#load required packages / settings
install.packages("car")  # Skip if already installed
library(car)

options(scipen = 999)

Look at conflict counts over time:

# Summarize conflict counts by year
conflict_by_year <- subsample_panel_2018_2022 %>%
  group_by(year) %>%
  summarise(total_conflicts = sum(event_id_cnty, na.rm = TRUE),
            avg_conflicts = mean(event_id_cnty, na.rm = TRUE),
            median_conflicts = median(event_id_cnty, na.rm = TRUE),
            max_conflicts = max(event_id_cnty, na.rm = TRUE),
            min_conflicts = min(event_id_cnty, na.rm = TRUE),
            count_observations = n())

# Display the result
print(conflict_by_year)
NA

Which hexgrids are associated with the highest conflict count? Compared to conflict grids overall, these grids tend to be closer to borders - on average, by about 6km. They also have significantly higher population (48K vs 7K) – impervious and nightlight values follows this pattern. These are likely cities and other high-density urban areas – agriculture and other rural indicators are lower compared to conflict grids overall.

Descriptive Statistics Table - high conflict grids

Variable

Mean

Min

Max

number_conflicts

30.759

6.000

154.000

min_distance_to_conflict

0.000

0.000

0.000

distance_to_border

14,610.049

0.000

100,480.553

road_length

145,623.429

12,055.066

273,896.717

distance_to_nearest_road

0.000

0.000

0.000

distance_to_nearest_mine_active_inactive

40,112.286

0.000

132,347.179

distance_to_active_mine

61,947.266

13,512.491

132,347.179

distance_to_inactive_mine

45,089.536

0.000

138,542.050

hexgrid_landscan_pop

48,072.084

562.918

165,170.518

hexgrid_nightlight

38.555

7.000

63.000

hexgrid_percent_grassland

0.124

0.000

0.779

hexgrid_percent_impervious

0.551

0.000

1.000

hexgrid_percent_irrigated_ag

0.221

0.000

0.921

hexgrid_percent_permanent_water

0.001

0.000

0.023

hexgrid_percent_rainfed_ag

0.000

0.000

0.000

hexgrid_percent_seasonal_water

0.005

0.000

0.071

neighbor_landscan_pop

196,182.944

2,865.451

838,796.937

neighbor_nightlight

32.602

5.200

62.976

neighbor_percent_impervious

0.347

0.000

0.970

neighbor_percent_irrigated_ag

0.329

0.030

0.972

neighbor_percent_permanent_water

0.001

0.000

0.016

neighbor_percent_rainfed_ag

0.000

0.000

0.008

neighbor_percent_seasonal_water

0.006

0.000

0.065

active_mine_area

0.000

0.000

0.000

inactive_mine_area

30,565.909

0.000

886,411.366

hexgrid_elevation

799.587

267.208

1,711.110

hexgrid_slope

4.216

0.818

23.840

mine_flag

0.034

0.000

1.000

mine_neighbor_flag

0.034

0.000

1.000

conflict_flag

1.000

1.000

1.000

conflict_neighbor_flag

0.621

0.000

1.000

pp_change_landscan_pop

-856.694

-15,344.775

13,058.792

pp_change_grassland

-0.011

-0.202

0.034

pp_change_impervious

0.046

-0.011

0.268

pp_change_irrigated_ag

-0.034

-0.256

0.085

pp_change_rainfed_ag

-0.002

-0.067

0.000

pp_change_nightlights

5.091

1.000

15.385

pp_change_permanent_water

0.000

-0.002

0.001

pp_change_seasonal_water

0.002

-0.001

0.022

combined_mine_area

30,565.909

0.000

886,411.366

log_active_mine_area

0.000

0.000

0.000

log_combined_mine_area

0.472

0.000

13.695

log_distance_to_nearest_mine

10.056

0.000

11.793

log_distance_to_active_mine

10.948

9.511

11.793

log_hexgrid_landscan_pop

9.970

6.333

12.015

log_neighbor_landscan_pop

11.045

7.960

13.640

log_distance_to_border

7.442

0.000

11.518

log_road_length

11.688

9.397

12.521

event_id_cnty

4.897

0.000

42.000

conflict_occurrence

0.697

0.000

1.000

mine_dist_irrigated_ag

2.237

0.000

9.893

mine_dist_irrigated_ag_neighbor

3.393

0.000

10.770

mine_dist_permanent_water

0.011

0.000

0.230

mine_dist_permanent_water_neighbor

0.009

0.000

0.166

mine_dist_seasonal_water

0.056

0.000

0.789

mine_dist_seasonal_water_neighbor

0.067

0.000

0.666

mine_dist_border

75.324

0.000

130.184

distance_to_mine_active_inactive_km

40.112

0.000

132.347

Basic linear probability model regressing distance to any mine (either active or inactive):

plm_model <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model, vcovHC(plm_model, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)

t test of coefficients:

                                Estimate  Std. Error t value     Pr(>|t|)    
(Intercept)                   0.03781547  0.00686046  5.5121 0.0000000356 ***
log_distance_to_nearest_mine -0.00276520  0.00062807 -4.4027 0.0000107100 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1

Treatment coefficient goes up slightly when I add in country and year dummies:

plm_model <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + factor(year) + factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model, vcovHC(plm_model, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)

t test of coefficients:

                                Estimate  Std. Error t value          Pr(>|t|)    
(Intercept)                   0.03000506  0.00810453  3.7023         0.0002139 ***
log_distance_to_nearest_mine -0.00278213  0.00067624 -4.1141 0.000038912631225 ***
factor(year)2019              0.00096046  0.00079229  1.2123         0.2254196    
factor(year)2020              0.00424204  0.00094965  4.4670 0.000007947498415 ***
factor(year)2021              0.00728350  0.00103227  7.0558 0.000000000001734 ***
factor(year)2022              0.00344165  0.00088713  3.8795         0.0001048 ***
factor(country)Kazakhstan     0.00929824  0.00201894  4.6055 0.000004122536445 ***
factor(country)Kyrgyzstan     0.00468865  0.00102684  4.5661 0.000004978440550 ***
factor(country)Tajikistan    -0.00239841  0.00123810 -1.9372         0.0527294 .  
factor(country)Uzbekistan     0.00949321  0.00197446  4.8080 0.000001527972423 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1

Now I want to see what happens when I start adding in controls, starting with population (landscan population + nightlights and percent impervious which can be thought of as population proxies). The three variables are highly correlated. I’m going to choose one: population because there’s a clear theoretical relationship between population and conflict.

#are population, nightlight, and impervious collinear?
cor(subsample_panel_2018_2022$hexgrid_landscan_pop, subsample_panel_2018_2022$hexgrid_nightlight, use = "complete.obs")
[1] 0.6710751
cor(subsample_panel_2018_2022$hexgrid_percent_impervious, subsample_panel_2018_2022$hexgrid_nightlight, use = "complete.obs")
[1] 0.7558135
cor(subsample_panel_2018_2022$hexgrid_landscan_pop, subsample_panel_2018_2022$hexgrid_percent_impervious, use = "complete.obs")
[1] 0.8278345

Here’s my regression with population as a covariate. Treatment size goes down; population is highly statistically significant. I also add in neighbor grid population because a densely populated neighboring area could contribute to increased conflict within the hexgrid itself.

plm_model <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_landscan_pop + neighbor_landscan_pop + factor(year) + factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model, vcovHC(plm_model, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)

t test of coefficients:

                                   Estimate     Std. Error t value              Pr(>|t|)    
(Intercept)                   0.02284390362  0.00728688440  3.1349             0.0017197 ** 
log_distance_to_nearest_mine -0.00217854360  0.00060678582 -3.5903             0.0003305 ***
hexgrid_landscan_pop          0.00000624329  0.00000062725  9.9534 < 0.00000000000000022 ***
neighbor_landscan_pop        -0.00000042989  0.00000010841 -3.9656     0.000073303017687 ***
factor(year)2019              0.00090828946  0.00079198714  1.1468             0.2514485    
factor(year)2020              0.00413873336  0.00094724702  4.3692     0.000012489017277 ***
factor(year)2021              0.00713359992  0.00102859473  6.9353     0.000000000004093 ***
factor(year)2022              0.00322124910  0.00088144586  3.6545             0.0002579 ***
factor(country)Kazakhstan     0.00608887003  0.00185512943  3.2822             0.0010306 ** 
factor(country)Kyrgyzstan     0.00373047977  0.00091716964  4.0674     0.000047602436885 ***
factor(country)Tajikistan    -0.00680872708  0.00125270541 -5.4352     0.000000054933727 ***
factor(country)Uzbekistan    -0.00786629946  0.00187173549 -4.2027     0.000026414312362 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1

Now I want to look at the water-related variables (irrigated agriculture and permanent water, and seasonal water). I’m going to start with adding them to the simple regression (y on x with year and country dummies, leaving out population). Starting with irrigated agriculture – both hexgrid and neighbor variables are statistically significant. Interestingly, neighboring areas have a larger impact on conflict, which suggests that being surrounded by grids with more irrigated agriculture is a bigger contributing factor to conflict than being directly located in a grid with more irrigated agriculture. The treatment effect doesn’t really change compared to the simple regression that doesn’t control for irrigated agriculture. Coefficients on hexgrid irrigated ag and neighbor irrigated ag jump around depending on whether I interact treatment with either of those two variables. Why? Does it matter, especially given that treatment effect stays relatively stable across the models?

Irrigated ag variable and neighbor irrigated ag * distance to mine are jointly highly statistically significant. In other words, conflict is more likely when mines are surrounded by irrigated agricultural land, and the effect of being located closer or farther away from a mine on conflict is conditional on how much of the surrounding land is being used for irrigated agriculture. *************TO-DO:***********see what happens when you increase unit of analysis to hexgrid+its 6 neighbors.

#add irrigated ag for both hexgrid and neighbors
plm_model_irrigated_ag <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_irrigated_ag + neighbor_percent_irrigated_ag + factor(year) + factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model_irrigated_ag, vcovHC(plm_model_irrigated_ag, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)

t test of coefficients:

                                 Estimate  Std. Error t value          Pr(>|t|)    
(Intercept)                    0.02895503  0.00804489  3.5992         0.0003195 ***
log_distance_to_nearest_mine  -0.00271269  0.00067135 -4.0406 0.000053374793398 ***
hexgrid_percent_irrigated_ag  -0.02383097  0.01050122 -2.2694         0.0232503 *  
neighbor_percent_irrigated_ag  0.04638282  0.01214436  3.8193         0.0001340 ***
factor(year)2019               0.00097180  0.00079229  1.2266         0.2199895    
factor(year)2020               0.00426532  0.00094945  4.4924 0.000007054571850 ***
factor(year)2021               0.00726789  0.00103219  7.0412 0.000000000001925 ***
factor(year)2022               0.00340596  0.00088719  3.8391         0.0001236 ***
factor(country)Kazakhstan      0.00360582  0.00203013  1.7762         0.0757124 .  
factor(country)Kyrgyzstan      0.00258093  0.00097882  2.6368         0.0083719 ** 
factor(country)Tajikistan     -0.00588707  0.00135066 -4.3586 0.000013107603175 ***
factor(country)Uzbekistan     -0.00277517  0.00306663 -0.9050         0.3654918    
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
#interaction term between distance from mine and hexgrid percent irrigated ag
subsample_panel_2018_2022 <- subsample_panel_2018_2022 %>%
  mutate(mine_dist_irrigated_ag=log_distance_to_nearest_mine*hexgrid_percent_irrigated_ag)

plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_irrigated_ag + neighbor_percent_irrigated_ag + mine_dist_irrigated_ag + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

t test of coefficients:

                                 Estimate  Std. Error t value          Pr(>|t|)    
(Intercept)                    0.02339087  0.00861108  2.7164         0.0066020 ** 
log_distance_to_nearest_mine  -0.00224357  0.00071825 -3.1237         0.0017870 ** 
hexgrid_percent_irrigated_ag   0.00636694  0.02157419  0.2951         0.7679046    
neighbor_percent_irrigated_ag  0.04727088  0.01218482  3.8795         0.0001048 ***
mine_dist_irrigated_ag        -0.00292824  0.00185452 -1.5790         0.1143478    
factor(year)2019               0.00097210  0.00079231  1.2269         0.2198615    
factor(year)2020               0.00426862  0.00094949  4.4957 0.000006946247830 ***
factor(year)2021               0.00727100  0.00103230  7.0435 0.000000000001894 ***
factor(year)2022               0.00340883  0.00088729  3.8418         0.0001222 ***
factor(country)Kazakhstan      0.00432266  0.00200137  2.1598         0.0307881 *  
factor(country)Kyrgyzstan      0.00310958  0.00102762  3.0260         0.0024790 ** 
factor(country)Tajikistan     -0.00534272  0.00138082 -3.8692         0.0001093 ***
factor(country)Uzbekistan     -0.00222293  0.00307758 -0.7223         0.4701138    
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
# Conduct the F-test for joint significance
f_test_results <- linearHypothesis(plm_model_interaction, 
                                   c("hexgrid_percent_irrigated_ag = 0", 
                                     "mine_dist_irrigated_ag = 0"),
                                   vcov = vcovHC(plm_model_interaction, type = "HC0", cluster = "group"))

# Print the F-test results
print(f_test_results)

Linear hypothesis test:
hexgrid_percent_irrigated_ag = 0
mine_dist_irrigated_ag = 0

Model 1: restricted model
Model 2: conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_irrigated_ag + 
    neighbor_percent_irrigated_ag + mine_dist_irrigated_ag + 
    factor(year) + factor(country)

Note: Coefficient covariance matrix supplied.

  Res.Df Df  Chisq Pr(>Chisq)  
1  62459                       
2  62457  2 7.4619    0.02397 *
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
#interaction term between distance from mine and neighbor percent irrigated ag
subsample_panel_2018_2022 <- subsample_panel_2018_2022 %>%
  mutate(mine_dist_irrigated_ag_neighbor=log_distance_to_nearest_mine*neighbor_percent_irrigated_ag)

plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_irrigated_ag + neighbor_percent_irrigated_ag + mine_dist_irrigated_ag_neighbor + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

t test of coefficients:

                                   Estimate  Std. Error t value          Pr(>|t|)    
(Intercept)                      0.02129452  0.00817737  2.6041         0.0092143 ** 
log_distance_to_nearest_mine    -0.00206707  0.00068188 -3.0314         0.0024351 ** 
hexgrid_percent_irrigated_ag    -0.02415587  0.01053726 -2.2924         0.0218844 *  
neighbor_percent_irrigated_ag    0.08696772  0.03424583  2.5395         0.0111031 *  
mine_dist_irrigated_ag_neighbor -0.00379000  0.00280284 -1.3522         0.1763163    
factor(year)2019                 0.00097276  0.00079231  1.2277         0.2195472    
factor(year)2020                 0.00427029  0.00094961  4.4969 0.000006908116106 ***
factor(year)2021                 0.00727235  0.00103219  7.0456 0.000000000001866 ***
factor(year)2022                 0.00341053  0.00088731  3.8437         0.0001213 ***
factor(country)Kazakhstan        0.00454131  0.00198989  2.2822         0.0224815 *  
factor(country)Kyrgyzstan        0.00331026  0.00097121  3.4084         0.0006539 ***
factor(country)Tajikistan       -0.00515980  0.00131825 -3.9141 0.000090825244282 ***
factor(country)Uzbekistan       -0.00200559  0.00303010 -0.6619         0.5080448    
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
# Conduct the F-test for joint significance
f_test_results <- linearHypothesis(plm_model_interaction, 
                                   c("neighbor_percent_irrigated_ag = 0", 
                                     "mine_dist_irrigated_ag_neighbor = 0"),
                                   vcov = vcovHC(plm_model_interaction, type = "HC0", cluster = "group"))

# Print the F-test results
print(f_test_results)

Linear hypothesis test:
neighbor_percent_irrigated_ag = 0
mine_dist_irrigated_ag_neighbor = 0

Model 1: restricted model
Model 2: conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_irrigated_ag + 
    neighbor_percent_irrigated_ag + mine_dist_irrigated_ag_neighbor + 
    factor(year) + factor(country)

Note: Coefficient covariance matrix supplied.

  Res.Df Df  Chisq Pr(>Chisq)    
1  62459                         
2  62457  2 15.101  0.0005259 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1

Do I still see this effect when I narrow in on active mines? No, but it could be that the sample is too small to detect an effect. ***************TO-DO:**************** look at GoogleEarth coding notes to see if changing the subsample of active mines changes results.

#interaction term between distance from mine and neighbor percent irrigated ag

plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_active_mine + hexgrid_percent_permanent_water + neighbor_percent_permanent_water + mine_dist_permanent_water_neighbor + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

t test of coefficients:

                                      Estimate  Std. Error t value          Pr(>|t|)    
(Intercept)                         0.02720642  0.01282434  2.1215           0.03389 *  
log_distance_to_active_mine        -0.00250244  0.00105391 -2.3744           0.01758 *  
hexgrid_percent_permanent_water    -0.02786297  0.02380785 -1.1703           0.24187    
neighbor_percent_permanent_water    0.01106011  0.07699449  0.1436           0.88578    
mine_dist_permanent_water_neighbor  0.00152765  0.00566448  0.2697           0.78740    
factor(year)2019                    0.00096061  0.00079229  1.2124           0.22535    
factor(year)2020                    0.00424193  0.00094967  4.4667 0.000007959845310 ***
factor(year)2021                    0.00728325  0.00103232  7.0552 0.000000000001746 ***
factor(country)Kazakhstan           0.00897678  0.00214299  4.1889 0.000028078183945 ***
factor(country)Kyrgyzstan           0.00595708  0.00123391  4.8278 0.000001384410780 ***
factor(country)Tajikistan          -0.00082648  0.00126158 -0.6551           0.51240    
factor(country)Uzbekistan           0.00990690  0.00231093  4.2870 0.000018145622383 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
# Conduct the F-test for joint significance
f_test_results <- linearHypothesis(plm_model_interaction, 
                                   c("neighbor_percent_permanent_water = 0", 
                                     "mine_dist_permanent_water_neighbor = 0"),
                                   vcov = vcovHC(plm_model_interaction, type = "HC0", cluster = "group"))

# Print the F-test results
print(f_test_results)

Linear hypothesis test:
neighbor_percent_permanent_water = 0
mine_dist_permanent_water_neighbor = 0

Model 1: restricted model
Model 2: conflict_occurrence ~ log_distance_to_active_mine + hexgrid_percent_permanent_water + 
    neighbor_percent_permanent_water + mine_dist_permanent_water_neighbor + 
    factor(year) + factor(country)

Note: Coefficient covariance matrix supplied.

  Res.Df Df  Chisq Pr(>Chisq)
1  49966                     
2  49964  2 0.9059     0.6358

Let’s look now at permanent water. Neither hexgrid nor neighbor are statistically significant. Including them doesn’t really change the treatment effect. Hexgrid percent permanent water becomes statistically significant when I add the interaction term between hexgrid permanent water and distance to mine. P-value for the f-test of the joint significance of these two variables is slightly above 10%. Again, the treatment effect doesn’t really change when I add these additional controls. Interacting distance to mine with neighbor percent permanent water doesn’t result in any statistically significant results.

#add permanent water for both hexgrid and neighbors
plm_model_permanent_water <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_permanent_water + neighbor_percent_permanent_water + factor(year) + factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model_permanent_water, vcovHC(plm_model_irrigated_ag, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)

t test of coefficients:

                                Estimate  Std. Error t value          Pr(>|t|)    
(Intercept)                   0.02872180  0.00804489  3.5702         0.0003571 ***
log_distance_to_nearest_mine -0.00266923  0.00067135 -3.9759 0.000070214670762 ***
factor(year)2019              0.00096047  0.00079229  1.2123         0.2254160    
factor(year)2020              0.00424213  0.00094945  4.4680 0.000007913215197 ***
factor(year)2021              0.00728371  0.00103219  7.0565 0.000000000001729 ***
factor(country)Kazakhstan     0.00938859  0.00203013  4.6246 0.000003762135280 ***
factor(country)Kyrgyzstan     0.00478763  0.00097882  4.8912 0.000001005221518 ***
factor(country)Tajikistan    -0.00248718  0.00135066 -1.8415         0.0655614 .  
factor(country)Uzbekistan     0.00963483  0.00306663  3.1418         0.0016799 ** 
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
#interaction term between distance from mine and hexgrid percent permanent water
subsample_panel_2018_2022 <- subsample_panel_2018_2022 %>%
  mutate(mine_dist_permanent_water=log_distance_to_nearest_mine*hexgrid_percent_permanent_water)

plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_permanent_water + neighbor_percent_permanent_water + mine_dist_permanent_water + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

t test of coefficients:

                                    Estimate  Std. Error t value          Pr(>|t|)    
(Intercept)                       0.02912276  0.00795408  3.6614         0.0002511 ***
log_distance_to_nearest_mine     -0.00270332  0.00066366 -4.0734 0.000046407914344 ***
hexgrid_percent_permanent_water  -0.08171053  0.03875370 -2.1085         0.0349964 *  
neighbor_percent_permanent_water  0.02847405  0.03390859  0.8397         0.4010640    
mine_dist_permanent_water         0.00502165  0.00326369  1.5386         0.1238981    
factor(year)2019                  0.00096085  0.00079232  1.2127         0.2252509    
factor(year)2020                  0.00424186  0.00094968  4.4666 0.000007963541380 ***
factor(year)2021                  0.00728331  0.00103231  7.0554 0.000000000001744 ***
factor(country)Kazakhstan         0.00937635  0.00208489  4.4973 0.000006897936161 ***
factor(country)Kyrgyzstan         0.00473809  0.00101281  4.6781 0.000002902376824 ***
factor(country)Tajikistan        -0.00246758  0.00117398 -2.1019         0.0355684 *  
factor(country)Uzbekistan         0.00959254  0.00195878  4.8972 0.000000975210790 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
# Conduct the F-test for joint significance
f_test_results <- linearHypothesis(plm_model_interaction, 
                                   c("hexgrid_percent_permanent_water = 0", 
                                     "mine_dist_permanent_water = 0"),
                                   vcov = vcovHC(plm_model_interaction, type = "HC0", cluster = "group"))

# Print the F-test results
print(f_test_results)

Linear hypothesis test:
hexgrid_percent_permanent_water = 0
mine_dist_permanent_water = 0

Model 1: restricted model
Model 2: conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_permanent_water + 
    neighbor_percent_permanent_water + mine_dist_permanent_water + 
    factor(year) + factor(country)

Note: Coefficient covariance matrix supplied.

  Res.Df Df  Chisq Pr(>Chisq)
1  49966                     
2  49964  2 4.4985     0.1055
#interaction term between distance from mine and neighbor percent irrigated ag
subsample_panel_2018_2022 <- subsample_panel_2018_2022 %>%
  mutate(mine_dist_permanent_water_neighbor=log_distance_to_nearest_mine*neighbor_percent_permanent_water)

plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_permanent_water + neighbor_percent_permanent_water + mine_dist_permanent_water_neighbor + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

t test of coefficients:

                                      Estimate  Std. Error t value          Pr(>|t|)    
(Intercept)                         0.02917289  0.00798528  3.6533         0.0002591 ***
log_distance_to_nearest_mine       -0.00270768  0.00066637 -4.0633 0.000048457018141 ***
hexgrid_percent_permanent_water    -0.02836038  0.02378071 -1.1926         0.2330397    
neighbor_percent_permanent_water   -0.04319946  0.07240054 -0.5967         0.5507283    
mine_dist_permanent_water_neighbor  0.00673715  0.00522401  1.2896         0.1971783    
factor(year)2019                    0.00096089  0.00079232  1.2128         0.2252276    
factor(year)2020                    0.00424179  0.00094967  4.4666 0.000007965200195 ***
factor(year)2021                    0.00728314  0.00103231  7.0552 0.000000000001746 ***
factor(country)Kazakhstan           0.00937453  0.00208505  4.4961 0.000006937688168 ***
factor(country)Kyrgyzstan           0.00473021  0.00101645  4.6536 0.000003269585948 ***
factor(country)Tajikistan          -0.00246069  0.00117159 -2.1003         0.0357073 *  
factor(country)Uzbekistan           0.00958973  0.00195948  4.8940 0.000000991001440 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
# Conduct the F-test for joint significance
f_test_results <- linearHypothesis(plm_model_interaction, 
                                   c("neighbor_percent_permanent_water = 0", 
                                     "mine_dist_permanent_water_neighbor = 0"),
                                   vcov = vcovHC(plm_model_interaction, type = "HC0", cluster = "group"))

# Print the F-test results
print(f_test_results)

Linear hypothesis test:
neighbor_percent_permanent_water = 0
mine_dist_permanent_water_neighbor = 0

Model 1: restricted model
Model 2: conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_permanent_water + 
    neighbor_percent_permanent_water + mine_dist_permanent_water_neighbor + 
    factor(year) + factor(country)

Note: Coefficient covariance matrix supplied.

  Res.Df Df  Chisq Pr(>Chisq)
1  49966                     
2  49964  2 3.1581     0.2062

No statistically significant relationships for seasonal water.

#add irrigated ag for both hexgrid and neighbors
plm_model_seasonal_water <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_seasonal_water + neighbor_percent_seasonal_water + factor(year) + factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model_seasonal_water, vcovHC(plm_model_seasonal_water, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)

t test of coefficients:

                                   Estimate  Std. Error t value          Pr(>|t|)    
(Intercept)                      0.02873051  0.00779534  3.6856         0.0002284 ***
log_distance_to_nearest_mine    -0.00266768  0.00065015 -4.1032 0.000040816547191 ***
hexgrid_percent_seasonal_water   0.00022641  0.01723529  0.0131         0.9895190    
neighbor_percent_seasonal_water -0.00864419  0.02088937 -0.4138         0.6790165    
factor(year)2019                 0.00096026  0.00079229  1.2120         0.2255168    
factor(year)2020                 0.00424144  0.00094962  4.4664 0.000007970640422 ***
factor(year)2021                 0.00728340  0.00103226  7.0558 0.000000000001739 ***
factor(country)Kazakhstan        0.00959415  0.00213312  4.4977 0.000006884477163 ***
factor(country)Kyrgyzstan        0.00479166  0.00099731  4.8046 0.000001555091054 ***
factor(country)Tajikistan       -0.00244710  0.00117398 -2.0844         0.0371247 *  
factor(country)Uzbekistan        0.00975006  0.00196089  4.9723 0.000000663968954 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
#interaction term between distance from mine and hexgrid percent irrigated ag
subsample_panel_2018_2022 <- subsample_panel_2018_2022 %>%
  mutate(mine_dist_seasonal_water=log_distance_to_nearest_mine*hexgrid_percent_seasonal_water)

plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_seasonal_water + neighbor_percent_seasonal_water + mine_dist_seasonal_water + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

t test of coefficients:

                                   Estimate  Std. Error t value          Pr(>|t|)    
(Intercept)                      0.02910441  0.00790325  3.6826         0.0002311 ***
log_distance_to_nearest_mine    -0.00269997  0.00065944 -4.0943 0.000042409091129 ***
hexgrid_percent_seasonal_water  -0.05681729  0.10366032 -0.5481         0.5836186    
neighbor_percent_seasonal_water -0.01193005  0.02310429 -0.5164         0.6056077    
mine_dist_seasonal_water         0.00538165  0.00995388  0.5407         0.5887457    
factor(year)2019                 0.00095864  0.00079243  1.2097         0.2263824    
factor(year)2020                 0.00424073  0.00094965  4.4656 0.000008002425993 ***
factor(year)2021                 0.00728323  0.00103227  7.0555 0.000000000001742 ***
factor(country)Kazakhstan        0.00956221  0.00213503  4.4787 0.000007525378731 ***
factor(country)Kyrgyzstan        0.00476695  0.00100026  4.7657 0.000001887311911 ***
factor(country)Tajikistan       -0.00242860  0.00117155 -2.0730         0.0381796 *  
factor(country)Uzbekistan        0.00976851  0.00195881  4.9870 0.000000615432905 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
# Conduct the F-test for joint significance
f_test_results <- linearHypothesis(plm_model_interaction, 
                                   c("hexgrid_percent_seasonal_water = 0", 
                                     "mine_dist_seasonal_water = 0"),
                                   vcov = vcovHC(plm_model_interaction, type = "HC0", cluster = "group"))

# Print the F-test results
print(f_test_results)

Linear hypothesis test:
hexgrid_percent_seasonal_water = 0
mine_dist_seasonal_water = 0

Model 1: restricted model
Model 2: conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_seasonal_water + 
    neighbor_percent_seasonal_water + mine_dist_seasonal_water + 
    factor(year) + factor(country)

Note: Coefficient covariance matrix supplied.

  Res.Df Df  Chisq Pr(>Chisq)
1  49966                     
2  49964  2 0.3004     0.8605
#interaction term between distance from mine and neighbor percent irrigated ag
subsample_panel_2018_2022 <- subsample_panel_2018_2022 %>%
  mutate(mine_dist_seasonal_water_neighbor=log_distance_to_nearest_mine*neighbor_percent_seasonal_water)

plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_seasonal_water + neighbor_percent_seasonal_water + mine_dist_seasonal_water_neighbor + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

t test of coefficients:

                                     Estimate  Std. Error t value          Pr(>|t|)    
(Intercept)                        0.02867384  0.00790315  3.6282         0.0002857 ***
log_distance_to_nearest_mine      -0.00266274  0.00065951 -4.0374 0.000054119108006 ***
hexgrid_percent_seasonal_water     0.00025150  0.01717654  0.0146         0.9883176    
neighbor_percent_seasonal_water    0.00236221  0.29062534  0.0081         0.9935149    
mine_dist_seasonal_water_neighbor -0.00098914  0.02572960 -0.0384         0.9693340    
factor(year)2019                   0.00096054  0.00079257  1.2119         0.2255417    
factor(year)2020                   0.00424159  0.00094980  4.4658 0.000007995307241 ***
factor(year)2021                   0.00728346  0.00103234  7.0553 0.000000000001745 ***
factor(country)Kazakhstan          0.00960078  0.00214622  4.4733 0.000007717584001 ***
factor(country)Kyrgyzstan          0.00479480  0.00099427  4.8224 0.000001422510485 ***
factor(country)Tajikistan         -0.00245108  0.00118229 -2.0732         0.0381620 *  
factor(country)Uzbekistan          0.00974607  0.00196292  4.9651 0.000000688956868 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
# Conduct the F-test for joint significance
f_test_results <- linearHypothesis(plm_model_interaction, 
                                   c("neighbor_percent_seasonal_water = 0", 
                                     "mine_dist_seasonal_water_neighbor = 0"),
                                   vcov = vcovHC(plm_model_interaction, type = "HC0", cluster = "group"))

# Print the F-test results
print(f_test_results)

Linear hypothesis test:
neighbor_percent_seasonal_water = 0
mine_dist_seasonal_water_neighbor = 0

Model 1: restricted model
Model 2: conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_seasonal_water + 
    neighbor_percent_seasonal_water + mine_dist_seasonal_water_neighbor + 
    factor(year) + factor(country)

Note: Coefficient covariance matrix supplied.

  Res.Df Df  Chisq Pr(>Chisq)
1  49966                     
2  49964  2 0.1837     0.9123

Distance to border is highly statistically significant. Including the logged version of distance to border as well as an interacted term (distance to border * distance to mine) causes the treatment effect to increase significantly (from about .003 to .01).

#add irrigated ag for both hexgrid and neighbors
plm_model_borders <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + log_distance_to_border + factor(year) + factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model_borders, vcovHC(plm_model_borders, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)

t test of coefficients:

                                Estimate  Std. Error t value          Pr(>|t|)    
(Intercept)                   0.04200067  0.00863024  4.8667 0.000001137627425 ***
log_distance_to_nearest_mine -0.00233262  0.00066768 -3.4936         0.0004769 ***
log_distance_to_border       -0.00176375  0.00032395 -5.4444 0.000000052163866 ***
factor(year)2019              0.00096046  0.00079229  1.2123         0.2254196    
factor(year)2020              0.00424204  0.00094965  4.4670 0.000007947498638 ***
factor(year)2021              0.00728350  0.00103227  7.0558 0.000000000001734 ***
factor(year)2022              0.00344165  0.00088713  3.8795         0.0001048 ***
factor(country)Kazakhstan     0.00722508  0.00203925  3.5430         0.0003959 ***
factor(country)Kyrgyzstan     0.00459895  0.00102857  4.4712 0.000007791589301 ***
factor(country)Tajikistan    -0.00546789  0.00139235 -3.9271 0.000086067122272 ***
factor(country)Uzbekistan     0.00895574  0.00198976  4.5009 0.000006778605126 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
#interaction term between distance from mine and hexgrid percent irrigated ag
subsample_panel_2018_2022 <- subsample_panel_2018_2022 %>%
  mutate(mine_dist_border=log_distance_to_nearest_mine*log_distance_to_border)

plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + log_distance_to_border + mine_dist_border + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

t test of coefficients:

                                Estimate  Std. Error t value          Pr(>|t|)    
(Intercept)                   0.11782216  0.03434121  3.4309         0.0006019 ***
log_distance_to_nearest_mine -0.00972360  0.00317693 -3.0607         0.0022092 ** 
log_distance_to_border       -0.01065693  0.00365640 -2.9146         0.0035627 ** 
mine_dist_border              0.00084952  0.00033656  2.5241         0.0116007 *  
factor(year)2019              0.00096046  0.00079229  1.2123         0.2254196    
factor(year)2020              0.00424204  0.00094965  4.4670 0.000007947498861 ***
factor(year)2021              0.00728350  0.00103227  7.0558 0.000000000001734 ***
factor(year)2022              0.00344165  0.00088713  3.8795         0.0001048 ***
factor(country)Kazakhstan     0.00835169  0.00201494  4.1449 0.000034044063294 ***
factor(country)Kyrgyzstan     0.00563689  0.00105837  5.3260 0.000000100742497 ***
factor(country)Tajikistan    -0.00453093  0.00131242 -3.4523         0.0005561 ***
factor(country)Uzbekistan     0.01046177  0.00196827  5.3152 0.000000106907119 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
# Conduct the F-test for joint significance
f_test_results <- linearHypothesis(plm_model_interaction, 
                                   c("log_distance_to_border = 0", 
                                     "mine_dist_border = 0"),
                                   vcov = vcovHC(plm_model_interaction, type = "HC0", cluster = "group"))

# Print the F-test results
print(f_test_results)

Linear hypothesis test:
log_distance_to_border = 0
mine_dist_border = 0

Model 1: restricted model
Model 2: conflict_occurrence ~ log_distance_to_nearest_mine + log_distance_to_border + 
    mine_dist_border + factor(year) + factor(country)

Note: Coefficient covariance matrix supplied.

  Res.Df Df  Chisq   Pr(>Chisq)    
1  62460                           
2  62458  2 30.308 0.0000002622 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1

What happens when we make a non-parametric version of the treatment variable? Start by creating a non-parametric treatment variable based on 5km buckets:

# Convert distance_to_mine from meters to kilometers
subsample_panel_2018_2022 <- subsample_panel_2018_2022 %>%
  mutate(distance_to_mine_active_inactive_km=(distance_to_nearest_mine_active_inactive / 1000))

# Verify the conversion
summary(subsample_panel_2018_2022$distance_to_mine_active_inactive_km)
total sum of squares: 124818700 
  id time 
   1    0 

   Min. 1st Qu.  Median    Mean 3rd Qu.    Max. 
   0.00   27.57   53.04   63.02   91.85  219.32 
subsample_panel_2018_2022$distance_bucket <- cut(
  subsample_panel_2018_2022$distance_to_mine_active_inactive_km,            # Original distance variable
  breaks = c(0, 5, 10, 15, 20, 25, 30, 35, 40, 45, 50, Inf), # Break points for intervals
  labels = c("0-5km", "5-10km", "10-15km", "15-20km", "20-25km", 
             "25-30km", "30-35km", "35-40km", "40-45km", "45-50km", ">50km"), # Bucket names
  include.lowest = TRUE,  # Include values on the boundary (e.g., 0km)
  right = TRUE            # Intervals are closed on the right (e.g., 0-5 includes 5km)
)

# Check the distribution of the buckets
table(subsample_panel_2018_2022$distance_bucket)

  0-5km  5-10km 10-15km 15-20km 20-25km 25-30km 30-35km 35-40km 40-45km 45-50km   >50km 
   2485    2435    2785    3005    3230    3400    3320    3270    3030    2765   32975 

What is the mean of conflict_occurence by distance bucket to mine?

# Calculate mean conflict occurrence for each distance bucket
mean_conflict_by_bucket <- subsample_panel_2018_2022 %>%
  group_by(distance_bucket) %>%
  summarise(mean_conflict = mean(conflict_occurrence, na.rm = TRUE),
            count = n())  # Optional: Include the count of observations per bucket

# View the results
print(mean_conflict_by_bucket)

What is the mean count of conflicts by distance bucket to mine?

mean_count_by_bucket <- subsample_panel_2018_2022 %>%
  group_by(distance_bucket) %>%
  summarise(mean_conflict = mean(event_id_cnty, na.rm = TRUE),
            count = n())  # Optional: Include the count of observations per bucket

# View the results
print(mean_count_by_bucket)

Redo everything but with 10km buckets


subsample_panel_2018_2022$distance_bucket_10km <- cut(
  subsample_panel_2018_2022$distance_to_mine_active_inactive_km,            # Original distance variable
  breaks = c(0, 10, 20, 30, 40, 50, Inf), # Break points for intervals
  labels = c("0-10km", "10-20km", "20-30km", "30-40km", "40-50km", ">50km"), # Bucket names
  include.lowest = TRUE,  # Include values on the boundary (e.g., 0km)
  right = TRUE            # Intervals are closed on the right (e.g., 0-5 includes 5km)
)

# Check the distribution of the buckets
table(subsample_panel_2018_2022$distance_bucket_10km)

 0-10km 10-20km 20-30km 30-40km 40-50km   >50km 
   4920    5790    6630    6590    5795   32975 

What is the mean of conflict_occurence by distance bucket to mine?

# Calculate mean conflict occurrence for each distance bucket
mean_conflict_by_bucket_10km <- subsample_panel_2018_2022 %>%
  group_by(distance_bucket_10km) %>%
  summarise(mean_conflict = mean(conflict_occurrence, na.rm = TRUE),
            count = n())  # Optional: Include the count of observations per bucket

# View the results
print(mean_conflict_by_bucket_10km)

What is the mean count of conflicts by distance bucket to mine? It looks like there is a decline then spike around 30-40km then decline again. What is going on? Could be be that on average mines are located to smaller towns population centers and the nearest city is in this range (30-40km)? Looks like there is a spike in population in this distance bin (second table). 30-40km mean pop is almost double compared to 0-10km yet average conflict count is about the same!

mean_count_by_bucket_10km <- subsample_panel_2018_2022 %>%
  group_by(distance_bucket_10km) %>%
  summarise(mean_conflict = mean(event_id_cnty, na.rm = TRUE),
            count = n())  # Optional: Include the count of observations per bucket

# View the results
print(mean_count_by_bucket_10km)

#population by distance bin
mean_pop_by_bucket_10km <- subsample_panel_2018_2022 %>%
  group_by(distance_bucket_10km) %>%
  summarise(mean_pop = mean(hexgrid_landscan_pop, na.rm = TRUE),
            count = n())  # Optional: Include the count of observations per bucket

# View the results
print(mean_pop_by_bucket_10km)

#irrigated ag by distance bin
mean_irrigated_by_bucket_10km <- subsample_panel_2018_2022 %>%
  group_by(distance_bucket_10km) %>%
  summarise(mean_irrigated_ag = mean(hexgrid_percent_irrigated_ag, na.rm = TRUE),
            count = n())  # Optional: Include the count of observations per bucket

# View the results
print(mean_irrigated_by_bucket_10km)

Let’s include this non-parametric treatment variable in some regressions. Reference category is >50km from a mine. Note: second two output tables control for population.


# Relevel the distance_bucket factor to set >50km as the reference category
subsample_panel_2018_2022$distance_bucket <- relevel(
  as.factor(subsample_panel_2018_2022$distance_bucket), 
  ref = ">50km"
)

subsample_panel_2018_2022$distance_bucket_10km <- relevel(
  as.factor(subsample_panel_2018_2022$distance_bucket_10km), 
  ref = ">50km"
)

plm_model <- plm(
  as.formula(conflict_occurrence ~ factor(distance_bucket_10km) + factor(year) + factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model, vcovHC(plm_model, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)

t test of coefficients:

                                       Estimate  Std. Error t value            Pr(>|t|)    
(Intercept)                         -0.00318553  0.00057356 -5.5539 0.00000002804748556 ***
factor(distance_bucket_10km)0-10km   0.01099300  0.00282772  3.8876           0.0001014 ***
factor(distance_bucket_10km)10-20km  0.00631845  0.00252180  2.5055           0.0122291 *  
factor(distance_bucket_10km)20-30km  0.00435630  0.00199925  2.1790           0.0293374 *  
factor(distance_bucket_10km)30-40km  0.00556190  0.00223600  2.4874           0.0128695 *  
factor(distance_bucket_10km)40-50km  0.00120081  0.00201965  0.5946           0.5521355    
factor(year)2019                     0.00096046  0.00079229  1.2123           0.2254196    
factor(year)2020                     0.00424204  0.00094965  4.4670 0.00000794749930601 ***
factor(year)2021                     0.00728350  0.00103227  7.0558 0.00000000000173380 ***
factor(year)2022                     0.00344165  0.00088713  3.8795           0.0001048 ***
factor(country)Kazakhstan            0.01033435  0.00200971  5.1422 0.00000027233197179 ***
factor(country)Kyrgyzstan            0.00563064  0.00073186  7.6936 0.00000000000001451 ***
factor(country)Tajikistan           -0.00097165  0.00086575 -1.1223           0.2617303    
factor(country)Uzbekistan            0.01079633  0.00191789  5.6293 0.00000001817382706 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
plm_model <- plm(
  as.formula(conflict_occurrence ~ factor(distance_bucket) + factor(year) + factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model, vcovHC(plm_model, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)

t test of coefficients:

                                  Estimate  Std. Error t value           Pr(>|t|)    
(Intercept)                    -0.00318553  0.00057356 -5.5539 0.0000000280474947 ***
factor(distance_bucket)0-5km    0.01284881  0.00408631  3.1444          0.0016653 ** 
factor(distance_bucket)5-10km   0.00910176  0.00374401  2.4310          0.0150591 *  
factor(distance_bucket)10-15km  0.00512845  0.00309045  1.6594          0.0970302 .  
factor(distance_bucket)15-20km  0.00741935  0.00381163  1.9465          0.0515990 .  
factor(distance_bucket)20-25km  0.00659982  0.00291064  2.2675          0.0233643 *  
factor(distance_bucket)25-30km  0.00222091  0.00255988  0.8676          0.3856261    
factor(distance_bucket)30-35km  0.00540271  0.00323168  1.6718          0.0945698 .  
factor(distance_bucket)35-40km  0.00572472  0.00287609  1.9904          0.0465458 *  
factor(distance_bucket)40-45km  0.00411078  0.00320832  1.2813          0.2000967    
factor(distance_bucket)45-50km -0.00198423  0.00205503 -0.9655          0.3342749    
factor(year)2019                0.00096046  0.00079229  1.2123          0.2254196    
factor(year)2020                0.00424204  0.00094965  4.4670 0.0000079475004196 ***
factor(year)2021                0.00728350  0.00103227  7.0558 0.0000000000017338 ***
factor(year)2022                0.00344165  0.00088713  3.8795          0.0001048 ***
factor(country)Kazakhstan       0.01033435  0.00200971  5.1422 0.0000002723320373 ***
factor(country)Kyrgyzstan       0.00564952  0.00073085  7.7301 0.0000000000000109 ***
factor(country)Tajikistan      -0.00098301  0.00086462 -1.1369          0.2555741    
factor(country)Uzbekistan       0.01074894  0.00191532  5.6121 0.0000000200734455 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
#controlling for population
plm_model <- plm(
  as.formula(conflict_occurrence ~ factor(distance_bucket_10km) + factor(year) + factor(country)+hexgrid_landscan_pop),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model, vcovHC(plm_model, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)

t test of coefficients:

                                          Estimate     Std. Error t value              Pr(>|t|)    
(Intercept)                         -0.00313532946  0.00057147163 -5.4864 0.0000000411764646403 ***
factor(distance_bucket_10km)0-10km   0.00867673103  0.00258735395  3.3535             0.0007984 ***
factor(distance_bucket_10km)10-20km  0.00510403843  0.00232874275  2.1918             0.0284007 *  
factor(distance_bucket_10km)20-30km  0.00166694845  0.00171787471  0.9704             0.3318733    
factor(distance_bucket_10km)30-40km -0.00195321011  0.00200776033 -0.9728             0.3306414    
factor(distance_bucket_10km)40-50km -0.00305747365  0.00188192789 -1.6246             0.1042423    
factor(year)2019                     0.00089444184  0.00079173287  1.1297             0.2585957    
factor(year)2020                     0.00411107709  0.00094711920  4.3406 0.0000142309415592184 ***
factor(year)2021                     0.00709356491  0.00102823875  6.8988 0.0000000000052958645 ***
factor(year)2022                     0.00316346421  0.00088063206  3.5923             0.0003281 ***
factor(country)Kazakhstan            0.00587303154  0.00184461056  3.1839             0.0014538 ** 
factor(country)Kyrgyzstan            0.00537382682  0.00065844725  8.1614 0.0000000000000003374 ***
factor(country)Tajikistan           -0.00633010064  0.00092986082 -6.8076 0.0000000000100148394 ***
factor(country)Uzbekistan           -0.01003674532  0.00166712856 -6.0204 0.0000000017497672964 ***
hexgrid_landscan_pop                 0.00000467295  0.00000038144 12.2509 < 0.00000000000000022 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
plm_model <- plm(
  as.formula(conflict_occurrence ~ factor(distance_bucket) + factor(year) + factor(country)+hexgrid_landscan_pop),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model, vcovHC(plm_model, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)

t test of coefficients:

                                     Estimate     Std. Error t value              Pr(>|t|)    
(Intercept)                    -0.00313530839  0.00057147173 -5.4864 0.0000000411852956053 ***
factor(distance_bucket)0-5km    0.00934445974  0.00367004694  2.5461             0.0108945 *  
factor(distance_bucket)5-10km   0.00799271971  0.00354116212  2.2571             0.0240059 *  
factor(distance_bucket)10-15km  0.00454172885  0.00276588187  1.6421             0.1005837    
factor(distance_bucket)15-20km  0.00562416244  0.00361630370  1.5552             0.1198978    
factor(distance_bucket)20-25km  0.00437382054  0.00254290471  1.7200             0.0854356 .  
factor(distance_bucket)25-30km -0.00090593118  0.00217966499 -0.4156             0.6776832    
factor(distance_bucket)30-35km -0.00127425324  0.00296948348 -0.4291             0.6678402    
factor(distance_bucket)35-40km -0.00264415063  0.00254154085 -1.0404             0.2981706    
factor(distance_bucket)40-45km  0.00057214365  0.00299014788  0.1913             0.8482576    
factor(distance_bucket)45-50km -0.00703335376  0.00197842898 -3.5550             0.0003782 ***
factor(year)2019                0.00089441414  0.00079173112  1.1297             0.2586094    
factor(year)2020                0.00411102213  0.00094711977  4.3406 0.0000142348689554029 ***
factor(year)2021                0.00709348521  0.00102824188  6.8987 0.0000000000052995387 ***
factor(year)2022                0.00316334747  0.00088063911  3.5921             0.0003283 ***
factor(country)Kazakhstan       0.00587115943  0.00184453885  3.1830             0.0014583 ** 
factor(country)Kyrgyzstan       0.00537687426  0.00065799218  8.1716 0.0000000000000003099 ***
factor(country)Tajikistan      -0.00632055345  0.00092974628 -6.7981 0.0000000000106920725 ***
factor(country)Uzbekistan      -0.01006523496  0.00166673640 -6.0389 0.0000000015605267229 ***
hexgrid_landscan_pop            0.00000467492  0.00000038132 12.2597 < 0.00000000000000022 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1

Putting together some of the more meaningful explanatory variables based on the above in a single model - with a parametric and non-parametric treatment variable. Why does irrigated ag lose its statistical significance when I add in distance to border and population?

plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_landscan_pop+ neighbor_landscan_pop+ distance_to_border+ hexgrid_percent_irrigated_ag + neighbor_percent_irrigated_ag + mine_dist_irrigated_ag_neighbor + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

t test of coefficients:

                                       Estimate      Std. Error t value              Pr(>|t|)    
(Intercept)                      0.021333362297  0.007773170687  2.7445             0.0060623 ** 
log_distance_to_nearest_mine    -0.001861945976  0.000653106019 -2.8509             0.0043609 ** 
hexgrid_landscan_pop             0.000006309962  0.000000623731 10.1165 < 0.00000000000000022 ***
neighbor_landscan_pop           -0.000000458724  0.000000111755 -4.1047     0.000040532919415 ***
distance_to_border              -0.000000073295  0.000000018266 -4.0126     0.000060116277285 ***
hexgrid_percent_irrigated_ag     0.009096198734  0.007681170672  1.1842             0.2363303    
neighbor_percent_irrigated_ag   -0.000445816893  0.028482485942 -0.0157             0.9875118    
mine_dist_irrigated_ag_neighbor -0.000091986560  0.002408976224 -0.0382             0.9695404    
factor(year)2019                 0.000913727531  0.000792094393  1.1536             0.2486855    
factor(year)2020                 0.004149721158  0.000947321010  4.3805     0.000011861043449 ***
factor(year)2021                 0.007132630182  0.001028359840  6.9359     0.000000000004075 ***
factor(year)2022                 0.003215691002  0.000881311309  3.6488             0.0002637 ***
factor(country)Kazakhstan        0.004090256274  0.001776579895  2.3023             0.0213204 *  
factor(country)Kyrgyzstan        0.004195987460  0.001022770734  4.1026     0.000040910555720 ***
factor(country)Tajikistan       -0.009008886500  0.001317117764 -6.8398     0.000000000008000 ***
factor(country)Uzbekistan       -0.012379661185  0.002109647822 -5.8681     0.000000004429880 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
# Conduct the F-test for joint significance
f_test_results <- linearHypothesis(plm_model_interaction, 
                                   c("neighbor_percent_irrigated_ag = 0", 
                                     "mine_dist_irrigated_ag_neighbor = 0"),
                                   vcov = vcovHC(plm_model_interaction, type = "HC0", cluster = "group"))

# Print the F-test results
print(f_test_results)

Linear hypothesis test:
neighbor_percent_irrigated_ag = 0
mine_dist_irrigated_ag_neighbor = 0

Model 1: restricted model
Model 2: conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_landscan_pop + 
    neighbor_landscan_pop + distance_to_border + hexgrid_percent_irrigated_ag + 
    neighbor_percent_irrigated_ag + mine_dist_irrigated_ag_neighbor + 
    factor(year) + factor(country)

Note: Coefficient covariance matrix supplied.

  Res.Df Df  Chisq Pr(>Chisq)
1  62456                     
2  62454  2 0.0292     0.9855
plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ factor(distance_bucket_10km) + hexgrid_landscan_pop+ neighbor_landscan_pop+ distance_to_border+ hexgrid_percent_irrigated_ag + neighbor_percent_irrigated_ag + mine_dist_irrigated_ag_neighbor + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

t test of coefficients:

                                           Estimate      Std. Error t value              Pr(>|t|)    
(Intercept)                         -0.000707794441  0.000794076774 -0.8913             0.3727488    
factor(distance_bucket_10km)0-10km   0.006450149090  0.002604958913  2.4761             0.0132851 *  
factor(distance_bucket_10km)10-20km  0.003393484389  0.002207681551  1.5371             0.1242676    
factor(distance_bucket_10km)20-30km  0.000213942806  0.001659638361  0.1289             0.8974298    
factor(distance_bucket_10km)30-40km -0.003084402952  0.002064068278 -1.4943             0.1350940    
factor(distance_bucket_10km)40-50km -0.003197092512  0.001888073145 -1.6933             0.0904015 .  
hexgrid_landscan_pop                 0.000006301536  0.000000623022 10.1145 < 0.00000000000000022 ***
neighbor_landscan_pop               -0.000000452576  0.000000111729 -4.0507     0.000051137076410 ***
distance_to_border                  -0.000000078445  0.000000016920 -4.6362     0.000003556141640 ***
hexgrid_percent_irrigated_ag         0.008805102743  0.007673907758  1.1474             0.2512175    
neighbor_percent_irrigated_ag        0.018864523973  0.028958969124  0.6514             0.5147762    
mine_dist_irrigated_ag_neighbor     -0.001771756353  0.002445991017 -0.7244             0.4688529    
factor(year)2019                     0.000914352781  0.000792049074  1.1544             0.2483348    
factor(year)2020                     0.004152346283  0.000947386356  4.3829     0.000011727418102 ***
factor(year)2021                     0.007132647384  0.001028308200  6.9363     0.000000000004064 ***
factor(year)2022                     0.003214212862  0.000881104647  3.6479             0.0002646 ***
factor(country)Kazakhstan            0.004744988202  0.001782739371  2.6616             0.0077784 ** 
factor(country)Kyrgyzstan            0.006490352365  0.000744358786  8.7194 < 0.00000000000000022 ***
factor(country)Tajikistan           -0.007466393921  0.001082166483 -6.8995     0.000000000005269 ***
factor(country)Uzbekistan           -0.010482712785  0.002016509637 -5.1984     0.000000201594642 ***
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
---
title: "Back to Basics"
output:
  html_notebook: default
  pdf_document: default
---
```{r}
#load required packages / settings
install.packages("car")  # Skip if already installed
library(car)

options(scipen = 999)
```
Look at conflict counts over time:
```{r}
# Summarize conflict counts by year
conflict_by_year <- subsample_panel_2018_2022 %>%
  group_by(year) %>%
  summarise(total_conflicts = sum(event_id_cnty, na.rm = TRUE),
            avg_conflicts = mean(event_id_cnty, na.rm = TRUE),
            median_conflicts = median(event_id_cnty, na.rm = TRUE),
            max_conflicts = max(event_id_cnty, na.rm = TRUE),
            min_conflicts = min(event_id_cnty, na.rm = TRUE),
            count_observations = n())

# Display the result
print(conflict_by_year)

```
Which hexgrids are associated with the highest conflict count? Compared to conflict grids overall, these grids tend to be closer to borders - on average, by about 6km. They also have significantly higher population (48K vs 7K) -- impervious and nightlight values follows this pattern. These are likely cities and other high-density urban areas -- agriculture and other rural indicators are lower compared to conflict grids overall.

```{r}
# Filter hexgrids with 5 or more conflicts in a given year
high_conflict_hexgrids <- subsample_panel_2018_2022 %>%
  filter(event_id_cnty >= 5) %>%
  select(grid_id, year, event_id_cnty)

#create a panel to look at RS variables
subsample_panel_high_conflict_grids <- subsample_panel_2018_2022 %>%
  filter(grid_id %in% high_conflict_hexgrids$grid_id)

subsample_panel_high_conflict_grids <- st_drop_geometry(subsample_panel_high_conflict_grids) 

subsample_panel_high_conflict_grids <- subsample_panel_high_conflict_grids %>%
  dplyr::select(where(is.numeric))



# Calculate descriptive statistics

descriptive_stats <- subsample_panel_high_conflict_grids %>%
  summarise(across(everything(),
                   list(
                     Mean = ~round(mean(., na.rm = TRUE), 3),
                     Min = ~round(min(., na.rm = TRUE), 3),
                     Max = ~round(max(., na.rm = TRUE), 3)
                   ),
                   .names = "{.col}_{.fn}")) %>%
  pivot_longer(cols = everything(),
               names_to = c("Variable", "Statistic"),
               names_pattern = "^(.*)_(.*)$", # Splits names correctly at the last underscore
               values_to = "Value") %>%
  pivot_wider(names_from = Statistic, values_from = Value)


# Step 2: Create a formatted table using flextable
descriptive_table <- descriptive_stats %>%
  flextable() %>%
  autofit() %>%
  set_caption("Descriptive Statistics Table - high conflict grids")

print(descriptive_table)
```

Basic linear probability model regressing distance to any mine (either active or inactive):
```{r}
plm_model <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model, vcovHC(plm_model, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)


```
Treatment coefficient goes up slightly when I add in country and year dummies:
```{r}
plm_model <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + factor(year) + factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model, vcovHC(plm_model, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)
```
Now I want to see what happens when I start adding in controls, starting with population (landscan population + nightlights and percent impervious which can be thought of as population proxies). The three variables are highly correlated. I'm going to choose one: population because there's a clear theoretical relationship between population and conflict.
```{r}
#are population, nightlight, and impervious collinear?
cor(subsample_panel_2018_2022$hexgrid_landscan_pop, subsample_panel_2018_2022$hexgrid_nightlight, use = "complete.obs")

cor(subsample_panel_2018_2022$hexgrid_percent_impervious, subsample_panel_2018_2022$hexgrid_nightlight, use = "complete.obs")

cor(subsample_panel_2018_2022$hexgrid_landscan_pop, subsample_panel_2018_2022$hexgrid_percent_impervious, use = "complete.obs")

```
Here's my regression with population as a covariate. Treatment size goes down; population is highly statistically significant. I also add in neighbor grid population because a densely populated neighboring area could contribute to increased conflict within the hexgrid itself.
```{r}
plm_model <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_landscan_pop + neighbor_landscan_pop + factor(year) + factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model, vcovHC(plm_model, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)
```
Now I want to look at the water-related variables (irrigated agriculture and permanent water, and seasonal water). I'm going to start with adding them to the simple regression (y on x with year and country dummies, leaving out population). Starting with irrigated agriculture -- both hexgrid and neighbor variables are statistically significant. Interestingly, neighboring areas have a larger impact on conflict, which suggests that being surrounded by grids with more irrigated agriculture is a bigger contributing factor to conflict than being directly located in a grid with more irrigated agriculture. The treatment effect doesn't really change compared to the simple regression that doesn't control for irrigated agriculture. Coefficients on hexgrid irrigated ag and neighbor irrigated ag jump around depending on whether I interact treatment with either of those two variables. Why? Does it matter, especially given that treatment effect stays relatively stable across the models? 

Irrigated ag variable and neighbor irrigated ag * distance to mine are jointly highly statistically significant. In other words, conflict is more likely when mines are surrounded by irrigated agricultural land, and the effect of being located closer or farther away from a mine on conflict is conditional on how much of the surrounding land is being used for irrigated agriculture. *************TO-DO:***********see what happens when you increase unit of analysis to hexgrid+its 6 neighbors.
```{r}
#add irrigated ag for both hexgrid and neighbors
plm_model_irrigated_ag <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_irrigated_ag + neighbor_percent_irrigated_ag + factor(year) + factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model_irrigated_ag, vcovHC(plm_model_irrigated_ag, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)

#interaction term between distance from mine and hexgrid percent irrigated ag
subsample_panel_2018_2022 <- subsample_panel_2018_2022 %>%
  mutate(mine_dist_irrigated_ag=log_distance_to_nearest_mine*hexgrid_percent_irrigated_ag)

plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_irrigated_ag + neighbor_percent_irrigated_ag + mine_dist_irrigated_ag + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

# Conduct the F-test for joint significance
f_test_results <- linearHypothesis(plm_model_interaction, 
                                   c("hexgrid_percent_irrigated_ag = 0", 
                                     "mine_dist_irrigated_ag = 0"),
                                   vcov = vcovHC(plm_model_interaction, type = "HC0", cluster = "group"))

# Print the F-test results
print(f_test_results)

#interaction term between distance from mine and neighbor percent irrigated ag
subsample_panel_2018_2022 <- subsample_panel_2018_2022 %>%
  mutate(mine_dist_irrigated_ag_neighbor=log_distance_to_nearest_mine*neighbor_percent_irrigated_ag)

plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_irrigated_ag + neighbor_percent_irrigated_ag + mine_dist_irrigated_ag_neighbor + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

# Conduct the F-test for joint significance
f_test_results <- linearHypothesis(plm_model_interaction, 
                                   c("neighbor_percent_irrigated_ag = 0", 
                                     "mine_dist_irrigated_ag_neighbor = 0"),
                                   vcov = vcovHC(plm_model_interaction, type = "HC0", cluster = "group"))

# Print the F-test results
print(f_test_results)

```
Do I still see this effect when I narrow in on active mines? No, but it could be that the sample is too small to detect an effect. ***************TO-DO:**************** look at GoogleEarth coding notes to see if changing the subsample of active mines changes results.
```{r}
#interaction term between distance from mine and neighbor percent irrigated ag

plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_active_mine + hexgrid_percent_permanent_water + neighbor_percent_permanent_water + mine_dist_permanent_water_neighbor + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

# Conduct the F-test for joint significance
f_test_results <- linearHypothesis(plm_model_interaction, 
                                   c("neighbor_percent_permanent_water = 0", 
                                     "mine_dist_permanent_water_neighbor = 0"),
                                   vcov = vcovHC(plm_model_interaction, type = "HC0", cluster = "group"))

# Print the F-test results
print(f_test_results)
```
Let's look now at permanent water. Neither hexgrid nor neighbor are statistically significant. Including them doesn't really change the treatment effect. Hexgrid percent permanent water becomes statistically significant when I add the interaction term between hexgrid permanent water and distance to mine. P-value for the f-test of the joint significance of these two variables is slightly above 10%. Again, the treatment effect doesn't really change when I add these additional controls. Interacting distance to mine with neighbor percent permanent water doesn't result in any statistically significant results.
```{r}
#add permanent water for both hexgrid and neighbors
plm_model_permanent_water <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_permanent_water + neighbor_percent_permanent_water + factor(year) + factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model_permanent_water, vcovHC(plm_model_irrigated_ag, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)

#interaction term between distance from mine and hexgrid percent permanent water
subsample_panel_2018_2022 <- subsample_panel_2018_2022 %>%
  mutate(mine_dist_permanent_water=log_distance_to_nearest_mine*hexgrid_percent_permanent_water)

plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_permanent_water + neighbor_percent_permanent_water + mine_dist_permanent_water + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

# Conduct the F-test for joint significance
f_test_results <- linearHypothesis(plm_model_interaction, 
                                   c("hexgrid_percent_permanent_water = 0", 
                                     "mine_dist_permanent_water = 0"),
                                   vcov = vcovHC(plm_model_interaction, type = "HC0", cluster = "group"))

# Print the F-test results
print(f_test_results)


#interaction term between distance from mine and neighbor percent irrigated ag
subsample_panel_2018_2022 <- subsample_panel_2018_2022 %>%
  mutate(mine_dist_permanent_water_neighbor=log_distance_to_nearest_mine*neighbor_percent_permanent_water)

plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_permanent_water + neighbor_percent_permanent_water + mine_dist_permanent_water_neighbor + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

# Conduct the F-test for joint significance
f_test_results <- linearHypothesis(plm_model_interaction, 
                                   c("neighbor_percent_permanent_water = 0", 
                                     "mine_dist_permanent_water_neighbor = 0"),
                                   vcov = vcovHC(plm_model_interaction, type = "HC0", cluster = "group"))

# Print the F-test results
print(f_test_results)

```
No statistically significant relationships for seasonal water.
```{r}
#add irrigated ag for both hexgrid and neighbors
plm_model_seasonal_water <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_seasonal_water + neighbor_percent_seasonal_water + factor(year) + factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model_seasonal_water, vcovHC(plm_model_seasonal_water, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)

#interaction term between distance from mine and hexgrid percent irrigated ag
subsample_panel_2018_2022 <- subsample_panel_2018_2022 %>%
  mutate(mine_dist_seasonal_water=log_distance_to_nearest_mine*hexgrid_percent_seasonal_water)

plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_seasonal_water + neighbor_percent_seasonal_water + mine_dist_seasonal_water + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

# Conduct the F-test for joint significance
f_test_results <- linearHypothesis(plm_model_interaction, 
                                   c("hexgrid_percent_seasonal_water = 0", 
                                     "mine_dist_seasonal_water = 0"),
                                   vcov = vcovHC(plm_model_interaction, type = "HC0", cluster = "group"))

# Print the F-test results
print(f_test_results)

#interaction term between distance from mine and neighbor percent irrigated ag
subsample_panel_2018_2022 <- subsample_panel_2018_2022 %>%
  mutate(mine_dist_seasonal_water_neighbor=log_distance_to_nearest_mine*neighbor_percent_seasonal_water)

plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_percent_seasonal_water + neighbor_percent_seasonal_water + mine_dist_seasonal_water_neighbor + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

# Conduct the F-test for joint significance
f_test_results <- linearHypothesis(plm_model_interaction, 
                                   c("neighbor_percent_seasonal_water = 0", 
                                     "mine_dist_seasonal_water_neighbor = 0"),
                                   vcov = vcovHC(plm_model_interaction, type = "HC0", cluster = "group"))

# Print the F-test results
print(f_test_results)

```
Distance to border is highly statistically significant. Including the logged version of distance to border as well as an interacted term (distance to border * distance to mine) causes the treatment effect to increase significantly (from about .003 to .01).
```{r}
#add irrigated ag for both hexgrid and neighbors
plm_model_borders <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + log_distance_to_border + factor(year) + factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model_borders, vcovHC(plm_model_borders, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)

#interaction term between distance from mine and hexgrid percent irrigated ag
subsample_panel_2018_2022 <- subsample_panel_2018_2022 %>%
  mutate(mine_dist_border=log_distance_to_nearest_mine*log_distance_to_border)

plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + log_distance_to_border + mine_dist_border + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

# Conduct the F-test for joint significance
f_test_results <- linearHypothesis(plm_model_interaction, 
                                   c("log_distance_to_border = 0", 
                                     "mine_dist_border = 0"),
                                   vcov = vcovHC(plm_model_interaction, type = "HC0", cluster = "group"))

# Print the F-test results
print(f_test_results)
```

What happens when we make a non-parametric version of the treatment variable? Start by creating a non-parametric treatment variable based on 5km buckets:
```{r}
# Convert distance_to_mine from meters to kilometers
subsample_panel_2018_2022 <- subsample_panel_2018_2022 %>%
  mutate(distance_to_mine_active_inactive_km=(distance_to_nearest_mine_active_inactive / 1000))

# Verify the conversion
summary(subsample_panel_2018_2022$distance_to_mine_active_inactive_km)

subsample_panel_2018_2022$distance_bucket <- cut(
  subsample_panel_2018_2022$distance_to_mine_active_inactive_km,            # Original distance variable
  breaks = c(0, 5, 10, 15, 20, 25, 30, 35, 40, 45, 50, Inf), # Break points for intervals
  labels = c("0-5km", "5-10km", "10-15km", "15-20km", "20-25km", 
             "25-30km", "30-35km", "35-40km", "40-45km", "45-50km", ">50km"), # Bucket names
  include.lowest = TRUE,  # Include values on the boundary (e.g., 0km)
  right = TRUE            # Intervals are closed on the right (e.g., 0-5 includes 5km)
)

# Check the distribution of the buckets
table(subsample_panel_2018_2022$distance_bucket)
```

What is the mean of conflict_occurence by distance bucket to mine?
```{r}
# Calculate mean conflict occurrence for each distance bucket
mean_conflict_by_bucket <- subsample_panel_2018_2022 %>%
  group_by(distance_bucket) %>%
  summarise(mean_conflict = mean(conflict_occurrence, na.rm = TRUE),
            count = n())  # Optional: Include the count of observations per bucket

# View the results
print(mean_conflict_by_bucket)
```

What is the mean count of conflicts by distance bucket to mine?
```{r}
mean_count_by_bucket <- subsample_panel_2018_2022 %>%
  group_by(distance_bucket) %>%
  summarise(mean_conflict = mean(event_id_cnty, na.rm = TRUE),
            count = n())  # Optional: Include the count of observations per bucket

# View the results
print(mean_count_by_bucket)
```

Redo everything but with 10km buckets

```{r}

subsample_panel_2018_2022$distance_bucket_10km <- cut(
  subsample_panel_2018_2022$distance_to_mine_active_inactive_km,            # Original distance variable
  breaks = c(0, 10, 20, 30, 40, 50, Inf), # Break points for intervals
  labels = c("0-10km", "10-20km", "20-30km", "30-40km", "40-50km", ">50km"), # Bucket names
  include.lowest = TRUE,  # Include values on the boundary (e.g., 0km)
  right = TRUE            # Intervals are closed on the right (e.g., 0-5 includes 5km)
)

# Check the distribution of the buckets
table(subsample_panel_2018_2022$distance_bucket_10km)

```
What is the mean of conflict_occurence by distance bucket to mine?
```{r}
# Calculate mean conflict occurrence for each distance bucket
mean_conflict_by_bucket_10km <- subsample_panel_2018_2022 %>%
  group_by(distance_bucket_10km) %>%
  summarise(mean_conflict = mean(conflict_occurrence, na.rm = TRUE),
            count = n())  # Optional: Include the count of observations per bucket

# View the results
print(mean_conflict_by_bucket_10km)
```

What is the mean count of conflicts by distance bucket to mine? It looks like there is a decline then spike around 30-40km then decline again. What is going on? Could be be that on average mines are located to smaller towns population centers and the nearest city is in this range (30-40km)? Looks like there is a spike in population in this distance bin (second table). 30-40km mean pop is almost double compared to 0-10km yet average conflict count is about the same!
```{r}
mean_count_by_bucket_10km <- subsample_panel_2018_2022 %>%
  group_by(distance_bucket_10km) %>%
  summarise(mean_conflict = mean(event_id_cnty, na.rm = TRUE),
            count = n())  # Optional: Include the count of observations per bucket

# View the results
print(mean_count_by_bucket_10km)

#population by distance bin
mean_pop_by_bucket_10km <- subsample_panel_2018_2022 %>%
  group_by(distance_bucket_10km) %>%
  summarise(mean_pop = mean(hexgrid_landscan_pop, na.rm = TRUE),
            count = n())  # Optional: Include the count of observations per bucket

# View the results
print(mean_pop_by_bucket_10km)

#irrigated ag by distance bin
mean_irrigated_by_bucket_10km <- subsample_panel_2018_2022 %>%
  group_by(distance_bucket_10km) %>%
  summarise(mean_irrigated_ag = mean(hexgrid_percent_irrigated_ag, na.rm = TRUE),
            count = n())  # Optional: Include the count of observations per bucket

# View the results
print(mean_irrigated_by_bucket_10km)
```


Let's include this non-parametric treatment variable in some regressions. Reference category is >50km from a mine. Note: second two output tables control for population.
```{r}

# Relevel the distance_bucket factor to set >50km as the reference category
subsample_panel_2018_2022$distance_bucket <- relevel(
  as.factor(subsample_panel_2018_2022$distance_bucket), 
  ref = ">50km"
)

subsample_panel_2018_2022$distance_bucket_10km <- relevel(
  as.factor(subsample_panel_2018_2022$distance_bucket_10km), 
  ref = ">50km"
)

plm_model <- plm(
  as.formula(conflict_occurrence ~ factor(distance_bucket_10km) + factor(year) + factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model, vcovHC(plm_model, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)

plm_model <- plm(
  as.formula(conflict_occurrence ~ factor(distance_bucket) + factor(year) + factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model, vcovHC(plm_model, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)

#controlling for population
plm_model <- plm(
  as.formula(conflict_occurrence ~ factor(distance_bucket_10km) + factor(year) + factor(country)+hexgrid_landscan_pop),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model, vcovHC(plm_model, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)

plm_model <- plm(
  as.formula(conflict_occurrence ~ factor(distance_bucket) + factor(year) + factor(country)+hexgrid_landscan_pop),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)

plm_model_coeftest_results <- coeftest(plm_model, vcovHC(plm_model, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results)
```

Putting together some of the more meaningful explanatory variables based on the above in a single model - with a parametric and non-parametric treatment variable. Why does irrigated ag lose its statistical significance when I add in distance to border and population?
```{r}
plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ log_distance_to_nearest_mine + hexgrid_landscan_pop+ neighbor_landscan_pop+ distance_to_border+ hexgrid_percent_irrigated_ag + neighbor_percent_irrigated_ag + mine_dist_irrigated_ag_neighbor + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)

# Conduct the F-test for joint significance
f_test_results <- linearHypothesis(plm_model_interaction, 
                                   c("neighbor_percent_irrigated_ag = 0", 
                                     "mine_dist_irrigated_ag_neighbor = 0"),
                                   vcov = vcovHC(plm_model_interaction, type = "HC0", cluster = "group"))

# Print the F-test results
print(f_test_results)

plm_model_interaction <- plm(
  as.formula(conflict_occurrence ~ factor(distance_bucket_10km) + hexgrid_landscan_pop+ neighbor_landscan_pop+ distance_to_border+ hexgrid_percent_irrigated_ag + neighbor_percent_irrigated_ag + mine_dist_irrigated_ag_neighbor + factor(year)+ factor(country)),
  data = subsample_panel_2018_2022,
  model = 'pooling', 
  na.action = na.exclude
)


plm_model_coeftest_results_interaction <- coeftest(plm_model_interaction, vcovHC(plm_model_interaction, type = 'HC0', cluster = 'group'))

print(plm_model_coeftest_results_interaction)
```

