Recording Keeping:
There are two master files that we are using for analyses. They are
essentially the same file, though one is in wide format and the other is
in long format.
The wide format dataset is called “Purrble_Master_Wide.” The long
dataset format dataset is called “Purrble_Long_Master.” The wide dataset
has all of the pre and posttest variables calculated, while the long
does not. Otherwise, they do not differ.
This dataset includes the N=153 participants who were included in the
randomized control trial examining Purrble with a population of
university students. All participants were members of the LGTBQ+
community.
We use the “final” datasets in which we removed participant C72, who
had no information on gender identity.
Preliminary Analyses
Sample Characteristics
These tables report the count of participants by condition, identity
group, and by condition x identity group.
Table 1: Number of Participants by Condition
| Purrble Treatment |
76 |
| Waitlist Control |
77 |
| Total |
153 |
Table 2: Number of Participants by Gender Identity
| Cisgender |
76 |
| Transgender |
77 |
| Total |
153 |
Table 3: Cross-tabulation of Condition by Gender
Identity
| Purrble Treatment |
39 |
37 |
| Waitlist Control |
37 |
40 |
Age: Descriptives and Check for Baseline differences
Summarizes age (Mean, SD, Min, Max) by condition and runs a t-test
comparing age by condition.
Table: Descriptive Statistics for Age by Condition (APA Format)
condition | Mean | SD | Min | Max |
|---|
Purrble Treatment | 20.44 | 2.29 | 16.00 | 25.00 |
Waitlist Control | 20.09 | 2.46 | 16.00 | 25.00 |
Dependent Variable | t | df | p | d | 95% CI |
|---|
age | 0.92 | 151.17 | .361 | 0.15 | [-0.17, 0.46] |
Race, Nationality, and Sexual Orientation Descriptives
Sexual Orientation- Simplified
Table X. Simplified Sexual Orientation by Condition (n, %)
| Sexual Orientation |
Waitlist (n, %) |
Purrble (n, %) |
Total (n, %) |
| asexual |
9 (11.7%) |
13 (17.1%) |
22 (14.4%) |
| bisexual |
25 (32.5%) |
28 (36.8%) |
53 (34.6%) |
| demisexual |
1 (1.3%) |
2 (2.6%) |
3 (2%) |
| gay/lesbian |
18 (23.4%) |
11 (14.5%) |
29 (19%) |
| heterosexual |
0 (0%) |
1 (1.3%) |
1 (0.7%) |
| pansexual |
9 (11.7%) |
8 (10.5%) |
17 (11.1%) |
| queer |
15 (19.5%) |
13 (17.1%) |
28 (18.3%) |
Nationality
Table: Nationality by Condition (Counts and
Percentages)
| bangladeshi |
1 (1.3%) |
0 (0%) |
1 (0.7%) |
| british |
36 (46.8%) |
34 (44.7%) |
70 (45.8%) |
| british-carribean |
1 (1.3%) |
1 (1.3%) |
2 (1.3%) |
| british-indian |
0 (0%) |
1 (1.3%) |
1 (0.7%) |
| british-japanese |
1 (1.3%) |
0 (0%) |
1 (0.7%) |
| british-pakistani |
1 (1.3%) |
0 (0%) |
1 (0.7%) |
| chinese |
5 (6.5%) |
1 (1.3%) |
6 (3.9%) |
| filipino |
0 (0%) |
1 (1.3%) |
1 (0.7%) |
| indian |
5 (6.5%) |
3 (3.9%) |
8 (5.2%) |
| indonesian |
1 (1.3%) |
0 (0%) |
1 (0.7%) |
| iranian |
1 (1.3%) |
0 (0%) |
1 (0.7%) |
| irish |
1 (1.3%) |
1 (1.3%) |
2 (1.3%) |
| irish-american |
0 (0%) |
1 (1.3%) |
1 (0.7%) |
| irish-carribean |
1 (1.3%) |
0 (0%) |
1 (0.7%) |
| malaysian chinese |
1 (1.3%) |
0 (0%) |
1 (0.7%) |
| mexican |
0 (0%) |
1 (1.3%) |
1 (0.7%) |
| nr |
20 (26%) |
29 (38.2%) |
49 (32%) |
| pakistani |
0 (0%) |
1 (1.3%) |
1 (0.7%) |
| polish |
2 (2.6%) |
2 (2.6%) |
4 (2.6%) |
Race
Table: Race Counts and Percentages by Condition
Race |
Purrble Treatment |
Waitlist Control |
Total |
| Race |
count_Purrble Treatment |
percentage_Purrble Treatment |
count_Waitlist Control |
percentage_Waitlist Control |
total_count |
total_percentage |
| Race_Arabic |
0 |
0.0 |
1 |
1.3 |
1 |
0.7 |
| Race_Asian |
10 |
13.2 |
17 |
22.1 |
27 |
17.6 |
| Race_Black |
1 |
1.3 |
3 |
3.9 |
4 |
2.6 |
| Race_Hispanic |
2 |
2.6 |
0 |
0.0 |
2 |
1.3 |
| Race_White |
60 |
78.9 |
55 |
71.4 |
115 |
75.2 |
| Race_unknown |
9 |
11.8 |
5 |
6.5 |
14 |
9.2 |
5 people in the Purrble Treatment condition reported multiple racial identities.
4 people in the Waitlist Control condition reported multiple racial identities.
Participation Over Time
Note: Weeks 1-3 were considered “pre-test.” Purrble was given (or
not) after week 3. Weeks 11-13 are considered “Post-test”. ###
Participation in Each Week over Time Analyses for the entire study and
by treatment condition. Note: Something wonky in the table broken down
by condition where Week 4 appears out of order- I don’t know why. The
data is accurate.
### **Number of Participants in Each Condition**
Participant Counts by Condition
| Purrble |
76 |
| Waitlist Control |
77 |
### **Completion Counts Over Time**
Number of Participants Completing Each Week
| 1 |
146 |
| 2 |
148 |
| 3 |
149 |
| 4 |
141 |
| 5 |
138 |
| 6 |
138 |
| 7 |
138 |
| 8 |
141 |
| 9 |
126 |
| 10 |
128 |
| 11 |
128 |
| 12 |
117 |
| 13 |
130 |

### **Completion Counts by Week and Condition**
Number of Participants Completing Each Week (Columns: Weeks 1–13; Rows: Conditions)
| Condition |
1 |
2 |
3 |
5 |
6 |
7 |
8 |
9 |
10 |
12 |
13 |
4 |
11 |
| Purrble |
73 |
74 |
75 |
68 |
67 |
68 |
68 |
60 |
63 |
50 |
62 |
71 |
62 |
| Waitlist Control |
73 |
74 |
74 |
70 |
71 |
70 |
73 |
66 |
65 |
67 |
68 |
70 |
66 |

Follow-Up: Differences in Slope between the Two Groups Over
Time
We examined whether the rate of decline in weekly completion counts
differed between the Purrble and Waitlist Control groups by fitting a
linear regression on aggregated counts (Count) with predictors Week
(centered at Week 0), Condition (Waitlist Control = 0, Purrble = 1), and
their interaction (Week × Condition). The interaction term (Week ×
Condition) was significant, B = −0.87, SE = 0.31, p = .009, indicating
that the Purrble group’s weekly decline (approximately −1.52
participants per week) was significantly greater than in the Waitlist
Control group (−0.65 participants per week).
### **Linear Model: Count ~ Week × Condition**
Regression Coefficients for Count ~ Week * Condition
| Term |
Estimate |
Std. Error |
p-value |
| (Intercept) |
74.3076923 |
1.7131218 |
0.0000000 |
| Week |
-0.6483516 |
0.2158331 |
0.0065345 |
| conditionPurrble |
2.5769231 |
2.4227201 |
0.2990240 |
| Week:conditionPurrble |
-0.8736264 |
0.3052340 |
0.0090576 |
### **Interaction Term (Difference in Slope)**
Week:conditionPurrble — Slope Difference (Purrble vs Waitlist)
| Term |
Estimate |
Std. Error |
p-value |
| Week:conditionPurrble |
-0.8736264 |
0.305234 |
0.0090576 |
**Interpretation:**
The Week × condition interaction is statistically significant (p = 0.00906 ), indicating that the slope of completion counts over time differs between conditions.
Descriptives in Number of Sessions Attended
Descriptives of number of sessions attended by condition and gender
identity group.
Table 2: Overall Total Sessions Attended
| mean_sessions |
sd_sessions |
| 12.60784 |
2.155883 |
Table 3: Total Sessions Attended by Condition
| condition |
mean_sessions |
sd_sessions |
n |
| 0 |
12.85714 |
2.056532 |
77 |
| 1 |
12.35526 |
2.237284 |
76 |
Table 4: Total Sessions Attended by Gender Identity
| identity_group |
mean_sessions |
sd_sessions |
n |
| 0 |
12.53947 |
2.193571 |
76 |
| 1 |
12.67532 |
2.130243 |
77 |
Table 5: Total Sessions Attended by Condition and Gender Identity
| condition |
identity_group |
mean_sessions |
sd_sessions |
n |
| 0 |
0 |
13.13514 |
1.417395 |
37 |
| 0 |
1 |
12.60000 |
2.499231 |
40 |
| 1 |
0 |
11.97436 |
2.630661 |
39 |
| 1 |
1 |
12.75676 |
1.673410 |
37 |
Attrition Analysis
Attrition is defined here as not having attended any post-test
session (i.e., no attendance during Weeks 11–13). We create a binary
indicator for post-test completion (1 = attended at least one post-test
session, 0 = none) and calculate attrition rates overall, by condition
and by gender identity. We used a chi-square test to determine if
attrition differed by condition; it did not. ### Attrition Analysis by
Condition The conditions did not significantly differ on any of the
baseline measures of outcomes or by age. Attrition rates were low across
both conditions, with 9.2% of participants in the Purrble condition and
6.5% in the Waitlist Control condition not completing the study.
Attrition did not differ by condition, χ²(1) = 0.11, p = .75, or by
gender identity, χ²(1) < 0.01, p = 1.
Chi-square test for differences in attrition by condition:
Pearson's Chi-squared test with Yates' continuity correction
data: attrition_ct
X-squared = 0.10517, df = 1, p-value = 0.7457
Table 7: Attrition Rate by Condition (with Completed and Not Completed counts)
| condition |
n |
Completed |
Not_Completed |
attrition_rate |
attrition_percent |
| 0 |
77 |
72 |
5 |
0.0649351 |
6.5 |
| 1 |
76 |
69 |
7 |
0.0921053 |
9.2 |
Attrition by Gender Identity
No differences!
Chi-square test for differences in attrition by gender identity:
Pearson's Chi-squared test with Yates' continuity correction
data: attrition_ct
X-squared = 1.4323e-30, df = 1, p-value = 1
Table 8: Attrition Rate by Gender Identity (with Completed and Not Completed counts)
| identity_group |
n |
Completed |
Not_Completed |
attrition_rate |
attrition_percent |
| 0 |
76 |
70 |
6 |
0.0789474 |
7.9 |
| 1 |
77 |
71 |
6 |
0.0779221 |
7.8 |
Attrition by Baseline Level of the Outcomes
In this section, we examined whether baseline scores on key outcome
measures were associated with either condition or attrition status, or
whether the effects of these two factors interacted. Loneliness was
significant; follow-up below
Two-way ANOVA results for Pre_DERS8_Sum :
Two-way ANOVA for Pre_DERS8_Sum by Condition and Attrition Status
| term |
df |
sumsq |
meansq |
statistic |
p.value |
| condition |
1 |
7.983 |
7.983 |
0.356 |
0.552 |
| attrition_status |
1 |
30.432 |
30.432 |
1.356 |
0.246 |
| condition:attrition_status |
1 |
2.561 |
2.561 |
0.114 |
0.736 |
| Residuals |
148 |
3320.444 |
22.435 |
NA |
NA |
Two-way ANOVA results for Pre_GAD7_Sum :
Two-way ANOVA for Pre_GAD7_Sum by Condition and Attrition Status
| term |
df |
sumsq |
meansq |
statistic |
p.value |
| condition |
1 |
0.658 |
0.658 |
0.041 |
0.841 |
| attrition_status |
1 |
1.190 |
1.190 |
0.073 |
0.787 |
| condition:attrition_status |
1 |
0.001 |
0.001 |
0.000 |
0.994 |
| Residuals |
148 |
2401.630 |
16.227 |
NA |
NA |
Two-way ANOVA results for Pre_PHQ9_Sum :
Two-way ANOVA for Pre_PHQ9_Sum by Condition and Attrition Status
| term |
df |
sumsq |
meansq |
statistic |
p.value |
| condition |
1 |
18.249 |
18.249 |
0.859 |
0.356 |
| attrition_status |
1 |
2.796 |
2.796 |
0.132 |
0.717 |
| condition:attrition_status |
1 |
4.207 |
4.207 |
0.198 |
0.657 |
| Residuals |
148 |
3144.123 |
21.244 |
NA |
NA |
Two-way ANOVA results for Pre_SHS_Pathways :
Two-way ANOVA for Pre_SHS_Pathways by Condition and Attrition Status
| term |
df |
sumsq |
meansq |
statistic |
p.value |
| condition |
1 |
35.106 |
35.106 |
1.907 |
0.169 |
| attrition_status |
1 |
3.918 |
3.918 |
0.213 |
0.645 |
| condition:attrition_status |
1 |
25.587 |
25.587 |
1.390 |
0.240 |
| Residuals |
144 |
2651.435 |
18.413 |
NA |
NA |
Two-way ANOVA results for Pre_SHS_Agency :
Two-way ANOVA for Pre_SHS_Agency by Condition and Attrition Status
| term |
df |
sumsq |
meansq |
statistic |
p.value |
| condition |
1 |
34.935 |
34.935 |
1.450 |
0.231 |
| attrition_status |
1 |
8.541 |
8.541 |
0.354 |
0.553 |
| condition:attrition_status |
1 |
79.905 |
79.905 |
3.315 |
0.071 |
| Residuals |
144 |
3470.489 |
24.101 |
NA |
NA |
Two-way ANOVA results for Pre_SHS_TotalHope :
Two-way ANOVA for Pre_SHS_TotalHope by Condition and Attrition Status
| term |
df |
sumsq |
meansq |
statistic |
p.value |
| condition |
1 |
140.081 |
140.081 |
2.039 |
0.155 |
| attrition_status |
1 |
24.029 |
24.029 |
0.350 |
0.555 |
| condition:attrition_status |
1 |
195.924 |
195.924 |
2.852 |
0.093 |
| Residuals |
144 |
9893.938 |
68.708 |
NA |
NA |
Two-way ANOVA results for Pre_ucla_Sum :
Two-way ANOVA for Pre_ucla_Sum by Condition and Attrition Status
| term |
df |
sumsq |
meansq |
statistic |
p.value |
| condition |
1 |
3.945 |
3.945 |
1.556 |
0.214 |
| attrition_status |
1 |
1.318 |
1.318 |
0.520 |
0.472 |
| condition:attrition_status |
1 |
13.182 |
13.182 |
5.199 |
0.024 |
| Residuals |
143 |
362.575 |
2.535 |
NA |
NA |
Two-way ANOVA results for Pre_pmerq_Focus_Avg :
Two-way ANOVA for Pre_pmerq_Focus_Avg by Condition and Attrition Status
| term |
df |
sumsq |
meansq |
statistic |
p.value |
| condition |
1 |
1.392 |
1.392 |
1.243 |
0.267 |
| attrition_status |
1 |
2.233 |
2.233 |
1.995 |
0.160 |
| condition:attrition_status |
1 |
1.281 |
1.281 |
1.144 |
0.287 |
| Residuals |
144 |
161.212 |
1.120 |
NA |
NA |
Two-way ANOVA results for Pre_pmerq_Distract_Avg :
Two-way ANOVA for Pre_pmerq_Distract_Avg by Condition and Attrition Status
| term |
df |
sumsq |
meansq |
statistic |
p.value |
| condition |
1 |
1.554 |
1.554 |
1.247 |
0.266 |
| attrition_status |
1 |
4.213 |
4.213 |
3.380 |
0.068 |
| condition:attrition_status |
1 |
0.038 |
0.038 |
0.031 |
0.861 |
| Residuals |
144 |
179.482 |
1.246 |
NA |
NA |
Two-way ANOVA results for Pre_pmerq_AD_Avg :
Two-way ANOVA for Pre_pmerq_AD_Avg by Condition and Attrition Status
| term |
df |
sumsq |
meansq |
statistic |
p.value |
| condition |
1 |
1.472 |
1.472 |
1.762 |
0.186 |
| attrition_status |
1 |
3.145 |
3.145 |
3.766 |
0.054 |
| condition:attrition_status |
1 |
0.440 |
0.440 |
0.527 |
0.469 |
| Residuals |
144 |
120.256 |
0.835 |
NA |
NA |
NA
UCLA Loneliess Follow Up:
Results: Among Attriters, baseline loneliness was
significantly higher in the Waitlist Control group compared to the
Purrble group, t(143) = 2.51, p = .013. Among Completers, there was no
significant difference in baseline loneliness scores by condition,
t(143) = 0.58, p = .56.
attrition_status = Attriter:
condition_factor emmean SE df lower.CL upper.CL
Waitlist Control 8.25 0.796 143 6.68 9.82
Purrble 5.67 0.650 143 4.38 6.95
attrition_status = Completer:
condition_factor emmean SE df lower.CL upper.CL
Waitlist Control 7.19 0.192 143 6.81 7.57
Purrble 7.03 0.193 143 6.65 7.41
Confidence level used: 0.95
attrition_status = Attriter:
contrast estimate SE df t.ratio p.value
Waitlist Control - Purrble 2.583 1.030 143 2.513 0.0131
attrition_status = Completer:
contrast estimate SE df t.ratio p.value
Waitlist Control - Purrble 0.159 0.272 143 0.584 0.5599
Cohen's d | 95% CI
-------------------------
0.10 | [-0.24, 0.43]
- Estimated using pooled SD.Cohen's d | 95% CI
------------------------
1.95 | [0.33, 3.48]
- Estimated using pooled SD.
Descriptive Statistics for Pre_ucla_Sum by Condition and Attrition Status |
|---|
condition | attrition_status | N | Mean | SD |
|---|
0 | Attriter | 5 | 8.25 | 0.96 |
0 | Completer | 72 | 7.19 | 1.35 |
1 | Attriter | 7 | 5.67 | 1.51 |
1 | Completer | 69 | 7.03 | 1.83 |
Note. Means and standard deviations for Pre_ucla_Sum across four groups defined by condition (Purrble, Waitlist Control) and attrition status (Completer, Attriter). |
Simple Effects Analysis: Pre_ucla_Sum by Attrition Status within the Purrble Condition
Dependent Variable | t | df | p | d | 95% CI |
|---|
Pre_ucla_Sum | -2.09 | 6.38 | .079 | -0.75 | [-1.60, 0.09] |
Simple Effects Analysis: Pre_ucla_Sum by Attrition Status within the Waitlist Control Condition
Dependent Variable | t | df | p | d | 95% CI |
|---|
Pre_ucla_Sum | 2.10 | 3.73 | .109 | 0.79 | [-0.23, 1.81] |
Baseline Outcome Variables Analyses
Reliability
DERS-8 Cronbach’s α = 0.886
GAD-7 Cronbach’s α = 0.87
PHQ-9 Cronbach’s α = 0.859
SHS Total Cronbach’s α = 0.867
UCLA Loneliness Cronbach’s α = 0.767
PMERQ-Engage Cronbach’s α = 0.869
Descriptive Analyses
The table below shows Pre- and Post-Test Descriptives for Study
Variables
### **Pre-Test Descriptive Statistics**
Descriptive Statistics for Pre-Test Data
| Pre_DERS8_Sum |
152 |
28.148 |
4.718 |
14.333 |
38.333 |
-0.419 |
-0.132 |
| Pre_GAD7_Sum |
152 |
13.715 |
3.990 |
3.000 |
22.000 |
-0.166 |
-0.457 |
| Pre_PHQ9_Sum |
152 |
15.044 |
4.581 |
3.000 |
26.667 |
-0.019 |
-0.098 |
| Pre_SHS_Pathways |
148 |
13.287 |
4.298 |
3.000 |
24.000 |
-0.132 |
-0.420 |
| Pre_SHS_Agency |
148 |
10.699 |
4.945 |
3.000 |
24.000 |
0.343 |
-0.657 |
| Pre_SHS_TotalHope |
148 |
23.986 |
8.352 |
8.000 |
46.000 |
0.286 |
-0.304 |
| Pre_ucla_Sum |
147 |
7.082 |
1.615 |
3.000 |
9.000 |
-0.499 |
-0.663 |
| Pre_pmerq_Focus_Avg |
148 |
2.737 |
1.063 |
1.000 |
6.000 |
0.420 |
-0.095 |
| Pre_pmerq_Distract_Avg |
148 |
4.233 |
1.123 |
1.000 |
6.000 |
-0.857 |
0.698 |
| Pre_pmerq_AD_Avg |
148 |
3.485 |
0.923 |
1.000 |
6.000 |
-0.334 |
0.520 |
### **Post-Test Descriptive Statistics**
Descriptive Statistics for Post-Test Data
| Post_DERS8_Sum |
141 |
26.972 |
7.343 |
8 |
40 |
-0.266 |
-0.835 |
| Post_GAD7_Sum |
141 |
12.613 |
4.994 |
1 |
22 |
-0.071 |
-0.771 |
| Post_PHQ9_Sum |
141 |
14.314 |
6.331 |
0 |
27 |
-0.004 |
-0.696 |
| Post_SHS_Pathways |
130 |
14.700 |
4.305 |
3 |
24 |
-0.266 |
-0.430 |
| Post_SHS_Agency |
130 |
12.646 |
5.228 |
3 |
24 |
-0.015 |
-0.855 |
| Post_SHS_TotalHope |
130 |
27.346 |
8.806 |
6 |
47 |
-0.058 |
-0.483 |
| Post_ucla_Sum |
130 |
6.785 |
1.698 |
3 |
9 |
-0.409 |
-0.678 |
| Post_pmerq_Focus_Avg |
129 |
3.008 |
1.185 |
1 |
6 |
0.289 |
-0.301 |
| Post_pmerq_Distract_Avg |
129 |
4.336 |
1.058 |
1 |
6 |
-1.127 |
1.635 |
| Post_pmerq_AD_Avg |
129 |
3.672 |
0.951 |
1 |
6 |
-0.334 |
0.951 |
Basleine Equivalence of Outcomes (t‑Tests):
We run independent samples t‑tests comparing the two conditions on
each pre‑test variable using nice_t_test from rempsyc. This provides
t‑statistics, degrees of freedom, p‑values, effect sizes (Cohen’s d),
and confidence intervals, all formatted into an APA‑style table.
Result: No differences by chance.
Outlier Detection and Visualization :
We first convert each pre‑test variable to z‑scores and flag any
observations with an absolute z‑score greater than 3 as potential
outliers. A summary table is created that lists the number of outliers
for each variable. We then specifically inspect the outliers for the
Pre_pmerq_Focus_Avg variable, which appears to have two cases exceeding
our threshold. To better understand the distribution of
Pre_pmerq_Focus_Avg, we generate a boxplot (with jittered data points)
that visually highlights the extreme values.
Summary of Potential Outliers (|z| > 3) for Pre-Test Variables:
Summary of Outliers for Pre-Test Variables (|z| >
3)
| Pre_DERS8_Sum |
0 |
| Pre_GAD7_Sum |
0 |
| Pre_PHQ9_Sum |
0 |
| Pre_SHS_Pathways |
0 |
| Pre_SHS_Agency |
0 |
| Pre_SHS_TotalHope |
0 |
| Pre_ucla_Sum |
0 |
| Pre_pmerq_Focus_Avg |
2 |
| Pre_pmerq_Distract_Avg |
0 |
| Pre_pmerq_AD_Avg |
0 |
Outliers for Pre_pmerq_Focus_Avg (|z| > 3):
Outliers for Pre_pmerq_Focus_Avg
| C57 |
6 |
3.069197 |
| C79 |
6 |
3.069197 |

Main Effects Analyses
We fit linear regression models to examine the effect of condition
(coded as 1 = Purrble, 0 = Waitlist Control) on post-test outcomes,
controlling for baseline levels of the outcome, gender identity
(numeric), and age. DERS-8: Participants in the Purrble condition
reported significantly better outcomes at post-test PPMERQ-AD: A
significant positive effect of condition was found PHQ-9: The Purrble
group showed lower depressive symptoms at post-test GAD-7: The condition
effect was also significant, though smaller, favoring Purrble
condition.
Dependent Variable | Predictor | df | b | t | p | sr2 | 95% CI |
|---|
Post_DERS8_Sum | condition_num | 135 | -3.04 | -3.20 | .002** | .04 | [0.00, 0.09] |
Pre_DERS8_Sum | 135 | 0.92 | 9.21 | < .001*** | .35 | [0.23, 0.48] |
identity_group_num | 135 | 1.69 | 1.72 | .088 | .01 | [0.00, 0.04] |
age | 135 | 0.13 | 0.60 | .549 | .00 | [0.00, 0.01] |
Post_pmerq_Focus_Avg | condition_num | 121 | 0.31 | 1.96 | .052 | .02 | [0.00, 0.05] |
Pre_pmerq_Focus_Avg | 121 | 0.73 | 9.40 | < .001*** | .39 | [0.26, 0.52] |
identity_group_num | 121 | -0.27 | -1.61 | .110 | .01 | [0.00, 0.04] |
age | 121 | 0.02 | 0.45 | .654 | .00 | [0.00, 0.01] |
Post_pmerq_Distract_Avg | condition_num | 121 | 0.25 | 1.49 | .138 | .01 | [0.00, 0.05] |
Pre_pmerq_Distract_Avg | 121 | 0.48 | 6.48 | < .001*** | .25 | [0.12, 0.38] |
identity_group_num | 121 | 0.20 | 1.19 | .238 | .01 | [0.00, 0.04] |
age | 121 | 0.02 | 0.64 | .526 | .00 | [0.00, 0.02] |
Post_pmerq_AD_Avg | condition_num | 121 | 0.30 | 2.28 | .024* | .02 | [0.00, 0.06] |
Pre_pmerq_AD_Avg | 121 | 0.70 | 9.54 | < .001*** | .42 | [0.29, 0.55] |
identity_group_num | 121 | -0.04 | -0.32 | .747 | .00 | [0.00, 0.01] |
age | 121 | 0.03 | 1.06 | .290 | .01 | [0.00, 0.02] |
Post_GAD7_Sum | condition_num | 135 | -1.35 | -2.04 | .044* | .02 | [0.00, 0.05] |
Pre_GAD7_Sum | 135 | 0.74 | 8.98 | < .001*** | .35 | [0.23, 0.48] |
identity_group_num | 135 | 0.75 | 1.08 | .281 | .01 | [0.00, 0.02] |
age | 135 | 0.27 | 1.84 | .068 | .01 | [0.00, 0.05] |
Post_PHQ9_Sum | condition_num | 135 | -2.60 | -3.64 | < .001*** | .04 | [0.00, 0.09] |
Pre_PHQ9_Sum | 135 | 1.00 | 12.96 | < .001*** | .53 | [0.42, 0.65] |
identity_group_num | 135 | 0.25 | 0.34 | .734 | .00 | [0.00, 0.00] |
age | 135 | 0.29 | 1.86 | .064 | .01 | [0.00, 0.03] |
Post_SHS_Pathways | condition_num | 122 | 0.09 | 0.14 | .889 | .00 | [0.00, 0.00] |
Pre_SHS_Pathways | 122 | 0.46 | 6.04 | < .001*** | .21 | [0.09, 0.34] |
identity_group_num | 122 | -0.84 | -1.19 | .237 | .01 | [0.00, 0.04] |
age | 122 | -0.28 | -1.86 | .065 | .02 | [0.00, 0.06] |
Post_SHS_Agency | condition_num | 122 | 0.44 | 0.53 | .595 | .00 | [0.00, 0.01] |
Pre_SHS_Agency | 122 | 0.53 | 6.57 | < .001*** | .26 | [0.13, 0.39] |
identity_group_num | 122 | -0.47 | -0.55 | .582 | .00 | [0.00, 0.01] |
age | 122 | -0.17 | -0.96 | .337 | .01 | [0.00, 0.03] |
Post_SHS_TotalHope | condition_num | 122 | 0.62 | 0.46 | .648 | .00 | [0.00, 0.01] |
Pre_SHS_TotalHope | 122 | 0.53 | 6.71 | < .001*** | .26 | [0.13, 0.39] |
identity_group_num | 122 | -1.16 | -0.82 | .414 | .00 | [0.00, 0.02] |
age | 122 | -0.43 | -1.45 | .151 | .01 | [0.00, 0.04] |
Post_ucla_Sum | condition_num | 121 | -0.09 | -0.40 | .688 | .00 | [0.00, 0.01] |
Pre_ucla_Sum | 121 | 0.70 | 10.02 | < .001*** | .43 | [0.30, 0.56] |
identity_group_num | 121 | 0.52 | 2.20 | .030* | .02 | [0.00, 0.06] |
age | 121 | 0.11 | 2.12 | .036* | .02 | [0.00, 0.05] |
Main Effects without outliers
Model Summary (Full Dataset):
Call:
lm(formula = Post_pmerq_Focus_Avg ~ condition_num + Pre_pmerq_Focus_Avg +
identity_group_num + age, data = Purrble_Master_Wide)
Residuals:
Min 1Q Median 3Q Max
-2.16585 -0.64258 -0.05799 0.42448 2.73318
Coefficients:
Estimate Std. Error t value Pr(>|t|)
(Intercept) 0.67215 0.93052 0.722 0.4715
condition_num 0.31072 0.15864 1.959 0.0525 .
Pre_pmerq_Focus_Avg 0.73177 0.07788 9.396 4.43e-16 ***
identity_group_num -0.27202 0.16888 -1.611 0.1098
age 0.01586 0.03528 0.450 0.6538
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 0.8845 on 121 degrees of freedom
(27 observations deleted due to missingness)
Multiple R-squared: 0.4612, Adjusted R-squared: 0.4434
F-statistic: 25.89 on 4 and 121 DF, p-value: 1.635e-15
Model Summary (Outliers Removed):
Call:
lm(formula = Post_pmerq_Focus_Avg ~ condition_num + Pre_pmerq_Focus_Avg +
identity_group_num + age, data = Purrble_Master_Wide_no_outliers)
Residuals:
Min 1Q Median 3Q Max
-2.14889 -0.64074 -0.06666 0.43406 2.70464
Coefficients:
Estimate Std. Error t value Pr(>|t|)
(Intercept) 0.72091 0.95012 0.759 0.4495
condition_num 0.31636 0.16113 1.963 0.0519 .
Pre_pmerq_Focus_Avg 0.71604 0.08537 8.388 1.17e-13 ***
identity_group_num -0.26936 0.17004 -1.584 0.1158
age 0.01469 0.03567 0.412 0.6812
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 0.8902 on 119 degrees of freedom
(27 observations deleted due to missingness)
Multiple R-squared: 0.4078, Adjusted R-squared: 0.3879
F-statistic: 20.48 on 4 and 119 DF, p-value: 7.335e-13
Influential Observations in the Full Model (Cook's Distance > 0.027):
[1] "C15" "C16" "C17" "C47" "C71" "T15" "T22" "T31" "T48"

Comparison of Model Estimates for Post_pmerq_Focus_Avg
| |
Model Number |
Dependent Variable |
Predictor |
df |
b |
t |
p |
sr2 |
CI_lower |
CI_upper |
| Full1 |
1 |
Post_pmerq_Focus_Avg |
condition_num |
121 |
0.311 |
1.959 |
0.052 |
0.017 |
0.000 |
0.051 |
| Full2 |
1 |
Post_pmerq_Focus_Avg |
Pre_pmerq_Focus_Avg |
121 |
0.732 |
9.396 |
0.000 |
0.393 |
0.263 |
0.523 |
| Full3 |
1 |
Post_pmerq_Focus_Avg |
identity_group_num |
121 |
-0.272 |
-1.611 |
0.110 |
0.012 |
0.000 |
0.039 |
| Full4 |
1 |
Post_pmerq_Focus_Avg |
age |
121 |
0.016 |
0.450 |
0.654 |
0.001 |
0.000 |
0.009 |
| No Outliers1 |
2 |
Post_pmerq_Focus_Avg |
condition_num |
119 |
0.316 |
1.963 |
0.052 |
0.019 |
0.000 |
0.057 |
| No Outliers2 |
2 |
Post_pmerq_Focus_Avg |
Pre_pmerq_Focus_Avg |
119 |
0.716 |
8.388 |
0.000 |
0.350 |
0.218 |
0.483 |
| No Outliers3 |
2 |
Post_pmerq_Focus_Avg |
identity_group_num |
119 |
-0.269 |
-1.584 |
0.116 |
0.012 |
0.000 |
0.043 |
| No Outliers4 |
2 |
Post_pmerq_Focus_Avg |
age |
119 |
0.015 |
0.412 |
0.681 |
0.001 |
0.000 |
0.009 |
Moderation Models for Main Effects
These models look at two questions: (1) Does the impact of condition
depend on participants’ baseline level of that outcome? and (2) Does the
impact of condition differ for TGD vs. cis participants? We find
significant moderation by gender identity for DERS-8 and GAD-7; none for
baseline version of the outcome.
Dependent Variable | Predictor | df | b* | t | p | sr2 | 95% CI |
|---|
Post_DERS8_Sum | condition_num | 134 | -0.21 | -3.17 | .002** | .04 | [0.00, 0.09] |
Pre_DERS8_Sum | 134 | 0.60 | 9.18 | < .001*** | .35 | [0.23, 0.48] |
identity_group_num | 134 | 0.12 | 1.71 | .089 | .01 | [0.00, 0.04] |
age | 134 | 0.04 | 0.53 | .595 | .00 | [0.00, 0.01] |
condition_num × Pre_DERS8_Sum | 134 | -0.04 | -0.65 | .517 | .00 | [0.00, 0.01] |
Dependent Variable | Predictor | df | b* | t | p | sr2 | 95% CI |
|---|
Post_pmerq_Focus_Avg | condition_num | 120 | 0.13 | 1.93 | .056 | .02 | [0.00, 0.05] |
Pre_pmerq_Focus_Avg | 120 | 0.65 | 9.35 | < .001*** | .39 | [0.26, 0.52] |
identity_group_num | 120 | -0.13 | -1.74 | .085 | .01 | [0.00, 0.04] |
age | 120 | 0.03 | 0.49 | .625 | .00 | [0.00, 0.01] |
condition_num × Pre_pmerq_Focus_Avg | 120 | -0.07 | -1.02 | .309 | .00 | [0.00, 0.02] |
Dependent Variable | Predictor | df | b* | t | p | sr2 | 95% CI |
|---|
Post_pmerq_Distract_Avg | condition_num | 120 | 0.11 | 1.45 | .150 | .01 | [0.00, 0.05] |
Pre_pmerq_Distract_Avg | 120 | 0.52 | 6.50 | < .001*** | .25 | [0.12, 0.38] |
identity_group_num | 120 | 0.10 | 1.18 | .241 | .01 | [0.00, 0.04] |
age | 120 | 0.06 | 0.66 | .510 | .00 | [0.00, 0.02] |
condition_num × Pre_pmerq_Distract_Avg | 120 | -0.05 | -0.67 | .505 | .00 | [0.00, 0.02] |
Dependent Variable | Predictor | df | b* | t | p | sr2 | 95% CI |
|---|
Post_pmerq_AD_Avg | condition_num | 120 | 0.15 | 2.24 | .027* | .02 | [0.00, 0.06] |
Pre_pmerq_AD_Avg | 120 | 0.67 | 9.45 | < .001*** | .42 | [0.29, 0.55] |
identity_group_num | 120 | -0.03 | -0.36 | .722 | .00 | [0.00, 0.01] |
age | 120 | 0.08 | 1.07 | .288 | .01 | [0.00, 0.02] |
condition_num × Pre_pmerq_AD_Avg | 120 | -0.03 | -0.38 | .704 | .00 | [0.00, 0.01] |
Dependent Variable | Predictor | df | b* | t | p | sr2 | 95% CI |
|---|
Post_DERS8_Sum | condition_num | 134 | -0.21 | -3.23 | .002** | .04 | [0.00, 0.09] |
identity_group_num | 134 | 0.12 | 1.75 | .082 | .01 | [0.00, 0.04] |
Pre_DERS8_Sum | 134 | 0.59 | 9.24 | < .001*** | .35 | [0.23, 0.47] |
age | 134 | 0.04 | 0.59 | .558 | .00 | [0.00, 0.01] |
condition_num × identity_group_num | 134 | 0.13 | 2.10 | .038* | .02 | [0.00, 0.05] |
Dependent Variable | Predictor | df | b* | t | p | sr2 | 95% CI |
|---|
Post_pmerq_Focus_Avg | condition_num | 120 | 0.13 | 2.01 | .046* | .02 | [0.00, 0.05] |
identity_group_num | 120 | -0.11 | -1.55 | .124 | .01 | [0.00, 0.04] |
Pre_pmerq_Focus_Avg | 120 | 0.68 | 9.65 | < .001*** | .41 | [0.28, 0.54] |
age | 120 | 0.03 | 0.48 | .630 | .00 | [0.00, 0.01] |
condition_num × identity_group_num | 120 | 0.12 | 1.79 | .076 | .01 | [0.00, 0.04] |
Dependent Variable | Predictor | df | b* | t | p | sr2 | 95% CI |
|---|
Post_pmerq_Distract_Avg | condition_num | 120 | 0.12 | 1.49 | .139 | .01 | [0.00, 0.05] |
identity_group_num | 120 | 0.10 | 1.19 | .238 | .01 | [0.00, 0.04] |
Pre_pmerq_Distract_Avg | 120 | 0.51 | 6.46 | < .001*** | .25 | [0.12, 0.38] |
age | 120 | 0.05 | 0.63 | .528 | .00 | [0.00, 0.02] |
condition_num × identity_group_num | 120 | 0.03 | 0.37 | .708 | .00 | [0.00, 0.01] |
Dependent Variable | Predictor | df | b* | t | p | sr2 | 95% CI |
|---|
Post_pmerq_AD_Avg | condition_num | 120 | 0.16 | 2.31 | .023* | .02 | [0.00, 0.06] |
identity_group_num | 120 | -0.02 | -0.30 | .766 | .00 | [0.00, 0.01] |
Pre_pmerq_AD_Avg | 120 | 0.68 | 9.65 | < .001*** | .43 | [0.30, 0.56] |
age | 120 | 0.08 | 1.09 | .279 | .01 | [0.00, 0.02] |
condition_num × identity_group_num | 120 | 0.09 | 1.30 | .197 | .01 | [0.00, 0.03] |
Dependent Variable | Predictor | df | b* | t | p | sr2 | 95% CI |
|---|
Post_GAD7_Sum | condition_num | 134 | -0.14 | -2.03 | .044* | .02 | [0.00, 0.05] |
Pre_GAD7_Sum | 134 | 0.59 | 8.85 | < .001*** | .35 | [0.22, 0.47] |
identity_group_num | 134 | 0.08 | 1.07 | .284 | .01 | [0.00, 0.02] |
age | 134 | 0.13 | 1.83 | .069 | .01 | [0.00, 0.05] |
condition_num × Pre_GAD7_Sum | 134 | 0.00 | 0.07 | .941 | .00 | [0.00, 0.00] |
Dependent Variable | Predictor | df | b* | t | p | sr2 | 95% CI |
|---|
Post_PHQ9_Sum | condition_num | 134 | -0.21 | -3.64 | < .001*** | .04 | [0.00, 0.09] |
Pre_PHQ9_Sum | 134 | 0.73 | 12.94 | < .001*** | .53 | [0.42, 0.64] |
identity_group_num | 134 | 0.02 | 0.40 | .687 | .00 | [0.00, 0.01] |
age | 134 | 0.11 | 1.83 | .070 | .01 | [0.00, 0.03] |
condition_num × Pre_PHQ9_Sum | 134 | -0.05 | -0.88 | .380 | .00 | [0.00, 0.01] |
Dependent Variable | Predictor | df | b* | t | p | sr2 | 95% CI |
|---|
Post_GAD7_Sum | condition_num | 134 | -0.13 | -2.05 | .042* | .02 | [0.00, 0.05] |
identity_group_num | 134 | 0.08 | 1.12 | .263 | .01 | [0.00, 0.02] |
Pre_GAD7_Sum | 134 | 0.58 | 8.95 | < .001*** | .34 | [0.22, 0.47] |
age | 134 | 0.13 | 1.85 | .067 | .01 | [0.00, 0.04] |
condition_num × identity_group_num | 134 | 0.14 | 2.18 | .031* | .02 | [0.00, 0.06] |
Dependent Variable | Predictor | df | b* | t | p | sr2 | 95% CI |
|---|
Post_PHQ9_Sum | condition_num | 134 | -0.20 | -3.64 | < .001*** | .04 | [0.00, 0.09] |
identity_group_num | 134 | 0.02 | 0.38 | .706 | .00 | [0.00, 0.00] |
Pre_PHQ9_Sum | 134 | 0.71 | 12.79 | < .001*** | .51 | [0.39, 0.63] |
age | 134 | 0.11 | 1.86 | .065 | .01 | [0.00, 0.03] |
condition_num × identity_group_num | 134 | 0.10 | 1.79 | .076 | .01 | [0.00, 0.03] |
Follow up: DERS 8
Since the interaction of condition by identity group was signifiacnt,
I have to probe it using simple slopes.
Result:
For cisgender participants, controlling for pre‑test emotion
regulation, condition significantly predicted post‑test scores, with the
intervention yielding lower (i.e., better) scores (b = –4.90, SE = 1.41,
t(67) = –3.47, p = .001, adjusted R² = .47). In contrast, for
transgender/gender diverse participants, condition was not a significant
predictor of post‑test emotion regulation (b = –1.07, SE = 1.23, t(67) =
–0.87, p = .39, adjusted R² = .37). sad.
Call:
lm(formula = Post_DERS8_Sum ~ condition_num + Pre_DERS8_Sum,
data = filter(Purrble_Master_Wide, identity_group == "0"))
Residuals:
Min 1Q Median 3Q Max
-15.085 -3.353 1.433 3.929 14.517
Coefficients:
Estimate Std. Error t value Pr(>|t|)
(Intercept) 4.8137 4.9268 0.977 0.33206
condition_num -4.9030 1.4137 -3.468 0.00092 ***
Pre_DERS8_Sum 1.0170 0.1502 6.771 3.89e-09 ***
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 5.885 on 67 degrees of freedom
(6 observations deleted due to missingness)
Multiple R-squared: 0.484, Adjusted R-squared: 0.4686
F-statistic: 31.43 on 2 and 67 DF, p-value: 2.361e-10
Call:
lm(formula = Post_DERS8_Sum ~ condition_num + Pre_DERS8_Sum,
data = filter(Purrble_Master_Wide, identity_group == "1"))
Residuals:
Min 1Q Median 3Q Max
-12.1803 -2.3719 0.0348 3.7168 10.4756
Coefficients:
Estimate Std. Error t value Pr(>|t|)
(Intercept) 6.1183 4.1405 1.478 0.144
condition_num -1.0671 1.2265 -0.870 0.387
Pre_DERS8_Sum 0.8226 0.1274 6.456 1.41e-08 ***
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 5.13 on 67 degrees of freedom
(7 observations deleted due to missingness)
Multiple R-squared: 0.3885, Adjusted R-squared: 0.3703
F-statistic: 21.29 on 2 and 67 DF, p-value: 6.971e-08
Follow up: GAD 7
Since the interaction of condition by identity group was signifiacnt,
I have to probe it using simple slopes. 0= Cisgender participants have
significant condition effect 1=Transgender participants have no
significant condition effect
Call:
lm(formula = Post_GAD7_Sum ~ condition_num + Pre_GAD7_Sum, data = filter(Purrble_Master_Wide,
identity_group == "0"))
Residuals:
Min 1Q Median 3Q Max
-9.9382 -2.9558 -0.6394 3.4989 9.1100
Coefficients:
Estimate Std. Error t value Pr(>|t|)
(Intercept) 7.0008 2.4057 2.910 0.00490 **
condition_num -2.7678 1.0084 -2.745 0.00777 **
Pre_GAD7_Sum 0.6950 0.1314 5.289 1.46e-06 ***
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 4.211 on 67 degrees of freedom
(6 observations deleted due to missingness)
Multiple R-squared: 0.3567, Adjusted R-squared: 0.3375
F-statistic: 18.57 on 2 and 67 DF, p-value: 3.821e-07
Call:
lm(formula = Post_GAD7_Sum ~ condition_num + Pre_GAD7_Sum, data = filter(Purrble_Master_Wide,
identity_group == "1"))
Residuals:
Min 1Q Median 3Q Max
-8.2530 -2.1982 0.0676 2.7371 8.9484
Coefficients:
Estimate Std. Error t value Pr(>|t|)
(Intercept) 2.0787 1.9095 1.089 0.280
condition_num 0.1055 0.8587 0.123 0.903
Pre_GAD7_Sum 0.7715 0.1018 7.577 1.39e-10 ***
---
Signif. codes: 0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1
Residual standard error: 3.582 on 67 degrees of freedom
(7 observations deleted due to missingness)
Multiple R-squared: 0.4635, Adjusted R-squared: 0.4475
F-statistic: 28.94 on 2 and 67 DF, p-value: 8.721e-10
Self-Harm Analyses
Frequencies by Condition and Response over Time
Below, we display a table and graph of the frequency of responses for
all self-harm questions, the frequency of flagged responses to each
self-harm question over time, and the frequency of flagged responses to
each self-harm question over time, separated by condition.
Self-Harm Logistic Regression
Post-test Logistic Regression to Investigate Intervention Effects on
Self-Harm Outcomes Result: Condition was not a significant
predictor of any self-harm outcome (coded binary).
| Characteristic |
SHQ1 Model
|
SHQ2 Model
|
SHQ3 Model
|
SHQ_Any Model
|
| OR |
SE |
OR |
SE |
OR |
SE |
OR |
SE |
| condition |
|
|
|
|
|
|
|
|
| Purrble Treatment |
— |
— |
— |
— |
— |
— |
— |
— |
| Waitlist Control |
0.87 |
0.452 |
1.02 |
0.412 |
1.15 |
0.546 |
0.91 |
0.434 |
| SHQ1_2 |
11.6*** |
0.484 |
|
|
|
|
|
|
| SHQ2_2 |
|
|
4.36*** |
0.408 |
|
|
|
|
| SHQ3_2 |
|
|
|
|
3.14* |
0.559 |
|
|
| SHQ_Any_2 |
|
|
|
|
|
|
5.83*** |
0.486 |
Self-Harm Proportional Odds Regression
Frequencies Tables
**Frequencies for shqscreener1_w1 **
| 1 |
27 |
18.5 |
| 2 |
47 |
32.2 |
| 3 |
56 |
38.4 |
| 4 |
16 |
11.0 |
**Frequencies for shqscreener1_w12 **
| 1 |
47 |
40.2 |
| 2 |
29 |
24.8 |
| 3 |
34 |
29.1 |
| 4 |
7 |
6.0 |
**Frequencies for shqscreener2_w1 **
| 1 |
78 |
53.4 |
| 2 |
37 |
25.3 |
| 3 |
27 |
18.5 |
| 4 |
4 |
2.7 |
**Frequencies for shqscreener2_w12 **
| 1 |
70 |
59.8 |
| 2 |
27 |
23.1 |
| 3 |
15 |
12.8 |
| 4 |
5 |
4.3 |
**Frequencies for shqscreener3_w1 **
| 1 |
118 |
80.8 |
| 2 |
18 |
12.3 |
| 3 |
10 |
6.8 |
**Frequencies for shqscreener3_w12 **
| 1 |
100 |
85.5 |
| 2 |
12 |
10.3 |
| 3 |
5 |
4.3 |
Proportional Odds Models: Brant Tests
All six Brant tests (one for each screener at Week 1 and Week 12)
produced non‐significant p‐values, indicating that the proportional‐odds
(parallel regression) assumption holds in every case.
--------------------------------------------
Test for X2 df probability
--------------------------------------------
Omnibus 1.8 2 0.41
condition1 1.8 2 0.41
--------------------------------------------
H0: Parallel Regression Assumption holds
[1] "Brant Test for Screener 1 at Week 1:"
X2 df probability
Omnibus 1.80303 2 0.4059541
condition1 1.80303 2 0.4059541
--------------------------------------------
Test for X2 df probability
--------------------------------------------
Omnibus 1.03 2 0.6
condition1 1.03 2 0.6
--------------------------------------------
H0: Parallel Regression Assumption holds
[1] "Brant Test for Screener 1 at Week 12:"
X2 df probability
Omnibus 1.031749 2 0.5969783
condition1 1.031749 2 0.5969783
--------------------------------------------
Test for X2 df probability
--------------------------------------------
Omnibus 1.3 2 0.52
condition1 1.3 2 0.52
--------------------------------------------
H0: Parallel Regression Assumption holds
[1] "Brant Test for Screener 2 at Week 1:"
X2 df probability
Omnibus 1.303816 2 0.5210507
condition1 1.303816 2 0.5210507
--------------------------------------------
Test for X2 df probability
--------------------------------------------
Omnibus 2.49 2 0.29
condition1 2.49 2 0.29
--------------------------------------------
H0: Parallel Regression Assumption holds
[1] "Brant Test for Screener 2 at Week 12:"
X2 df probability
Omnibus 2.493925 2 0.2873763
condition1 2.493925 2 0.2873763
--------------------------------------------
Test for X2 df probability
--------------------------------------------
Omnibus 1.42 1 0.23
condition1 1.42 1 0.23
--------------------------------------------
H0: Parallel Regression Assumption holds
[1] "Brant Test for Screener 3 at Week 1:"
X2 df probability
Omnibus 1.417486 1 0.2338176
condition1 1.417486 1 0.2338176
--------------------------------------------
Test for X2 df probability
--------------------------------------------
Omnibus 1.01 1 0.32
condition1 1.01 1 0.32
--------------------------------------------
H0: Parallel Regression Assumption holds
[1] "Brant Test for Screener 3 at Week 12:"
X2 df probability
Omnibus 1.005784 1 0.315915
condition1 1.005784 1 0.315915
No significant results of Purrble on self-harm using proprtional odds
(ordinal data that maintains frequency)
Proportional Odds Regression Results Controlling for Age and
Baseline Response (Week 1)
| Screener 1 |
condition1 |
0.090 |
0.363 |
1.094 |
0.248 |
0.804 |
| Screener 1 |
age |
0.045 |
0.083 |
1.046 |
0.540 |
0.589 |
| Screener 1 |
identity_group_num |
0.595 |
0.375 |
1.813 |
1.587 |
0.113 |
| Screener 1 |
shqscreener1_w1.L |
1.856 |
0.486 |
6.400 |
3.822 |
0.000 |
| Screener 1 |
shqscreener1_w1.Q |
-0.115 |
0.404 |
0.891 |
-0.284 |
0.776 |
| Screener 1 |
shqscreener1_w1.C |
0.194 |
0.324 |
1.214 |
0.600 |
0.549 |
| Screener 1 |
1|2 |
1.412 |
1.917 |
4.102 |
0.736 |
0.462 |
| Screener 1 |
2|3 |
2.500 |
1.929 |
12.184 |
1.296 |
0.195 |
| Screener 1 |
3|4 |
4.935 |
1.980 |
139.059 |
2.493 |
0.013 |
| Screener 2 |
condition1 |
0.300 |
0.427 |
1.350 |
0.703 |
0.482 |
| Screener 2 |
age |
0.122 |
0.094 |
1.129 |
1.298 |
0.194 |
| Screener 2 |
identity_group_num |
1.406 |
0.448 |
4.082 |
3.138 |
0.002 |
| Screener 2 |
shqscreener2_w1.L |
3.213 |
0.750 |
24.862 |
4.285 |
0.000 |
| Screener 2 |
shqscreener2_w1.Q |
0.593 |
0.599 |
1.809 |
0.989 |
0.323 |
| Screener 2 |
shqscreener2_w1.C |
0.623 |
0.473 |
1.864 |
1.316 |
0.188 |
| Screener 2 |
1|2 |
3.999 |
2.230 |
54.559 |
1.794 |
0.073 |
| Screener 2 |
2|3 |
5.510 |
2.266 |
247.255 |
2.432 |
0.015 |
| Screener 2 |
3|4 |
7.450 |
2.328 |
1719.687 |
3.200 |
0.001 |
| Screener 3 |
condition1 |
0.098 |
0.551 |
1.103 |
0.178 |
0.859 |
| Screener 3 |
age |
0.001 |
0.125 |
1.001 |
0.011 |
0.991 |
| Screener 3 |
identity_group_num |
-0.140 |
0.566 |
0.869 |
-0.248 |
0.804 |
| Screener 3 |
shqscreener3_w1.L |
0.234 |
0.814 |
1.263 |
0.287 |
0.774 |
| Screener 3 |
shqscreener3_w1.Q |
-0.712 |
0.667 |
0.491 |
-1.067 |
0.286 |
| Screener 3 |
1|2 |
1.407 |
2.836 |
4.082 |
0.496 |
0.620 |
| Screener 3 |
2|3 |
2.698 |
2.858 |
14.846 |
0.944 |
0.345 |
Self-Harm Moderation Models: Gender Identity
No moderation effect of gender identity in proprtional odds
models.
Proportional Odds Regression Moderation Results (Condition *
Identity_Group_Num Interaction)
| Screener 1 |
condition1 |
0.619 |
1.174 |
1.857 |
0.527 |
0.598 |
| Screener 1 |
identity_group_num |
0.752 |
0.502 |
2.121 |
1.499 |
0.134 |
| Screener 1 |
age |
0.046 |
0.083 |
1.048 |
0.556 |
0.578 |
| Screener 1 |
shqscreener1_w1.L |
1.836 |
0.489 |
6.269 |
3.756 |
0.000 |
| Screener 1 |
shqscreener1_w1.Q |
-0.148 |
0.411 |
0.862 |
-0.360 |
0.719 |
| Screener 1 |
shqscreener1_w1.C |
0.202 |
0.325 |
1.224 |
0.622 |
0.534 |
| Screener 1 |
condition1:identity_group_num |
-0.351 |
0.741 |
0.704 |
-0.474 |
0.636 |
| Screener 1 |
1|2 |
1.687 |
2.007 |
5.404 |
0.840 |
0.401 |
| Screener 1 |
2|3 |
2.777 |
2.020 |
16.071 |
1.375 |
0.169 |
| Screener 1 |
3|4 |
5.207 |
2.066 |
182.494 |
2.520 |
0.012 |
| Screener 2 |
condition1 |
0.214 |
1.369 |
1.239 |
0.157 |
0.876 |
| Screener 2 |
identity_group_num |
1.381 |
0.592 |
3.978 |
2.332 |
0.020 |
| Screener 2 |
age |
0.122 |
0.094 |
1.129 |
1.295 |
0.195 |
| Screener 2 |
shqscreener2_w1.L |
3.215 |
0.751 |
24.905 |
4.280 |
0.000 |
| Screener 2 |
shqscreener2_w1.Q |
0.590 |
0.602 |
1.803 |
0.980 |
0.327 |
| Screener 2 |
shqscreener2_w1.C |
0.619 |
0.477 |
1.857 |
1.296 |
0.195 |
| Screener 2 |
condition1:identity_group_num |
0.055 |
0.838 |
1.057 |
0.066 |
0.947 |
| Screener 2 |
1|2 |
3.954 |
2.332 |
52.120 |
1.696 |
0.090 |
| Screener 2 |
2|3 |
5.464 |
2.368 |
236.111 |
2.308 |
0.021 |
| Screener 2 |
3|4 |
7.403 |
2.432 |
1640.376 |
3.043 |
0.002 |
| Screener 3 |
condition1 |
-0.321 |
1.761 |
0.725 |
-0.182 |
0.855 |
| Screener 3 |
identity_group_num |
-0.264 |
0.752 |
0.768 |
-0.351 |
0.725 |
| Screener 3 |
age |
0.002 |
0.125 |
1.002 |
0.015 |
0.988 |
| Screener 3 |
shqscreener3_w1.L |
0.290 |
0.846 |
1.337 |
0.343 |
0.732 |
| Screener 3 |
shqscreener3_w1.Q |
-0.699 |
0.669 |
0.497 |
-1.044 |
0.296 |
| Screener 3 |
condition1:identity_group_num |
0.290 |
1.155 |
1.336 |
0.251 |
0.802 |
| Screener 3 |
1|2 |
1.212 |
2.940 |
3.360 |
0.412 |
0.680 |
| Screener 3 |
2|3 |
2.504 |
2.960 |
12.233 |
0.846 |
0.398 |
Supplementary Materials: Mixed Effects Models
To evaluate how outcomes changed over time and whether these changes
differed by condition, we fit mixed-effects models for each of our
primary outcome variables. These models account for both within-person
change and between-person differences.
For each outcomem we ran a linear mixed-effects model using the
lmer() function.
The models tested: Main effects of Week (time), condition, and their
interaction Covariates: identity group and age A random intercept and
slope for each participant ((Week & psid)), allowing each person to
have their own baseline and rate of change over time
Emotion Reg was significant Depression significant Anxiety not
significant (close to marginal p=.11- more evidence of unstable
effect)
Mixed-Effects Model for DERS8_Sum with 95% CI
| effect |
group |
term |
estimate |
std.error |
statistic |
df |
p.value |
2.5 % |
97.5 % |
| fixed |
NA |
(Intercept) |
22.165 |
3.733 |
5.937 |
148.275 |
0.000 |
14.848 |
29.481 |
| fixed |
NA |
Week |
-0.265 |
0.064 |
-4.120 |
152.297 |
0.000 |
-0.391 |
-0.139 |
| fixed |
NA |
conditionWaitlist Control |
-0.105 |
0.828 |
-0.127 |
148.835 |
0.899 |
-1.729 |
1.518 |
| fixed |
NA |
identity_groupTGD |
0.930 |
0.824 |
1.129 |
148.251 |
0.261 |
-0.685 |
2.545 |
| fixed |
NA |
age |
0.277 |
0.174 |
1.588 |
147.721 |
0.114 |
-0.065 |
0.619 |
| fixed |
NA |
Week:conditionWaitlist Control |
0.284 |
0.090 |
3.152 |
148.644 |
0.002 |
0.108 |
0.461 |
| ran_pars |
psid |
sd__(Intercept) |
4.594 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
cor__(Intercept).Week |
-0.103 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
sd__Week |
0.468 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
Residual |
sd__Observation |
3.608 |
NA |
NA |
NA |
NA |
NA |
NA |
NULL
# R2 for Mixed Models
Conditional R2: 0.717
Marginal R2: 0.037
Mixed-Effects Model for DERS8_Sum with 95% CI
| effect |
group |
term |
estimate |
std.error |
statistic |
df |
p.value |
2.5 % |
97.5 % |
| fixed |
NA |
(Intercept) |
22.165 |
3.733 |
5.937 |
148.275 |
0.000 |
14.848 |
29.481 |
| fixed |
NA |
Week |
-0.265 |
0.064 |
-4.120 |
152.297 |
0.000 |
-0.391 |
-0.139 |
| fixed |
NA |
conditionWaitlist Control |
-0.105 |
0.828 |
-0.127 |
148.835 |
0.899 |
-1.729 |
1.518 |
| fixed |
NA |
identity_groupTGD |
0.930 |
0.824 |
1.129 |
148.251 |
0.261 |
-0.685 |
2.545 |
| fixed |
NA |
age |
0.277 |
0.174 |
1.588 |
147.721 |
0.114 |
-0.065 |
0.619 |
| fixed |
NA |
Week:conditionWaitlist Control |
0.284 |
0.090 |
3.152 |
148.644 |
0.002 |
0.108 |
0.461 |
| ran_pars |
psid |
sd__(Intercept) |
4.594 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
cor__(Intercept).Week |
-0.103 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
sd__Week |
0.468 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
Residual |
sd__Observation |
3.608 |
NA |
NA |
NA |
NA |
NA |
NA |
# R2 for Mixed Models
Conditional R2: 0.717
Marginal R2: 0.037
Mixed-Effects Model for pmerq_Focus_Avg with 95% CI
| effect |
group |
term |
estimate |
std.error |
statistic |
df |
p.value |
2.5 % |
97.5 % |
| fixed |
NA |
(Intercept) |
3.943 |
0.738 |
5.345 |
149.531 |
0.000 |
2.497 |
5.389 |
| fixed |
NA |
Week |
0.048 |
0.012 |
4.139 |
125.908 |
0.000 |
0.025 |
0.070 |
| fixed |
NA |
conditionWaitlist Control |
0.258 |
0.188 |
1.372 |
143.494 |
0.172 |
-0.111 |
0.628 |
| fixed |
NA |
identity_groupTGD |
-0.476 |
0.163 |
-2.927 |
147.047 |
0.004 |
-0.794 |
-0.157 |
| fixed |
NA |
age |
-0.059 |
0.034 |
-1.705 |
146.966 |
0.090 |
-0.126 |
0.009 |
| fixed |
NA |
Week:conditionWaitlist Control |
-0.035 |
0.016 |
-2.192 |
129.157 |
0.030 |
-0.067 |
-0.004 |
| ran_pars |
psid |
sd__(Intercept) |
0.799 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
cor__(Intercept).Week |
0.454 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
sd__Week |
0.021 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
Residual |
sd__Observation |
0.640 |
NA |
NA |
NA |
NA |
NA |
NA |
# R2 for Mixed Models
Conditional R2: 0.680
Marginal R2: 0.060
Mixed-Effects Model for pmerq_Distract_Avg with 95% CI
| effect |
group |
term |
estimate |
std.error |
statistic |
df |
p.value |
2.5 % |
97.5 % |
| fixed |
NA |
(Intercept) |
5.349 |
0.709 |
7.543 |
151.365 |
0.000 |
3.959 |
6.739 |
| fixed |
NA |
Week |
0.031 |
0.013 |
2.307 |
135.818 |
0.023 |
0.005 |
0.057 |
| fixed |
NA |
conditionWaitlist Control |
0.265 |
0.202 |
1.310 |
145.068 |
0.192 |
-0.132 |
0.662 |
| fixed |
NA |
identity_groupTGD |
0.086 |
0.156 |
0.552 |
146.638 |
0.582 |
-0.219 |
0.391 |
| fixed |
NA |
age |
-0.066 |
0.033 |
-2.006 |
146.580 |
0.047 |
-0.131 |
-0.002 |
| fixed |
NA |
Week:conditionWaitlist Control |
-0.035 |
0.019 |
-1.849 |
137.700 |
0.067 |
-0.071 |
0.002 |
| ran_pars |
psid |
sd__(Intercept) |
0.906 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
cor__(Intercept).Week |
-0.412 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
sd__Week |
0.057 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
Residual |
sd__Observation |
0.648 |
NA |
NA |
NA |
NA |
NA |
NA |
# R2 for Mixed Models
Conditional R2: 0.650
Marginal R2: 0.031
Mixed-Effects Model for pmerq_AD_Avg with 95% CI
| effect |
group |
term |
estimate |
std.error |
statistic |
df |
p.value |
2.5 % |
97.5 % |
| fixed |
NA |
(Intercept) |
4.685 |
0.625 |
7.501 |
150.411 |
0.000 |
3.461 |
5.909 |
| fixed |
NA |
Week |
0.040 |
0.010 |
4.079 |
252.556 |
0.000 |
0.021 |
0.059 |
| fixed |
NA |
conditionWaitlist Control |
0.261 |
0.161 |
1.622 |
160.864 |
0.107 |
-0.054 |
0.576 |
| fixed |
NA |
identity_groupTGD |
-0.202 |
0.138 |
-1.465 |
147.788 |
0.145 |
-0.471 |
0.068 |
| fixed |
NA |
age |
-0.064 |
0.029 |
-2.205 |
147.697 |
0.029 |
-0.121 |
-0.007 |
| fixed |
NA |
Week:conditionWaitlist Control |
-0.035 |
0.014 |
-2.568 |
254.123 |
0.011 |
-0.062 |
-0.008 |
| ran_pars |
psid |
sd__(Intercept) |
0.674 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
cor__(Intercept).Week |
0.999 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
sd__Week |
0.009 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
Residual |
sd__Observation |
0.552 |
NA |
NA |
NA |
NA |
NA |
NA |
# R2 for Mixed Models
Conditional R2: 0.661
Marginal R2: 0.042
Mixed-Effects Model for GAD7_Sum with 95% CI
| effect |
group |
term |
estimate |
std.error |
statistic |
df |
p.value |
2.5 % |
97.5 % |
| fixed |
NA |
(Intercept) |
10.890 |
2.892 |
3.766 |
149.580 |
0.000 |
5.222 |
16.558 |
| fixed |
NA |
Week |
-0.156 |
0.046 |
-3.411 |
153.831 |
0.001 |
-0.246 |
-0.066 |
| fixed |
NA |
conditionWaitlist Control |
-0.065 |
0.681 |
-0.095 |
149.312 |
0.924 |
-1.400 |
1.270 |
| fixed |
NA |
identity_groupTGD |
1.253 |
0.637 |
1.967 |
148.699 |
0.051 |
0.004 |
2.502 |
| fixed |
NA |
age |
0.110 |
0.135 |
0.815 |
148.162 |
0.416 |
-0.154 |
0.374 |
| fixed |
NA |
Week:conditionWaitlist Control |
0.103 |
0.064 |
1.608 |
148.732 |
0.110 |
-0.023 |
0.228 |
| ran_pars |
psid |
sd__(Intercept) |
3.702 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
cor__(Intercept).Week |
-0.240 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
sd__Week |
0.293 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
Residual |
sd__Observation |
3.220 |
NA |
NA |
NA |
NA |
NA |
NA |
# R2 for Mixed Models
Conditional R2: 0.606
Marginal R2: 0.024
Mixed-Effects Model for PHQ9_Sum with 95% CI
| effect |
group |
term |
estimate |
std.error |
statistic |
df |
p.value |
2.5 % |
97.5 % |
| fixed |
NA |
(Intercept) |
14.141 |
3.462 |
4.085 |
148.102 |
0.000 |
7.356 |
20.926 |
| fixed |
NA |
Week |
-0.177 |
0.048 |
-3.705 |
153.199 |
0.000 |
-0.271 |
-0.083 |
| fixed |
NA |
conditionWaitlist Control |
-1.216 |
0.753 |
-1.614 |
148.674 |
0.109 |
-2.692 |
0.261 |
| fixed |
NA |
identity_groupTGD |
1.630 |
0.764 |
2.133 |
148.275 |
0.035 |
0.132 |
3.127 |
| fixed |
NA |
age |
0.038 |
0.162 |
0.234 |
147.817 |
0.816 |
-0.279 |
0.355 |
| fixed |
NA |
Week:conditionWaitlist Control |
0.222 |
0.067 |
3.320 |
148.205 |
0.001 |
0.091 |
0.353 |
| ran_pars |
psid |
sd__(Intercept) |
4.187 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
cor__(Intercept).Week |
0.056 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
sd__Week |
0.313 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
Residual |
sd__Observation |
3.262 |
NA |
NA |
NA |
NA |
NA |
NA |
# R2 for Mixed Models
Conditional R2: 0.703
Marginal R2: 0.024
Mixed-Effects Model for SHS_Pathways with 95% CI
| effect |
group |
term |
estimate |
std.error |
statistic |
df |
p.value |
2.5 % |
97.5 % |
| fixed |
NA |
(Intercept) |
18.228 |
2.760 |
6.604 |
153.499 |
0.000 |
12.818 |
23.638 |
| fixed |
NA |
Week |
0.180 |
0.053 |
3.423 |
139.625 |
0.001 |
0.077 |
0.283 |
| fixed |
NA |
conditionWaitlist Control |
0.879 |
0.807 |
1.088 |
148.196 |
0.278 |
-0.704 |
2.461 |
| fixed |
NA |
identity_groupTGD |
-1.888 |
0.605 |
-3.122 |
148.071 |
0.002 |
-3.074 |
-0.703 |
| fixed |
NA |
age |
-0.246 |
0.128 |
-1.924 |
148.121 |
0.056 |
-0.497 |
0.005 |
| fixed |
NA |
Week:conditionWaitlist Control |
-0.058 |
0.074 |
-0.783 |
141.089 |
0.435 |
-0.202 |
0.087 |
| ran_pars |
psid |
sd__(Intercept) |
3.517 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
cor__(Intercept).Week |
-0.431 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
sd__Week |
0.201 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
Residual |
sd__Observation |
2.669 |
NA |
NA |
NA |
NA |
NA |
NA |
# R2 for Mixed Models
Conditional R2: 0.630
Marginal R2: 0.072
Mixed-Effects Model for SHS_Agency with 95% CI
| effect |
group |
term |
estimate |
std.error |
statistic |
df |
p.value |
2.5 % |
97.5 % |
| fixed |
NA |
(Intercept) |
11.036 |
3.221 |
3.426 |
151.999 |
0.001 |
4.723 |
17.350 |
| fixed |
NA |
Week |
0.239 |
0.063 |
3.810 |
135.590 |
0.000 |
0.116 |
0.361 |
| fixed |
NA |
conditionWaitlist Control |
0.986 |
0.897 |
1.099 |
144.887 |
0.274 |
-0.773 |
2.745 |
| fixed |
NA |
identity_groupTGD |
-1.511 |
0.707 |
-2.136 |
147.876 |
0.034 |
-2.897 |
-0.124 |
| fixed |
NA |
age |
-0.045 |
0.150 |
-0.300 |
147.892 |
0.765 |
-0.338 |
0.249 |
| fixed |
NA |
Week:conditionWaitlist Control |
-0.069 |
0.088 |
-0.782 |
136.888 |
0.435 |
-0.240 |
0.103 |
| ran_pars |
psid |
sd__(Intercept) |
3.946 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
cor__(Intercept).Week |
-0.349 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
sd__Week |
0.294 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
Residual |
sd__Observation |
2.928 |
NA |
NA |
NA |
NA |
NA |
NA |
# R2 for Mixed Models
Conditional R2: 0.669
Marginal R2: 0.051
Mixed-Effects Model for SHS_TotalHope with 95% CI
| effect |
group |
term |
estimate |
std.error |
statistic |
df |
p.value |
2.5 % |
97.5 % |
| fixed |
NA |
(Intercept) |
29.159 |
5.488 |
5.313 |
152.155 |
0.000 |
18.402 |
39.915 |
| fixed |
NA |
Week |
0.419 |
0.103 |
4.076 |
138.799 |
0.000 |
0.217 |
0.620 |
| fixed |
NA |
conditionWaitlist Control |
1.843 |
1.525 |
1.209 |
146.500 |
0.229 |
-1.146 |
4.831 |
| fixed |
NA |
identity_groupTGD |
-3.422 |
1.205 |
-2.840 |
147.951 |
0.005 |
-5.784 |
-1.060 |
| fixed |
NA |
age |
-0.285 |
0.255 |
-1.118 |
148.046 |
0.265 |
-0.785 |
0.215 |
| fixed |
NA |
Week:conditionWaitlist Control |
-0.125 |
0.144 |
-0.869 |
139.873 |
0.386 |
-0.406 |
0.157 |
| ran_pars |
psid |
sd__(Intercept) |
7.134 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
cor__(Intercept).Week |
-0.419 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
sd__Week |
0.522 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
Residual |
sd__Observation |
4.604 |
NA |
NA |
NA |
NA |
NA |
NA |
# R2 for Mixed Models
Conditional R2: 0.714
Marginal R2: 0.070
Mixed-Effects Model for ucla_Sum with 95% CI
| effect |
group |
term |
estimate |
std.error |
statistic |
df |
p.value |
2.5 % |
97.5 % |
| fixed |
NA |
(Intercept) |
6.511 |
1.162 |
5.602 |
150.166 |
0.000 |
4.232 |
8.789 |
| fixed |
NA |
Week |
-0.028 |
0.017 |
-1.668 |
134.259 |
0.098 |
-0.060 |
0.005 |
| fixed |
NA |
conditionWaitlist Control |
0.301 |
0.295 |
1.019 |
144.435 |
0.310 |
-0.278 |
0.880 |
| fixed |
NA |
identity_groupTGD |
0.498 |
0.256 |
1.948 |
146.945 |
0.053 |
-0.003 |
1.000 |
| fixed |
NA |
age |
0.013 |
0.054 |
0.240 |
147.172 |
0.810 |
-0.093 |
0.119 |
| fixed |
NA |
Week:conditionWaitlist Control |
-0.008 |
0.023 |
-0.366 |
136.105 |
0.715 |
-0.054 |
0.037 |
| ran_pars |
psid |
sd__(Intercept) |
1.389 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
cor__(Intercept).Week |
-0.052 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
psid |
sd__Week |
0.045 |
NA |
NA |
NA |
NA |
NA |
NA |
| ran_pars |
Residual |
sd__Observation |
0.888 |
NA |
NA |
NA |
NA |
NA |
NA |
# R2 for Mixed Models
Conditional R2: 0.729
Marginal R2: 0.030
---
title: 'Purrble RCT Entire Results with Write Up'
output: html_notebook
---
# Recording Keeping: 

There are two master files that we are using for analyses. They are essentially the same file, though one is in wide format and the other is in long format.

The wide format dataset is called “Purrble_Master_Wide.” The long dataset format dataset is called “Purrble_Long_Master.” The wide dataset has all of the pre and posttest variables calculated, while the long does not. Otherwise, they do not differ. 

This dataset includes the N=153 participants who were included in the randomized control trial examining Purrble with a population of university students. All participants were members of the LGTBQ+ community.

We use the "final" datasets in which we removed participant C72, who had no information on gender identity.

```{r setup, include=FALSE}
knitr::opts_chunk$set(echo = FALSE, include = TRUE,  warning = FALSE, message = FALSE)

library(readxl)
library(gridExtra) 
library(patchwork)      
library(tidyverse)
library(lme4)
library(markdown)
library(stargazer)
library(MOTE)
library(cowplot)
library(knitr)
library(scales)
library(broom)
library(broom.mixed) 
library(tidymodels) 
library(multilevelmod) 
library(tidyverse)
library(psych)
library(dplyr)
library(tidyr)
library(readr)
library(knitr)
library(ggplot2)
library(effectsize)
library(gt)
library(rempsyc) 

# Remove C72 because they have no gender‐identity information
purrble_wide_final <- purrble_wide_final %>%
  filter(psid != "C72")

# 3a) Overwrite final file
write_csv(purrble_wide_final, "purrble_wide_final.csv")

```
# Preliminary Analyses

## Sample Characteristics
These tables report the count of participants by condition, identity group, and by condition x identity group.
```{r}
library(dplyr)
library(tidyr)
library(knitr)
library(kableExtra)

# Table 1: Number of Participants by Condition
condition_counts <- Purrble_Long_Master %>%
  distinct(psid, condition) %>%
  count(condition, name = "Count") %>%
  arrange(condition) %>%
  add_row(condition = "Total", Count = sum(.$Count))

# Table 2: Number of Participants by Gender Identity
identity_counts <- Purrble_Long_Master %>%
  distinct(psid, identity_group) %>%
  mutate(identity_group = recode(identity_group,
                                 "C" = "Cisgender",
                                 "TGD" = "Transgender")) %>%
  count(identity_group, name = "Count") %>%
  arrange(identity_group) %>%
  add_row(identity_group = "Total", Count = sum(.$Count))

# Table 3: Cross-tabulation of Condition by Gender Identity
cross_tab <- Purrble_Long_Master %>%
  distinct(psid, condition, identity_group) %>%
  mutate(identity_group = recode(identity_group,
                                 "C" = "Cisgender",
                                 "TGB" = "Transgender")) %>%
  count(condition, identity_group) %>%
  pivot_wider(names_from = identity_group, values_from = n, values_fill = list(n = 0))

# Display the tables using kable
kable(condition_counts, caption = "Table 1: Number of Participants by Condition", format = "markdown")
kable(identity_counts, caption = "Table 2: Number of Participants by Gender Identity", format = "markdown")
kable(cross_tab, caption = "Table 3: Cross-tabulation of Condition by Gender Identity", format = "markdown")
```
## Age: Descriptives and Check for Baseline differences 
Summarizes age (Mean, SD, Min, Max) by condition and runs a t-test comparing age by condition.
```{r}
# Load required packages
library(dplyr)
library(knitr)
library(rempsyc) 
# if not installed, run: install.packages("rempsyc")

# Prepare data: ensure one observation per participant
age_data <- Purrble_Long_Master %>% 
  distinct(psid, condition, age)

# Compute descriptive statistics (Mean, SD, Min, Max) by condition
descriptive_stats <- age_data %>%
  group_by(condition) %>%
  summarise(
    Mean = mean(age, na.rm = TRUE),
    SD   = sd(age, na.rm = TRUE),
    Min  = min(age, na.rm = TRUE),
    Max  = max(age, na.rm = TRUE)
  ) %>% 
  ungroup()

cat("Table: Descriptive Statistics for Age by Condition (APA Format)\n\n")
# Display the APA-formatted descriptive statistics table
nice_table(descriptive_stats)

# Ensure one observation per participant for age
age_data <- Purrble_Long_Master %>% 
  distinct(psid, condition, age)

# Run the t-test using rempsyc's nice_t_test() function
age_ttest_results <- nice_t_test(
  data = age_data,
  response = "age",
  group = "condition",
  warning = FALSE
)

# Display a publication-ready t-test table
nice_table(age_ttest_results)
```
## Race, Nationality, and Sexual Orientation Descriptives
### Sexual Orientation- Simplified
```{r}
library(dplyr)
library(tidyr)
library(knitr)
library(kableExtra)

# 1. One row per participant, per simplified orientation
so_counts <- Purrble_Long_Master %>%
  distinct(psid, condition, so_simplified) %>%
  mutate(so_simplified = tolower(so_simplified)) %>%
  count(so_simplified, condition) %>%
  pivot_wider(
    names_from  = condition,
    values_from = n,
    values_fill = list(n = 0)
  )
# Now so_counts has columns: "so_simplified", "Purrble Treatment", "Waitlist Control"

# 2. Add Total via across() (i.e., sum the numeric columns)
so_counts <- so_counts %>%
  mutate(
    Total = rowSums(across(where(is.numeric)))
  )

# 3. Denominators for percent calculation
denom_so <- Purrble_Long_Master %>%
  distinct(psid, condition) %>%
  count(condition, name = "total")
# e.g., denom_so$total[ denom_so$condition == "Waitlist Control" ] is the N for Waitlist

overall_denom <- Purrble_Long_Master %>%
  distinct(psid) %>%
  nrow()

# 4. Build the display table, referring to the actual column names:
so_table_final <- so_counts %>%
  mutate(
    `Waitlist (n, %)` = paste0(
      `Waitlist Control`, 
      " (", round(
             `Waitlist Control` /
             denom_so$total[ denom_so$condition == "Waitlist Control" ] * 100, 
           1),
      "%)"
    ),
    `Purrble (n, %)` = paste0(
      `Purrble Treatment`,
      " (", round(
             `Purrble Treatment` /
             denom_so$total[ denom_so$condition == "Purrble Treatment" ] * 100,
           1),
      "%)"
    ),
    `Total (n, %)` = paste0(
      Total,
      " (", round(Total / overall_denom * 100, 1), "%)"
    )
  ) %>%
  select(
    `Sexual Orientation` = so_simplified,
    `Waitlist (n, %)`,
    `Purrble (n, %)`,
    `Total (n, %)`
  )

# 5. Print with kableExtra
so_table_final %>%
  kable(
    caption = "Table X. Simplified Sexual Orientation by Condition (n, %)",
    align   = c("l","c","c","c")
  ) %>%
  kable_styling(full_width = FALSE)
```
### Nationality
```{r}
### Nationality by Condition

# 1. Create a counts table: one row per unique Nationality, with columns for each condition.
nationality_counts <- Purrble_Long_Master %>%
  distinct(psid, condition, Nationality) %>%  # one record per participant
  mutate(Nationality = tolower(Nationality)) %>%  # convert to lowercase
  count(Nationality, condition) %>%
  pivot_wider(names_from = condition, 
              values_from = n, 
              values_fill = list(n = 0)) %>%
  arrange(Nationality)

# 2. Add a Total column.
nationality_counts <- nationality_counts %>%
  mutate(Total = rowSums(select(., -Nationality)))

# 3. Get denominators (same as for so)
denom_nat <- Purrble_Long_Master %>%
  distinct(psid, condition) %>%
  count(condition, name = "total")
overall_denom_nat <- overall_denom  # same overall denominator

# 4. Convert counts to "count (percentage%)" format.
nationality_table_final <- nationality_counts
for(col in setdiff(names(nationality_counts), "Nationality")){
  if(col != "Total"){
    denom_val <- denom_nat$total[denom_nat$condition == col]
    nationality_table_final[[col]] <- paste0(nationality_counts[[col]], " (", 
                                             round(nationality_counts[[col]] / denom_val * 100, 1), "%)")
  } else {
    nationality_table_final[[col]] <- paste0(nationality_counts[[col]], " (", 
                                             round(as.numeric(nationality_counts[[col]]) / overall_denom_nat * 100, 1), "%)")
  }
}

print(kable(nationality_table_final, caption = "Table: Nationality by Condition (Counts and Percentages)", format = "markdown"))

```
### Race
```{r}
library(dplyr)
library(tidyr)
library(knitr)
library(kableExtra)

# Define race variables
race_vars <- c("Race_Asian", "Race_Arabic", "Race_Black", "Race_Hispanic", 
               "Race_Pacific", "Race_White", "Race_unknown")

# Step 1: Create participant-level race data
race_data <- Purrble_Long_Master %>%
  select(psid, condition, all_of(race_vars)) %>%  # select needed columns first
  distinct()

# Step 2: Pivot to long format so that each row is one race option per participant, then filter for indicator == 1
race_long <- race_data %>%
  pivot_longer(cols = all_of(race_vars), names_to = "Race", values_to = "indicator") %>%
  filter(indicator == 1)

# Step 3: Compute counts by condition for each Race option
race_counts <- race_long %>%
  group_by(Race, condition) %>%
  summarise(count = n(), .groups = "drop")

# Step 4: Compute denominators (total participants) per condition
denom <- Purrble_Long_Master %>%
  distinct(psid, condition) %>%
  count(condition, name = "denom")

# Step 5: Join denominators and compute percentages for each Race option per condition
race_counts <- race_counts %>%
  left_join(denom, by = "condition") %>%
  mutate(percentage = round(count / denom * 100, 1))

# Step 6: Pivot wider so that each race option is one row.
race_wide <- race_counts %>%
  pivot_wider(id_cols = Race, 
              names_from = condition, 
              values_from = c(count, percentage),
              values_fill = list(count = 0, percentage = 0),
              values_fn = list(count = sum, percentage = sum))

# Step 7: Compute overall totals for each Race option
overall_denom <- nrow(Purrble_Long_Master %>% distinct(psid))
overall_counts <- race_long %>%
  group_by(Race) %>%
  summarise(total_count = n(), .groups = "drop") %>%
  mutate(total_percentage = round(total_count / overall_denom * 100, 1))

# Step 8: Merge overall totals with the wide table
race_table <- race_wide %>%
  left_join(overall_counts, by = "Race")

# Step 9: Reorder columns so that for each condition the count and percentage columns appear side-by-side,
# and then add overall (Total) columns.
conditions <- sort(unique(Purrble_Long_Master$condition))
ordered_cols <- c("Race")
for (cond in conditions) {
  ordered_cols <- c(ordered_cols, paste0("count_", cond), paste0("percentage_", cond))
}
ordered_cols <- c(ordered_cols, "total_count", "total_percentage")
race_table <- race_table %>% select(all_of(ordered_cols))

# Step 10: Create a spanning header:
# First column: "Race", then each condition spans 2 columns (Count and Percent), then "Total" spans 2 columns.
header_vec <- c("Race" = 1)
for (cond in conditions) {
  header_vec <- c(header_vec, setNames(2, cond))
}
header_vec <- c(header_vec, "Total" = 2)

# Display the final race table with the spanning header.
kable(race_table, caption = "Table: Race Counts and Percentages by Condition", format = "markdown") %>%
  kable_styling(full_width = FALSE) %>%
  add_header_above(header_vec)


# Calculate the number of participants with multiple racial identities per condition
multiple_race_counts <- Purrble_Long_Master %>%
  select(psid, condition, one_of(race_vars)) %>%  # select necessary columns first
  distinct() %>%
  mutate(multiple = rowSums(across(one_of(race_vars)), na.rm = TRUE) > 1) %>%
  group_by(condition) %>%
  summarize(multiple_count = sum(multiple), .groups = "drop")

# Print output messages for each condition
multiple_race_counts %>%
  rowwise() %>%
  mutate(message = paste0(multiple_count, " people in the ", condition, " condition reported multiple racial identities.")) %>%
  pull(message) %>%
  paste(collapse = "\n") %>%
  cat()

```
## Participation Over Time
Note: Weeks 1-3 were considered "pre-test." Purrble was given (or not) after week 3. Weeks 11-13 are considered "Post-test".
### Participation in Each Week over Time 
Analyses for the entire study and by treatment condition.
Note: Something wonky in the table broken down by condition where Week 4 appears out of order- I don't know why. The data is accurate.
```{r}
library(kableExtra)
condition_counts <- purrble_wide_final %>%
  count(condition) %>%
  rename(Condition = condition, N = n)

# Display the formatted table
cat("### **Number of Participants in Each Condition**\n")
kable(condition_counts, caption = "Participant Counts by Condition")

# Select Complete_X variables
complete_vars <- paste0("Complete_", 1:13)

# Summarize how many people have a 1 for each Complete_X variable
complete_table <- purrble_wide_final %>%
  summarise(across(all_of(complete_vars), sum, na.rm = TRUE))

# Reshape into long format for cleaner display
complete_table_long <- complete_table %>%
  pivot_longer(cols = everything(), names_to = "Week", values_to = "Count") %>%
  mutate(Week = as.numeric(gsub("Complete_", "", Week))) %>%
  arrange(Week) # Ensure proper order

# Display the formatted table
cat("\n### **Completion Counts Over Time**\n")
kable(complete_table_long, caption = "Number of Participants Completing Each Week")

# Line graph showing trend of completion over time
# Create the line graph
ggplot(complete_table_long, aes(x = Week, y = Count)) +
  geom_line(color = "blue", linewidth = 1) +  # Line color and thickness
  geom_point(size = 3, color = "blue") +  # Red points for emphasis
  scale_y_continuous(limits = c(0, 155), breaks = seq(0, 155, by = 25)) +  # Y-axis limits and intervals
  scale_x_continuous(breaks = 1:13) +  # Ensure all weeks (1 to 13) appear on X-axis
  labs(
    title = "Completion Rates Over Time",
    x = "Week",
    y = "Number of Participants"
  ) +
  theme_minimal() +
  theme(axis.text.x = element_text(size = 12),  # Make X-axis labels readable
        axis.text.y = element_text(size = 12))  # Make Y-axis labels readable

# 1) Recompute sums of Complete_1:Complete_13 separately for each condition
complete_table_by_cond <- purrble_wide_final %>%
  group_by(condition) %>%
  summarise(across(starts_with("Complete_"), sum, na.rm = TRUE)) %>%
  ungroup()

# 2) Rename the Complete_X columns to just the week number (1–13)
#    This makes each column header “1”, “2”, …, “13”
complete_table_wide <- complete_table_by_cond %>%
  rename_with(~ gsub("^Complete_", "", .x), starts_with("Complete_"))

# 3) Display the wide table: one row per condition, columns 1–13
cat("### **Completion Counts by Week and Condition**\n")
complete_table_wide %>%
  rename(
    Condition = condition
  ) %>%
  kable(
    caption = "Number of Participants Completing Each Week (Columns: Weeks 1–13; Rows: Conditions)",
    align   = c("l", rep("r", 13))
  ) %>%
  kable_styling(full_width = FALSE)

# 4) Plot completion counts over time, with one line per condition
ggplot(complete_long_by_cond, aes(x = Week, y = Count, color = condition)) +
  geom_line(size = 1) +
  geom_point(size = 3) +
  scale_x_continuous(breaks = 1:13) +
  scale_y_continuous(
    limits = c(0, max(complete_long_by_cond$Count) + 5),
    breaks = seq(0, max(complete_long_by_cond$Count) + 5, by = 25)
  ) +
  labs(
    title = "Completion Counts Over Time by Condition",
    x     = "Week",
    y     = "Number of Participants Completing",
    color = "Condition"
  ) +
  theme_minimal() +
  theme(
    axis.text.x     = element_text(size = 11),
    axis.text.y     = element_text(size = 11),
    legend.title    = element_text(face = "bold"),
    legend.position = "bottom"
  )
```
#### Follow-Up: Differences in Slope between the Two Groups Over Time 
We examined whether the rate of decline in weekly completion counts differed between the Purrble and Waitlist Control groups by fitting a linear regression on aggregated counts (Count) with predictors Week (centered at Week 0), Condition (Waitlist Control = 0, Purrble = 1), and their interaction (Week × Condition). The interaction term (Week × Condition) was significant, B = −0.87, SE = 0.31, p = .009, indicating that the Purrble group’s weekly decline (approximately −1.52 participants per week) was significantly greater than in the Waitlist Control group (−0.65 participants per week).
```{r}

# 1) Recompute sums of Complete_1:Complete_13 separately for each condition
complete_table_by_cond <- purrble_wide_final %>%
  group_by(condition) %>%
  summarise(across(starts_with("Complete_"), sum, na.rm = TRUE)) %>%
  ungroup()

# 2) Pivot to long format for slope analysis: one row per (condition, Week, Count)
complete_long_by_cond <- complete_table_by_cond %>%
  pivot_longer(
    cols     = starts_with("Complete_"),
    names_to = "Week",
    values_to = "Count"
  ) %>%
  mutate(Week = as.integer(gsub("Complete_", "", Week))) %>%
  arrange(condition, Week)

# 3) Fit a linear model: Count ~ Week * condition
#    Ensure condition is a factor with a reference level
complete_long_by_cond <- complete_long_by_cond %>%
  mutate(condition = factor(condition, levels = c("Waitlist Control", "Purrble")))

slope_lm <- lm(Count ~ Week * condition, data = complete_long_by_cond)
slope_summary <- broom::tidy(slope_lm)

# 4) Display the full set of regression coefficients
cat("### **Linear Model: Count ~ Week × Condition**\n")
slope_summary %>%
  select(term, estimate, std.error, p.value) %>%
  rename(
    Term       = term,
    Estimate   = estimate,
    `Std. Error` = std.error,
    `p-value`  = p.value
  ) %>%
  kable(
    caption = "Regression Coefficients for Count ~ Week * Condition",
    align   = c("l", "r", "r", "r")
  ) %>%
  kable_styling(full_width = FALSE)

# 5) Extract and display just the interaction term (Week:conditionPurrble)
interaction_row <- slope_summary %>%
  filter(term == "Week:conditionPurrble")

cat("\n### **Interaction Term (Difference in Slope)**\n")
interaction_row %>%
  select(term, estimate, std.error, p.value) %>%
  rename(
    Term        = term,
    Estimate    = estimate,
    `Std. Error` = std.error,
    `p-value`   = p.value
  ) %>%
  kable(
    caption = "Week:conditionPurrble — Slope Difference (Purrble vs Waitlist)",
    align   = c("l", "r", "r", "r")
  ) %>%
  kable_styling(full_width = FALSE)

# 6) (Optional) Print a message interpreting the interaction
cat("\n**Interpretation:**\n")
if (interaction_row$p.value < 0.05) {
  cat("The Week × condition interaction is statistically significant (p =", 
      signif(interaction_row$p.value, 3), 
      "), indicating that the slope of completion counts over time differs between conditions.\n")
} else {
  cat("The Week × condition interaction is not statistically significant (p =", 
      signif(interaction_row$p.value, 3), 
      "), suggesting no evidence that the slopes differ between conditions.\n")
}
```
### Descriptives in Number of Sessions Attended 
Descriptives of number of sessions attended by condition and gender identity group. 
```{r}
library(dplyr)
library(knitr)
library(kableExtra)

# Identify attendance columns (those starting with "Week_")
attendance_cols <- grep("^Week_", names(Purrble_Master_Wide), value = TRUE)

# Calculate total sessions attended per participant
Purrble_Master_Wide <- Purrble_Master_Wide %>%
  mutate(total_sessions = rowSums(across(all_of(attendance_cols))))

# Overall sessions attended
overall_sessions <- Purrble_Master_Wide %>%
  summarize(mean_sessions = mean(total_sessions, na.rm = TRUE),
            sd_sessions = sd(total_sessions, na.rm = TRUE))

# Sessions attended by Condition
sessions_by_condition <- Purrble_Master_Wide %>%
  group_by(condition) %>%
  summarize(mean_sessions = mean(total_sessions, na.rm = TRUE),
            sd_sessions = sd(total_sessions, na.rm = TRUE),
            n = n())

# Sessions attended by Gender Identity
sessions_by_identity <- Purrble_Master_Wide %>%
  group_by(identity_group) %>%
  summarize(mean_sessions = mean(total_sessions, na.rm = TRUE),
            sd_sessions = sd(total_sessions, na.rm = TRUE),
            n = n())

# Sessions attended by Condition and Gender Identity
sessions_by_both <- Purrble_Master_Wide %>%
  group_by(condition, identity_group) %>%
  summarize(mean_sessions = mean(total_sessions, na.rm = TRUE),
            sd_sessions = sd(total_sessions, na.rm = TRUE),
            n = n())

# APA-formatted tables
overall_sessions %>%
  kable(caption = "Table 2: Overall Total Sessions Attended") %>%
  kable_styling(full_width = FALSE)

sessions_by_condition %>%
  kable(caption = "Table 3: Total Sessions Attended by Condition") %>%
  kable_styling(full_width = FALSE)

sessions_by_identity %>%
  kable(caption = "Table 4: Total Sessions Attended by Gender Identity") %>%
  kable_styling(full_width = FALSE)

sessions_by_both %>%
  kable(caption = "Table 5: Total Sessions Attended by Condition and Gender Identity") %>%
  kable_styling(full_width = FALSE)

```
## Attrition Analysis
Attrition is defined here as not having attended any post-test session (i.e., no attendance during Weeks 11–13). We create a binary indicator for post-test completion (1 = attended at least one post-test session, 0 = none) and calculate attrition rates overall, by condition and by gender identity. We used a chi-square test to determine if attrition differed by condition; it did not. 
### Attrition Analysis by Condition
The conditions did not significantly differ on any of the baseline measures of outcomes or by age. Attrition rates were low across both conditions, with 9.2% of participants in the Purrble condition and 6.5% in the Waitlist Control condition not completing the study.  Attrition did not differ by condition, χ²(1) = 0.11, p = .75, or by gender identity, χ²(1) < 0.01, p = 1.
```{r}
# Load required libraries
library(dplyr)
library(knitr)
library(kableExtra)

## Revised Attrition Analysis with Completed and Not Completed Counts

# Define post-test attendance columns (Weeks 11, 12, 13)
post_test_cols <- c("Week_11", "Week_12", "Week_13")

# Create attrition indicator: post_test_complete = 1 if any post-test session attended, 0 otherwise
Purrble_Master_Wide <- Purrble_Master_Wide %>%
  mutate(post_test_complete = if_else(rowSums(across(all_of(post_test_cols))) > 0, 1, 0))

# --- Statistical Tests for Attrition by Condition ---

# Create a contingency table for condition by post-test completion status
attrition_ct <- table(Purrble_Master_Wide$condition, Purrble_Master_Wide$post_test_complete)

# Chi-square test for differences in attrition by condition
chi_result <- chisq.test(attrition_ct)
cat("Chi-square test for differences in attrition by condition:\n")
print(chi_result)

# Attrition by Condition with additional columns for Completed and Not Completed counts
attrition_by_condition <- Purrble_Master_Wide %>%
  group_by(condition) %>%
  summarize(
    n = n(),
    Completed = sum(post_test_complete, na.rm = TRUE),
    Not_Completed = n - Completed,
    attrition_rate = 1 - mean(post_test_complete, na.rm = TRUE),
    attrition_percent = round(attrition_rate * 100, 1),
    .groups = "drop"
  )


# Display the APA-formatted tables for the revised attrition analyses
attrition_by_condition %>%
  kable(caption = "Table 7: Attrition Rate by Condition (with Completed and Not Completed counts)", format = "markdown") %>%
  kable_styling(full_width = FALSE)
```
### Attrition by Gender Identity
No differences!
```{r}
# Load required libraries
library(dplyr)
library(knitr)
library(kableExtra)

## Revised Attrition Analysis with Completed and Not Completed Counts

# Define post-test attendance columns (Weeks 11, 12, 13)
post_test_cols <- c("Week_11", "Week_12", "Week_13")

# Create attrition indicator: post_test_complete = 1 if any post-test session attended, 0 otherwise
Purrble_Master_Wide <- Purrble_Master_Wide %>%
  mutate(post_test_complete = if_else(rowSums(across(all_of(post_test_cols))) > 0, 1, 0))

# --- Statistical Tests for Attrition by Condition ---

# Create a contingency table for condition by post-test completion status
attrition_ct <- table(Purrble_Master_Wide$identity_group, Purrble_Master_Wide$post_test_complete)

# Chi-square test for differences in attrition by do
chi_result <- chisq.test(attrition_ct)
cat("Chi-square test for differences in attrition by gender identity:\n")
print(chi_result)

# Attrition by Gender Identity with additional counts
attrition_by_identity <- Purrble_Master_Wide %>%
  group_by(identity_group) %>%
  summarize(
    n = n(),
    Completed = sum(post_test_complete, na.rm = TRUE),
    Not_Completed = n - Completed,
    attrition_rate = 1 - mean(post_test_complete, na.rm = TRUE),
    attrition_percent = round(attrition_rate * 100, 1),
    .groups = "drop"
  )

attrition_by_identity %>%
  kable(caption = "Table 8: Attrition Rate by Gender Identity (with Completed and Not Completed counts)", format = "markdown") %>%
  kable_styling(full_width = FALSE)
```
### Attrition by  Baseline Level of the Outcomes
In this section, we examined whether baseline scores on key outcome measures were associated with either condition or attrition status, or whether the effects of these two factors interacted. Loneliness was significant;  follow-up below
```{r}

# Load required libraries
library(dplyr)
library(broom)
library(knitr)
library(kableExtra)

# Define pre‑test variable names
pre_vars  <- c("Pre_DERS8_Sum", "Pre_GAD7_Sum", "Pre_PHQ9_Sum",
               "Pre_SHS_Pathways", "Pre_SHS_Agency", "Pre_SHS_TotalHope",
               "Pre_ucla_Sum", "Pre_pmerq_Focus_Avg", "Pre_pmerq_Distract_Avg", "Pre_pmerq_AD_Avg")

# Run two-way ANOVAs for each pre-test variable using condition and attrition_status as factors,
# then tidy and display the results.
anova_table_list <- lapply(pre_vars, function(var) {
  # Create the formula: e.g., Pre_PHQ9_Sum ~ condition * attrition_status
  model <- aov(as.formula(paste(var, "~ condition * attrition_status")), data = Purrble_Master_Wide)
  tidy(model)
})
names(anova_table_list) <- pre_vars

# Print a separate APA-styled table for each pre-test variable's ANOVA results
for (var in pre_vars) {
  cat("Two-way ANOVA results for", var, ":\n")
  print(kable(anova_table_list[[var]], digits = 3,
              caption = paste("Two-way ANOVA for", var, "by Condition and Attrition Status"),
              format = "markdown") %>%
          kable_styling(full_width = FALSE))
  cat("\n\n")
}

```
#### UCLA Loneliess Follow Up:
*Results*: Among Attriters, baseline loneliness was significantly higher in the Waitlist Control group compared to the Purrble group, t(143) = 2.51, p = .013.
Among Completers, there was no significant difference in baseline loneliness scores by condition, t(143) = 0.58, p = .56.
```{r}
# Load required packages
library(dplyr)
library(emmeans)
library(effectsize)
library(rempsyc)   # for nice_table
library(knitr)
library(kableExtra)

# Suppose you have already fit your model:
model <- aov(Pre_ucla_Sum ~ condition_factor * attrition_status, data = Purrble_Master_Wide)

# Obtain estimated marginal means for 'condition_factor' at each level of 'attrition_status'
emm_results <- emmeans(model, ~ condition_factor | attrition_status)
print(emm_results)

# Perform pairwise comparisons within each attrition status group
pairwise_results <- contrast(emm_results, method = "pairwise")
print(pairwise_results)

# Calculate Cohen's d for the effect of condition within each level of attrition status

# For Completers:
data_completer <- Purrble_Master_Wide %>% filter(attrition_status == "Completer")
d_completer <- cohens_d(Pre_ucla_Sum ~ condition_factor, data = data_completer)
print(d_completer)

# For Attriters:
data_attriter <- Purrble_Master_Wide %>% filter(attrition_status == "Attriter")
d_attriter <- cohens_d(Pre_ucla_Sum ~ condition_factor, data = data_attriter)
print(d_attriter)

# Ensure that condition and attrition_status are factors
Purrble_Master_Wide <- Purrble_Master_Wide %>%
  mutate(condition = as.factor(condition),
         attrition_status = as.factor(attrition_status))

# Compute descriptives for Pre_ucla_Sum by condition and attrition_status
group_desc <- Purrble_Master_Wide %>%
  group_by(condition, attrition_status) %>%
  summarise(
    N = n(),
    Mean = round(mean(Pre_ucla_Sum, na.rm = TRUE), 2),
    SD = round(sd(Pre_ucla_Sum, na.rm = TRUE), 2),
    .groups = "drop"
  )

# Display the descriptive statistics table using rempsyc's nice_table
nice_table(group_desc, 
           title = "Descriptive Statistics for Pre_ucla_Sum by Condition and Attrition Status", 
           note = "Means and standard deviations for Pre_ucla_Sum across four groups defined by condition (Purrble, Waitlist Control) and attrition status (Completer, Attriter).")

# Ensure that condition and attrition_status are factors
Purrble_Master_Wide <- Purrble_Master_Wide %>%
  mutate(condition = as.factor(condition),
         attrition_status = as.factor(attrition_status))

# Simple Effects Analysis for Pre_ucla_Sum by attrition_status within the Purrble condition
purrble_ttest <- nice_t_test(
  data = Purrble_Master_Wide %>% filter(condition == "1"),
  response = "Pre_ucla_Sum",
  group = "attrition_status",
  warning = FALSE
)

# Simple Effects Analysis for Pre_ucla_Sum by attrition_status within the Waitlist Control condition
waitlist_ttest <- nice_t_test(
  data = Purrble_Master_Wide %>% filter(condition == "0"),
  response = "Pre_ucla_Sum",
  group = "attrition_status",
  warning = FALSE
)

# Display the results using rempsyc's nice_table
cat("Simple Effects Analysis: Pre_ucla_Sum by Attrition Status within the Purrble Condition\n")
nice_table(purrble_ttest)

cat("\nSimple Effects Analysis: Pre_ucla_Sum by Attrition Status within the Waitlist Control Condition\n")
nice_table(waitlist_ttest)

```
## Baseline Outcome Variables Analyses
### Reliability
```{r}
# Load psych for Cronbach’s alpha
library(psych)

# Assume your data frame is named NoDup_PurrbleAnon
df <- NoDup_PurrbleAnon

# Helper function to compute and print only the overall Cronbach’s α
get_alpha <- function(items_df) {
  a <- alpha(items_df, warnings = FALSE)
  return(a$total[["raw_alpha"]])
}

# 1) DERS‐8 (ders8_1 through ders8_8)
ders8_items <- df[, c("ders8_1", "ders8_2", "ders8_3", "ders8_4",
                      "ders8_5", "ders8_6", "ders8_7", "ders8_8")]
ders8_alpha <- get_alpha(ders8_items)
cat("DERS-8 Cronbach’s α =", round(ders8_alpha, 3), "\n")

# 2) GAD-7 (gad7_1 through gad7_7)
gad7_items <- df[, c("gad7_1", "gad7_2", "gad7_3", "gad7_4",
                     "gad7_5", "gad7_6", "gad7_7")]
gad7_alpha <- get_alpha(gad7_items)
cat("GAD-7 Cronbach’s α =", round(gad7_alpha, 3), "\n")

# 3) PHQ-9 (phq9_1 through phq9_9)
phq9_items <- df[, c("phq9_1", "phq9_2", "phq9_3", "phq9_4",
                     "phq9_5", "phq9_6", "phq9_7", "phq9_8", "phq9_9")]
phq9_alpha <- get_alpha(phq9_items)
cat("PHQ-9 Cronbach’s α =", round(phq9_alpha, 3), "\n")

# 4) SHS (shs_1 through shs_6)
shs_items <- df[, c("shs_1", "shs_2", "shs_3", "shs_4", "shs_5", "shs_6")]
shs_alpha <- get_alpha(shs_items)
cat("SHS Total Cronbach’s α =", round(shs_alpha, 3), "\n")

# 5) UCLA (ucla1 through ucla3)
ucla_items <- df[, c("ucla1", "ucla2", "ucla3")]
ucla_alpha <- get_alpha(ucla_items)
cat("UCLA Loneliness Cronbach’s α =", round(ucla_alpha, 3), "\n")

# 6) PMERQ-Engage (pmerq_engage_1 through pmerq_engage_9)
pmerq_items <- df[, c("pmerq_engage_1", "pmerq_engage_2", "pmerq_engage_3",
                      "pmerq_engage_4", "pmerq_engage_5", "pmerq_engage_6",
                      "pmerq_engage_7", "pmerq_engage_8", "pmerq_engage_9")]
pmerq_alpha <- get_alpha(pmerq_items)
cat("PMERQ-Engage Cronbach’s α =", round(pmerq_alpha, 3), "\n")
```

### Descriptive Analyses
The table below shows Pre- and Post-Test Descriptives for Study Variables
```{r}
# Load necessary libraries
library(dplyr)
library(knitr)
library(broom)

# Define pre-test and post-test variables
pre_vars <- c("Pre_DERS8_Sum", "Pre_GAD7_Sum", "Pre_PHQ9_Sum",
              "Pre_SHS_Pathways", "Pre_SHS_Agency", "Pre_SHS_TotalHope",
              "Pre_ucla_Sum", "Pre_pmerq_Focus_Avg", "Pre_pmerq_Distract_Avg", "Pre_pmerq_AD_Avg")

post_vars <- c("Post_DERS8_Sum", "Post_GAD7_Sum", "Post_PHQ9_Sum",
               "Post_SHS_Pathways", "Post_SHS_Agency", "Post_SHS_TotalHope",
               "Post_ucla_Sum", "Post_pmerq_Focus_Avg", "Post_pmerq_Distract_Avg", "Post_pmerq_AD_Avg")


# Compute descriptive statistics for Pre-Test Data
pre_descriptives <- purrble_wide_final %>%
  select(all_of(pre_vars)) %>%
  psych::describe() %>%
  as.data.frame() %>%
  select(n, mean, sd, min, max, skew, kurtosis) %>%
  rename(N = n, Mean = mean, SD = sd, Min = min, Max = max, Skewness = skew, Kurtosis = kurtosis)

# Compute descriptive statistics for Post-Test Data
post_descriptives <- purrble_wide_final %>%
  select(all_of(post_vars)) %>%
  psych::describe() %>%
  as.data.frame() %>%
  select(n, mean, sd, min, max, skew, kurtosis) %>%
  rename(N = n, Mean = mean, SD = sd, Min = min, Max = max, Skewness = skew, Kurtosis = kurtosis)

# Display Descriptive Tables
cat("\n### **Pre-Test Descriptive Statistics**\n")
kable(pre_descriptives, caption = "Descriptive Statistics for Pre-Test Data", digits = 3)

cat("\n### **Post-Test Descriptive Statistics**\n")
kable(post_descriptives, caption = "Descriptive Statistics for Post-Test Data", digits = 3)

```
### Basleine Equivalence of Outcomes (t‑Tests):
We run independent samples t‑tests comparing the two conditions on each pre‑test variable using nice_t_test from rempsyc. This provides t‑statistics, degrees of freedom, p‑values, effect sizes (Cohen's d), and confidence intervals, all formatted into an APA‑style table.
*Result*: No differences by chance.
```{r}
library(rempsyc)
library(dplyr)
library(knitr)
library(kableExtra)

# Define pre‑test variable names 
pre_vars  <- c("Pre_DERS8_Sum", "Pre_GAD7_Sum", "Pre_PHQ9_Sum",
               "Pre_SHS_Pathways", "Pre_SHS_Agency", "Pre_SHS_TotalHope",
               "Pre_ucla_Sum", "Pre_pmerq_Focus_Avg", "Pre_pmerq_Distract_Avg", "Pre_pmerq_AD_Avg")


# Run t-tests for all pre‑test outcomes by condition
stats.table.pre <- nice_t_test(
  data = Purrble_Master_Wide,
  response = pre_vars,
  group = "condition",
  warning = FALSE
)

# Display the pre‑test t-test table in APA style
nice_table(stats.table.pre)
```
### Outlier Detection and Visualization :
We first convert each pre‑test variable to z‑scores and flag any observations with an absolute z‑score greater than 3 as potential outliers. A summary table is created that lists the number of outliers for each variable. We then specifically inspect the outliers for the Pre_pmerq_Focus_Avg variable, which appears to have two cases exceeding our threshold.
To better understand the distribution of Pre_pmerq_Focus_Avg, we generate a boxplot (with jittered data points) that visually highlights the extreme values.
```{r}
library(rempsyc)
library(dplyr)
library(knitr)
library(kableExtra)

# Define pre‑test variable names 
pre_vars  <- c("Pre_DERS8_Sum", "Pre_GAD7_Sum", "Pre_PHQ9_Sum",
               "Pre_SHS_Pathways", "Pre_SHS_Agency", "Pre_SHS_TotalHope",
               "Pre_ucla_Sum", "Pre_pmerq_Focus_Avg", "Pre_pmerq_Distract_Avg", "Pre_pmerq_AD_Avg")

# Set threshold for outliers (commonly |z| > 3)
threshold <- 3

# Compute z-scores and identify outliers for each pre-test variable
outlier_list <- lapply(pre_vars, function(var) {
  Purrble_Master_Wide %>%
    select(psid, all_of(var)) %>%
    mutate(z = as.numeric(scale(get(var)))) %>%
    filter(abs(z) > threshold)
})
names(outlier_list) <- pre_vars

# Create a summary table of the number of outliers per variable
outlier_summary <- sapply(outlier_list, nrow)
outlier_summary_df <- data.frame(Variable = names(outlier_summary), 
                                 Outlier_Count = as.vector(outlier_summary))

cat("Summary of Potential Outliers (|z| > 3) for Pre-Test Variables:\n")
print(kable(outlier_summary_df, caption = "Summary of Outliers for Pre-Test Variables (|z| > 3)", format = "markdown"))


cat("\nOutliers for Pre_pmerq_Focus_Avg (|z| > 3):\n")
print(kable(outlier_list[["Pre_pmerq_Focus_Avg"]], caption = "Outliers for Pre_pmerq_Focus_Avg", format = "markdown"))

library(ggplot2)

# Boxplot for Pre_pmerq_Focus_Avg
ggplot(Purrble_Master_Wide, aes(x = "", y = Pre_pmerq_Focus_Avg)) +
  geom_boxplot(outlier.colour = "red", outlier.shape = 16, outlier.size = 3) +
  geom_jitter(width = 0.1, alpha = 0.6, color = "blue") +
  labs(title = "Boxplot of Pre_pmerq_Focus_Avg",
       x = "",
       y = "Pre_pmerq_Focus_Avg") +
  theme_minimal()
```


# Main Effects Analyses
We fit linear regression models to examine the effect of condition (coded as 1 = Purrble, 0 = Waitlist Control) on post-test outcomes, controlling for baseline levels of the outcome, gender identity (numeric), and age.
DERS-8: Participants in the Purrble condition reported significantly better outcomes at post-test
PPMERQ-AD: A significant positive effect of condition was found
PHQ-9: The Purrble group showed lower depressive symptoms at post-test
GAD-7: The condition effect was also significant, though smaller, favoring Purrble condition.
```{r}
library(dplyr)
library(rempsyc)   # for nice_lm and nice_table
library(knitr)
library(kableExtra)

# Define post‑test outcomes and their corresponding pre‑test covariates
post_vars <- c("Post_DERS8_Sum", "Post_pmerq_Focus_Avg", "Post_pmerq_Distract_Avg", 
               "Post_pmerq_AD_Avg", "Post_GAD7_Sum", "Post_PHQ9_Sum", 
               "Post_SHS_Pathways", "Post_SHS_Agency", "Post_SHS_TotalHope", "Post_ucla_Sum")
pre_vars  <- sub("^Post_", "Pre_", post_vars)

# Create an empty list to store regression models
model_list <- list()

# Loop through each outcome pair
for (i in seq_along(post_vars)) {
  outcome <- post_vars[i]
  pre_var <- pre_vars[i]
  
  # Fit the regression model:
  # Outcome ~ condition_num + corresponding pre-test outcome + identity_group_num + age
  formula_str <- paste(outcome, "~ condition_num +", pre_var, "+ identity_group_num + age")
  model_list[[outcome]] <- lm(as.formula(formula_str), data = Purrble_Master_Wide)
}

# Format the list of models using rempsyc's nice_lm() function
# This will produce a combined table for all models, highlighting the effect of condition_num.
results_table <- nice_lm(model_list)

# Display the table in APA format using nice_table
nice_table(results_table, highlight = TRUE)

```
## Main Effects without outliers
```{r}
library(dplyr)
library(rempsyc)   # for nice_lm and nice_table
library(knitr)
library(kableExtra)

# -----------------------------
# 1. Create a dataset with the outliers removed
# -----------------------------
Purrble_Master_Wide_no_outliers <- Purrble_Master_Wide %>%
  filter(!psid %in% c("C57", "C79"))

# -----------------------------
# 2. Fit the regression models for Post_pmerq_Focus_Avg
#    Outcome ~ condition_num + Pre_pmerq_Focus_Avg + identity_group_num + age
# -----------------------------

# Model using the full dataset (with outliers)
model_focus_full <- lm(Post_pmerq_Focus_Avg ~ condition_num + Pre_pmerq_Focus_Avg + identity_group_num + age,
                         data = Purrble_Master_Wide)

# Model using the dataset with outliers removed
model_focus_no_outliers <- lm(Post_pmerq_Focus_Avg ~ condition_num + Pre_pmerq_Focus_Avg + identity_group_num + age,
                              data = Purrble_Master_Wide_no_outliers)

# -----------------------------
# 3. Compare the model summaries to assess the impact of outliers
# -----------------------------
cat("Model Summary (Full Dataset):\n")
print(summary(model_focus_full))

cat("\nModel Summary (Outliers Removed):\n")
print(summary(model_focus_no_outliers))

# -----------------------------
# 4. Compute and inspect Cook's Distance in the full model
# -----------------------------
# Calculate Cook's distance for the full model
cooks_full <- cooks.distance(model_focus_full)

# Identify influential observations using the common threshold: 4/(n - k - 1)
n_full <- nrow(Purrble_Master_Wide)
k_full <- length(coef(model_focus_full)) - 1  # number of predictors (excluding intercept)
threshold_cd <- 4 / (n_full - k_full - 1)

# Find which observations exceed this threshold
influential_indices <- which(cooks_full > threshold_cd)
influential_ids <- Purrble_Master_Wide$psid[influential_indices]

cat("\nInfluential Observations in the Full Model (Cook's Distance > ", round(threshold_cd, 4), "):\n", sep = "")
print(influential_ids)

# Optionally, plot Cook's distances for a visual check
plot(model_focus_full, which = 4, main = "Cook's Distance - Full Model")

# -----------------------------
# 5. Create a comparison table using rempsyc's nice_lm (if desired)
# -----------------------------
models_to_compare <- list("Full" = model_focus_full, "No Outliers" = model_focus_no_outliers)
comparison_table <- nice_lm(models_to_compare)
kable(comparison_table, digits = 3, caption = "Comparison of Model Estimates for Post_pmerq_Focus_Avg") %>%
  kable_styling(full_width = FALSE)
```
## Moderation Models for Main Effects
These models look at two questions: (1) Does the impact of condition depend on participants' baseline level of that outcome? and (2) Does the impact of condition differ for TGD vs. cis participants?
We find significant moderation by gender identity for DERS-8 and GAD-7; none for baseline version of the outcome.
```{r}
library(rempsyc)
library(knitr)
library(kableExtra)
library(dplyr)

# Convert identity_group factor to numeric codes
Purrble_Master_Wide <- Purrble_Master_Wide %>%
  mutate(identity_group_num = as.numeric(identity_group))

# Model 1: Moderation by Baseline controlling for identity_group
nice_mod(
  data = Purrble_Master_Wide,
  response = "Post_DERS8_Sum",
  predictor = "condition_num",
  moderator = "Pre_DERS8_Sum",
  covariates = c("identity_group_num", "age")
) |>
  nice_table(highlight = TRUE)

nice_mod(
  data = Purrble_Master_Wide,
  response = "Post_pmerq_Focus_Avg",
  predictor = "condition_num",
  moderator = "Pre_pmerq_Focus_Avg",
  covariates = c("identity_group_num", "age")
) |>
  nice_table(highlight = TRUE)

nice_mod(
  data = Purrble_Master_Wide,
  response = "Post_pmerq_Distract_Avg",
  predictor = "condition_num",
  moderator = "Pre_pmerq_Distract_Avg",
  covariates = c("identity_group_num", "age")
) |>
  nice_table(highlight = TRUE)

nice_mod(
  data = Purrble_Master_Wide,
  response = "Post_pmerq_AD_Avg",
  predictor = "condition_num",
  moderator = "Pre_pmerq_AD_Avg",
  covariates = c("identity_group_num", "age")
) |>
  nice_table(highlight = TRUE)



# Model 2: Moderation by Gender Identity controlling for baseline
nice_mod(
  data = Purrble_Master_Wide,
  response = "Post_DERS8_Sum",
  predictor = "condition_num",
  moderator = "identity_group_num",
  covariates = c("Pre_DERS8_Sum", "age")
) |>
  nice_table(highlight = TRUE)

nice_mod(
  data = Purrble_Master_Wide,
  response = "Post_pmerq_Focus_Avg",
  predictor = "condition_num",
  moderator = "identity_group_num",
  covariates = c("Pre_pmerq_Focus_Avg", "age")
) |>
  nice_table(highlight = TRUE)

nice_mod(
  data = Purrble_Master_Wide,
  response = "Post_pmerq_Distract_Avg",
  predictor = "condition_num",
  moderator = "identity_group_num",
  covariates = c("Pre_pmerq_Distract_Avg", "age")
) |>
  nice_table(highlight = TRUE)

nice_mod(
  data = Purrble_Master_Wide,
  response = "Post_pmerq_AD_Avg",
  predictor = "condition_num",
  moderator = "identity_group_num",
  covariates = c("Pre_pmerq_AD_Avg", "age")
) |>
  nice_table(highlight = TRUE)
```

```{r}
library(rempsyc)
library(knitr)
library(kableExtra)
library(dplyr)

# Convert identity_group factor to numeric codes
Purrble_Master_Wide <- Purrble_Master_Wide %>%
  mutate(identity_group_num = as.numeric(identity_group))

# -------------------------------
# Model Set 1: Moderation by Baseline
# -------------------------------

# Anxiety model: Moderation by Pre_GAD7_Sum, controlling for identity_group_num and age
nice_mod(
  data = Purrble_Master_Wide,
  response = "Post_GAD7_Sum",
  predictor = "condition_num",
  moderator = "Pre_GAD7_Sum",
  covariates = c("identity_group_num", "age")
) |>
  nice_table(highlight = TRUE)

# Depression model: Moderation by Pre_PHQ9_Sum, controlling for identity_group_num and age
nice_mod(
  data = Purrble_Master_Wide,
  response = "Post_PHQ9_Sum",
  predictor = "condition_num",
  moderator = "Pre_PHQ9_Sum",
  covariates = c("identity_group_num", "age")
) |>
  nice_table(highlight = TRUE)

# -------------------------------
# Model Set 2: Moderation by Gender Identity
# -------------------------------

# Anxiety model: Moderation by identity_group_num, controlling for Pre_GAD7_Sum and age
nice_mod(
  data = Purrble_Master_Wide,
  response = "Post_GAD7_Sum",
  predictor = "condition_num",
  moderator = "identity_group_num",
  covariates = c("Pre_GAD7_Sum", "age")
) |>
  nice_table(highlight = TRUE)

# Depression model: Moderation by identity_group_num, controlling for Pre_PHQ9_Sum and age
nice_mod(
  data = Purrble_Master_Wide,
  response = "Post_PHQ9_Sum",
  predictor = "condition_num",
  moderator = "identity_group_num",
  covariates = c("Pre_PHQ9_Sum", "age")
) |>
  nice_table(highlight = TRUE)

```

### Follow up: DERS 8 
Since the interaction of condition by identity group was signifiacnt, I have to probe it using simple slopes. 

#### Result: 

For cisgender participants, controlling for pre‑test emotion regulation, condition significantly predicted post‑test scores, with the intervention yielding lower (i.e., better) scores (b = –4.90, SE = 1.41, t(67) = –3.47, p = .001, adjusted R² = .47). In contrast, for transgender/gender diverse participants, condition was not a significant predictor of post‑test emotion regulation (b = –1.07, SE = 1.23, t(67) = –0.87, p = .39, adjusted R² = .37).
sad.

```{r}
library(dplyr)
library(ggplot2)

# Ensure that identity_group is a factor (with levels "0" for Cisgender and "1" for TGD)
Purrble_Master_Wide <- Purrble_Master_Wide %>%
  mutate(identity_group = as.factor(identity_group))

# Run separate regressions for each level of identity_group:
# Model: Post_DERS8_Sum ~ condition_num + Pre_DERS8_Sum

# For Cisgender (identity_group == 0)
model_cis <- lm(Post_DERS8_Sum ~ condition_num + Pre_DERS8_Sum,
                data = filter(Purrble_Master_Wide, identity_group == "0"))
# Print summary for Cisgender model
summary(model_cis)

# For TGD (identity_group == 1)
model_tgd <- lm(Post_DERS8_Sum ~ condition_num + Pre_DERS8_Sum,
                data = filter(Purrble_Master_Wide, identity_group == "1"))
# Print summary for TGD model
summary(model_tgd)

```


### Follow up: GAD 7
Since the interaction of condition by identity group was signifiacnt, I have to probe it using simple slopes.
0= Cisgender  participants have significant condition effect
1=Transgender participants have no significant condition effect

```{r}

library(dplyr)
library(ggplot2)

# Ensure that identity_group is a factor (with levels "0" for Cisgender and "1" for TGD)
Purrble_Master_Wide <- Purrble_Master_Wide %>%
  mutate(identity_group = as.factor(identity_group))

# Run separate regressions for each level of identity_group:

# For Cisgender (identity_group == 0)
model_cis <- lm(Post_GAD7_Sum ~ condition_num + Pre_GAD7_Sum,
                data = filter(Purrble_Master_Wide, identity_group == "0"))
# Print summary for Cisgender model
summary(model_cis)

# For TGD (identity_group == 1)
model_tgd <- lm(Post_GAD7_Sum ~ condition_num + Pre_GAD7_Sum,
                data = filter(Purrble_Master_Wide, identity_group == "1"))
# Print summary for TGD model
summary(model_tgd)

```

# Self-Harm Analyses
## Frequencies by Condition and Response over Time
Below, we display a table and graph of the frequency of responses for all self-harm questions, the frequency of flagged responses to each self-harm question over time, and the frequency of flagged responses to each self-harm question over time, separated by condition.
```{r}
library(dplyr)
library(tidyr)
library(ggplot2)
library(gt)

shq_summary <- NoDup_PurrbleAnon %>%
  group_by(Week) %>%
  summarise(
    N_SHQ1 = sum(!is.na(SHQ1)),
    N_SHQ2 = sum(!is.na(SHQ2)),
    N_SHQ3 = sum(!is.na(SHQ3))
  ) %>%
  ungroup()

# Remove week 0 and NA values
shq_summary_clean <- shq_summary %>%
  filter(!is.na(Week) & Week != 0)

#----------------------------------------------------------
# Plot: Line Graph for Response Rate Over Time
#----------------------------------------------------------
ggplot(shq_summary_clean, aes(x = Week)) +
  geom_line(aes(y = N_SHQ1, color = "SHQ1"), size = 1) +
  geom_line(aes(y = N_SHQ2, color = "SHQ2"), size = 1) +
  geom_line(aes(y = N_SHQ3, color = "SHQ3"), size = 1) +
  labs(
    title = "Response Rate Over Time for SHQ Variables",
    x = "Week",
    y = "Number of Non-Missing Responses",
    color = "SHQ Variable"
  ) +
  theme_minimal() +
  scale_x_continuous(breaks = unique(shq_summary_clean$Week)) +
  scale_color_manual(values = c("SHQ1" = "blue", "SHQ2" = "red", "SHQ3" = "green"))

#----------------------------------------------------------
# Display Table: Response Counts Over Time
#----------------------------------------------------------
shq_summary_clean %>%
  gt() %>%
  gt::tab_header(
    title = "Number of Responses for Self-Harm Questions Over Time"
  )

library(dplyr)
library(tidyr)
library(ggplot2)
library(gt)

# Reshape into long format
shq_long <- NoDup_PurrbleAnon %>%
  select(Week, SHQ1, SHQ2, SHQ3) %>%
  pivot_longer(cols = starts_with("SHQ"), names_to = "SHQ_Var", values_to = "Response") %>%
  filter(!is.na(Week) & Week != 0) %>%
  filter(!is.na(Response)) %>%
  mutate(Response = factor(Response, levels = c(1, 0), labels = c("1", "0")))

# Count how many selected each category (0 or 1) per SHQ variable per week
shq_counts <- shq_long %>%
  group_by(Week, SHQ_Var, Response) %>%
  summarise(n = n(), .groups = "drop")

#----------------------------------------------------------
# Plot: Line Graph of 1 (flagged) response over time
#----------------------------------------------------------
ggplot(
  shq_counts %>% filter(Response == "1"), 
  aes(x = Week, y = n, color = SHQ_Var)
) +
  geom_line(size = 1) +
  labs(
    title = "Number of Flagged SHQ Responses Over Time (Response = 1)",
    x = "Week",
    y = "Count of Response = 1",
    color = "SHQ Variable"
  ) +
  theme_minimal() +
  scale_x_continuous(breaks = unique(shq_counts$Week))

#----------------------------------------------------------
# Table: Count of 0 and 1 Responses per Week per SHQ
#----------------------------------------------------------
shq_counts %>%
  pivot_wider(names_from = Response, values_from = n, values_fill = 0) %>%
  rename(`Response = 1` = `1`, `Response = 0` = `0`) %>%
  gt() %>%
  tab_header(title = "Counts of SHQ Responses (0 vs. 1) by Week and Variable")

# Reshape into long format and include condition
shq_long_grouped <- NoDup_PurrbleAnon %>%
  select(psid, Week, condition, SHQ1, SHQ2, SHQ3) %>%
  pivot_longer(cols = starts_with("SHQ"), names_to = "SHQ_Var", values_to = "Response") %>%
  filter(!is.na(Week) & Week != 0) %>%
  filter(!is.na(Response)) %>%
  mutate(Response = factor(Response, levels = c(1, 0), labels = c("1", "0")),
         condition = as.factor(condition))

# Count how many selected each category (0 or 1) per SHQ variable, per week, per group
shq_counts_grouped <- shq_long_grouped %>%
  group_by(Week, condition, SHQ_Var, Response) %>%
  summarise(n = n(), .groups = "drop")

#----------------------------------------------------------
# Plot: Line Graph of 1 (flagged) response over time by group
#----------------------------------------------------------
ggplot(
  shq_counts_grouped %>% filter(Response == "1"), 
  aes(x = Week, y = n, color = SHQ_Var)
) +
  geom_line(size = 1) +
  facet_wrap(~ condition) +
  labs(
    title = "Number of Flagged SHQ Responses Over Time (Response = 1)",
    subtitle = "Faceted by Condition",
    x = "Week",
    y = "Count of Response = 1",
    color = "SHQ Variable"
  ) +
  theme_minimal() +
  scale_x_continuous(breaks = unique(shq_counts_grouped$Week))

#----------------------------------------------------------
# Table: Count of 0 and 1 Responses per Week per SHQ, by Group
#----------------------------------------------------------
shq_counts_grouped %>%
  pivot_wider(names_from = Response, values_from = n, values_fill = 0) %>%
  rename(`Response = 1` = `1`, `Response = 0` = `0`) %>%
  arrange(condition, SHQ_Var, Week) %>%
  gt() %>%
  tab_header(title = "Counts of SHQ Responses (0 vs. 1) by Week, Variable, and Group")
```
## Self-Harm Logistic Regression
Post-test Logistic Regression to Investigate Intervention Effects on Self-Harm Outcomes
*Result:* Condition was not a significant predictor of any self-harm outcome (coded binary).
```{r}
library(dplyr)
library(gtsummary)   
library(broom)
library(gtsummary)

NoDup_PurrbleAnon <- NoDup_PurrbleAnon %>%
  filter(psid != "C72") %>%
  mutate(
    # If missing, then NA. If <= 1 then 0, else 1
    SHQ1 = ifelse(is.na(shqscreener1), NA, ifelse(shqscreener1 <= 1, 0, 1)),
    SHQ2 = ifelse(is.na(shqscreener2), NA, ifelse(shqscreener2 <= 1, 0, 1)),
    SHQ3 = ifelse(is.na(shqscreener3), NA, ifelse(shqscreener3 <= 1, 0, 1))
  ) %>%
  mutate(
    # If any of SHQ1, SHQ2, or SHQ3 is missing, SHQ_Any is missing.
    # If all three are 0, SHQ_Any is 0, else 1.
    SHQ_Any = case_when(
      is.na(SHQ1) | is.na(SHQ2) | is.na(SHQ3) ~ NA_real_,
      SHQ1 == 0 & SHQ2 == 0 & SHQ3 == 0 ~ 0,
      TRUE ~ 1
    )
  )

#----------------------------------------------------------
# 1) Logistic regression for SHQ1 at Week 12
#    controlling for Week 2 SHQ1 and Condition
#----------------------------------------------------------
model_shq1 <- glm(
  SHQ1_12 ~ condition + SHQ1_2, 
  data = purrble_wide, 
  family = binomial
)

#----------------------------------------------------------
# 2) Logistic regression for SHQ2 at Week 12
#    controlling for Week 2 SHQ2 and Condition
#----------------------------------------------------------
model_shq2 <- glm(
  SHQ2_12 ~ condition + SHQ2_2, 
  data = purrble_wide, 
  family = binomial
)

#----------------------------------------------------------
# 3) Logistic regression for SHQ3 at Week 12
#    controlling for Week 2 SHQ3 and Condition
#----------------------------------------------------------
model_shq3 <- glm(
  SHQ3_12 ~ condition + SHQ3_2, 
  data = purrble_wide, 
  family = binomial
)

#----------------------------------------------------------
# 4) Logistic regression for SHQ_Any at Week 12
#    controlling for Week 2 SHQ_Any and Condition
#----------------------------------------------------------
model_shqAny <- glm(
  SHQ_Any_12 ~ condition + SHQ_Any_2, 
  data = purrble_wide, 
  family = binomial
)

# Create gtsummary tables for each model, exponentiating for OR
tbl_shq1   <- tbl_regression(model_shq1, exponentiate = TRUE) %>%
  bold_labels() %>%
  add_significance_stars()

tbl_shq2   <- tbl_regression(model_shq2, exponentiate = TRUE) %>%
  bold_labels() %>%
  add_significance_stars()

tbl_shq3   <- tbl_regression(model_shq3, exponentiate = TRUE) %>%
  bold_labels() %>%
  add_significance_stars()

tbl_shqAny <- tbl_regression(model_shqAny, exponentiate = TRUE) %>%
  bold_labels() %>%
  add_significance_stars()

merged_tbl <- tbl_merge(
   tbls = list(tbl_shq1, tbl_shq2, tbl_shq3, tbl_shqAny),
   tab_spanner = c("SHQ1 Model", "SHQ2 Model", "SHQ3 Model", "SHQ_Any Model")
 )
 merged_tbl
```
## Self-Harm Proportional Odds Regression
Frequencies Tables
```{r}
library(dplyr)
library(knitr)

# Define the six ordered‐factor variables (weeks 1 and 12 for screeners 1–3)
screener_vars <- c(
  "shqscreener1_w1",  "shqscreener1_w12",
  "shqscreener2_w1",  "shqscreener2_w12",
  "shqscreener3_w1",  "shqscreener3_w12"
)

# Loop over each variable and print a frequency table (count + percent)
for (var in screener_vars) {
  freq_tbl <- Purrble_Master_Wide %>%
    filter(!is.na(.data[[var]])) %>% 
    count(response = .data[[var]]) %>%
    mutate(percent = round(n / sum(n) * 100, 1))
  
  cat("\n\n**Frequencies for", var, "**\n")
  print(kable(freq_tbl, col.names = c("Response", "Count", "Percent"), digits = 1))
}
```
### Proportional Odds Models: Brant Tests
All six Brant tests (one for each screener at Week 1 and Week 12) produced non‐significant p‐values, indicating that the proportional‐odds (parallel regression) assumption holds in every case.
```{r}
library(dplyr)
library(tidyr)
library(knitr)
library(MASS)
library(brant)

# ---------------------------
# Proportional Odds Models & Brant Tests
# ---------------------------

# Screener 1: Week 1
model_s1_w1 <- polr(shqscreener1_w1 ~ condition, data = Purrble_Master_Wide, Hess = TRUE)
brant_s1_w1 <- brant(model_s1_w1)
print("Brant Test for Screener 1 at Week 1:")
print(brant_s1_w1)

# Screener 1: Week 12
model_s1_w12 <- polr(shqscreener1_w12 ~ condition, data = Purrble_Master_Wide, Hess = TRUE)
brant_s1_w12 <- brant(model_s1_w12)
print("Brant Test for Screener 1 at Week 12:")
print(brant_s1_w12)

# Screener 2: Week 1
model_s2_w1 <- polr(shqscreener2_w1 ~ condition, data = Purrble_Master_Wide, Hess = TRUE)
brant_s2_w1 <- brant(model_s2_w1)
print("Brant Test for Screener 2 at Week 1:")
print(brant_s2_w1)

# Screener 2: Week 12
model_s2_w12 <- polr(shqscreener2_w12 ~ condition, data = Purrble_Master_Wide, Hess = TRUE)
brant_s2_w12 <- brant(model_s2_w12)
print("Brant Test for Screener 2 at Week 12:")
print(brant_s2_w12)

# Screener 3: Week 1
model_s3_w1 <- polr(shqscreener3_w1 ~ condition, data = Purrble_Master_Wide, Hess = TRUE)
brant_s3_w1 <- brant(model_s3_w1)
print("Brant Test for Screener 3 at Week 1:")
print(brant_s3_w1)

# Screener 3: Week 12
model_s3_w12 <- polr(shqscreener3_w12 ~ condition, data = Purrble_Master_Wide, Hess = TRUE)
brant_s3_w12 <- brant(model_s3_w12)
print("Brant Test for Screener 3 at Week 12:")
print(brant_s3_w12)
```
No significant results of Purrble on self-harm using proprtional odds (ordinal data that maintains frequency)
```{r}
library(MASS)
library(broom)
library(knitr)

# Convert outcomes to ordered factors (adjust the levels if needed)
Purrble_Master_Wide <- Purrble_Master_Wide %>%
  mutate(
    shqscreener1_w1  = factor(shqscreener1_w1, ordered = TRUE),
    shqscreener2_w1  = factor(shqscreener2_w1, ordered = TRUE),
    shqscreener3_w1  = factor(shqscreener3_w1, ordered = TRUE),
    shqscreener1_w12 = factor(shqscreener1_w12, ordered = TRUE),
    shqscreener2_w12 = factor(shqscreener2_w12, ordered = TRUE),
    shqscreener3_w12 = factor(shqscreener3_w12, ordered = TRUE)
  )

# ---------------------------
# Fit Proportional Odds Models for Week 12 outcomes
# ---------------------------
# Model for Screener 1 controlling for condition, age, and baseline (w1)
model_s1 <- polr(shqscreener1_w12 ~ condition + age + identity_group_num + shqscreener1_w1, 
                 data = Purrble_Master_Wide, Hess = TRUE)

# Model for Screener 2
model_s2 <- polr(shqscreener2_w12 ~ condition + age + identity_group_num +  shqscreener2_w1, 
                 data = Purrble_Master_Wide, Hess = TRUE)

# Model for Screener 3
model_s3 <- polr(shqscreener3_w12 ~ condition + age + identity_group_num + shqscreener3_w1, 
                 data = Purrble_Master_Wide, Hess = TRUE)

# ---------------------------
# Create a Combined Table of Results
# ---------------------------
tidy_s1 <- tidy(model_s1) %>% mutate(Model = "Screener 1")
tidy_s2 <- tidy(model_s2) %>% mutate(Model = "Screener 2")
tidy_s3 <- tidy(model_s3) %>% mutate(Model = "Screener 3")

# Combine the results
results <- bind_rows(tidy_s1, tidy_s2, tidy_s3)

library(dplyr)
results <- results %>%
  mutate(
    odds_ratio = exp(estimate),
    p.value = 2 * pnorm(-abs(statistic))
  ) %>%
  dplyr::select(Model, term, estimate, std.error, odds_ratio, statistic, p.value)

# Print the table
kable(results, digits = 3, caption = "Proportional Odds Regression Results Controlling for Age and Baseline Response (Week 1)")

```
### Self-Harm Moderation Models: Gender Identity
No moderation effect of gender identity in proprtional odds models.
```{r}

# Moderation Analysis for All Three Screener Models (Week 12)

# Screener 1 moderation model
model_s1_mod <- polr(shqscreener1_w12 ~ condition * identity_group_num + age + shqscreener1_w1, 
                     data = Purrble_Master_Wide, Hess = TRUE)

# Screener 2 moderation model
model_s2_mod <- polr(shqscreener2_w12 ~ condition * identity_group_num + age + shqscreener2_w1, 
                     data = Purrble_Master_Wide, Hess = TRUE)

# Screener 3 moderation model
model_s3_mod <- polr(shqscreener3_w12 ~ condition * identity_group_num + age + shqscreener3_w1, 
                     data = Purrble_Master_Wide, Hess = TRUE)

# Tidy and label each model's output
tidy_s1_mod <- tidy(model_s1_mod) %>% mutate(Model = "Screener 1")
tidy_s2_mod <- tidy(model_s2_mod) %>% mutate(Model = "Screener 2")
tidy_s3_mod <- tidy(model_s3_mod) %>% mutate(Model = "Screener 3")

# Combine the results from all three models
mod_results <- bind_rows(tidy_s1_mod, tidy_s2_mod, tidy_s3_mod) %>%
  mutate(
    odds_ratio = exp(estimate),
    p.value = 2 * pnorm(-abs(statistic))
  ) %>%
  dplyr::select(Model, term, estimate, std.error, odds_ratio, statistic, p.value)

# Print the combined table
kable(mod_results, digits = 3, 
      caption = "Proportional Odds Regression Moderation Results (Condition * Identity_Group_Num Interaction)")


```
# Supplementary Materials: Mixed Effects Models
To evaluate how outcomes changed over time and whether these changes differed by condition, we fit mixed-effects models for each of our primary outcome variables. These models account for both within-person change and between-person differences.

For each outcomem we ran a linear mixed-effects model using the lmer() function.

The models tested:
  Main effects of Week (time), condition, and their interaction
  Covariates: identity group and age
  A random intercept and slope for each participant ((Week & psid)), allowing each person to have their own baseline and rate of change over time
  
  Emotion Reg was significant
  Depression significant
  Anxiety not significant (close to marginal p=.11- more evidence of unstable effect)
```{r}
library(lme4)
library(broom.mixed)
library(dplyr)
library(knitr)
library(kableExtra)
library(performance)  # For r2()

# Define the vector of outcomes (as they appear in the long dataset)
outcomes <- c("DERS8_Sum", "pmerq_Focus_Avg", "pmerq_Distract_Avg", "pmerq_AD_Avg", 
              "GAD7_Sum", "PHQ9_Sum", "SHS_Pathways", "SHS_Agency", "SHS_TotalHope", "ucla_Sum")

# Initialize a list to store model summaries with confidence intervals and effect sizes
results_list <- list()

# Loop over each outcome and fit the mixed-effects model controlling for identity_group_num and age
for (outcome in outcomes) {
  model <- lmer(as.formula(paste(outcome, "~ Week * condition + identity_group + age + (Week | psid)")),
                data = Purrble_Long_Master)
  
  # Tidy the fixed effects estimates
  tidy_model <- tidy(model)
  
  # Obtain 95% confidence intervals for fixed effects using the Wald method
  ci_model <- confint(model, method = "Wald", level = 0.95)
  ci_df <- as.data.frame(ci_model)
  ci_df$term <- rownames(ci_df)
  
  # Merge the tidy output with confidence intervals
  tidy_model <- left_join(tidy_model, ci_df, by = "term")
  
  # Calculate marginal and conditional R² as effect sizes
  r2_vals <- r2(model)
  
  # Store the results in the list
  results_list[[outcome]] <- list(
    model_summary = tidy_model,
    r2 = r2_vals
  )
}

# Now, for demonstration, let's print the summary for one outcome (e.g., DERS8_Sum)
print(kable(results_list[["DERS8_Sum"]][["model_summary"]], 
            caption = "Mixed-Effects Model for DERS8_Sum with 95% CI", 
            digits = 3) %>% kable_styling(full_width = FALSE))
cat("\n")
print(results_list[["DERS8_Sum"]][["r2"]])

for (outcome in names(results_list)) {
  # Create a caption that includes the outcome name
  caption_text <- paste("Mixed-Effects Model for", outcome, "with 95% CI")
  
  # Print the model summary with a caption and formatted table
  print(kable(results_list[[outcome]][["model_summary"]], 
              caption = caption_text, 
              digits = 3) %>% kable_styling(full_width = FALSE))
  cat("\n")
  
  # Print the corresponding R² value(s)
  print(results_list[[outcome]][["r2"]])
  cat("\n\n")  # extra spacing between outcomes
}

```




