTEwLIaMZpidFQ6IgbFIegNAKCAGdK+S75POl1qUUAKA8dHTH3j/c8Ds+wAmz3RofYeN+/71g97TaigBwPjk1Y7elz7w+TRGzzT0cceLl5T0BoBR/7vvXTveb76q4Ol2v9Z2//EzHb9W0xvSkS91uD4Oag2eZmVeqJXMW18mBUsrG1tFURTF1sY6JwC4Ksrq4/+/JcY3iIiIiIiWFTtwEBERERHdydxVpdOe2JzG46oohc7Dm66KUt2DuirKts/oTeGuKtW5HeCp0btPMOfadIpa9ILnxl1VWqPzNj0ahS3ZRxbbsWcrpl+JysPKERb2s1sCvX/44Ytf+v2iHd7XWXtmDAByN/zy6xvW+4Z++u9X3gLecl99+PmtTv15N3zyneDpLTciPG/86V8GpQHbDt+fg7bOWndnG8ZiHhnD3f/7T+MAkLWu/stFRcO+f/xN6yng1Dvefc859urP6x5WmmrMaLkR9W7/UW7RkfKXX9n55cyJs+9e+lk7gKGfvZv960f0H3S/eeMfzo4BQPaGf/na+nU3h44cvfo28Pbr1x767pbP65ekXqXpLTcius5d/6Xc0mPakeG9emRT2aES/UMbmOwO+8YBIGmdZUMRJn1iZ6sIiL1eOBw6z+NPiL1d8svsey3ZycCE2HtJHAUmu8K+bEu25vXUF+gIS4kKe4nVUSwE+kPeZhEQOy+Hd9yj87zOWLirXYplCPkPWvNTgbFw5/vhESDQHu7Ps+anAhD7P5ZCIUL+Dkt+vhDoCHnbRUDsbw5nPKhxVP/Ar64FASA9/28ezsv3jxw9deMCcOHcjZ0H1t9j4q30e7te18wAYOToqf5PAcD25MOO/emBy+fbXukBMPLK+ZGZjTo0hQPiVAgALHbBbkd4Sg5YBMeQot9lwtSsKTEgZWesgj0dlhCCfjEEYEoMTgm2xJnHHPf9rmMSAFKyn3sgO3t89D8/6L0KXG3p3fKFtfq/niN8n/SeHp+9efLMZZ/c2ad4w7fuTgImW1s6/2MAGPf97pO0b91t2BZmbOi1tiAApOV+d19Ozpj/+Hs9zUDzpZ6tjxVuNVHV0MefvqsVlhj6eKh5FADyNxU+vTE9Z2zo+HuDzUB/26en84uNOnyszAu1ormP1HgAOOvULliO8uqmVpSV1ng8NUfc1XH8B5fxDSIiIiKiZccOHEREREREdy53lXqX3VlZJz+2KYqtjXWVyq1fV4VRcwZnZWNrZJY6CZ5jJ6Kf+Jx2nkatCYtQ21IXPDexzuSpOeLWHb9IH1l5gyiKYmOlPKFOHj7z/o/HI90vUotQRyzOZ7dYvH888dff+J9f+v2NxTuF50N5GZTHHtiwHkB2zl/uk+5eDr78ocZtRsV4p/JU+MYszcUDhk7JPU9yn70/Zz2wftOGw6aOjLMX5GVQHt5dVAQgM/vpz0mnGDp2YUJ/3kS30rFjQ6Z22qD7QvcpAEDx56QFWZL33reuGCjOSikGDBpNvPehvAzKFx9Yvw5AVs439srv5ZVz87lK401eOeEx68h4u22OTThEnxzFELKLACApW8iWL6Do07mAkz5AGpMjyFmNZCFbWcVlNO4WAOF+NYpRLACw51vypffVJ+q1yggMiEgVAKBAkAenWvJLpMSJODIgAsCYiDTBngoUCNK6KvZiQU5KjIkjGke+7JUyFrhvc14+gPSMR7dIy2SMvOUNzB4/k5r/mKXf238BAHDXlnX70wHY73Hk3wXclW67CzDVJGJKKSDRDgCWRCHRKu2QIxpznhUZkwILAKsy2Kp5yNYOOT2wtTg7G0BKmrNYSgyMNn0yqTllGjXWMHP76CCScgEgrUyOICSVFmfnAgAG+2N8Y11tH5Qu446SnBwAqel/tkn67PynTLTKiOQ/ZgoOICk/zQakP7wxPQdAas7WAnlXS7/RkVfmhVrR3MddQHSIUuKoPlwJAK7jcfz3VsqCVFZWLmSBREREREQUFwY4iIiIiIjuVN76Wvk2u7Outamhulz5h39HeXVDU2udfK/dVavTfruyUWxqKHdEZkVN8rS06p2nXHPCAte25AXPkXzXRetMSoAi+j0u1UdmlrOutSlSxAIVubT+6Npe89pLVxf1HGrCIPfhTfKm9SU50ss2vZv9AHyDJwdnTpw+YOxjeX/KemXb+iw5V2F05EgOI2dfsbypqDhbetkxrD9x2Nc0a+KMI5/9WA5bRBIemUU/f+7Bn395588fkcIOmiJX6SGlJca6khzpZbvBe7k59MdZE3WkbshSjpwVZ6+LmSaUlVNykKZsS1Oai0zqVJtUJGzYaXE8aNFs0TE5Ic7eaGRMqaFASVdAyCiQoxh6q3jYi62OB607Hk3QbNERkNZMSbXk32N1PKg9xj67c0KgX26ekbFzrbwpv2DNXQCAT/2x77ir+Y/ZR76srJxSkGaXt6XnVR+4p/phR/XujPyYh0YI8mVNFNRYhVXpjREOa8wwOysEdeUUNbFhsQspmYI9XaP9BiaH5M8kbUuevCk7L01OD4zFvkpqrGGmlOz/54EN3/qC4281u1OMTxpmlIKDclXpW5WrmZOfLr3sH41dlZr/mMW2dWNh5b7iw1ptPPJTbfqHXJkXykiC1bJQX3MrwHu9GQAqD85qs1F+sBIAmq+b/c+tlL+sbGw4OLdSiIiIiIhoITDAQURERER0h/KeOCY3yZ750CaAyJObs7pTyJx1h2Z35HYceEa+PR91u6C1Rf88juqXtRIR86xN06IWPEdqfkPjTOWH5BNFkhVL9pGZ5HzmwOwqFuOzW2wi1j9X/Q8t1etjDz3k+RgAACAASURBVJ2LiQ7t24kAAN+YbuuPm+NtyhFePnr6sRdOP/bC6ao3Os22CjE4MiZu3NTdh5sTun0yhic6lCMc++37X33p/a++9P7fvtsdNV49csr6TJOFyhM7DZ5/94136e26Od6uHOGVV5ueerHpqRebvvfmjajxKRvkZMVYp/Kuu24apFtMVQuD+8h6AQ7jwUnJOguv6BkTDXpbTI7HEQeZHJMH21M1axBHLosj0stIWCR6fp/26icAAH8wRp+M3huv9ADAfYWzD60e2VZgsOKGkbCoF9IAIOp14DAzSx1jFUx9cpODBn1kxiZjtH8Y6P2PAQDYmpdmPFA9oPxbJyUpx7gqrdVP1IPEyDT09/y6DwB2FKTHrGiov+dUn/QyEhbRLmklXqgVTf2fFj1mA5pqfGMlrXBGRERERHQHYoCDiIiIiOgOFYkpzH5oE4BmgiBC8969pkhIQfM8kQDBgtWmaXELnhv5qVmdMzmqm2asXbJUH5lZOzZrHHARPrvFtffPn/798b//P99aG3vo3Gj1yYgYHNeLWXja1NzHmPqy7Xrnt49elS9xdurGWQe5oUYT9I+M4YlO6UVWskZLDP0Ax9kO9X7ueIcShuho76r+rffsjCMjuQjd/6gd8tByc1y+StlaV8mn+17ei7pK7cqt3XZv53devfaesuPzm6Sn9/H2Bze6ANwc+tVZ6Rn/1G/fP6ebtmq3DM3URRy9NHxir3JJk+JsChJQ7nJrpi4CY6Zr6A919ik1pMw6VH+o+Z1QZ58IwF5gcWj15PAHlfvy9jyNvYEBo7MHTl4fAYD0/Efv0j8ybPkYOHrq8vdPXP7+icv15wdMLZ4CIDyrSYbm3jnMisy1AAExMCyOD4vjw2JQJ1YzbhgUiNH+YfJMxygApGQ7NS7xbKP/2aLkMlKTsg0Gjk3KVzLNpnHg0aDhZxc83e4HgLTcPyswrsd//K1rL17y9wNIS//q5zV6ckSszAu1tITpYg2X/1fCuV2jsUjpdidgMqApxTc0o55ERERERLSkGOAgIiIiIrozqeEBzX/zny7+3gwa9M7j2Lxj5qYlr01THAXPkZJ1MPE2gZVyWSI0y1hpRcbyhcrTPz7w1N1Lfl41e6FrvBOpUvBg075tv3z+obee/9yPNwMABgd/+IZ0EzPnYWkLBn/4xtANAL6hfzujs3ZGTJnJG2KMmOhGSnEWABR/rrT+uQd//dy9fyetWnJz6Gfvzngwfuhnv+k6FR3yeEkJeZiXlWLmKpVkA0DJ3q3/8t2yP3x39/+SYkW+wb9/U7nVW7LlX57MLQHg6/zOi01PHb36NoDs3G9//b6vZWkfdy7ibqExIXa2qjELIW0hbh/bU+KcMBb2NkdqyJzVGCEQ1QwhMCpOmv7uSrfFuKcPAOj3dr3uB2B7cnee4XooI6+c6r+g9Pn4tKf/FyduXDZbyiyasYy5z5oSAwGoHTtCAXHc9FVKSco1Mcr3Se/pcQBJD92TbeK7ZPLMB73qqlBmG1FES00ysTYNhj7+9N1RALZHdubEiEGpMREAo5NXx4Jxl7QyL9RnixLfeFmjdRYRERERES2thOUugIiIiIiIlpdmGwUAclIhRmPumNQb+nOxyLVpmlfBS2M5LkvcVkWRK1nK15/Y/fXpW5z3b9h0vbMNwPUBzxM5TsD5xLbHrl95C8D1K9++vtglJX/5kZ1fnr5l733ritu7OgC0+84+kr132t6cv/uKY2/mxNl3vT9rHweGfvZu9q8fWdin3FO+9vh9X5u+5fP3byjxdrYD8A6+93jO56XNs5eM8U10to9jT7yJh4UyIXZeEtV1WJLWCctw+3gs7H0/rDaMsJdYZq9hYi+27ihWRo6Jne+H8h9cuAJG3rkWBIDC/P3pQIzYQ8Y3H15/T3rg8vmuV3qCwMgr50d+ultjQZflkCjYU2EJITguhkLAlBicEmyJC3TwUU/HJADkZe9LiXmVJs980HlaTd2YbUQxB/7/agsCQEHOQ6mxqkrNqXwsBwiePtPx7miw+VJH/6biyo22hS5p2S6U1RJndisWUYxjBaSFwfgGEREREdFKwg4cRERERER3OP02CAsSZZhXv4pFrk3TwjXYWDTLcVnitiqKXD7quipxyc7dLz+HPtEpN7zI+f7zn/vO5lR5QG7uj8s3bJpbSZHVT+KRmV0mN7GY6B6etufhRx17MwEk732k6GFpU3v3b6ePiUFdVyUuWTlfkFMiE503AaDr3IXvnB1sB+CI7tIx9vbZ8987N65/IPkgYuf7YW/UV69Pe2AcK6dMT28gR9igsZRNtLD3ndvNUV+dOkuIBGK+HdX09AYKLI5i/bvQqZZ1JdJesb/D1OEjq5/ounz+xgUAyPimiRzGfXvW35MOwH7P7vz7pE09/Sf90wep65jIq5lMaR9Lb+UUYwazbKmwALDCZpe3hKJ6chhQlwvR19oidYlI+4vtMTM+00MJSPuLB8w0opglumGGjqsf9TQDQPpXd6abPq7toZ25Um+P/rahqzEGT7cyL9Rnh7e+lvENIiIiIqIVhAEOIiIiIqI7k5pT8LS06gxRVvgwaKYQB73zaNzOX/LaNMVR8BzJi9MbvM1pVsZliWFVFLm01NVSBsdvzN6bm7J+vidI+foTu996/qG3nn/ora9vdaprghgcWV0t5eZE9+y9Wckx0gQGIuuwpKzPVLcmr4+5Uom6WopP6yplz+cqDf3qrPQwfu7/ejxnHSB36QAAtJ+98d4cDqmulqIZ2oi1lorYOyO94ZjL8/vqaimBMY0a7KnGxwx3zkhv3BPjn4cii7OMztylrpbiDwzMnphu125t0HvjlR5ASmbonTSyDoutIFXdmlRgPjOgrnuiGb/QWxXFzKzIXKsQudYWQe86qouAjE8Oae3VXoVkoPc/BgBg6/a1Mdekam2ZEUqIPSWyWspoUOOzS7Npf3b9Pb/uA4Ad9xZujXkKzdNhclCvQ8bKvFCfad76Z2s8QOVhxjeIiIiIiFYIBjiIiIiIiO5QSnoAruNuzQHu4y7phXP7fO5uxDiP98Sx2atpLFVtmuZS8NyoYQedM9WXCYIgCEKV21Rli3tZzFoVRS6t5OJc/Z3ZqfMOcEx3c7wt9pENExXzCXCYyWroTNxg8Ah8dsq6uR0VUW08olMgal5kjpKRpL8zKdloqu8jUY1AJOUIDodgcCgjqYJdf2dSikGAQ+x/Pzyi/MFeYNlxj8XgULEZJirSbflam/tHg9KLC+cuf//E5e+fuPz9c0pNPTe+f+JyvTcQX1ZDm36iAoCgE+AwNctwjIakXIPlelKTNL/9feNy0udqi/fnf/T+/I/en7co3z0DvT//o/dfP5EH+D7p/A81gpGS9hdfWFtqanWgpFyDdhWp2mmJoTH5pM2XrtW+da32rWu1l5ReKH09tW9dc30cNHNu3ZJW4oUykmARFuprTuc36hsmByYN4pJKfKOxoXxOZyciIiIiooXHAAcRERER0R3KceAZ5U57bf3s1S6kjtoA4HzmwHyeyjQ+j/tIjUYcYqlq0zSXgucoEnYwOpMadFjWy2LWqihyaaUo0YTBU3K2Ajfah6SXm7J1bvb7On969HzV0dOPvXA18g3nGzwpLSSQm1OWDWDc8+H5qqPnH3vh9E+VI3va5KUGHtuk/aQ6ACC5SI5ZDJ3pkDd1d/ikl8WZOiUNd//jbz/629++/9WXvGcjG31NNwEAWdnygikbpduh400dE8qgiRs3lfNG2nLMELlKp9vlTV3tQ9LLEr2rdPPGkVcvfO/VpqdevBZppHFz6I/SIifZOWXRaZLo3h5xLM6SLGx40OKI+lqbHRXgGIo0pBhVllYxCHBMdod9yrP/SesspntvWByPJuyI+tqQD6QqNfSJSvJBHOmTunEI9lTtAwEIdIT7le4H9hLr7N4bgf6Q9/2Q953bzZcjy4Coi7PYCzCTPV+OWYx81Ctv6u+79SkA4K70OeZTpCPfU2gDAAQv9akNQyb75LSALX9GvMOeKaREfdkSASvkSzwlqt00QsrSKha9fxMzM8sKq5TkCIkhdVBYlC+ZZda/tyXlyJ/J6DUlQOAbGJV/oFPnc5WAcd/vOpSmLinZz8XRUsKWK1flv6qsmzLU75de5qfNo6ox//EzHa4z12rf6omslqIuzpKWvk33O3RlXqgVTfpfCYNeXgZxSSWT6qoQpqmQ/kstbS7T+I85EREREREtHgY4iIiIiIjuVI7qw5XSK09NaVlVvVv5B3qvu76qrFTJKcz7PvuM80Sfpky5R7BctS1YwQt7JnjdVWXKmaLami/HZfEcOxHfnZtl/exWJuf9GzYBAN76oPMGAN/Qv52RF/V49n756e8bH55/7IXTj71wuurDcQDIzi3GWNsggMEfvjF0AwDGj77RKeU0Hntgw3oA/5e9ew+L6r7zB/4+AyIgIKAR5CbCjBfiBTVqHFITU2MzmM3NxKbZdrV5GrB9soGmsduLTZvUbbsxyUI3TxLI77Fxe9ktqUlMI+MaG6MJo8ZE0VCMzoCKoGAVEJBBBM7vj3OZgTlnLtwl79czf8yc8/1+z2fOYPqUefP5IjwZqLp0FcCeqsvnADTWbDslrTd5ebq3kpZkJqUCAPYfrasD0Ny4/Yj0Df2ktZly/qCu/POHth56aOuhp8udABAdm4z2M00ALj//YWMdADjf3lt7BgCwfEGi1LcjMTVWWvnMEcfbzdI6dfulFdNil+iXpG5r8rfD52oBNLm2PvnWIvku1X5WfverZXe/Wva9z9oBIGZSCq5WNwK49Oz7l2sBoP3Pu2uk2MdXFycnAYiZdLsSDVHHHPhUHgPj5GXe7pMuIVbuCSJKd6KzUZSTGZMENW7S+HmP41CP41BPo5RlcYr1tcoCk4SUATQ6AQAYpqRJMQPx4hkRQMdFJZkRJ0yRvwMXLx7qqvigq+KDbvnU1Z7aamXLlTiDMVUjQRI6QcBVsQNAg1hzUew9S5iS6jnjZuOUqQCA8lP/uAigteWDk1IPhqiVRrm5x0WHQ+q0UejoADDFaPzN6pt7PRZFycslJP9m9c15xlAAU+ImSitfOFm7t1Va52K5PGyi7t4r7sYp3UWudwBAz3XxupS3GCeMUzpwXG8V25vF9mbllH+zgsYpY9rR4zYYQJBGzsCUGiv14vniTGMjgPY2mxwmiMiaJo9vPFsjNZCQOkbETkt5+nZjr0eG0jHjpvinbzeunxYCdB78e6Oc20LEfYtjvfSy8TQrbbLUIqWi+vJlAFdbP6qSPrvI5dOl9Awunz4jddqQWmtMmp66aeXMXo95SpQmLmHTypk508djQshkXLvYBqB1/+etlwHg2sefX5ICHHPSJnnJl43OGzWayS04NNpeyR2vviT7lRERERERjRnBI10AERERERGNGEtRaU6xlBOwFednF+d7DskpLRv4rui9rpNt8isCMVy1+b64nwUP0ZXMBRsteuOH9LaYMsyADYAt3yTkA8gpFf3ssD6in92oFJuy6dbL3z54FZdqvv1yjXp4pWWWWXdO+COrUvb+qaYKwKkT3z7lOpE+Y/aPlHBG8i0pKw+e2NN3zITvPOplZQBAdOL3FzbmHWlHU23eVjVVgOV3GvUzFmEPrEgqe6v2DIBqe16160RqmunJVNfKL9zpfPqDy2fQ/se3Dv1RHRQz6Yd3eP3CNCb5J0suf+eTq2is+c6rrrv01a/N1M9YhH99Vcq+/62pBuD44jtuUaM046yNacqYr8+qefWLv3mMQezkn9/l5Xtkr0ISDbGNPY3t6KztcbhuoBCv31Sjs1HsVF9cFh2XxV6nJwlGfxtyyEJTDVMaui9eRUd1d4Xr8xBSPJpqqDr+IaqdLNDQU9HQ0+t0nGHOzQZMMCSliY5qERBbKrorXKeFqDlBUdAQedM3Zl556eQ1tF58aedF9XDmomS/MhZeRN6Ut6ij8LOWC7j2f/v//n+u41HfWqBZigdDqDDuuni9Gz0dYrvrzWO8fpMSP2cZQoXx3eK160C32NHsdnycMH4cPIXH3pvatvVMJ9obt+5rVA/PyhhYH4j2ti/a1RdtO/b1SdxF3He71/UnTFqT3vpq1TW0XXp1zyX18Jx5CbMGUhXG3zZ3cuWBSxeBiw3nX21wnZgSl3C/5rY6qtF5o0Yzy/05KC5G8ebCjRa3/2lVOl7l3K//v93GvDIxT+O4NVfILg7kf/iJiIiIiGjwsAMHEREREdGXmaXIXpqj902vOafUPki/ubcU2Qu0L2MuKMgZ2dr0Lh5wwf2+ku7bNBfYPXIOw3VbXFuhyCpO+d+JY0Q/u1Ep+ZYFv7NMTp+svJ48+TuWhT/y2iQDsSlFTyx8bsYE16jJE1ZaFhatcs8cTPrRo7O/M0P9UnlC+oyU5x5d8Igff1qemDm38M5JqeomIzGT/vnOea4chqboxBcem/fDtHDXqJjw5XfOe6FPMiPV+MKDpuUx4crr8NQ0U+EDXqIhsqRFmf/va5PT1MViJ3/7awuUHIaOmORXvrvg58YJrlGxE776tQWv9EpmTNr43QU/X+K+8oSvLpn1/77uJRrih9i5hvhJUFsthEwS4ucJEfrjO5365/pJmLI0KCVOULpFIDTOkLJUO2Mh13BV1D/pEpoaNGepIWqCK1AirZyi+8X7FKPxqUVRU9U9TSKjvrYo/ZF4fy7mS3xy3vLkzMjxyuvxUxOSn1oeSDRkXKQwfpzrF2CGccL4SCHI2wx/ZwVNEEInwKAeDZKP6IidlvJYRsRk17+MiNsyUu65yf93ouVq5yXfg7yZND31u/Mip6g/uhGRd8xL9ZGx8MeESTkrUx+KG+9aKSLyjnmpOXMjvUySjM4bpSdIEAbr0d8SLBsLzABs+SallZfDWih3vOoTAyUiIiIiotGPHTiIiIiIiL7cjJaiMvtG684tm0uKbcruFuactZs25lkGs0WCMa9MXG3NXbfZ/SqbthVZUJgldWjw7PE9XLUNWsH9vJL0Nre4XUq5luYFhum2GPPK7Mhdl1+s1FRpB/xef0Q/u/4xrn+2c/0Qrp+cPqtIP7GRfMuCPbd4Hg43r1pgXuV13dhJj6ya9Ij3MToSU40vpOp+HImZc/+S6Xk4bMkdc5fc4Wvp6NgnH4h9MvCSktJmvpI2U/fsosxdizwPhy+7K3PZXd4XDl+2aOayRbor91OE0RCh//McO9cQ23uwcfB/+IWom4OidMMMwpSlwe7fxEfdHDzHz+TDBEPK0oAqmRKfnKef2JhiNP7G+7uPT/7Nap1TkVGPLI96JKBq+gia4C2xMS5S0GqZ4WOWxDBOCNWcrC32pvj1+kGE2GkpT0/zOv+m+Kdv93UkcJOmJOToJzYmTU/dNN3r/CkJm1Zqnhg/a27qrLn9KWl03qhRy5i3rbTSlF2Mvq28+ra7csi5Dq18KBERERERjRIMcBARERERkdFoySuy5BX5MVKn2bZ/542WojJL36v4aOswwNqGv+D+MWpeyuv4YfjIjHlFZZ7XsBSJol+VDl6RREREpMtoKRLt97uFTr3lQImIiIiIaFTjFipERERERDS0rLmCJNeqdXZLvvxdQ8Zo2X3+hiuYiIiIvuSMlqKyMlFWVqaV3jDmSQN8td+wFImiKIpfuu3OiIiIiIhGBQY4iIiIiIhomBRnZxVa3fpXOBzW3Kxsudl3zqbR18z7hiuYiIiIhlOQYdAeREREREREYICDiIiIiIiGmmVjgVl+asvPNgkqkym7WGpmAXPBxtHzZ56BFaz26wiQZnsPIiIiIiIiIiIi+tJigIOIiIiIiIaYMW9baY5Z/7y5wO6rmffwuuEKJiIiIiIiIiIiohsfAxxERERERDTkjJaiMru9tCDH7B6LMJtzCkrtdp9bsY+AG65gIiIiGn5BgjBYj5F+K0RERERENCoEj3QBRERERET05WA0WvKKLHlFI12H3/ws2FIkijfOmyIiIiIiIiIiIqLRih04iIiIiIiIiIiIiIiIiIiIiEYYAxxEREREREREREREREREREREI4xbqBAREREREREREREFLMggjHQJREREREQ0prADBxEREREREREREREREREREdEIY4CDiIiIiIiIiIiIiIiIiIiIaIQxwEFEREREREREREREREREREQ0wgRRFEe6BiIiIiIiIqL+2Lt370iXQEREY82KFSt8jhEEAcAfj54brIv+84JkAPxVLRERERHRlxw7cBARERERERERERERERERERGNsOCRLoCIiIiIiIion/z5I+lhJjUFGVWFjcKSMCqrYkn+YEl+GoVVsSR/sLETERERERGNLAY4iIiIiIiIiIiIiAIWLAgjXQIREREREY0p3EKFiIiIiIiIiIiIiIiIiIiIaIQxwEFEREREREREREREREREREQ0whjgICIiIiIiIiIiIiIiIiIiIhphwSNdABEREREREREREdGNJ8ggjHQJREREREQ0prADBxEREREREREREREREREREdEIY4CDiIiIiIiIiIiIiIiIiIiIaIQxwEFEREREREREREREREREREQ0woJHugAiIiIiIiIiIiKiG0+QIIx0CURERERENKawAwcRERERERERERERERERERHRCGOAg4iIiIiIaGxzOKyFuVlZWYKbrKzc3EKrY6RLG3yOQvl95lo1TlrH5HsmIiIiIiIiIqKxgQEOIiIiIiKiMcthzc0STKbs/GKbzeZ+wmYrLs7PNglC1pck0iDdieySUyNdCBERjSFBBmGwHiP9VoiIiIiIaFRggIOIiIiIiGiMsuaasott3sfY8rNNWs0qxhjrFp93goiIiIiIiIiIaGQxwEFERERERDQmWXOzi+Wn5pyCUrtddLHb7aUFOWb5dHF2VuFYacNhzCuT3mKRZaRLISIiIiIiIiIiCggDHERERERERGOQo3CzHN8wF9jLivIsRqPbWaPRaMkrKrMXyBkOW/6Wsd+Fg4iIiIiIiIiIaFRjgIOIiIiIiGgMsldKO4aYC7blGfUGGfO2KRGO4neY4CAiIgpMkEEYrMdIvxUiIiIiIhoVgke6ACIiIiIiIhoxxtVrzfk2m+55h8O6Zd3mCpsyxGzOWbtp4+re/Ty0phT3npFn6TvBUZhlyrdB6hCikTHROW/NFbKL5YOwFq7bLFdvNuds2lZkMarTckqlXVTkCTJbvknIh3za5KMEda7e+aF3dMOC/9oKiP/0r9efWzDoq5+pOPLD/ztfeQEAMDXhqW8tfGyK/uiL9rXPn6zUPZ3w8gsL75Cft374x6OvHG2RB09NeOprpsfmRPpTUvVnHz6xvfp4DQAgJW3Tv96xYarPSc173i1/qaT6uPQqJWbtrQueuDc1rc+YV/a+ZGtSxqRtWpO5YVG0PyWpxMZDXTW1ohMAEJYUNHNpUJivOc667nOVPZdbROllWJRhckZQUqL8Pa3zxPXySlF3clLwsqU+q+q5uO96dbXYBgCISAuee3vwBJ+Tmrs/39fV0ChfOiItOG1+8BS9u3G2c88HPQDi7gydO83LorWnTz3/6aXqRgBA7OR1K2c8HOOrkKZzT5acq/Y4nLZ4wW8XhumdVUz+We4M3zdI0tkodjjRBQAIDhMmxCJoUGZ1oaNFbHfKr/xY+XxNVWF549kmAEBM7DduT79voq8yrpz/t3fqznocnrZg7n/MC9UYX1P1yN5GAJie/r/LY32tPpRVBVr5MJTkLvAbRURERERENAzYgYOIiIiIiGgMMmVIrTVsJTsd3sYZ88pEURRFKe3Qi6MwSzCZsottbgEPm604P9tkysq1aq7qKMzNkqb0mZGVO+gNPqy5pmxX9sRmqzgV6ArG1Wu93iTrO1Lyw7x29YikN7Drmf/aOmSLn/nb/nveUNIbAC6cf+n5935aMfCF63/64r4n1PSGtPIb+9b+rdXnzOp3317+n0p6A0BN9eaNW5/6zPuk5td+8tZ6Nb0BoKappOSD5a+ccRtz5qmfvLVeTW9IK//nW9nvNvt+Nwqx9v3rJ5X0BgBnbXf59q5Gr3OcJ66XH+xW0xsAnC095w5eLz+hH9oITM/pHZ3HlfQGgLbqrgO/67zofdLZzoNvX1fTG9Ks429fO619N7o//6DHj0pqj5Rv2K2kNwA0XtpWYnvxtK9Zpy/r5zMGT0eD2KbkMAB0OcUrdWLnwGd1oaXBld6QxzR4Wfn88Yqn9iqhBABNjf/zzuGXa3THy7PONnqGErzUvaPc+8/l8FUVYOXDUZKbgG8UERERERHR8GAHDiIiIiIiojFIba1hyzdlVZZu2+itaYYGtZOFJltxtgmlfUMf1lxTfrHuhKyMwWxjUbIuu3d1OZsCX9x1k0p2OvL6zh/Z/Eb9rmdevfevQ7b8RfsPrS0AMHXmez8wpV6s/+nzn+4Adrxx5C5XI43epphKXjD1OfbhH9974igAZFhM0qwzfzu144J05JbnvxqfetH+0+dP7gAqrUe3zl3urcPHhfInSpoAIGXh/l9lpl0489TGD0qAkv/8MPsPd6zUmVT97t7NcruOXrNg++CppY+9tEgac7SkBgDmrb3z5XtT0y6UP7XxSAlwvGTva4sf8KPDB+A80XWuBQDCMsZlzhacdV3lB3uAnpOHepYt1fnLmNbuk3J3DSF51bikSKC159TursuAs7KrNmlcUiTCZo9bNrvPtJ5T27suS7MyfPzNzdVj16saASBiYcit8w1Xz3Ye+KAH6Dm+r3vl7XptIHpOl/e0AYCQfue46dMMV491HjjSA4hV+7qm3Ne7e0dz9+f7rjd4LwIA0HTu+cPtABCb/NrDyUlNl18sObkX2Lv71G1em2TUNbZLT+SWG33EJP82N7nPsUN7bL+skqYk+9V+o7tVbO8CgOAoISoS3U7xSiMAtDUiVr/pgj+z2hpEKd4RHiuEhqGzVWxrAbp0V75yvvCoEwBiEl+6NyHhSuPL71R9DHy8t2rpuvTFsLpJbQAAIABJREFU+u+grlnOiPjVuOK443+avA8ZvqoCqnx4SlIFfKOIiIiIiIiGCztwEBERERERjUXGvG0FUn8J2IqzTSZBELKycnMLrVaH15YcAKQohrIFSk5BqV2U2e2lOfKiKM7u3VXDmqtuVWLOUae4JtjytwxeFw6pK4jZrTTPDiISS5EoimJpjlxZgd19uLceHCOX33Ds27nhGz+596/nhu4SH74vb4Zy39dMqQCmxD9uiQIAnH/Fj1YZsoojUnoDU2c+/1Vph5TWM4jImBoFJHzvq/GpAKaY7pL3fmnZ9bm3lfe8fUTqkLF2TWYagKmpT6yVduCofkm3VUbz7oPyd7Aes1By6Iw0phox81JigLSnpH1VpmZmyz+TTe8e9qsJR885OYphSJktAAhLDEqWbldtd63Om3LWiogSACApKEm6OZGG5Axp8xTxUq12E47GQ1J6A2EZwUk+Np3prj4iV5U23wBgwrTgdCk3UN2l004DaBYRLUTEAmnB06cZAEyYHxQnX7v7omtWz8VjUqMO7zVIDn0mb3Sy4pbkJAAxk76+OBwAcOmPR5z685w1yjfo02J87kYDADh9SkpvIDb5h56BD+2LtMhPQiMBIChMCJf+lskpdnTpTfJjllPptBEmhIYBQEik95UPH5N397gtMyEBwMTYBxdIb6HxL8c79N9Ax3nlY0mO9pWBUKMPfhvKqgKpfJhKUgR+o7wIEoTBegxWSUREREREdENjgIOIiIiIiGhsMuaVueUtANhsxcX52VKYQ8jKyi3Uy3Io2QWYC+xlRXkWNcBgNFqKytQ0RPHmQofOHHWK0VJUpjl+wMwF9jK30vrHmLdJKs5Wae99xnFK2k1k2PMb+4oz8rdv/WJIr9FaXS89Sbhrjnwode7UDABAZf1V/xap/+kb5wEAUU99y5QqH4y846sLS36wvEKrjYcpzksiodlRKz1Jy14kH0pbPH0eAOB4rc+YRcyMBGVWYkzvU9Er772j9FcP1Gq18ZiVGO1rZQCtotwnIsmgNFYQJiXJUYz2Fu1JYbODM+8at2xNiGaLDmeLVoCjruukdBeigmbO9vVdbrMof1BpQUpfE8OUVLmqtis6s6KDpt8+/tb7QrVadAgTlLtxcV/n8SM9bR4jtKk5jMm3TZcPJU2flAYAqFZ6bGhouvRRY9+JXl1+cfclAED4upXJSX7V1gV5A5gwIUQ5Ni5cOXm9/7O6lYhG8DjXPMO4XmN6UeMFsUtT5EMJ02KnAQDONuvfpSuNtqa+E/Wo0Qe/DWVVgVQ+TCUpAr9RREREREREw4cBDiIiIiIiojHLaCkqE+320gL3HIfEZivOzzaZhKzcQmufWIXae6Jgm+a2JJYiOZLh1rdCzW9obGVi2Sj3AvFISQzAYAUrLPdL76X4nV79QRw7S2yDeZkAiUh+LO9XlXl9948YJFerLuifrG8948cSZ/52aof0bMEMLxujnKk48orUpcMtLKKl+VSN/sna5mrtE9FG+Wv8plPn5UPVdT72Raj+7MOX5PYyrrCIVy2il7/Vb9eMYuhQcxthUZ75DLG2Uo4NTMoI8t1d4oq3gMXV5h7/Kuq5uK9L3iTFFQRRxBrSHwhJ199nRNZe46VPR1N7rd6pZqfysbb/8U3bPUW2e4psT+45pze+9si5vdKz9OSHY3QG9XVd1O+ygR69c/2b5X1M+zkvP5jNHef1Tl1xKlED51/ePfzItsOPbDv8b/vPa4yvqXrxNADcNt3nRzYsVflf+bCVJOnPjSIiIiIiIho+DHAQERERERGNbUajJa+oTN4BpbQgJ8fsnuawFednm7LcW2P4sXeIKaNPIkPpV4Gc+zW2MjHmlXnf56Qf5swYpGCFZoJjRPMbS/5pzV/fefa19fFDdYGLrfLHNjUy1fPsBX8CHPWvW6XOE1FP3aVXZ/1Pn37vnjfOVwKYmvDyDzV6crhdtFnuOZISneZ5tkYvwIGVS+XhJdvLqwFcOPNyifT1b8ymB1I9hp956ptbl/9n9XEAKWlvbNHoyaHBa+pCp5eGJrXBBhDuuVRd9zn5lgYlJ/pe7GqzfN2IaI2q2pr9qOps557fdR6vFgFEpI1b1qsnhxC3cNyy+0Km+9GhpKld/uI8Nkyj7kZnnc68Q1WXlKft1UoEpLrq3IY3Tx3SGH75z4el7gvh6xZN8l2VRLNPhkqvA4c/s4KCNRbpua5xUHKlQ94SKUbrLjXp3qXDZ9R0jPOskmw4e7ruqXerDvca2LGjvBEAYhIfTNVZy9NQVuV35cNXEoB+3igiIiIiIqJhxAAHERERERHRl4XRaLHkFRWVSWkOt74ctvx1nrub2PJNgg5TvtzCoOKUNM1eKR0wZ5iG5Z0M5oU0Ehwjmd+4Pefj51bfPW24L4spkQHc0YrzvttvqDERABfa3r/YGnBJU6Nn+Ryz6I7930+bB6DmyPJvbk3a+EEJgJS0TVse2DDVY7AaEwFQ01R63ufOLPo0wxzetHaXH1S7Yhgme3w33VgbSPsNHRO0whx6rrqFPNqau6+63Y0pt4+fOz9oQn/LABAT7utH2FmD8LRYAEhbPPO1XPN7uQt+lg4AaLz0yz2X+w4/fTnw9hs61OzFgGapu6s4xTYnAHQ7xXY/mnO4mxjqq8dOx3mETYsBgGkL0l9at/h/1839gbTdTFPji/tdnU/OH3f8TxOAsG/cnpCgudJwV+Vv5cNYEjC4N0oRbBAG6zFIFRERERER0Y2tX/+vlYiIiIiIiG50RktekSVvY2GWKd8G2PK3WPOKLHBrpvGlYbk/B8XFQPE71iKLBSO+f8qo17r1/+R9Ce6br98mZIqp5AUT0Lr1xX0vXWjZ8cY+u+X2kq9GDn45nn+SX9N06nAz7vXoHjE1s/QPmUDzaz95a3NNU8l/vvXF2gdLPYcNvtbu8t3d6j4sYRlBfbduaO2ukZtzaGQ7hsiE+eNXzgeauw6+3dXW2HP87WvpD4z3p+XG4Ah7eGXmw72PLF2UnFZ1rhpA1eVDKyctdZ1yvvmp3K5jRbrf7TeGWkQsGhsBoLNRDDCQ4LfQ+5bPua/3kcXzE6edrjsL4HTT4eWxiwGg8a2jTgCYnnDfRODKEBUTUFV+Vj6cJWHYbxQREREREVF/sAMHERERERHRWGPNlTtl5Fp9DTXmbZL6T/TeQgQAzAV20ZeyvLGQcOjTg+PLmd9wb5jhY2T9rgvSs4S75vgcHfnYt2ZmAAAqrfYPAyrJvWGGjup3315eUn0cgPnO/X94rPYPD75hBtBUUvJW9rt6DTaiN/zrwnkAgOMl5Xs8Tnce2O56nNLZsSGAnVN6pzeQFJw5u+8f2jtre+QBSYa+2Q4A6Dr4u449bo/Pz2pf6qo/O6f0ER08d6FUj1h1rDvg6TrUfVUCEjP5K/Lbb69pcjvedOkjOSEx+bbp+tNb6sRGt0ebU3tYd4B9MnRnhQmxcUKI8pdRwWFCRFRga6rbhQRkYqxZ7kHiPH8FAA7vr/oYAGJ/sFzrpydQg1RVP8cMZUmDfKOIiIiIiIiGBgMcREREREREY40pQ94bxSOU4W2wzDhD/lLeVunvN/quRQKZM4r0SnCM/fyGulvKhdYznmenRqZ6n36xtVJ6siDhjoAuh7bqizpj1N1SapqrPc+mRKdpTzvzcon0PX/aG99LTQOA6JUPeAtn9L0cmhwXvBYPt91SNEMbvvZS6TnVJ72xVOMXMerKk5L8/TWNultKm1ZoIyKQvVRcG680i1f9n6ZQd0tpdGqkXWLDBqGjSLNT/qlId2/L4Qd135Ou6xpng8cNeFYwIuKE2EQhNlGIikWQ/srqJiBNWncpZgB3qabqxdMAcNuK9IB7WgxdVf02Om+UV0HCoD2IiIiIiIjAAAcREREREdHYY1y91u8EhxJXgDlD/po9oPiHckUl9aE9x1GY1bcliDrDR1nDw7KxwAwAFaccYz+/AUxIn6p/Mt5HgOPDY37snxKw6Bkp+ieTdAIcaosO94SHK5wxWKKEMP2T4d4CHGLt+12XlRdhScHLlhq0luq51I/9UyYaIvRPTogexl/3hKd4aWcQE5404Ascqur3/injBC9bBxv0zvVvFtB9XX9MeHKM/prRoQn6J7073yzngz7ee/iRbYcf2Xb4kb3Khi6nqx7Zdvjfjnfozx6qqgZgdN4oIiIiIiKi4cMABxERERER0ZjjluDIzsq1OnQHOgrX5ctBiTkzjJ6TteeqeYysQuW0K/WxudBjinVLfp+QiBtb/haPzIdDnTFc5DdtK9m5s3LM5zcQmSZHL86/XyEfOvP5BamvRkb8BK9zW6vrpSdR6VM8Tl6s/+mL+9e++N6cp4986DqobM4ydeqdnlNk0Ub5e/7q0s/kQ9WHTx8HAMxLivZaUu++HX02Xrlw5qmfvJ39k61J3/xwj+eYlOmrPLIsIcvWuB4zEoFIIVw6U9ujfOErXq6V+l4I4fq7ZjhPdJ1rkZ+HZYzT7L0BAK1iu/RENykSfOu3Q1e6PeZOA6IF+YOq7lb6mvRcPCNXFTFRe6GrZzsP7rh28Hcde/a5dktRN16JSDV4//C1haXI37hf+vi0fKj29GXpE0mLDdee1HTuxTfLn3zTdk/RqUOug8pWKbGTlrm+xXcq26mEp3j/QYhKlJthSI+IMCBY+b2XU+xUhl2Xb7duBw6/ZnWho0FsaRAb61xjOpVeKyGeH2Roglx846Ea+dD5s43SRjPTonXu0pXzL79b8W/vHn5kW9Vh18FGm3RDYmIX63zOfhuyqvpf+ei8UURERERERMOHAQ4iIiIiIqKxx5i3rUBOVNiKs01CVm6h1eFwS1Y4HNbC3CzBpOQkzAUbLa7Jm3Lkp8XZpqxcq9tEh8Oam6XMcgs5uObY8k3umRGHNTcru1h6nrMpzxWKcG3d0itkIl1AmTHYbCU7ddIsaoKjpAIY4/kN4I67ZmYAAHb8n/0MgIv1r1ulqEHC974aKY0587f9c55+b87T7639W6vb1KtV8p4jEWmeaYwpE9LRUnkBwPlX/lh/BgBat/7+pBQNue9rplT9ktStT0q2l1cDuODaHuWpe+VvdKvffTvpm1uTvrk1+91mAJiaeq/ct6N6/StnqgGgec/bR6TYB8ypKwFMjZ6BpuM1AKpfUsa89l/ymLVrMnU2Z+nFkJwhtdnoqTkhAnDWdcvJjKSgJPl2ibXvdx7Y3nlg+/Va6Xa1dp+sVDY3SQrOnK3fqKNFlL/399rqw0NQ2kK5qupjPQCunu2qkuIPacHT5TvWc3pHx57fdez53bXTzQAwYaIBjWIbgOquz8/2AEBz1+dHpDoNafP790uipYuSpdu499NztQCaLv/5sBR3mPzPC+W3VHuk/J4i2z1FtiePOAEgZnIK2qsbAVz65Z7LtQDgfHPPOSn2seKWZLe+He01cm4mPMVLbwY9YUrCpqMVALqdYnuXdEIIVfpkdDSIjXViY53Y0eX3rGAA6OoClNxGd6uS5AgTQjQKWTw/Udpr5uPy8+cBXGl866j0wcc+NC9UGnP+eIXUHELuBjExNhnOs00AGl/c33geADp27KuT0gy3ZSYkAAnz5vzvusW9HiuUjijT0/933eL/UBbXNERV+TVmeEsa4I0iIiIiIiIaNl6aQhIREREREdENy5i3rbRSDULYivOzi/N1B+eUluW55xUsRaU5xfJcW3G2STNOYS7Y5j7JbY72FPeMCKTIR77uNXJKS5E9eDEOU4YZsAGw5ZuEfAA5pWKRpdcQ4+q15nybzWazYcznN4AppuctF+6xtuDCyXuePqkevm/9wju8T1TbaWiLfOxbM3c9f7ISqDz66T1HXScyFtzy7143zcHUzJfXnl5e0oSaI8u/eUQ9vPb7d6zUnRO94Vd3nvrmByUAbB8sd2/akpL2xvdS5TH/uvDdjUeOA8d7j5lnvvOlRV5LUoXNDk6uvX6uBc7K6wcq1cOGmXpNNQBnbY9TfVHbdaC29+mk4GXKXGeLiH6ZMH9c+pnOqka0Henc47pjhnm3B+nOiQ6eu7D7wBEREBs+6GxwnRDi7gzR7Y/iS0zyDxdf3nC4HY3nNhSdUw+vWDVjqe6csIdXJn9Ucq4aQNXJDVWuE2npM38w3W1gU/vZ/tYFAEGRQni72N6FrhaxscV1PMLLvi/+zQqNQnsjAHQ2io3q0WBhos7KExPyFjQ+ddSJprqnttWph29bkb5Yt47Q+25PtL1TdxbA6aqnTrtu07Tp6U942XXIf0NV1QAqH503Sl+Qwcs2SkRERERERAFjBw4iIiIiIqKxyWgpEu0FOWbvo8w5Bfa+WQYAliKx1NtUc4G9d+YDgKXIrjtHe7zOcHOB3bOiAXFtCyOrOOXRicNtzJjPbwBI/ery99YnZKgbiExNeGr97T4yFu6mRqZqHp9iKnnh9pcXRGW4RiY8tf72kn+O97lk2r0P7P9+2jz129aUtE3ff9BXxiL1pT88+MZa91kxa9feuf9XbrGPqZmlf3jwDXPMPPVIStqm7z9Y+j3td6BJSLpr3MwkV4eMsKSgmauCvWQA+hHLCIsK9Htgw/T7QualCRHK64i04HkP+MhhTJg/fuUD4+JiXdeKSAue98D4udMCvHgvSQszX1s1OU29IbGT161a0CuH4Skm+be5C36WHu5qghIbvmLVgt+unKQ9PjYssX/FhcYJEWGuv2AKDhMi4jSbZAQ4K0yYGCuEuEYgJEqYGAf9+EzCvDkvrYidpvYRiYn9xoq5PtMM/7Fu7g+mh7k+npiw21bM/Y/lXgMogRiqqgZQ+ei8UURERERERMNDEMV+/qUHERERERER3RAcDuvOLZtLKiB1lwAAmM3mOWvX3r86z+I1qeCwFm7ZXFLhmmg256zdtHG1xag7zeGwblm3udh9xqZtRbqX6T1cWj7PYgSsuUJ2MfpGP7SPui1XKG/w4tliw1GYuy6/WNkyJqe0zCMk4mtxv+zduxfAihUr+jl/CIzCkjAqq2JJ/mBJfhqFVbEkf/hfkiAIAPZX/WOwLr08/SYA/FUtEREREdGXHLdQISIiIiIiGuOMRktekSWvX1MDn2k0WorKLEUDHm4pEkXPw9pH3ZbLKxN16jXmFZXleZtrfUfasuXL0H+DiIiIiIiIiIhGHwY4iIiIiIiIiOAo3Mz8BhERBSTIEOjeR0RERERERN4YRroAIiIiIiIiohHmsBauy5d2V8nZ1O/dU4iIiIiIiIiIiAaAHTiIiIiIiIjoy8qaK2QXux8wF2y0jFQxRERERERERET05cYABxEREREREX1ZmTLMgE19aS7YxvYbRETktyCBW6gQEREREdFg4hYqRERERERE9GVlnDHHLD8155TayxjfICIiIiIiIiKiEcMABxEREREREX1pWYrKRElZkYXpDSIiukE5rLlZWYIsKyvX6ghocqHbbGl6IPOJiIiIiGjQMMBBREREREREREREdKOy5gqm7GKbuiWYzVacbRJyrf7MdRRmCabsfLfZ0nRTViEzHEREREREw48BDiIiIiIiIiIiIqKABRmEwXr0uwZHYVZ2MaStwERRFEV7aYEZAIqzfWcwrLmmfJs8WZot2u0FOWYAtnyTfxEQIiIiIiIaRAxwEBEREREREREREd2IrFukBEbBNmUrMKMlr8xeIGUwtniPYFjfKQaAnNKyIotR3kjMaMwr2iZHQDazCwcRERER0TBjgIOIiIiIiIiIiIjoBqREMDblGd0PG/M25QBA8TveEhzK5PstfU4o022V9sErlYiIiIiI/MAABxEREREREREREdGNx3GqAtCKYMByfw4AVJzy0kPDUiSKoigWeUwmIiIiIqKREjzSBRARERERERERERHdeIINwsgWYK+0eR9gq7QDRu9jNMjBECIiIiIiGm6CKIojXQMRERERERHRGLF3796RLoGIiAZkxYoVPscIggDgaG3TYF10QVKM50Ffv7l1FGaZ8m0wF9jL8vqmNLyd80Wei5xStucgIiIiIhpe3EKFiIiIiIiIiIiIiAAAjsJ1+TYA5oKNTG8QEREREQ0zbqFCRERERERENGj8+bvtYSY1BRlthY3CqliSP1iSn0ZhVSzJH4F2UTIIg7yFyiholmzNVeIb2wLu3EFERERERAPFDhxERERERERERERE5CjMyi5mfIOIiIiIaOQwwEFERERERERERET0JWfNzTLJzTfsZYxvEBERERGNCAY4iIiIiIiIiIiIiG44xhlzdM/ZK20AMGeGX0kMhzVXUHpvML1BRERERDRygke6ACIiIiIiIiIiIqIbT5AgjGwBpgwzYLNV2gHtzIU5w+R7FUeh3HoDOaX2IgvTG0REREREI4cdOIiIiIiIiIiIiIhuPHILjuJ3rH3PWN8pBvxpwKGmN8w5pSLTG0REREREI4wBDiIiIiIiIiIiIqIbkOX+HAAo3lzocD/sKNxcDAA591u8z7fmyumNAntZkY+xREREREQ09BjgICIiIiIiIiIiIroRWTYWmAHY8k25VinD4bCqPTUKNnrPZKg5j9KyPLbeICIiIiIaDRjgICIiIiIiIiIiIgqYwTBoj34z5m0rlbpwZJsEQRAEU3a+DfBMZTgKswRBEIQstVmHdYs0EsXZgras3o09iIiIiIhoqDHAQURERERERERERHSDMlqKRHtpjtmsHDCbc0rtos8dURynKoa4MiIiIiIiClTwSBdARERERERERERERP1ntBSVWYq8D8krE/O8HiAiIiIiohHHAAcRERERERERERFRwAyCMNIlEBERERHRmMItVIiIiIiIiAZE2VI+MKN0U3mHtdDqWZg1dyiK1r7W8NKoQf08c60jUxMREREREREREX1JMcBBREREREREABzW3CzBlF1yaoxdazTXQERERERERERE5MIABxEREREREQHWLdnFtjF4rdFcAxERERERERERkRsGOIiIiIiIiAbEmFcmaijNkc/nlGqdLsszjmjVpEf9PIssI10KERGNckGCMFiPkX4rREREREQ0KjDAQURERERERERERERERERERDTCgke6ACIiIiIiIiK6URzdsOC/tgLiP/3r9ecWDPrqp8s/yX+vtqIOAJCY9KPvLHk8Xn90/Rf3PVtZoXs66fVXl9wpP2/9YNeJwh210uA5iUl531lyp5eVtYiNh7pqakUnACAsKWjm0qAwX3Ocdd3nKnsut4jSy7Aow+SMoKTE3n9o39pTW9l9rtbrGF099Xs67Q6xDQAQYRy3YGVwhM9JTd3l71+/0ChfMcI4zrQoOD4m8DG91Hxx7Kf7Gk42AADi4p5YM/9fJvvxBi41/Pf+qpcrpDeAmXPSH1+evrzXxLb9H1W9vrfhpPQqLmJ1Rvq3vxKX4sfaLl2tYmcnegAAhhAhNNKvP2jyZ1bPNXQ6xa5u+WVwuBAS5mXx+rqzv6tsrmsBAERF33vrtFWRgbyRurNPHGwGgKTUl5dOdDvRcexEQ2lls/xPJyo6+9Zp8/1e+UJN9aufN9VcAQBMjHnoK2n3RPma03LhmffO13gcTpl383NzQpUxTe99fuGTs0552MSwZdOm3jsnZqq/dfVSX3v29cqmOqXI+5dNu9vnG2yt/+Wu+jqPw4k3z/pZRqjGeCIiIiIiolGAHTiIiIiIiIhGkjVXEARByCp0AA5rYVaWIMnKyrU6ADgK5SNZhQ6t+d7OOxzW3Cx1RWnRQqujzzipguxi6ZUt3ySNzbX6rF29tjTWYS3MdbuadLH+Xatv5ZqFD00NfRb0LEzjAoNTmP7b93KZYbbrmf/aOmSLn961Z2WRkt4AUFf7m2ff+mH5wBdufX3z+48r6Q0AFXW1jz+7J6CVxdr3r59U0hsAnLXd5du7Gr3OcZ64Xn6wW01vAHC29Jw7eL38hOsIWrvLd3ep6Q11zCnPL5019DhKrh1V0hsA2hzXP3qts977pOrOj/7cqSYzpFlH/9zhaApwTC81H9keKlHSGwAaGl5+ZfezX/h6A5eqvvXKMTW9AeBkRdXTrxzb7xrR9t9FtqfV9AaAhrade4899FYD/NfZLHYoOQwAPZ1i+2WxazBm9TjF9jZXegNAV7vY3qq3ZP2Jk5sPKukNAC3N7+4+9oZfH7WkY3dls/bx90++rqQ3ANS1NL+++6SfK1+oqPzxx0p6A8CVpr+891mRZzSjz6yaJh9DWi488171X9T0BoArzgPHq3+888IFv+rqpb7yi18cUNIbAK40vbOrfGutr1nnmgO4u0RERERERKMDAxxERERERESjgzXXlJ1vs8mvbLaKUwNZzVGYJZhM2cU2dUUANltxfrbJpBcGGejlsvOL3a4mXcyfIIjGUn0qlwuXQy1DX4P2+tbcLJPmBQazsGH+4AJQv+uZn9/716Fb/ov8HS0AkJix59UHq36+dA0AYHvRJx/oTYmftePVB6t6P15fLJ+cc99sqf3GB1vf/02ddGTpnlcf3JObMQcAWryt3IfzRNe5FgAIyxi3bE1I5q3SL1N6Th7q0Z3T2n2yUgpACMmrQpatCVm2KniStFplV638Hb9Ye7BbbunRa2VcPugjHQKg7UinvREAIpaMt2wI+8qqIABA99E93fqTehyfdrcBgGBaNd6yIewrS6RZov39rrYAxvRyqeqne9sAIC79L8+s+uR781cDAHaWuEcxPDU8+0rVSQCIeOJ7qz55xvzCHPn400o+o+aj4y/LLT16rYyKY77TIfKbcYqd3QBgCBciJgnhSn+SDt2Yhd+zront7QCAICF8khARLchdbjvFjmsaa7Y2/K6yAwCi4jetmf/yqtRbAACfHjx7zL+3Un/i7LstGsePHTr5rvxPJ3XTmvmbbo1PBIAOv1ZuufDqcScATEz49aOL3rgnbRkA4MDH1Ue8zrtwRU4zpcy7+Y1HF6kPpf1Gx3sfyf05lAE3PzkNAHDl/KsVHT7r6qW1/vW/dwDAxPhfPJz52t2pSwCuYHsXAAAgAElEQVQAnxw46z2FVd8qXyjx5lmvPZypPga3/YbBIAzWYxCrIiIiIiKiGxcDHERERERERKNByTqlJ4QsZ1Oesd+rWXNN+Tb907Z80+BkGmTF2fqXK84OJHXgKMzyUrmtOFu38MGrQZs115RdrHeBQStsmD84fzn27dzwjZ/c+9dzQ3eJD0rlzVDW3DNrOoD4xO/eJ+3iUFu4y+t37e7KP3n8MAAgMaNA3l+hbpd0BEl5dydOB6ZnzioIcOWec3IUw5AyWwAQlhiULK/QXauzgrNWRJQAAElBSVIlkYbkDOkbWvGS1HKjteeS/IW8x8roueSjd0C34xOpqiDTQgOAiLRgUywAwHFdt1VGk4hYISIWMI4zphkARCwMkje0aOyqb/J7TC/790s5DKy+PT0FwOS4b6+QEg8Nr3+kmfgAgJqPqnYCAGaumPcvkwFELF+ePhOYGRcxE6gBgLYPK+XpHitjZ6V/TTg62+UnIWEAYBgvhEhxlE45otHvWZ1KP5YQaWuVIISEA4AhSHPJY5XyXh63ZMTFA4iceLccI2guPeFHoEHNf/R15ajciCI6e/bEeCA+Me7bfq985HM5ZrFs7tSpAKJi7p0n7QzU9I63mEXHeaUVSGKUVhiipakOYSkAEHO/HOkIXTg3Qdr4puZsU0BNOMqVW7ckIz4eQGR09s3Smk1/1b4ncpH1SscO7SKJiIiIiIhGJQY4iIiIiIiIRgGp34K5oNQuyoos/V7MUbhZDoOYc0rt6oqiaC8tMMtjijcryQFLkSiKYmmOPKPA3t/ru1/MXpqjXAm2kp1KSMHHtdziC+Yct3thd1uuONtbhGHgNWiz5qr5GvfK7KUFg1dYoB/csNlXnJG/faufDQ/6qbXqvPQk6e5M+dD0zCSpI0PFea22AxrqflgkfZUd9aPvzJouHatvlXffSIyaroybHi+HJPxbuVWUv81PMsTKh4RJSXIUo11nhbDZwZl3jVu2JmTZUo3fvDjd9lUBgCghTFk5PMqPkgA0iXJ0xBgULx8yxBvlqtr0AhwxQcaVoV9ZG2ZZ6ZkyMETE+D3GXduZf0hP4lbMkg+lzI6bCQA4+Y+rOpW4whnGm5T+FpPTf//Mqt/nmn//YFxKr8ER0ycrK980QWdBTd3KHighSnsMIHi8/KRHbxsVf2Z1Q905RU1sGMKEiElCeLQQqgx26WiQf1KiFyTKh+KToqWndS1aHTt6U/MffbV2yGGIqNA45Vi8klfwtbKaw4hZrNzxqSkxcsziilN7EoCWpk+u9J3YS9TU3NUZzz266I1H0xZ6nr3iDCTAoeYwYhYmyYfik5Vb16of4GhtPuwxkYiIiIiIaPRjgIOIiIiIiGh0MBfYy/Is/e+64WKvlFMQOZuKLEa3FY2WvDK7HAWwVdoH4VKqnFKxzO1iRkuReiW/L2V9R4kvFNjLitzuhdFoKSpTMxe6EYbBqEGTW7Cid2VGS57bNQZc2Eh8cP4SkfxY3q8q85KHZvkWu5d+E+dbT/uxxOldJ7ZLzxbPfjze+9iAVm4R9b/IRnufKIZXam4jTGrOESmE972EbiKkr6Ye3d4WQGuz/t4uvfTU77kuf5fuCoIEOObqaS+9MP7RVqN9Qp3lCmd4iEi9SXrSdvqSfKhGNxGiqUv0ciN69M75M0sdEyT49au1a97CQi0d9d5n1519vRYAbkmK9udifq/srLuif7K5Qzdm0exUPtaOd3Z+tv5Pn63/02fPlF3wEctQZ00Mm+p9ZC8d570UeUX/DV65pvxHxfnX3eUb3izf8Gb5Lw/V+7jVREREREREI40BDiIiIiIiolHBvHb1YIQ3AMCU4UoUWPtGCox5ZQNu8eHBXLDRczXj6rVyHRWn/GkaoeQ3zAXbNHePsRTJEY5eXSsGtwZNjp0larBCozJj3iY5WjLQwob/g/PTkn9a89d3nn1tvZ+xiMBp9clwqWvxI2ZR9+oO6RvyqB9lJ7oOx0fO9FjkdL3yXbo/K/dNXeic9aPCrpPyXhcIl5cyTJY7A/TUnBABOOu6z8nvIig50XMJlzYlohERq1FVW6MfVVV3Wl+7dtQhAogwhnxFo9+GX2Mutck/qnERqZ5nG9rOaF5cnYUJqah6tmj3kud2L3lu97feqnIPfCzPkJtK7NxXVQPgUsPv9kq5lYgnlsfBJzWiYQjWOqvTgcOfWa7wRxDgFNsvi22XxbbLYodO2EerT4ZLS4fX/WA6dlc2A0BU/N2enSQiQ6d6LFLfovSl8L5yS4cccdBMVOj3yThyTm3x4qxR0hU1Z8//eGf1Ed2LNRV9rMyKDg0gwNGqFjle4z9AV67pBTLK69QiO9ScSl1N/S92ny33/+p+MAiD9iAiIiIiIgIDHERERERERKPEnBmDld+AccYc+ZktP9skCEJWVm5uoWckYNAMSvhEzW/oL6YEHLSaUAxiAKYvV2OM+7WzE5aNXrpjBFDYsH9w/rk95+PnVt89bdivq2Yv/FFep9N+I/HuxdKT2se31p0GUK9GPQZAM8zhTWt3+UH1O3/DZCWcEbt03MwkAYCz8vqB7Z3SmLCkoMy7gsI01/EqIjqA3/K0uXXpaGvs1tx1xZ8xmiZH+P2vseHpV6p2KimDkxVVDz13bL96ctb8v6yNmwmgoeqh53YveeXYTgBxcU98z/wvun07fDH061dhurM6xfZ2qLepq11sa/V3zUi/cgz1J86+2wIg9N5b47QiVBMXyKmO5tcPXakH0HplV6X+xiI+RYV6jQ4B6DiPsJSJAJAyL+3Xjy5649Gbn5T++3Cl6bdlmj8kHe/trD6gvFiW7LkRT4AifRdZj9DEiQCQeHPqLx7OfO3hWRtS5CJfO9Q80AKIiIiIiIiGDAMcREREREREo4E5wzR4i6m9KmQ2W3FxvhQJELJyC62OEU4EeGXLNwk6TPlykmIA7TQC5zhVIT3x4zMaYGE39Ac3klpff09ubrFmYd8vdu98bOka6dnhQyu/+1b6s4e2D2ttAFq7y3d3q60ZwjKCYt1OtnsMd7aIl/0OAfRbxMJQy4Ywy9fHRQBo7D765w6Hx1fv/owZBHEvfG/VJ8+YX5gTAQBoePott7YR//AY3nD19Akv+8cMvxAhfJIQES0ESw1KOsWOa4O3uJLGSIpfFak9Yv7S1FukZ7VnNm8/9sTuM58O3uW1hN6TlfHc6kVvPLrouTkxUwEgdOHcBCkdgbNNHk04Ot7b+fe/qNugTEy4N2Vo65OKvHvprJ+tynzt4cyfZUTHA0BoZka8/F+HmiuD24SDiIiIiIhoEDHAQURERERENAZZiuylBTlmjTO24vxsk0nIKhxlWQA1JjF66TdJcbXOGKgb74MbOuq+Kr5H1r0n77KQdHem5+nE51+960eLo5RXSa/nZnj5vDoPbHc9TtVpDwpg55Te6Q0kBWfOVrt3iLXvXz9XKwKYdOu4ZWtClq0KngSgpefc7uu1rgxH10evOa1uj/Jq7Uu5N8zwV0zwgiVSPaL9s24/xvi1qmuHFN9Wr52/fDKAiOUPpq+WDlVU/fclAKj5yPbQ3oaTAObM/8szUsgDQNvOvbZvfeSR4VD3MZF3M9FJUfQEfpO8zwqNhAFAEEKVrildTvhzEXVfFX3HDklpjOjHl07UHzVx/ZqZ9yaFyq+ioh+/Nd5Xgwp96r4qAYmKWSIX2HG+V4Ob3ukNxDy5emoA+6foae1XkZHRi+UinfWDF5EKEoTBegxaTUREREREdCNjgIOIiIiIiGhMMlryispE0V5aoJkHsOWbRmkUwFxgF30pyxuq7VK80W+vMZjpkxv2gxsIdbeUupbTnmcTo6Z7n17fIt//xYl3ao+IfPyxlVWvPlj16oNVm5bcqW5E4XNluO2Wohna8LWXSs+pPumNpW6/iKnrPtciH5+RKABApCE5Q45KnKv0lgFQd0tpa9SoKiI2gK+CXRuvNIp6jS3cxvQ9pe6W0tB2xnNiXESq5oKuPVYiprs2Q5kwPc59UMPv9koFxb3wYFwKAEQsX54u/aic3Fu1H76o+570dGmdDe7/LNeOKkGC6xMNFvR+zabultLS0eB5Nio0zvMggLqzr9cCwC23Tpuvs7AidNXSmS+vmf/ymvkv3zVtvpJW0l1ZOSvnPK44NaIkE8MGnrQ4UtY7vXFP2sJAl1B3S7lyrd7z7MTxWtvKEBERERER3cAY4CAiIiIiIhrLjJa8vKIyURRFu720dybAVrJzFAUB1CYWtkr7yFbSlx+V2SvlvV30m3QEfNUb5YMbHFEmLx0DEiK9xyw+OKK7f4o2NfDha2WpNiFM/2S4twCHWPt+12XlRVhS8LKlBvel1ESIewrEVyJEEWOI0D8ZGT2Mv+7pk7ro7aYIne0yvM6SqG083FMgruSHP/QTFXAPYfRjltcxGsYnROmfjArVTCHUt3RITz49eOyJ7cee2H7siYPN8rnaM09sP/brEx3aC6pdNHRWVoQleunrER06wADHhYrK355VXkyMefLRtIVeboKu0ARvzUe8v0EiIiIiIqIbDwMcREREREREo5mPzTkcO0tsHscKswRBEAQh19prJaNFzgSU5khHRldUwpQhRxSK37F6HzncfFZmfadYemLOMA3gOjfoBzcoItMTpCe1u8rlQ6fLa6WYxRxvX30DaK06Lz2JMml8l9v6wa49923ek/7dt36orOw98BGybI3rMSMRiBTC5dp6lPYT4uVaKXshhOvX5jzRdU7ZTCIsY1yv3ht9Rrr19tDq8xH8lQ1hFrdHZhoQI0RKJx3dSl+CnnqHXFVEjPaF2qo7Pyrp+Og1p3WPa7cUdeOVCKMhwvcYj0UjUm+SnjTs/UI+VHOiQdr+ZuZNE3Tec8QdGVICpe39E2rfj6un5fYUE1Inu4117+3hZXOW8ElChNsjdDwQpPzeq1NUu2l0KVur6HXg8GtWEIKDAADdYpd6n7rEnj4rqELj5J+U5qPK5h/1tc3S08So8XrvyQ8dx06c/PX7J5/YfuwNZeVjtXLO45YkL9kHAKEJ0dKTpsM18qELNU3S05SJOsGllgtFOyuf2fnZ+j9VH3EdbPpE6rQxMWZRlDzs1eNK85mJCb9eHXjvDaXIePlNNCn/cFF/Trl1kaHak1rrt+7+4pe7yze8ebbcdbD5sFxkdGZkP6shIiIiIiIaagxwEBERERER3RBs+Vs80gMO65Z8j/yGK/NRvPlG2mvDuHqtkpPIzrVqFa4GHIZ5DxG3yrTuqKNws5LfWLt6IA04btAPbnDcmZ0hvfvt731xGkB93as75O1F8u6Wv2s9vWtP+nffSv/uW/ftanWb2mJXug2kawQ4IqcDFXUtALYfqTsNoP6LwsPSqaS7M/2qTd3WpKfmhAjA6dr6JChJrk2sfb/zwPbOA9uv10q1tXafrFSiGEnBmbM1+mqEJSkNOWq7TtWJANDac06ZNSnJ+69sgoxLpDW77Ud6ALRVd9mlgIlxnFEOcPQ4SpzW15zW1zocTQAQEWOQ90lxXC+v7gGApq6jn0hXDDItNPgxxrMSdVuTnfuqagBccm198vhX5D4hNR/Zljy3e8lzu7/1kRzXSJkdp2yGcvy/L0ljqnZK5+bELwcwOe4uuUtHw9NvNdQAQNv+/VUn3cf4FCKnb9DpBICea2KnlLcIEUKClFPNYttlse2ycsq/WcFK6qKzFT1ugwEEh3gWMj8jXooLfVrZUA+g9cquSql/RnT2bDmFUH/ipNRpQ2qtET9b2RVFfdwqBy6QlPrymvk/nh0KhMYBdS0dAD6tvVIPoLWhVA46RC/w1ZJm4dwEqUXKgc8vXADQ0vSunLqIuX+OXNWFisr1f/ps/Z8+e6aiAwCiYhLhrLkCoOm3ZU0XAKDjvY/OS7GPZXOnTu19BIh5cvXUgTTzyFRu3SeV9fUAWptL/y7duph/ylBuXeUXG94s3/Bm+S+luxoZnYCOuisAml471FwPAB27DtRL/6lYkhE/iH07DIIwWI/BK4qIiIiIiG5gen9tQERERERERKOCKcMM2ACgODsLpduKLEYAcDisW9ZlF3vGNwBY7s9BcTEAW74pq7J020aLUckVyNOkFzn3Wzzm2kp2OvLyBmsfEO/6XMuYtyknX6qtONtUkeNeeK+3O8CchLcatLkqs+WbsioLNm3Mkz8Fa+GWzfnKpzDgugbywd3w4mcV3Fe7ckcL6ipXfrdSPbwmd8md3ifWt570en763bPX7Di0HcDhQysPq4ejfvRzXyurwmYHJ9deP9cCZ+X1A67aDDO9NNWo7XGqL2q7DtT2Pp0UvGypAZFBmbeKBw72ALh88PoB9ysmBc/w9d17xMIQk+OavRFtn1yzfqIeDlqwMkh3TkzwgiVdH30iAuKF3dcuuE4IU1eFxPs35oTHqpPT/31Fw0N729BQ9dBzVerh1Wvne8tYTE7//dq2b5U0nETby6/sflk9Hhf3woNScCPiX3Lnn3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Frequentist Modelling for Tracking Acceptance
ModelData = W %>% select(Scenario, Age, education, gender, Resilience, libertarianism, Accept2, Sunset, ongoing_control, Security, TrustIntentions, TrustPrivacy, Risk, Sensitive, Necessary, Decline, Reduce_Spread, Return_Activity, Reduce_Likelihood)
### Check missing data
#nrow(ModelData)
#ModelData %>% drop_na() %>% nrow()
Equ = 'Accept2 ~ Age + education + gender + Resilience + libertarianism + ongoing_control + Security + TrustIntentions + TrustPrivacy + Risk + Sensitive + Necessary + Decline + Reduce_Spread + Return_Activity + Reduce_Likelihood + (1|Scenario)'
Model <- glmer(Equ, data = ModelData, family = binomial(link = "logit"),
control = glmerControl(optCtrl = list(maxfun=2e8)))
summary(Model)
## Generalized linear mixed model fit by maximum likelihood (Laplace
## Approximation) [glmerMod]
## Family: binomial ( logit )
## Formula: Accept2 ~ Age + education + gender + Resilience + libertarianism +
## ongoing_control + Security + TrustIntentions + TrustPrivacy +
## Risk + Sensitive + Necessary + Decline + Reduce_Spread +
## Return_Activity + Reduce_Likelihood + (1 | Scenario)
## Data: ModelData
## Control: glmerControl(optCtrl = list(maxfun = 2e+08))
##
## AIC BIC logLik deviance df.resid
## 3250.2 3381.4 -1604.1 3208.2 3804
##
## Scaled residuals:
## Min 1Q Median 3Q Max
## -25.5831 -0.3359 0.2611 0.4903 7.7013
##
## Random effects:
## Groups Name Variance Std.Dev.
## Scenario (Intercept) 0.01193 0.1092
## Number of obs: 3825, groups: Scenario, 3
##
## Fixed effects:
## Estimate Std. Error z value Pr(>|z|)
## (Intercept) -6.5082887 0.7020246 -9.271 < 2e-16 ***
## Age 0.0004474 0.0040579 0.110 0.91220
## education> H.Sch 1.4375455 0.4494683 3.198 0.00138 **
## educationUni 1.3459466 0.4348571 3.095 0.00197 **
## genderWoman -0.0453171 0.0920121 -0.493 0.62236
## genderOther -1.3653107 2.1610705 -0.632 0.52753
## genderPrefer not to say 0.4589739 1.5442879 0.297 0.76631
## Resilience 0.0066280 0.0032025 2.070 0.03849 *
## libertarianism -0.0836711 0.0587116 -1.425 0.15412
## ongoing_control 0.2004871 0.0443216 4.523 6.08e-06 ***
## Security 0.3662773 0.0672739 5.445 5.19e-08 ***
## TrustIntentions 0.1766553 0.0641416 2.754 0.00588 **
## TrustPrivacy 0.0651845 0.0702797 0.928 0.35367
## Risk 0.1059795 0.0584247 1.814 0.06969 .
## Sensitive -0.1942931 0.0602529 -3.225 0.00126 **
## Necessary 0.1131544 0.0525466 2.153 0.03129 *
## Decline -0.0177261 0.0445057 -0.398 0.69042
## Reduce_Spread 0.2245020 0.0826170 2.717 0.00658 **
## Return_Activity 0.2035556 0.0855548 2.379 0.01735 *
## Reduce_Likelihood 0.4796450 0.0791146 6.063 1.34e-09 ***
## ---
## Signif. codes: 0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1