Ryerson Project Ryerson Project

Ryerson Project Item 126

I believe space exploration is worth public investment.

American adults' average (mean) response was 5.95 on a scale of 0 (Disagree) to 10 (Agree). 108 responses have been collected (so far) from 2026-06-29 to 2026-08-28.

Descriptive Statistics

Mean5.95
Median7.00
Standard deviation2.92
N108
Standard error0.281

All-Time Distribution

Response 0: 9 Response 1: 3 Response 2: 5 Response 3: 5 Response 4: 7 Response 5: 12 Response 6: 12 Response 7: 15 Response 8: 21 Response 9: 8 Response 10: 11 0 1 2 3 4 5 6 7 8 9 10 0 21 Response value Count

Comparison to Other Items

Based on all-time mean agreement, this item ranks 76 out of 134 qualifying items and is at the 43.6 percentile.

Qualifying items have 100 or more total observations. Higher means indicate more agreement and therefore a higher rank.

Monthly Trend

0 1 2 3 4 5 6 7 8 9 10 0% 50% 100% 0 5 10 2026-06 response 0: 0.0% 2026-06 response 1: 0.0% 2026-06 response 2: 0.0% 2026-06 response 3: 0.0% 2026-06 response 4: 100.0% 2026-06 response 5: 0.0% 2026-06 response 6: 0.0% 2026-06 response 7: 0.0% 2026-06 response 8: 0.0% 2026-06 response 9: 0.0% 2026-06 response 10: 0.0% 2026-07 response 0: 7.8% 2026-07 response 1: 1.6% 2026-07 response 2: 6.2% 2026-07 response 3: 3.1% 2026-07 response 4: 4.7% 2026-07 response 5: 12.5% 2026-07 response 6: 12.5% 2026-07 response 7: 15.6% 2026-07 response 8: 18.8% 2026-07 response 9: 7.8% 2026-07 response 10: 9.4% 2026-08 response 0: 9.3% 2026-08 response 1: 4.7% 2026-08 response 2: 2.3% 2026-08 response 3: 7.0% 2026-08 response 4: 7.0% 2026-08 response 5: 9.3% 2026-08 response 6: 9.3% 2026-08 response 7: 11.6% 2026-08 response 8: 20.9% 2026-08 response 9: 7.0% 2026-08 response 10: 11.6% Jun 2026 Jul 2026 Aug 2026 Observation month Percent of responses Monthly mean

Observed Trend

Observations suggest unchanging agreement over the observed period, from 2026-06-29 to 2026-08-28. The estimated change over that period is 0.086 points on a 0 to 10 scale. Regression results place a 95% confidence interval around that observed-period change of [-1.794, 1.966].
Regression table

The daily slope annualized over 365.25 days is 0.522 points per year, with a 95% confidence interval of [-10.922, 11.967]. This short-window annualized number is provided for reference, but the observed-period change above is the primary trend estimate.

Call:
lm(formula = response_value ~ days_since_start, data = model_data)

Residuals:
   Min     1Q Median     3Q    Max 
-5.993 -1.929  1.014  2.062  4.086 

Coefficients:
                 Estimate Std. Error t value Pr(>|t|)    
(Intercept)       5.91131    0.54678   10.81   <2e-16 ***
days_since_start  0.00143    0.01580    0.09    0.928    
---
Signif. codes:  0 ‘***’ 0.001 ‘**’ 0.01 ‘*’ 0.05 ‘.’ 0.1 ‘ ’ 1

Residual standard error: 2.931 on 106 degrees of freedom
Multiple R-squared:  7.725e-05,	Adjusted R-squared:  -0.009356 
F-statistic: 0.008189 on 1 and 106 DF,  p-value: 0.9281