Library

library(formr)
library(effects)
## Lade nötiges Paket: carData
## lattice theme set by effectsTheme()
## See ?effectsTheme for details.
library(effectsize)
library(lme4)
## Lade nötiges Paket: Matrix
library(sjstats)
## 
## Attache Paket: 'sjstats'
## Die folgenden Objekte sind maskiert von 'package:effectsize':
## 
##     cohens_f, cramers_v, phi
library(lmerTest)
## 
## Attache Paket: 'lmerTest'
## Das folgende Objekt ist maskiert 'package:lme4':
## 
##     lmer
## Das folgende Objekt ist maskiert 'package:stats':
## 
##     step
library(ggplot2)
library(tidyr)
## 
## Attache Paket: 'tidyr'
## Die folgenden Objekte sind maskiert von 'package:Matrix':
## 
##     expand, pack, unpack
library(ggpubr)
library(RColorBrewer)
library(coefplot)
library(tibble)
library(purrr) # for running multiple regression
library(broom)
## 
## Attache Paket: 'broom'
## Das folgende Objekt ist maskiert 'package:sjstats':
## 
##     bootstrap
library(mvmeta)
## This is mvmeta 1.0.3. For an overview type: help('mvmeta-package').
library(lm.beta)
library(dplyr)
## 
## Attache Paket: 'dplyr'
## Die folgenden Objekte sind maskiert von 'package:formr':
## 
##     first, last
## Die folgenden Objekte sind maskiert von 'package:stats':
## 
##     filter, lag
## Die folgenden Objekte sind maskiert von 'package:base':
## 
##     intersect, setdiff, setequal, union
library(stringr)
library(tidyr)
library(knitr)

apatheme = theme_bw() +
  theme(panel.grid.major = element_blank(),
        panel.grid.minor = element_blank(),
        panel.border = element_blank(),
        axis.line = element_line(),
        legend.title = element_blank(),
        plot.title = element_text(hjust = 0.5))

Data

Load selected data based on 03_codebook

data_included_documented = read.csv(file = "data_included_documented.csv")[,-1]

Inclusion of Data

countries = as.data.frame(table(data_included_documented$country)) %>%
  arrange(-Freq)

kable(countries)
Var1 Freq
France 2013
Germany 1846
United States of America 1254
Mexico 1157
Italy 968
Brazil 806
Spain 562
United Kingdom 499
Denmark 395
Colombia 387
Canada 338
Japan 290
Switzerland 280
Argentina 217
Austria 197
Russia 155
Chile 154
Australia 133
Peru 119
Belgium 102
Ecuador 102
China 90
Venezuela 67
Guatemala 61
Ireland 59
Portugal 51
Costa Rica 47
India 45
Netherlands 44
Dominican Republic 41
Philippines 36
New Zealand 34
Finland 31
South Africa 29
Sweden 27
El Salvador 26
Singapore 26
Romania 24
Uruguay 24
Bolivia 23
Ukraine 21
Honduras 18
Indonesia 18
Malaysia 17
Morocco 16
Nicaragua 15
Panama 15
United Arab Emirates 14
Belarus 13
Israel 13
Luxembourg 13
Estonia 12
Norway 12
Czechia 11
Paraguay 11
Bulgaria 9
Hungary 9
Kazakhstan 9
Hong Kong 8
Latvia 8
Pakistan 8
Trinidad and Tobago 8
Turkey 8
Algeria 7
Iran 7
Poland 7
Taiwan 7
Tunisia 7
Andorra 6
Bosnia and Herzegovina 6
Croatia 6
Jamaica 6
Kenya 6
Nigeria 6
Saudi Arabia 6
Iceland 5
Senegal 5
Serbia 5
South Korea 5
Greece 4
Haiti 4
Namibia 4
Thailand 4
Bahrain 3
Cameroon 3
Egypt 3
Georgia 3
Ghana 3
Guyana 3
Lebanon 3
Lithuania 3
Slovakia 3
Slovenia 3
Sri Lanka 3
Albania 2
Antigua and Barbuda 2
Armenia 2
Benin 2
Central African Republic 2
Dominica 2
Jordan 2
Kyrgyzstan 2
Mali 2
Malta 2
Mauritius 2
Palestinian Territories 2
Qatar 2
Saint Lucia 2
Turkmenistan 2
Vietnam 2
Afghanistan 1
Aruba 1
Bahamas, The 1
Barbados 1
Belize 1
Botswana 1
Burma 1
Cote d’Ivoire 1
Cuba 1
East Timor (see Timor-Leste) 1
Ethiopia 1
Fiji 1
Grenada 1
Guinea-Bissau 1
Iraq 1
Kuwait 1
Liechtenstein 1
Macedonia 1
Madagascar 1
Maldives 1
Marshall Islands 1
Mauritania 1
Micronesia 1
Monaco 1
Montenegro 1
Nepal 1
Saint Vincent and the Grenadines 1
Sint Maarten 1
South Sudan 1
Swaziland 1
Syria 1
Tanzania 1
Uganda 1
Zimbabwe 1

We will include all countries with more than 500 participants. This allows us to show effect sizes for a diverse range of countries. Diversity of countries is indicated by:

  • location: European (France, Germany, Italy, Spain); North American (United States of America); South American (Mexico, Brazil)
  • language: French (France); German (Germany); English (United States of America); Spanish (Mexico, Spain); Italian (Italy); Portuguese (Brazil)
  • culture: Western (France, Germany, Italy, Spain, United States of America); Non-Western (Mexico, Brazil)

Sample sizes of other countries are too small (n < 500) to reach any conclusions.

seven_countries = countries %>% filter(Freq > 500)
data_included_documented_rescon = data_included_documented %>%
  filter(country %in% seven_countries$Var1)
countries_rescon =
  data_included_documented_rescon %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)


countries_rescon
## # A tibble: 7 × 2
##   country                   Freq
##   <fct>                    <int>
## 1 France                    2013
## 2 Germany                   1846
## 3 United States of America  1254
## 4 Mexico                    1157
## 5 Italy                      968
## 6 Brazil                     806
## 7 Spain                      562

Analyses

Political, Ethnic, and Religious Similarity

H1a Preference for Similarity in Political Beliefs
H1a(1) Linear Effect
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_politicalsim, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_politicalsim = data_included_documented_rescon_wide %>%
  select(-pref_politicalsim) %>%
  map(~lm(scale(data_included_documented_rescon_wide$pref_politicalsim) ~ scale(.x),
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_pref_politicalsim_lin_coef = models_pref_politicalsim %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname == "scale(.x)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_pref_politicalsim_lin_se = models_pref_politicalsim %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_pref_politicalsim_lin_analyses = left_join(models_pref_politicalsim_lin_coef,
                                            models_pref_politicalsim_lin_se,
                                            by = "name") %>%
  mutate(outcome = "H2a) Prefered Political Similarity - Linear Effect")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(pref_politicalsim)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_pref_politicalsim_lin_analyses$n = countries_rescon$Freq
data_included_documented_rescon %>% filter(!is.na(pref_politicalsim)) %>% nrow()
## [1] 8405
model = mvmeta(mean ~ 1, data = models_pref_politicalsim_lin_analyses, S = se^2,
               method = "fixed")
summary(model)
## Call:  mvmeta(formula = mean ~ 1, S = se^2, data = models_pref_politicalsim_lin_analyses, 
##     method = "fixed")
## 
## Univariate fixed-effects meta-analysis
## Dimension: 1
## 
## Fixed-effects coefficients
##              Estimate  Std. Error         z  Pr(>|z|)  95%ci.lb  95%ci.ub     
## (Intercept)   -0.1144      0.0103  -11.0926    0.0000   -0.1346   -0.0942  ***
## ---
## Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 
## 
## Univariate Cochran Q-test for heterogeneity:
## Q = 73.6827 (df = 6), p-value = 0.0000
## I-square statistic = 91.9%
## 
## 7 studies, 7 observations, 1 fixed and 0 random-effects parameters
##   logLik       AIC       BIC  
## -18.4545   38.9091   38.8550
H1a(2) Quadratic Effect: Regression 1 (x <= breaking_point)
data_included_documented_rescon_wide_reg1 = data_included_documented_rescon %>%
  dplyr::filter(political_orientation <= 3) %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_politicalsim, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_politicalsim_reg1 = data_included_documented_rescon_wide_reg1 %>%
  select(-pref_politicalsim) %>%
  map(~lm(scale(data_included_documented_rescon_wide_reg1$pref_politicalsim) ~
            scale(.x),
          data = data_included_documented_rescon_wide_reg1)) %>%
  map(lm.beta)

models_pref_politicalsim_quad_coef_reg1 = models_pref_politicalsim_reg1 %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname == "scale(.x)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)


models_pref_politicalsim_quad_se_reg1 = models_pref_politicalsim_reg1 %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_pref_politicalsim_quad_analyses_reg1 = left_join(models_pref_politicalsim_quad_coef_reg1,
                                            models_pref_politicalsim_quad_se_reg1,
                                            by = "name") %>%
  mutate(outcome = "H2a(1)) Preferred Political Similarity - Quadratic Effect Regression 1")

models_pref_politicalsim_quad_analyses_reg1$n = countries_rescon$Freq

data_included_documented_rescon %>% filter(political_orientation <= 3, !is.na(pref_politicalsim)) %>% nrow()
## [1] 6907
model = mvmeta(mean ~ 1, data = models_pref_politicalsim_quad_analyses_reg1, S = se^2,
               method = "fixed")
summary(model)
## Call:  mvmeta(formula = mean ~ 1, S = se^2, data = models_pref_politicalsim_quad_analyses_reg1, 
##     method = "fixed")
## 
## Univariate fixed-effects meta-analysis
## Dimension: 1
## 
## Fixed-effects coefficients
##              Estimate  Std. Error         z  Pr(>|z|)  95%ci.lb  95%ci.ub     
## (Intercept)   -0.2570      0.0111  -23.2080    0.0000   -0.2787   -0.2353  ***
## ---
## Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 
## 
## Univariate Cochran Q-test for heterogeneity:
## Q = 43.9753 (df = 6), p-value = 0.0000
## I-square statistic = 86.4%
## 
## 7 studies, 7 observations, 1 fixed and 0 random-effects parameters
##  logLik      AIC      BIC  
## -4.1612  10.3223  10.2682
H1a(2) Quadratic Effect: Regression 2 (x >= breaking_point)
data_included_documented_rescon_wide_reg2 = data_included_documented_rescon %>%
  dplyr::filter(political_orientation >= 3) %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_politicalsim, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_politicalsim_reg2 = data_included_documented_rescon_wide_reg2 %>%
  select(-pref_politicalsim) %>%
  map(~lm(scale(data_included_documented_rescon_wide_reg2$pref_politicalsim) ~
            scale(.x),
          data = data_included_documented_rescon_wide_reg2)) %>%
  map(lm.beta)

models_pref_politicalsim_quad_coef_reg2 = models_pref_politicalsim_reg2 %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname == "scale(.x)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)


models_pref_politicalsim_quad_se_reg2 = models_pref_politicalsim_reg1 %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_pref_politicalsim_quad_analyses_reg2 = left_join(models_pref_politicalsim_quad_coef_reg2,
                                            models_pref_politicalsim_quad_se_reg2,
                                            by = "name") %>%
  mutate(outcome = "H2a(1)) Preferred Political Similarity - Quadratic Effect Regression 2")

models_pref_politicalsim_quad_analyses_reg2$n = countries_rescon$Freq

data_included_documented_rescon %>% filter(political_orientation >= 3, !is.na(pref_politicalsim)) %>% nrow()
## [1] 4643
model = mvmeta(mean ~ 1, data = models_pref_politicalsim_quad_analyses_reg2, S = se^2,
               method = "fixed")
summary(model)
## Call:  mvmeta(formula = mean ~ 1, S = se^2, data = models_pref_politicalsim_quad_analyses_reg2, 
##     method = "fixed")
## 
## Univariate fixed-effects meta-analysis
## Dimension: 1
## 
## Fixed-effects coefficients
##              Estimate  Std. Error        z  Pr(>|z|)  95%ci.lb  95%ci.ub     
## (Intercept)    0.1877      0.0111  16.9462    0.0000    0.1660    0.2094  ***
## ---
## Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 
## 
## Univariate Cochran Q-test for heterogeneity:
## Q = 99.7921 (df = 6), p-value = 0.0000
## I-square statistic = 94.0%
## 
## 7 studies, 7 observations, 1 fixed and 0 random-effects parameters
##   logLik       AIC       BIC  
## -32.0696   66.1392   66.0851
H1b Preference for Similarity in Ethnicity/Race
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_ethnicalsim, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_ethnicalsim = data_included_documented_rescon_wide %>%
  select(-pref_ethnicalsim) %>%
  map(~lm(data_included_documented_rescon_wide$pref_ethnicalsim ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_pref_ethnicalsim_coef = models_pref_ethnicalsim %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_pref_ethnicalsim_se = models_pref_ethnicalsim %>%
 map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_pref_ethnicalsim_analyses = left_join(models_pref_ethnicalsim_coef,
                                            models_pref_ethnicalsim_se,
                                            by = "name") %>%
  mutate(outcome = "H2b) Preferred Ethnic Similarity")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(pref_ethnicalsim)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_pref_ethnicalsim_analyses$n = countries_rescon$Freq
sum(models_pref_ethnicalsim_analyses$n)
## [1] 5680
model = mvmeta(mean ~ 1, data = models_pref_ethnicalsim_analyses, S = se^2,
               method = "fixed")
summary(model)
## Call:  mvmeta(formula = mean ~ 1, S = se^2, data = models_pref_ethnicalsim_analyses, 
##     method = "fixed")
## 
## Univariate fixed-effects meta-analysis
## Dimension: 1
## 
## Fixed-effects coefficients
##              Estimate  Std. Error        z  Pr(>|z|)  95%ci.lb  95%ci.ub     
## (Intercept)    0.1573      0.0143  10.9657    0.0000    0.1291    0.1854  ***
## ---
## Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 
## 
## Univariate Cochran Q-test for heterogeneity:
## Q = 33.3460 (df = 6), p-value = 0.0000
## I-square statistic = 82.0%
## 
## 7 studies, 7 observations, 1 fixed and 0 random-effects parameters
##  logLik      AIC      BIC  
## -0.4393   2.8786   2.8245
H1c Preference for Similarity in Religion
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_religioussim, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_religioussim = data_included_documented_rescon_wide %>%
  select(-pref_religioussim) %>%
  map(~lm(data_included_documented_rescon_wide$pref_religioussim ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_pref_religioussim_coef = models_pref_religioussim %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_pref_religioussim_se = models_pref_religioussim %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_pref_religioussim_analyses = left_join(models_pref_religioussim_coef,
                                            models_pref_religioussim_se,
                                            by = "name") %>%
  mutate(outcome = "H2c) Preferred Religious Similarity")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(pref_religioussim)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_pref_religioussim_analyses$n = countries_rescon$Freq
sum(models_pref_religioussim_analyses$n)
## [1] 8396
model = mvmeta(mean ~ 1, data = models_pref_religioussim_analyses, S = se^2,
               method = "fixed")
summary(model)
## Call:  mvmeta(formula = mean ~ 1, S = se^2, data = models_pref_religioussim_analyses, 
##     method = "fixed")
## 
## Univariate fixed-effects meta-analysis
## Dimension: 1
## 
## Fixed-effects coefficients
##              Estimate  Std. Error       z  Pr(>|z|)  95%ci.lb  95%ci.ub     
## (Intercept)    0.1439      0.0171  8.4172    0.0000    0.1104    0.1773  ***
## ---
## Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 
## 
## Univariate Cochran Q-test for heterogeneity:
## Q = 15.7427 (df = 6), p-value = 0.0152
## I-square statistic = 61.9%
## 
## 7 studies, 7 observations, 1 fixed and 0 random-effects parameters
##   logLik       AIC       BIC  
##   7.2453  -12.4906  -12.5446

Ideal Partner Preferences

H2a Preference for the Level of Financial Security- Successfulness
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_level_financially_secure_successful_ambitious, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_level_financially_secure_successful_ambitious = data_included_documented_rescon_wide %>%
  select(-pref_level_financially_secure_successful_ambitious) %>%
  map(~lm(data_included_documented_rescon_wide$pref_level_financially_secure_successful_ambitious ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_pref_level_financially_secure_successful_ambitious_coef = models_pref_level_financially_secure_successful_ambitious %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_pref_level_financially_secure_successful_ambitious_se = models_pref_level_financially_secure_successful_ambitious %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))

models_pref_level_financially_secure_successful_ambitious_analyses = left_join(models_pref_level_financially_secure_successful_ambitious_coef,
                                            models_pref_level_financially_secure_successful_ambitious_se,
                                            by = "name") %>%
  mutate(outcome = "H3a) Financial Security-Successfulness")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(pref_level_financially_secure_successful_ambitious)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_pref_level_financially_secure_successful_ambitious_analyses$n = countries_rescon$Freq
sum(models_pref_level_financially_secure_successful_ambitious_analyses$n)
## [1] 8139
model = mvmeta(mean ~ 1, data = models_pref_level_financially_secure_successful_ambitious_analyses, S = se^2,
               method = "fixed")
summary(model)
## Call:  mvmeta(formula = mean ~ 1, S = se^2, data = models_pref_level_financially_secure_successful_ambitious_analyses, 
##     method = "fixed")
## 
## Univariate fixed-effects meta-analysis
## Dimension: 1
## 
## Fixed-effects coefficients
##              Estimate  Std. Error        z  Pr(>|z|)  95%ci.lb  95%ci.ub     
## (Intercept)    0.1426      0.0069  20.6251    0.0000    0.1291    0.1562  ***
## ---
## Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 
## 
## Univariate Cochran Q-test for heterogeneity:
## Q = 16.1524 (df = 6), p-value = 0.0130
## I-square statistic = 62.9%
## 
## 7 studies, 7 observations, 1 fixed and 0 random-effects parameters
##   logLik       AIC       BIC  
##  13.2641  -24.5282  -24.5823
H2b Preference for the Level of Confidence-Assertiveness
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_level_confident_assertive , France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_level_confident_assertive = data_included_documented_rescon_wide %>%
  select(-pref_level_confident_assertive) %>%
  map(~lm(data_included_documented_rescon_wide$pref_level_confident_assertive ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_pref_level_confident_assertive_coef = models_pref_level_confident_assertive %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_pref_level_confident_assertive_se = models_pref_level_confident_assertive %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_pref_level_confident_assertive_analyses = left_join(models_pref_level_confident_assertive_coef,
                                            models_pref_level_confident_assertive_se,
                                            by = "name") %>%
  mutate(outcome = "H3d) Confidence-Assertiveness")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(pref_level_confident_assertive)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_pref_level_confident_assertive_analyses$n = countries_rescon$Freq
sum(models_pref_level_confident_assertive_analyses$n)
## [1] 8292
model = mvmeta(mean ~ 1, data = models_pref_level_confident_assertive_analyses, S = se^2,
               method = "fixed")
summary(model)
## Call:  mvmeta(formula = mean ~ 1, S = se^2, data = models_pref_level_confident_assertive_analyses, 
##     method = "fixed")
## 
## Univariate fixed-effects meta-analysis
## Dimension: 1
## 
## Fixed-effects coefficients
##              Estimate  Std. Error        z  Pr(>|z|)  95%ci.lb  95%ci.ub     
## (Intercept)    0.0734      0.0060  12.2476    0.0000    0.0617    0.0852  ***
## ---
## Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 
## 
## Univariate Cochran Q-test for heterogeneity:
## Q = 107.7961 (df = 6), p-value = 0.0000
## I-square statistic = 94.4%
## 
## 7 studies, 7 observations, 1 fixed and 0 random-effects parameters
##   logLik       AIC       BIC  
## -31.4557   64.9114   64.8573
H2c Preference for the Level of Education-Intelligence
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_level_intelligence_educated, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_level_intelligence_educated = data_included_documented_rescon_wide %>%
  select(-pref_level_intelligence_educated) %>%
  map(~lm(data_included_documented_rescon_wide$pref_level_intelligence_educated ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_pref_level_intelligence_educated_coef = models_pref_level_intelligence_educated %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_pref_level_intelligence_educated_se = models_pref_level_intelligence_educated %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_pref_level_intelligence_educated_analyses = left_join(models_pref_level_intelligence_educated_coef,
                                            models_pref_level_intelligence_educated_se,
                                            by = "name") %>%
  mutate(outcome = "H3e) Education-Intelligence")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(pref_level_intelligence_educated)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_pref_level_intelligence_educated_analyses$n = countries_rescon$Freq
sum(models_pref_level_intelligence_educated_analyses$n)
## [1] 8280
model = mvmeta(mean ~ 1, data = models_pref_level_intelligence_educated_analyses, S = se^2,
               method = "fixed")
summary(model)
## Call:  mvmeta(formula = mean ~ 1, S = se^2, data = models_pref_level_intelligence_educated_analyses, 
##     method = "fixed")
## 
## Univariate fixed-effects meta-analysis
## Dimension: 1
## 
## Fixed-effects coefficients
##              Estimate  Std. Error       z  Pr(>|z|)  95%ci.lb  95%ci.ub   
## (Intercept)    0.0124      0.0062  1.9872    0.0469    0.0002    0.0246  *
## ---
## Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 
## 
## Univariate Cochran Q-test for heterogeneity:
## Q = 93.7652 (df = 6), p-value = 0.0000
## I-square statistic = 93.6%
## 
## 7 studies, 7 observations, 1 fixed and 0 random-effects parameters
##   logLik       AIC       BIC  
## -24.7569   51.5138   51.4597
H2d Preference for the Level of Kindness-Supportiveness
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_level_kind_supportive , France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_level_kind_supportive = data_included_documented_rescon_wide %>%
  select(-pref_level_kind_supportive) %>%
  map(~lm(data_included_documented_rescon_wide$pref_level_kind_supportive ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_pref_level_kind_supportive_coef = models_pref_level_kind_supportive %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_pref_level_kind_supportive_se = models_pref_level_kind_supportive %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_pref_level_kind_supportive_analyses = left_join(models_pref_level_kind_supportive_coef,
                                            models_pref_level_kind_supportive_se,
                                            by = "name") %>%
  mutate(outcome = "H3b) Kindness-Supportiveness")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(pref_level_kind_supportive)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_pref_level_kind_supportive_analyses$n = countries_rescon$Freq
sum(models_pref_level_kind_supportive_analyses$n)
## [1] 8261
model = mvmeta(mean ~ 1, data = models_pref_level_kind_supportive_analyses, S = se^2,
               method = "fixed")
summary(model)
## Call:  mvmeta(formula = mean ~ 1, S = se^2, data = models_pref_level_kind_supportive_analyses, 
##     method = "fixed")
## 
## Univariate fixed-effects meta-analysis
## Dimension: 1
## 
## Fixed-effects coefficients
##              Estimate  Std. Error       z  Pr(>|z|)  95%ci.lb  95%ci.ub     
## (Intercept)    0.0238      0.0055  4.3523    0.0000    0.0131    0.0345  ***
## ---
## Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 
## 
## Univariate Cochran Q-test for heterogeneity:
## Q = 36.0962 (df = 6), p-value = 0.0000
## I-square statistic = 83.4%
## 
## 7 studies, 7 observations, 1 fixed and 0 random-effects parameters
##  logLik      AIC      BIC  
##  4.9736  -7.9472  -8.0013
H2e Preference for the Level of Attractiveness
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_level_attractiveness , France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_level_attractiveness = data_included_documented_rescon_wide %>%
  select(-pref_level_attractiveness) %>%
  map(~lm(data_included_documented_rescon_wide$pref_level_attractiveness ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_pref_level_attractiveness_coef = models_pref_level_attractiveness %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_pref_level_attractiveness_se = models_pref_level_attractiveness %>%
 map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_pref_level_attractiveness_analyses = left_join(models_pref_level_attractiveness_coef,
                                            models_pref_level_attractiveness_se,
                                            by = "name") %>%
  mutate(outcome = "H3c) Attractiveness")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(pref_level_attractiveness)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_pref_level_attractiveness_analyses$n = countries_rescon$Freq
sum(models_pref_level_attractiveness_analyses$n)
## [1] 8153
model = mvmeta(mean ~ 1, data = models_pref_level_attractiveness_analyses, S = se^2,
               method = "fixed")
summary(model)
## Call:  mvmeta(formula = mean ~ 1, S = se^2, data = models_pref_level_attractiveness_analyses, 
##     method = "fixed")
## 
## Univariate fixed-effects meta-analysis
## Dimension: 1
## 
## Fixed-effects coefficients
##              Estimate  Std. Error       z  Pr(>|z|)  95%ci.lb  95%ci.ub     
## (Intercept)    0.0715      0.0073  9.7341    0.0000    0.0571    0.0859  ***
## ---
## Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 
## 
## Univariate Cochran Q-test for heterogeneity:
## Q = 22.7699 (df = 6), p-value = 0.0009
## I-square statistic = 73.6%
## 
## 7 studies, 7 observations, 1 fixed and 0 random-effects parameters
##   logLik       AIC       BIC  
##   9.5856  -17.1712  -17.2253

Ideal Age and Height

H3a(1) Ideal Age (Importance)
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(imp_age, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_imp_age = data_included_documented_rescon_wide %>%
  select(-imp_age) %>%
  map(~lm(data_included_documented_rescon_wide$imp_age ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_imp_age_coef = models_imp_age %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_imp_age_se = models_imp_age %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_imp_age_analyses = left_join(models_imp_age_coef,
                                            models_imp_age_se,
                                            by = "name") %>%
  mutate(outcome = "H4a(1)) Ideal Age (Importance)")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(imp_age)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_imp_age_analyses$n = countries_rescon$Freq
sum(models_imp_age_analyses$n)
## [1] 8517
model = mvmeta(mean ~ 1, data = models_imp_age_analyses, S = se^2,
               method = "fixed")
summary(model)
## Call:  mvmeta(formula = mean ~ 1, S = se^2, data = models_imp_age_analyses, 
##     method = "fixed")
## 
## Univariate fixed-effects meta-analysis
## Dimension: 1
## 
## Fixed-effects coefficients
##              Estimate  Std. Error       z  Pr(>|z|)  95%ci.lb  95%ci.ub     
## (Intercept)    0.0944      0.0111  8.5071    0.0000    0.0726    0.1161  ***
## ---
## Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 
## 
## Univariate Cochran Q-test for heterogeneity:
## Q = 19.3271 (df = 6), p-value = 0.0036
## I-square statistic = 69.0%
## 
## 7 studies, 7 observations, 1 fixed and 0 random-effects parameters
##   logLik       AIC       BIC  
##   8.4613  -14.9226  -14.9767
H3a(2) Ideal Age (Level)
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(ideal_age_rel, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_ideal_age_rel = data_included_documented_rescon_wide %>%
  select(-ideal_age_rel) %>%
  map(~lm(data_included_documented_rescon_wide$ideal_age_rel ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_ideal_age_rel_coef = models_ideal_age_rel %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_ideal_age_rel_se = models_ideal_age_rel %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_ideal_age_rel_analyses = left_join(models_ideal_age_rel_coef,
                                            models_ideal_age_rel_se,
                                            by = "name") %>%
  mutate(outcome = "H4a(2)) Ideal Age (Level)")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(ideal_age_rel)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_ideal_age_rel_analyses$n = countries_rescon$Freq
sum(models_ideal_age_rel_analyses$n)
## [1] 7771
model = mvmeta(mean ~ 1, data = models_ideal_age_rel_analyses, S = se^2,
               method = "fixed")
summary(model)
## Call:  mvmeta(formula = mean ~ 1, S = se^2, data = models_ideal_age_rel_analyses, 
##     method = "fixed")
## 
## Univariate fixed-effects meta-analysis
## Dimension: 1
## 
## Fixed-effects coefficients
##              Estimate  Std. Error       z  Pr(>|z|)  95%ci.lb  95%ci.ub   
## (Intercept)    0.0044      0.0246  0.1780    0.8587   -0.0438    0.0526   
## ---
## Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 
## 
## Univariate Cochran Q-test for heterogeneity:
## Q = 2.2741 (df = 6), p-value = 0.8928
## I-square statistic = 1.0%
## 
## 7 studies, 7 observations, 1 fixed and 0 random-effects parameters
##   logLik       AIC       BIC  
##  11.2587  -20.5174  -20.5715
H3b(1) Ideal Height (Importance)
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(imp_height, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_imp_height = data_included_documented_rescon_wide %>%
  select(-imp_height) %>%
  map(~lm(data_included_documented_rescon_wide$imp_height ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_imp_height_coef = models_imp_height %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_imp_height_se = models_imp_height %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_imp_height_analyses = left_join(models_imp_height_coef,
                                            models_imp_height_se,
                                            by = "name") %>%
  mutate(outcome = "H4b(1)) Ideal Height (Importance)")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(imp_height)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_imp_height_analyses$n = countries_rescon$Freq
sum(models_imp_height_analyses$n)
## [1] 8459
model = mvmeta(mean ~ 1, data = models_imp_height_analyses, S = se^2,
               method = "fixed")
summary(model)
## Call:  mvmeta(formula = mean ~ 1, S = se^2, data = models_imp_height_analyses, 
##     method = "fixed")
## 
## Univariate fixed-effects meta-analysis
## Dimension: 1
## 
## Fixed-effects coefficients
##              Estimate  Std. Error       z  Pr(>|z|)  95%ci.lb  95%ci.ub     
## (Intercept)    0.1147      0.0118  9.7572    0.0000    0.0917    0.1378  ***
## ---
## Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 
## 
## Univariate Cochran Q-test for heterogeneity:
## Q = 5.7811 (df = 6), p-value = 0.4481
## I-square statistic = 1.0%
## 
## 7 studies, 7 observations, 1 fixed and 0 random-effects parameters
##   logLik       AIC       BIC  
##  14.8191  -27.6381  -27.6922
H3b(2) Ideal Height (Level)
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(ideal_height, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_ideal_height = data_included_documented_rescon_wide %>%
  select(-ideal_height) %>%
  map(~lm(data_included_documented_rescon_wide$ideal_height ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_ideal_height_coef = models_ideal_height %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_ideal_height_se = models_ideal_height %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_ideal_height_analyses = left_join(models_ideal_height_coef,
                                            models_ideal_height_se,
                                            by = "name") %>%
  mutate(outcome = "H4b(2)) Ideal Height (Level)")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(ideal_height)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_ideal_height_analyses$n = countries_rescon$Freq
sum(models_ideal_height_analyses$n)
## [1] 8112
model = mvmeta(mean ~ 1, data = models_ideal_height_analyses, S = se^2,
               method = "fixed")
summary(model)
## Call:  mvmeta(formula = mean ~ 1, S = se^2, data = models_ideal_height_analyses, 
##     method = "fixed")
## 
## Univariate fixed-effects meta-analysis
## Dimension: 1
## 
## Fixed-effects coefficients
##              Estimate  Std. Error       z  Pr(>|z|)  95%ci.lb  95%ci.ub     
## (Intercept)    0.0125      0.0036  3.5174    0.0004    0.0055    0.0195  ***
## ---
## Signif. codes:  0 '***' 0.001 '**' 0.01 '*' 0.05 '.' 0.1 ' ' 1 
## 
## Univariate Cochran Q-test for heterogeneity:
## Q = 89.4342 (df = 6), p-value = 0.0000
## I-square statistic = 93.3%
## 
## 7 studies, 7 observations, 1 fixed and 0 random-effects parameters
##   logLik       AIC       BIC  
## -18.6924   39.3848   39.3307
---
title: <font color="#66C2A5">Exploratory Analyses</font>
csl: apa-custom-no-issue.csl
output: 
  html_document:
    code_folding: "show"
editor_options: 
  chunk_output_type: console
---

## {.tabset}

### Library
```{r Library}
library(formr)
library(effects)
library(effectsize)
library(lme4)
library(sjstats)
library(lmerTest)
library(ggplot2)
library(tidyr)
library(ggpubr)
library(RColorBrewer)
library(coefplot)
library(tibble)
library(purrr) # for running multiple regression
library(broom)
library(mvmeta)
library(lm.beta)
library(dplyr)
library(stringr)
library(tidyr)
library(knitr)

apatheme = theme_bw() +
  theme(panel.grid.major = element_blank(),
        panel.grid.minor = element_blank(),
        panel.border = element_blank(),
        axis.line = element_line(),
        legend.title = element_blank(),
        plot.title = element_text(hjust = 0.5))
```

### Data
Load selected data based on 03_codebook
```{r}
data_included_documented = read.csv(file = "data_included_documented.csv")[,-1]
```

### Inclusion of Data
```{r}
countries = as.data.frame(table(data_included_documented$country)) %>%
  arrange(-Freq)

kable(countries)
```
We will include all countries with more than 500 participants. This allows us to show effect sizes for a diverse range of countries.
Diversity of countries is indicated by:

* location: European (France, Germany, Italy, Spain); North American (United States of America); South American (Mexico, Brazil)
* language: French (France); German (Germany); English (United States of America); Spanish (Mexico, Spain); Italian (Italy); Portuguese (Brazil)
* culture: Western (France, Germany, Italy, Spain, United States of America); Non-Western (Mexico, Brazil)

Sample sizes of other countries are too small (n < 500) to reach any conclusions.

```{r}
seven_countries = countries %>% filter(Freq > 500)
data_included_documented_rescon = data_included_documented %>%
  filter(country %in% seven_countries$Var1)
```

```{r}
countries_rescon =
  data_included_documented_rescon %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)


countries_rescon
```


### Analyses {.tabset .active}
#### Political, Ethnic, and Religious Similarity {.tabset}
##### H1a Preference for Similarity in Political Beliefs {.tabset}
###### H1a(1) Linear Effect
```{r}
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_politicalsim, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_politicalsim = data_included_documented_rescon_wide %>%
  select(-pref_politicalsim) %>%
  map(~lm(scale(data_included_documented_rescon_wide$pref_politicalsim) ~ scale(.x),
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_pref_politicalsim_lin_coef = models_pref_politicalsim %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname == "scale(.x)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_pref_politicalsim_lin_se = models_pref_politicalsim %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_pref_politicalsim_lin_analyses = left_join(models_pref_politicalsim_lin_coef,
                                            models_pref_politicalsim_lin_se,
                                            by = "name") %>%
  mutate(outcome = "H2a) Prefered Political Similarity - Linear Effect")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(pref_politicalsim)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_pref_politicalsim_lin_analyses$n = countries_rescon$Freq
data_included_documented_rescon %>% filter(!is.na(pref_politicalsim)) %>% nrow()

model = mvmeta(mean ~ 1, data = models_pref_politicalsim_lin_analyses, S = se^2,
               method = "fixed")
summary(model)
```

###### H1a(2) Quadratic Effect: Regression 1 (x <= breaking_point)

```{r}
data_included_documented_rescon_wide_reg1 = data_included_documented_rescon %>%
  dplyr::filter(political_orientation <= 3) %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_politicalsim, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_politicalsim_reg1 = data_included_documented_rescon_wide_reg1 %>%
  select(-pref_politicalsim) %>%
  map(~lm(scale(data_included_documented_rescon_wide_reg1$pref_politicalsim) ~
            scale(.x),
          data = data_included_documented_rescon_wide_reg1)) %>%
  map(lm.beta)

models_pref_politicalsim_quad_coef_reg1 = models_pref_politicalsim_reg1 %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname == "scale(.x)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)


models_pref_politicalsim_quad_se_reg1 = models_pref_politicalsim_reg1 %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_pref_politicalsim_quad_analyses_reg1 = left_join(models_pref_politicalsim_quad_coef_reg1,
                                            models_pref_politicalsim_quad_se_reg1,
                                            by = "name") %>%
  mutate(outcome = "H2a(1)) Preferred Political Similarity - Quadratic Effect Regression 1")

models_pref_politicalsim_quad_analyses_reg1$n = countries_rescon$Freq

data_included_documented_rescon %>% filter(political_orientation <= 3, !is.na(pref_politicalsim)) %>% nrow()

model = mvmeta(mean ~ 1, data = models_pref_politicalsim_quad_analyses_reg1, S = se^2,
               method = "fixed")
summary(model)
```

###### H1a(2) Quadratic Effect: Regression 2 (x >= breaking_point)
```{r}
data_included_documented_rescon_wide_reg2 = data_included_documented_rescon %>%
  dplyr::filter(political_orientation >= 3) %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_politicalsim, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_politicalsim_reg2 = data_included_documented_rescon_wide_reg2 %>%
  select(-pref_politicalsim) %>%
  map(~lm(scale(data_included_documented_rescon_wide_reg2$pref_politicalsim) ~
            scale(.x),
          data = data_included_documented_rescon_wide_reg2)) %>%
  map(lm.beta)

models_pref_politicalsim_quad_coef_reg2 = models_pref_politicalsim_reg2 %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname == "scale(.x)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)


models_pref_politicalsim_quad_se_reg2 = models_pref_politicalsim_reg1 %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_pref_politicalsim_quad_analyses_reg2 = left_join(models_pref_politicalsim_quad_coef_reg2,
                                            models_pref_politicalsim_quad_se_reg2,
                                            by = "name") %>%
  mutate(outcome = "H2a(1)) Preferred Political Similarity - Quadratic Effect Regression 2")

models_pref_politicalsim_quad_analyses_reg2$n = countries_rescon$Freq

data_included_documented_rescon %>% filter(political_orientation >= 3, !is.na(pref_politicalsim)) %>% nrow()

model = mvmeta(mean ~ 1, data = models_pref_politicalsim_quad_analyses_reg2, S = se^2,
               method = "fixed")
summary(model)
```

##### H1b Preference for Similarity in Ethnicity/Race {.tabset}
```{r}
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_ethnicalsim, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_ethnicalsim = data_included_documented_rescon_wide %>%
  select(-pref_ethnicalsim) %>%
  map(~lm(data_included_documented_rescon_wide$pref_ethnicalsim ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_pref_ethnicalsim_coef = models_pref_ethnicalsim %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_pref_ethnicalsim_se = models_pref_ethnicalsim %>%
 map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_pref_ethnicalsim_analyses = left_join(models_pref_ethnicalsim_coef,
                                            models_pref_ethnicalsim_se,
                                            by = "name") %>%
  mutate(outcome = "H2b) Preferred Ethnic Similarity")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(pref_ethnicalsim)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_pref_ethnicalsim_analyses$n = countries_rescon$Freq
sum(models_pref_ethnicalsim_analyses$n)

model = mvmeta(mean ~ 1, data = models_pref_ethnicalsim_analyses, S = se^2,
               method = "fixed")
summary(model)
```

##### H1c Preference for Similarity in Religion {.tabset}
```{r}
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_religioussim, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_religioussim = data_included_documented_rescon_wide %>%
  select(-pref_religioussim) %>%
  map(~lm(data_included_documented_rescon_wide$pref_religioussim ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_pref_religioussim_coef = models_pref_religioussim %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_pref_religioussim_se = models_pref_religioussim %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_pref_religioussim_analyses = left_join(models_pref_religioussim_coef,
                                            models_pref_religioussim_se,
                                            by = "name") %>%
  mutate(outcome = "H2c) Preferred Religious Similarity")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(pref_religioussim)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_pref_religioussim_analyses$n = countries_rescon$Freq
sum(models_pref_religioussim_analyses$n)

model = mvmeta(mean ~ 1, data = models_pref_religioussim_analyses, S = se^2,
               method = "fixed")
summary(model)
```

#### Ideal Partner Preferences {.tabset}
##### H2a Preference for the Level of Financial Security- Successfulness {.tabset}
```{r}
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_level_financially_secure_successful_ambitious, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_level_financially_secure_successful_ambitious = data_included_documented_rescon_wide %>%
  select(-pref_level_financially_secure_successful_ambitious) %>%
  map(~lm(data_included_documented_rescon_wide$pref_level_financially_secure_successful_ambitious ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_pref_level_financially_secure_successful_ambitious_coef = models_pref_level_financially_secure_successful_ambitious %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_pref_level_financially_secure_successful_ambitious_se = models_pref_level_financially_secure_successful_ambitious %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))

models_pref_level_financially_secure_successful_ambitious_analyses = left_join(models_pref_level_financially_secure_successful_ambitious_coef,
                                            models_pref_level_financially_secure_successful_ambitious_se,
                                            by = "name") %>%
  mutate(outcome = "H3a) Financial Security-Successfulness")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(pref_level_financially_secure_successful_ambitious)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_pref_level_financially_secure_successful_ambitious_analyses$n = countries_rescon$Freq
sum(models_pref_level_financially_secure_successful_ambitious_analyses$n)

model = mvmeta(mean ~ 1, data = models_pref_level_financially_secure_successful_ambitious_analyses, S = se^2,
               method = "fixed")
summary(model)
```


##### H2b Preference for the Level of Confidence-Assertiveness {.tabset}
```{r}
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_level_confident_assertive , France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_level_confident_assertive = data_included_documented_rescon_wide %>%
  select(-pref_level_confident_assertive) %>%
  map(~lm(data_included_documented_rescon_wide$pref_level_confident_assertive ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_pref_level_confident_assertive_coef = models_pref_level_confident_assertive %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_pref_level_confident_assertive_se = models_pref_level_confident_assertive %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_pref_level_confident_assertive_analyses = left_join(models_pref_level_confident_assertive_coef,
                                            models_pref_level_confident_assertive_se,
                                            by = "name") %>%
  mutate(outcome = "H3d) Confidence-Assertiveness")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(pref_level_confident_assertive)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_pref_level_confident_assertive_analyses$n = countries_rescon$Freq
sum(models_pref_level_confident_assertive_analyses$n)

model = mvmeta(mean ~ 1, data = models_pref_level_confident_assertive_analyses, S = se^2,
               method = "fixed")
summary(model)
```


##### H2c Preference for the Level of Education-Intelligence {.tabset}
```{r}
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_level_intelligence_educated, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_level_intelligence_educated = data_included_documented_rescon_wide %>%
  select(-pref_level_intelligence_educated) %>%
  map(~lm(data_included_documented_rescon_wide$pref_level_intelligence_educated ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_pref_level_intelligence_educated_coef = models_pref_level_intelligence_educated %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_pref_level_intelligence_educated_se = models_pref_level_intelligence_educated %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_pref_level_intelligence_educated_analyses = left_join(models_pref_level_intelligence_educated_coef,
                                            models_pref_level_intelligence_educated_se,
                                            by = "name") %>%
  mutate(outcome = "H3e) Education-Intelligence")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(pref_level_intelligence_educated)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_pref_level_intelligence_educated_analyses$n = countries_rescon$Freq
sum(models_pref_level_intelligence_educated_analyses$n)

model = mvmeta(mean ~ 1, data = models_pref_level_intelligence_educated_analyses, S = se^2,
               method = "fixed")
summary(model)
```

##### H2d Preference for the Level of Kindness-Supportiveness {.tabset}
```{r}
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_level_kind_supportive , France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_level_kind_supportive = data_included_documented_rescon_wide %>%
  select(-pref_level_kind_supportive) %>%
  map(~lm(data_included_documented_rescon_wide$pref_level_kind_supportive ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_pref_level_kind_supportive_coef = models_pref_level_kind_supportive %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_pref_level_kind_supportive_se = models_pref_level_kind_supportive %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_pref_level_kind_supportive_analyses = left_join(models_pref_level_kind_supportive_coef,
                                            models_pref_level_kind_supportive_se,
                                            by = "name") %>%
  mutate(outcome = "H3b) Kindness-Supportiveness")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(pref_level_kind_supportive)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_pref_level_kind_supportive_analyses$n = countries_rescon$Freq
sum(models_pref_level_kind_supportive_analyses$n)

model = mvmeta(mean ~ 1, data = models_pref_level_kind_supportive_analyses, S = se^2,
               method = "fixed")
summary(model)
```

##### H2e Preference for the Level of Attractiveness {.tabset}
```{r}
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(pref_level_attractiveness , France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_pref_level_attractiveness = data_included_documented_rescon_wide %>%
  select(-pref_level_attractiveness) %>%
  map(~lm(data_included_documented_rescon_wide$pref_level_attractiveness ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_pref_level_attractiveness_coef = models_pref_level_attractiveness %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_pref_level_attractiveness_se = models_pref_level_attractiveness %>%
 map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_pref_level_attractiveness_analyses = left_join(models_pref_level_attractiveness_coef,
                                            models_pref_level_attractiveness_se,
                                            by = "name") %>%
  mutate(outcome = "H3c) Attractiveness")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(pref_level_attractiveness)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_pref_level_attractiveness_analyses$n = countries_rescon$Freq
sum(models_pref_level_attractiveness_analyses$n)

model = mvmeta(mean ~ 1, data = models_pref_level_attractiveness_analyses, S = se^2,
               method = "fixed")
summary(model)
```

#### Ideal Age and Height {.tabset}
##### H3a(1) Ideal Age (Importance) {.tabset}
```{r}
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(imp_age, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_imp_age = data_included_documented_rescon_wide %>%
  select(-imp_age) %>%
  map(~lm(data_included_documented_rescon_wide$imp_age ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_imp_age_coef = models_imp_age %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_imp_age_se = models_imp_age %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_imp_age_analyses = left_join(models_imp_age_coef,
                                            models_imp_age_se,
                                            by = "name") %>%
  mutate(outcome = "H4a(1)) Ideal Age (Importance)")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(imp_age)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_imp_age_analyses$n = countries_rescon$Freq
sum(models_imp_age_analyses$n)

model = mvmeta(mean ~ 1, data = models_imp_age_analyses, S = se^2,
               method = "fixed")
summary(model)
```

##### H3a(2) Ideal Age (Level) {.tabset}
```{r}
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(ideal_age_rel, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_ideal_age_rel = data_included_documented_rescon_wide %>%
  select(-ideal_age_rel) %>%
  map(~lm(data_included_documented_rescon_wide$ideal_age_rel ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_ideal_age_rel_coef = models_ideal_age_rel %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_ideal_age_rel_se = models_ideal_age_rel %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_ideal_age_rel_analyses = left_join(models_ideal_age_rel_coef,
                                            models_ideal_age_rel_se,
                                            by = "name") %>%
  mutate(outcome = "H4a(2)) Ideal Age (Level)")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(ideal_age_rel)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_ideal_age_rel_analyses$n = countries_rescon$Freq
sum(models_ideal_age_rel_analyses$n)

model = mvmeta(mean ~ 1, data = models_ideal_age_rel_analyses, S = se^2,
               method = "fixed")
summary(model)
```

##### H3b(1) Ideal Height (Importance) {.tabset}
```{r}
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(imp_height, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_imp_height = data_included_documented_rescon_wide %>%
  select(-imp_height) %>%
  map(~lm(data_included_documented_rescon_wide$imp_height ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_imp_height_coef = models_imp_height %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_imp_height_se = models_imp_height %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_imp_height_analyses = left_join(models_imp_height_coef,
                                            models_imp_height_se,
                                            by = "name") %>%
  mutate(outcome = "H4b(1)) Ideal Height (Importance)")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(imp_height)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_imp_height_analyses$n = countries_rescon$Freq
sum(models_imp_height_analyses$n)

model = mvmeta(mean ~ 1, data = models_imp_height_analyses, S = se^2,
               method = "fixed")
summary(model)
```

##### H3b(2) Ideal Height (Level) {.tabset}
```{r}
data_included_documented_rescon_wide = data_included_documented_rescon %>%
  pivot_wider(names_from = country, values_from = political_orientation) %>%
  select(ideal_height, France, Germany, `United States of America`, Mexico,
         Italy, Brazil, Spain)

models_ideal_height = data_included_documented_rescon_wide %>%
  select(-ideal_height) %>%
  map(~lm(data_included_documented_rescon_wide$ideal_height ~ .x,
      data = data_included_documented_rescon_wide)) %>%
  map(lm.beta)

models_ideal_height_coef = models_ideal_height %>%
  map(coef) %>%
  as.data.frame() %>%
  rownames_to_column(var = "rowname") %>%
  filter(rowname != "(Intercept)") %>%
  pivot_longer(cols = -rowname) %>%
  select(-rowname) %>%
  rename(mean = value)

models_ideal_height_se = models_ideal_height %>%
  map(tidy) %>%
  tibble(models_pref_politicalsim_lin_se = ., Names = names(.)) %>%
  hoist(models_pref_politicalsim_lin_se, coefficients = "std.error") %>%
  select(-models_pref_politicalsim_lin_se) %>%
  unnest_wider(., coefficients, names_sep = "_") %>%
  select(coefficients_2, Names) %>%
  rename("name" = "Names",
         "se" = "coefficients_2") %>%
  mutate(name = ifelse(name == "United States of America",
                       "United.States.of.America", name))


models_ideal_height_analyses = left_join(models_ideal_height_coef,
                                            models_ideal_height_se,
                                            by = "name") %>%
  mutate(outcome = "H4b(2)) Ideal Height (Level)")

countries_rescon =
  data_included_documented_rescon %>%
  filter(!is.na(ideal_height)) %>%
  select(country) %>%
  table() %>%
  as.data.frame() %>%
  arrange(-Freq)

models_ideal_height_analyses$n = countries_rescon$Freq
sum(models_ideal_height_analyses$n)

model = mvmeta(mean ~ 1, data = models_ideal_height_analyses, S = se^2,
               method = "fixed")
summary(model)
```
