Methodology, Parameters, and Calculations
health economics methodology, clinical trial cost analysis, medical research ROI, cost-benefit analysis healthcare, sensitivity analysis, Monte Carlo simulation, DALY calculation, pragmatic clinical trials
Overview
This appendix documents all 218 parameters used in the analysis, organized by type:
- External sources (peer-reviewed): 89
- Calculated values: 99
- Core definitions: 30
Calculated Values
Parameters derived from mathematical formulas and economic models.
Combination Therapy Space: 45.1B combinations
Total combination therapy space (pairwise drug combinations × diseases). Standard in oncology, HIV, cardiology.
Inputs:
- Pairwise Drug Combinations 🔢: 45.1M combinations
- Trial-Relevant Diseases: 1.00k diseases (95% CI: 800 diseases - 1.20k diseases)
\[ \begin{gathered} Space_{combo} \\ = N_{combo} \times N_{diseases,trial} \\ = 45.1M \times 1{,}000 \\ = 45.1B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Pairwise Drug Combinations: 45.1M combinations
Unique pairwise drug combinations from known safe compounds (n choose 2)
Inputs:
- Safe Compounds Available for Testing: 9.50k compounds (95% CI: 7.00k compounds - 12.0k compounds)
Formula: SAFE_COMPOUNDS × (SAFE_COMPOUNDS - 1) ÷ 2
✓ High confidence
Sensitivity Analysis
Combination Therapy Exploration Time (Current): 13.7M years
Years to test all pairwise drug combinations at current trial capacity. Combination therapy is standard in oncology, HIV, cardiology.
Inputs:
- Combination Therapy Space 🔢: 45.1B combinations
- Current Global Clinical Trials per Year 📊: 3.30k trials/year (95% CI: 2.64k trials/year - 3.96k trials/year)
\[ \begin{gathered} T_{explore,combo} \\ = \frac{Space_{combo}}{Trials_{ann,curr}} \\ = \frac{45.1B}{3{,}300} \\ = 13.7M \\[0.5em] \text{where } Space_{combo} \\ = N_{combo} \times N_{diseases,trial} \\ = 45.1M \times 1{,}000 \\ = 45.1B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Combination Therapy Exploration Time (Current)
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Current Trials Per Year | -0.9931 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Combination Therapy Exploration Time (Current)
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 13.7M |
| Mean (expected value) | 13.8M |
| Median (50th percentile) | 13.8M |
| Standard Deviation | 1.36M |
| 90% Confidence Interval | [11.6M, 16.3M] |
The histogram shows the distribution of Combination Therapy Exploration Time (Current) across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Combination Therapy Exploration Time (Current) will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Known Safe Exploration Time (Current): 2.88k years
Years to test all known safe drug-disease combinations at current global trial capacity
Inputs:
- Possible Drug-Disease Combinations 🔢: 9.50M combinations
- Current Global Clinical Trials per Year 📊: 3.30k trials/year (95% CI: 2.64k trials/year - 3.96k trials/year)
\[ \begin{gathered} T_{explore,safe} \\ = \frac{N_{combos}}{Trials_{ann,curr}} \\ = \frac{9.5M}{3{,}300} \\ = 2{,}880 \\[0.5em] \text{where } N_{combos} \\ = N_{safe} \times N_{diseases,trial} \\ = 9{,}500 \times 1{,}000 \\ = 9.5M \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Known Safe Exploration Time (Current)
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Current Trials Per Year | -0.9931 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Known Safe Exploration Time (Current)
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 2.88k |
| Mean (expected value) | 2.91k |
| Median (50th percentile) | 2.90k |
| Standard Deviation | 286 |
| 90% Confidence Interval | [2.45k, 3.43k] |
The histogram shows the distribution of Known Safe Exploration Time (Current) across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Known Safe Exploration Time (Current) will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Current Patient Participation Rate in Clinical Trials: 0.0792%
Current patient participation rate in clinical trials (0.08% = 1.9M participants / 2.4B disease patients)
Inputs:
- Annual Global Clinical Trial Participants 📊: 1.90M patients/year (95% CI: 1.50M patients/year - 2.30M patients/year)
- Global Population with Chronic Diseases 📊: 2.40B people (95% CI: 2.00B people - 2.80B people)
\[ \begin{gathered} Rate_{part} \\ = \frac{Slots_{curr}}{N_{patients}} \\ = \frac{1.9M}{2.4B} \\ = 0.0792\% \end{gathered} \]
Methodology:25
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Current Patient Participation Rate in Clinical Trials
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Current Disease Patients Global | 4.1698 | Strong driver |
| Current Trial Slots Available | -3.1720 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Current Patient Participation Rate in Clinical Trials
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 0.0792% |
| Mean (expected value) | 0.079% |
| Median (50th percentile) | 0.079% |
| Standard Deviation | 0.00169% |
| 90% Confidence Interval | [0.0761%, 0.0819%] |
The histogram shows the distribution of Current Patient Participation Rate in Clinical Trials across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Current Patient Participation Rate in Clinical Trials will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Total Annual Decentralized Framework for Drug Assessment Operational Costs: $40M
Total annual Decentralized Framework for Drug Assessment operational costs (sum of all components: $15M + $10M + $8M + $5M + $2M)
Inputs:
- Decentralized Framework for Drug Assessment Maintenance Costs: $15M (95% CI: $10M - $22M)
- Decentralized Framework for Drug Assessment Staff Costs: $10M (95% CI: $7M - $15M)
- Decentralized Framework for Drug Assessment Infrastructure Costs: $8M (95% CI: $5M - $12M)
- Decentralized Framework for Drug Assessment Regulatory Coordination Costs: $5M (95% CI: $3M - $8M)
- Decentralized Framework for Drug Assessment Community Support Costs: $2M (95% CI: $1M - $3M)
\[ \begin{gathered} OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Total Annual Decentralized Framework for Drug Assessment Operational Costs
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA OPEX Platform Maintenance | 0.3542 | Moderate driver |
| dFDA OPEX Staff | 0.2355 | Weak driver |
| dFDA OPEX Infrastructure | 0.2060 | Weak driver |
| dFDA OPEX Regulatory | 0.1469 | Weak driver |
| dFDA OPEX Community | 0.0576 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Total Annual Decentralized Framework for Drug Assessment Operational Costs
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $40M |
| Mean (expected value) | $39.9M |
| Median (50th percentile) | $39M |
| Standard Deviation | $8.21M |
| 90% Confidence Interval | [$27.3M, $55.6M] |
The histogram shows the distribution of Total Annual Decentralized Framework for Drug Assessment Operational Costs across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Total Annual Decentralized Framework for Drug Assessment Operational Costs will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Decentralized Framework for Drug Assessment Annual Benefit: R&D Savings: $58.6B
Annual Decentralized Framework for Drug Assessment benefit from R&D savings (trial cost reduction, secondary component)
Inputs:
- Annual Global Spending on Clinical Trials 📊: $60B (95% CI: $50B - $75B)
- dFDA Trial Cost Reduction Percentage 🔢: 97.7%
\[ \begin{gathered} Benefit_{RD,ann} \\ = Spending_{trials} \times Reduce_{pct} \\ = \$60B \times 97.7\% \\ = \$58.6B \\[0.5em] \text{where } Reduce_{pct} \\ = 1 - \frac{Cost_{pragmatic,pt}}{Cost_{P3,pt}} \\ = 1 - \frac{\$929}{\$41K} \\ = 97.7\% \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Decentralized Framework for Drug Assessment Annual Benefit: R&D Savings
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Clinical Trials Spending Annual | 1.0205 | Strong driver |
| dFDA Trial Cost Reduction % | 0.0244 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Decentralized Framework for Drug Assessment Annual Benefit: R&D Savings
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $58.6B |
| Mean (expected value) | $58.8B |
| Median (50th percentile) | $57.8B |
| Standard Deviation | $7.66B |
| 90% Confidence Interval | [$49.2B, $73.1B] |
The histogram shows the distribution of Decentralized Framework for Drug Assessment Annual Benefit: R&D Savings across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Decentralized Framework for Drug Assessment Annual Benefit: R&D Savings will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
dFDA Direct Funding Cost per DALY: $0.841
Cost per DALY if philanthropists/governments directly funded $21.76B/year for ~46.5 years (therapeutic space exploration period, NPV: ~$541.9B) instead of treaty campaign ($1B). Treaty achieves 542× leverage: $1B campaign unlocks government funding for 46.5 years (NPV: $541.9B), avoiding direct philanthropic commitment. Both achieve same 200B DALY timeline shift benefit. Still cost-effective vs bed nets ($89.0/DALY).
Inputs:
- dFDA Direct Funding NPV (Exploration Period) 🔢: $475B
- Total DALYs from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput 🔢: 565B DALYs
\[ \begin{gathered} Cost_{direct,DALY} = \frac{NPV_{direct}}{DALYs_{max}} = \frac{\$475B}{565B} = \$0.841 \\[0.5em] \text{where } NPV_{direct} \\ = \frac{T_{queue,dFDA}}{Treasury_{RD,ann} \times r_{discount}} \\ = \frac{36}{\$21.8B \times 3\%} \\ = \$475B \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } T_{queue,dFDA} = \frac{T_{queue,SQ}}{k_{capacity}} = \frac{443}{12.3} = 36 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } DALYs_{max} \\ = DALYs_{global,ann} \times Pct_{avoid,DALY} \times T_{accel,max} \\ = 2.88B \times 92.6\% \times 212 \\ = 565B \\[0.5em] \text{where } T_{accel,max} = T_{accel} + T_{lag} = 204 + 8.2 = 212 \\[0.5em] \text{where } T_{accel} \\ = T_{first,SQ} \times \left(1 - \frac{1}{k_{capacity}}\right) \\ = 222 \times \left(1 - \frac{1}{12.3}\right) \\ = 204 \\[0.5em] \text{where } T_{first,SQ} = T_{queue,SQ} \times 0.5 = 443 \times 0.5 = 222 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
~ Medium confidence
Sensitivity Analysis
Sensitivity Indices for dFDA Direct Funding Cost per DALY
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Trial Capacity Plus Efficacy Lag DALYs | -0.5182 | Strong driver |
| dFDA Direct Funding Queue Clearance NPV | 0.4583 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: dFDA Direct Funding Cost per DALY
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $0.841 |
| Mean (expected value) | $0.800 |
| Median (50th percentile) | $0.695 |
| Standard Deviation | $0.466 |
| 90% Confidence Interval | [$0.242, $1.75] |
The histogram shows the distribution of dFDA Direct Funding Cost per DALY across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that dFDA Direct Funding Cost per DALY will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
dFDA Direct Funding NPV (Exploration Period): $475B
NPV of direct funding ($21.76B/year for medical research after bond/IAB allocations) for the ~46.5-year therapeutic space exploration period. Alternative scenario: instead of $1B treaty campaign to unlock government funding, philanthropists/NIH directly fund clinical trials until the therapeutic space is fully explored. Funding period is exploration time (46.5 years with 9.5× trial capacity), not timeline shift amount (207 years). After exploration completes, the timeline shift benefit (200B DALYs) is fully realized.
Inputs:
- Annual Funding for Pragmatic Clinical Trials 🔢: $21.8B
- Standard Discount Rate for NPV Analysis: 3%
- dFDA Therapeutic Space Exploration Time 🔢: 36 years
\[ NPV_{direct} = Funding_{ann} \times \frac{1 - (1+r)^{-T}}{r} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for dFDA Direct Funding NPV (Exploration Period)
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Queue Clearance Years | 0.9443 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: dFDA Direct Funding NPV (Exploration Period)
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $475B |
| Mean (expected value) | $425B |
| Median (50th percentile) | $424B |
| Standard Deviation | $135B |
| 90% Confidence Interval | [$211B, $651B] |
The histogram shows the distribution of dFDA Direct Funding NPV (Exploration Period) across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that dFDA Direct Funding NPV (Exploration Period) will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Total DALYs Lost from Disease Eradication Delay: 7.94B DALYs
Total Disability-Adjusted Life Years lost from disease eradication delay (PRIMARY estimate)
Inputs:
- Years of Life Lost from Disease Eradication Delay 🔢: 7.07B years
- Years Lived with Disability During Disease Eradication Delay 🔢: 873M years
\[ \begin{gathered} DALYs_{lag} = YLL_{lag} + YLD_{lag} = 7.07B + 873M = 7.94B \\[0.5em] \text{where } YLL_{lag} \\ = Deaths_{lag} \times (LE_{global} - Age_{death,delay}) \\ = 416M \times (79 - 62) \\ = 7.07B \\[0.5em] \text{where } Deaths_{lag} \\ = T_{lag} \times Deaths_{disease,daily} \times 338 \\ = 8.2 \times 150{,}000 \times 338 \\ = 416M \\[0.5em] \text{where } YLD_{lag} \\ = Deaths_{lag} \times T_{suffering} \times DW_{chronic} \\ = 416M \times 6 \times 0.35 \\ = 873M \\[0.5em] \text{where } Deaths_{lag} \\ = T_{lag} \times Deaths_{disease,daily} \times 338 \\ = 8.2 \times 150{,}000 \times 338 \\ = 416M \end{gathered} \]
~ Medium confidence
Sensitivity Analysis
Sensitivity Indices for Total DALYs Lost from Disease Eradication Delay
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Efficacy Lag Elimination Yll | 0.7043 | Strong driver |
| dFDA Efficacy Lag Elimination Yld | 0.3107 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Total DALYs Lost from Disease Eradication Delay
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 7.94B |
| Mean (expected value) | 8.05B |
| Median (50th percentile) | 7.89B |
| Standard Deviation | 2.31B |
| 90% Confidence Interval | [4.43B, 12.1B] |
The histogram shows the distribution of Total DALYs Lost from Disease Eradication Delay across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Total DALYs Lost from Disease Eradication Delay will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Total Deaths from Disease Eradication Delay: 416M deaths
Total eventually avoidable deaths from delaying disease eradication by 8.2 years (PRIMARY estimate, conservative). Excludes fundamentally unavoidable deaths (primarily accidents ~7.9%).
Inputs:
- Regulatory Delay for Efficacy Testing Post-Safety Verification 📊: 8.2 years (SE: ±2 years)
- Global Daily Deaths from Disease and Aging 📊: 150k deaths/day (SE: ±7.50k deaths/day)
\[ \begin{gathered} Deaths_{lag} \\ = T_{lag} \times Deaths_{disease,daily} \times 338 \\ = 8.2 \times 150{,}000 \times 338 \\ = 416M \end{gathered} \]
~ Medium confidence
Sensitivity Analysis
Sensitivity Indices for Total Deaths from Disease Eradication Delay
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Efficacy Lag Years | 1.1404 | Strong driver |
| Global Disease Deaths Daily | -0.1422 | Weak driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Total Deaths from Disease Eradication Delay
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 416M |
| Mean (expected value) | 420M |
| Median (50th percentile) | 414M |
| Standard Deviation | 122M |
| 90% Confidence Interval | [225M, 630M] |
The histogram shows the distribution of Total Deaths from Disease Eradication Delay across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Total Deaths from Disease Eradication Delay will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Total Economic Loss from Disease Eradication Delay: $1.19 quadrillion
Total economic loss from delaying disease eradication by 8.2 years (PRIMARY estimate, 2024 USD). Values global DALYs at standardized US/International normative rate ($150k) rather than local ability-to-pay, representing the full human capital loss.
Inputs:
- Total DALYs Lost from Disease Eradication Delay 🔢: 7.94B DALYs
- Standard Economic Value per QALY 📊: $150K (SE: ±$30K)
\[ \begin{gathered} Value_{lag} \\ = DALYs_{lag} \times Value_{QALY} \\ = 7.94B \times \$150K \\ = \$1190T \\[0.5em] \text{where } DALYs_{lag} = YLL_{lag} + YLD_{lag} = 7.07B + 873M = 7.94B \\[0.5em] \text{where } YLL_{lag} \\ = Deaths_{lag} \times (LE_{global} - Age_{death,delay}) \\ = 416M \times (79 - 62) \\ = 7.07B \\[0.5em] \text{where } Deaths_{lag} \\ = T_{lag} \times Deaths_{disease,daily} \times 338 \\ = 8.2 \times 150{,}000 \times 338 \\ = 416M \\[0.5em] \text{where } YLD_{lag} \\ = Deaths_{lag} \times T_{suffering} \times DW_{chronic} \\ = 416M \times 6 \times 0.35 \\ = 873M \\[0.5em] \text{where } Deaths_{lag} \\ = T_{lag} \times Deaths_{disease,daily} \times 338 \\ = 8.2 \times 150{,}000 \times 338 \\ = 416M \end{gathered} \]
~ Medium confidence
Sensitivity Analysis
Sensitivity Indices for Total Economic Loss from Disease Eradication Delay
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Efficacy Lag Elimination DALYs | 1.0671 | Strong driver |
| Standard Economic QALY Value Usd | -0.0733 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Total Economic Loss from Disease Eradication Delay
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $1.19 quadrillion |
| Mean (expected value) | $1.27 quadrillion |
| Median (50th percentile) | $1.18 quadrillion |
| Standard Deviation | $581T |
| 90% Confidence Interval | [$443T, $2.41 quadrillion] |
The histogram shows the distribution of Total Economic Loss from Disease Eradication Delay across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Total Economic Loss from Disease Eradication Delay will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Years Lived with Disability During Disease Eradication Delay: 873M years
Years Lived with Disability during disease eradication delay (PRIMARY estimate)
Inputs:
- Total Deaths from Disease Eradication Delay 🔢: 416M deaths
- Pre-Death Suffering Period During Post-Safety Efficacy Delay 📊: 6 years (95% CI: 4 years - 9 years)
- Disability Weight for Untreated Chronic Conditions 📊: 0.35 weight (SE: ±0.07 weight)
\[ \begin{gathered} YLD_{lag} \\ = Deaths_{lag} \times T_{suffering} \times DW_{chronic} \\ = 416M \times 6 \times 0.35 \\ = 873M \\[0.5em] \text{where } Deaths_{lag} \\ = T_{lag} \times Deaths_{disease,daily} \times 338 \\ = 8.2 \times 150{,}000 \times 338 \\ = 416M \end{gathered} \]
~ Medium confidence
Sensitivity Analysis
Sensitivity Indices for Years Lived with Disability During Disease Eradication Delay
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Regulatory Delay Suffering Period Years | 2.0883 | Strong driver |
| Chronic Disease Disability Weight | -0.9003 | Strong driver |
| dFDA Efficacy Lag Elimination Deaths Averted | -0.2255 | Weak driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Years Lived with Disability During Disease Eradication Delay
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 873M |
| Mean (expected value) | 1.02B |
| Median (50th percentile) | 846M |
| Standard Deviation | 716M |
| 90% Confidence Interval | [217M, 2.43B] |
The histogram shows the distribution of Years Lived with Disability During Disease Eradication Delay across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Years Lived with Disability During Disease Eradication Delay will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Years of Life Lost from Disease Eradication Delay: 7.07B years
Years of Life Lost from disease eradication delay deaths (PRIMARY estimate)
Inputs:
- Total Deaths from Disease Eradication Delay 🔢: 416M deaths
- Global Life Expectancy (2024) 📊: 79 years (SE: ±2 years)
- Mean Age of Preventable Death from Post-Safety Efficacy Delay 📊: 62 years (SE: ±3 years)
\[ \begin{gathered} YLL_{lag} \\ = Deaths_{lag} \times (LE_{global} - Age_{death,delay}) \\ = 416M \times (79 - 62) \\ = 7.07B \\[0.5em] \text{where } Deaths_{lag} \\ = T_{lag} \times Deaths_{disease,daily} \times 338 \\ = 8.2 \times 150{,}000 \times 338 \\ = 416M \end{gathered} \]
~ Medium confidence
Sensitivity Analysis
Sensitivity Indices for Years of Life Lost from Disease Eradication Delay
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Life Expectancy 2024 | 2.0066 | Strong driver |
| Regulatory Delay Mean Age Of Death | -1.3852 | Strong driver |
| dFDA Efficacy Lag Elimination Deaths Averted | 0.3779 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Years of Life Lost from Disease Eradication Delay
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 7.07B |
| Mean (expected value) | 7.03B |
| Median (50th percentile) | 7.05B |
| Standard Deviation | 1.62B |
| 90% Confidence Interval | [4.21B, 9.68B] |
The histogram shows the distribution of Years of Life Lost from Disease Eradication Delay across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Years of Life Lost from Disease Eradication Delay will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
dFDA New Treatments Per Year: 185 diseases/year
Diseases per year receiving their first effective treatment with dFDA. Scales proportionally with trial capacity multiplier.
Inputs:
- Diseases Getting First Treatment Per Year 📊: 15 diseases/year (95% CI: 8 diseases/year - 30 diseases/year)
- Trial Capacity Multiplier 🔢: 12.3x
\[ \begin{gathered} Treatments_{dFDA,ann} \\ = Treatments_{new,ann} \times k_{capacity} \\ = 15 \times 12.3 \\ = 185 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
? Low confidence
Sensitivity Analysis
Sensitivity Indices for dFDA New Treatments Per Year
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Trial Capacity Multiplier | 0.9380 | Strong driver |
| New Disease First Treatments Per Year | -0.0784 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: dFDA New Treatments Per Year
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 185 |
| Mean (expected value) | 254 |
| Median (50th percentile) | 224 |
| Standard Deviation | 140 |
| 90% Confidence Interval | [107, 490] |
The histogram shows the distribution of dFDA New Treatments Per Year across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that dFDA New Treatments Per Year will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Decentralized Framework for Drug Assessment Annual Net Savings (R&D Only): $58.6B
Annual net savings from R&D cost reduction only (gross savings minus operational costs, excludes regulatory delay value)
Inputs:
- Decentralized Framework for Drug Assessment Annual Benefit: R&D Savings 🔢: $58.6B
- Total Annual Decentralized Framework for Drug Assessment Operational Costs 🔢: $40M
\[ \begin{gathered} Savings_{RD,ann} \\ = Benefit_{RD,ann} - OPEX_{dFDA} \\ = \$58.6B - \$40M \\ = \$58.6B \\[0.5em] \text{where } Benefit_{RD,ann} \\ = Spending_{trials} \times Reduce_{pct} \\ = \$60B \times 97.7\% \\ = \$58.6B \\[0.5em] \text{where } Reduce_{pct} \\ = 1 - \frac{Cost_{pragmatic,pt}}{Cost_{P3,pt}} \\ = 1 - \frac{\$929}{\$41K} \\ = 97.7\% \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Decentralized Framework for Drug Assessment Annual Net Savings (R&D Only)
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Benefit R&D Only Annual | 1.0011 | Strong driver |
| dFDA Annual OPEX | -0.0011 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Decentralized Framework for Drug Assessment Annual Net Savings (R&D Only)
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $58.6B |
| Mean (expected value) | $58.8B |
| Median (50th percentile) | $57.8B |
| Standard Deviation | $7.66B |
| 90% Confidence Interval | [$49.2B, $73B] |
The histogram shows the distribution of Decentralized Framework for Drug Assessment Annual Net Savings (R&D Only) across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Decentralized Framework for Drug Assessment Annual Net Savings (R&D Only) will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Decentralized Framework for Drug Assessment Total NPV Annual OPEX: $40M
Total NPV annual opex (Decentralized Framework for Drug Assessment core + DIH initiatives)
Inputs:
- Decentralized Framework for Drug Assessment Core framework Annual OPEX: $18.9M (95% CI: $11M - $26.5M)
- DIH Broader Initiatives Annual OPEX: $21.1M (95% CI: $14M - $32M)
\[ \begin{gathered} OPEX_{total} \\ = OPEX_{ann} + OPEX_{DIH,ann} \\ = \$18.9M + \$21.1M \\ = \$40M \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Decentralized Framework for Drug Assessment Total NPV Annual OPEX
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| DIH NPV Annual OPEX Initiatives | 0.5419 | Strong driver |
| dFDA NPV Annual OPEX | 0.4592 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Decentralized Framework for Drug Assessment Total NPV Annual OPEX
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $40M |
| Mean (expected value) | $39.9M |
| Median (50th percentile) | $39.1M |
| Standard Deviation | $8.04M |
| 90% Confidence Interval | [$27.5M, $55.4M] |
The histogram shows the distribution of Decentralized Framework for Drug Assessment Total NPV Annual OPEX across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Decentralized Framework for Drug Assessment Total NPV Annual OPEX will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
NPV of Decentralized Framework for Drug Assessment Benefits (R&D Only, 10-Year Discounted): $389B
NPV of Decentralized Framework for Drug Assessment R&D savings only with 5-year adoption ramp (10-year horizon, most conservative financial estimate)
Inputs:
- Decentralized Framework for Drug Assessment Annual Net Savings (R&D Only) 🔢: $58.6B
- Standard Discount Rate for NPV Analysis: 3%
\[ \begin{gathered} NPV_{RD} \\ = \sum_{t=1}^{10} \frac{Savings_{RD,ann} \times \frac{\min(t,5)}{5}}{(1+r)^t} \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for NPV of Decentralized Framework for Drug Assessment Benefits (R&D Only, 10-Year Discounted)
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Net Savings R&D Only Annual | 1.0000 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: NPV of Decentralized Framework for Drug Assessment Benefits (R&D Only, 10-Year Discounted)
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $389B |
| Mean (expected value) | $391B |
| Median (50th percentile) | $384B |
| Standard Deviation | $50.9B |
| 90% Confidence Interval | [$327B, $485B] |
The histogram shows the distribution of NPV of Decentralized Framework for Drug Assessment Benefits (R&D Only, 10-Year Discounted) across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that NPV of Decentralized Framework for Drug Assessment Benefits (R&D Only, 10-Year Discounted) will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
NPV Net Benefit (R&D Only): $389B
NPV net benefit using R&D savings only (benefits minus costs)
Inputs:
- NPV of Decentralized Framework for Drug Assessment Benefits (R&D Only, 10-Year Discounted) 🔢: $389B
- Decentralized Framework for Drug Assessment Total NPV Cost 🔢: $611M
\[ \begin{gathered} NPV_{net,RD} \\ = NPV_{RD} - Cost_{dFDA,total} \\ = \$389B - \$611M \\ = \$389B \\[0.5em] \text{where } NPV_{RD} = \sum_{t=1}^{10} \frac{Savings_{RD,ann} \times \frac{\min(t,5)}{5}}{(1+r)^t} \\[0.5em] \text{where } Savings_{RD,ann} \\ = Benefit_{RD,ann} - OPEX_{dFDA} \\ = \$58.6B - \$40M \\ = \$58.6B \\[0.5em] \text{where } Benefit_{RD,ann} \\ = Spending_{trials} \times Reduce_{pct} \\ = \$60B \times 97.7\% \\ = \$58.6B \\[0.5em] \text{where } Reduce_{pct} \\ = 1 - \frac{Cost_{pragmatic,pt}}{Cost_{P3,pt}} \\ = 1 - \frac{\$929}{\$41K} \\ = 97.7\% \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Cost_{dFDA,total} \\ = PV_{OPEX} + Cost_{upfront,total} \\ = \$342M + \$270M \\ = \$611M \\[0.5em] \text{where } PV_{OPEX} \\ = \frac{T_{horizon}}{OPEX_{total} \times r_{discount}} \\ = \frac{10}{\$40M \times 3\%} \\ = \$342M \\[0.5em] \text{where } OPEX_{total} \\ = OPEX_{ann} + OPEX_{DIH,ann} \\ = \$18.9M + \$21.1M \\ = \$40M \\[0.5em] \text{where } Cost_{upfront,total} \\ = Cost_{upfront} + Cost_{DIH,init} \\ = \$40M + \$230M \\ = \$270M \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for NPV Net Benefit (R&D Only)
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA NPV Benefit R&D Only | 1.0025 | Strong driver |
| dFDA NPV Total Cost | -0.0025 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: NPV Net Benefit (R&D Only)
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $389B |
| Mean (expected value) | $390B |
| Median (50th percentile) | $383B |
| Standard Deviation | $50.7B |
| 90% Confidence Interval | [$326B, $484B] |
The histogram shows the distribution of NPV Net Benefit (R&D Only) across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that NPV Net Benefit (R&D Only) will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Decentralized Framework for Drug Assessment Present Value of Annual OPEX Over 10 Years: $342M
Present value of annual opex over 10 years (NPV formula)
Inputs:
- Decentralized Framework for Drug Assessment Total NPV Annual OPEX 🔢: $40M
- Standard Discount Rate for NPV Analysis: 3%
- Standard Time Horizon for NPV Analysis: 10 years
\[ PV_{OPEX} = OPEX_{ann} \times \frac{1 - (1+r)^{-T}}{r} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Decentralized Framework for Drug Assessment Present Value of Annual OPEX Over 10 Years
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA NPV Annual OPEX Total | 1.0000 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Decentralized Framework for Drug Assessment Present Value of Annual OPEX Over 10 Years
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $342M |
| Mean (expected value) | $340M |
| Median (50th percentile) | $333M |
| Standard Deviation | $68.6M |
| 90% Confidence Interval | [$235M, $473M] |
The histogram shows the distribution of Decentralized Framework for Drug Assessment Present Value of Annual OPEX Over 10 Years across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Decentralized Framework for Drug Assessment Present Value of Annual OPEX Over 10 Years will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Decentralized Framework for Drug Assessment Total NPV Cost: $611M
Total NPV cost (upfront + PV of annual opex)
Inputs:
- Decentralized Framework for Drug Assessment Present Value of Annual OPEX Over 10 Years 🔢: $342M
- Decentralized Framework for Drug Assessment Total NPV Upfront Costs 🔢: $270M
\[ \begin{gathered} Cost_{dFDA,total} \\ = PV_{OPEX} + Cost_{upfront,total} \\ = \$342M + \$270M \\ = \$611M \\[0.5em] \text{where } PV_{OPEX} \\ = \frac{T_{horizon}}{OPEX_{total} \times r_{discount}} \\ = \frac{10}{\$40M \times 3\%} \\ = \$342M \\[0.5em] \text{where } OPEX_{total} \\ = OPEX_{ann} + OPEX_{DIH,ann} \\ = \$18.9M + \$21.1M \\ = \$40M \\[0.5em] \text{where } Cost_{upfront,total} \\ = Cost_{upfront} + Cost_{DIH,init} \\ = \$40M + \$230M \\ = \$270M \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Decentralized Framework for Drug Assessment Total NPV Cost
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA NPV Pv Annual OPEX | 0.5417 | Strong driver |
| dFDA NPV Upfront Cost Total | 0.4585 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Decentralized Framework for Drug Assessment Total NPV Cost
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $611M |
| Mean (expected value) | $609M |
| Median (50th percentile) | $595M |
| Standard Deviation | $127M |
| 90% Confidence Interval | [$415M, $853M] |
The histogram shows the distribution of Decentralized Framework for Drug Assessment Total NPV Cost across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Decentralized Framework for Drug Assessment Total NPV Cost will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Decentralized Framework for Drug Assessment Total NPV Upfront Costs: $270M
Total NPV upfront costs (Decentralized Framework for Drug Assessment core + DIH initiatives)
Inputs:
- Decentralized Framework for Drug Assessment Core framework Build Cost: $40M (95% CI: $25M - $65M)
- DIH Broader Initiatives Upfront Cost: $230M (95% CI: $150M - $350M)
\[ \begin{gathered} Cost_{upfront,total} \\ = Cost_{upfront} + Cost_{DIH,init} \\ = \$40M + \$230M \\ = \$270M \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Decentralized Framework for Drug Assessment Total NPV Upfront Costs
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| DIH NPV Upfront Cost Initiatives | 0.8338 | Strong driver |
| dFDA NPV Upfront Cost | 0.1662 | Weak driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Decentralized Framework for Drug Assessment Total NPV Upfront Costs
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $270M |
| Mean (expected value) | $269M |
| Median (50th percentile) | $262M |
| Standard Deviation | $58.1M |
| 90% Confidence Interval | [$181M, $380M] |
The histogram shows the distribution of Decentralized Framework for Drug Assessment Total NPV Upfront Costs across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Decentralized Framework for Drug Assessment Total NPV Upfront Costs will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Decentralized Framework for Drug Assessment Overhead Percentage of Treaty Funding: 0.147%
Percentage of treaty funding allocated to Decentralized Framework for Drug Assessment framework overhead
Inputs:
- Total Annual Decentralized Framework for Drug Assessment Operational Costs 🔢: $40M
- Annual Funding from 1% of Global Military Spending Redirected to DIH 🔢: $27.2B
\[ \begin{gathered} OPEX_{pct} = \frac{OPEX_{dFDA}}{Funding_{treaty}} = \frac{\$40M}{\$27.2B} = 0.147\% \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Decentralized Framework for Drug Assessment Overhead Percentage of Treaty Funding
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Annual OPEX | 1.0000 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Decentralized Framework for Drug Assessment Overhead Percentage of Treaty Funding
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 0.147% |
| Mean (expected value) | 0.147% |
| Median (50th percentile) | 0.143% |
| Standard Deviation | 0.0302% |
| 90% Confidence Interval | [0.1%, 0.204%] |
The histogram shows the distribution of Decentralized Framework for Drug Assessment Overhead Percentage of Treaty Funding across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Decentralized Framework for Drug Assessment Overhead Percentage of Treaty Funding will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
dFDA Therapeutic Space Exploration Time: 36 years
Years to explore the entire therapeutic search space with dFDA implementation. At increased discovery rate, finding first treatments for all currently untreatable diseases takes ~36 years instead of ~443.
Inputs:
- Status Quo Therapeutic Space Exploration Time 🔢: 443 years
- Trial Capacity Multiplier 🔢: 12.3x
\[ \begin{gathered} T_{queue,dFDA} = \frac{T_{queue,SQ}}{k_{capacity}} = \frac{443}{12.3} = 36 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
? Low confidence
Sensitivity Analysis
Sensitivity Indices for dFDA Therapeutic Space Exploration Time
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Status Quo Queue Clearance Years | -1.3321 | Strong driver |
| dFDA Trial Capacity Multiplier | 0.4867 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: dFDA Therapeutic Space Exploration Time
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 36 |
| Mean (expected value) | 34.6 |
| Median (50th percentile) | 29.7 |
| Standard Deviation | 19.9 |
| 90% Confidence Interval | [11.6, 77.2] |
The histogram shows the distribution of dFDA Therapeutic Space Exploration Time across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that dFDA Therapeutic Space Exploration Time will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
ROI from Decentralized Framework for Drug Assessment R&D Savings Only: 637:1
ROI from Decentralized Framework for Drug Assessment R&D savings only (10-year NPV, most conservative estimate)
Inputs:
- NPV of Decentralized Framework for Drug Assessment Benefits (R&D Only, 10-Year Discounted) 🔢: $389B
- Decentralized Framework for Drug Assessment Total NPV Cost 🔢: $611M
\[ \begin{gathered} ROI_{RD} = \frac{NPV_{RD}}{Cost_{dFDA,total}} = \frac{\$389B}{\$611M} = 637 \\[0.5em] \text{where } NPV_{RD} = \sum_{t=1}^{10} \frac{Savings_{RD,ann} \times \frac{\min(t,5)}{5}}{(1+r)^t} \\[0.5em] \text{where } Savings_{RD,ann} \\ = Benefit_{RD,ann} - OPEX_{dFDA} \\ = \$58.6B - \$40M \\ = \$58.6B \\[0.5em] \text{where } Benefit_{RD,ann} \\ = Spending_{trials} \times Reduce_{pct} \\ = \$60B \times 97.7\% \\ = \$58.6B \\[0.5em] \text{where } Reduce_{pct} \\ = 1 - \frac{Cost_{pragmatic,pt}}{Cost_{P3,pt}} \\ = 1 - \frac{\$929}{\$41K} \\ = 97.7\% \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Cost_{dFDA,total} \\ = PV_{OPEX} + Cost_{upfront,total} \\ = \$342M + \$270M \\ = \$611M \\[0.5em] \text{where } PV_{OPEX} \\ = \frac{T_{horizon}}{OPEX_{total} \times r_{discount}} \\ = \frac{10}{\$40M \times 3\%} \\ = \$342M \\[0.5em] \text{where } OPEX_{total} \\ = OPEX_{ann} + OPEX_{DIH,ann} \\ = \$18.9M + \$21.1M \\ = \$40M \\[0.5em] \text{where } Cost_{upfront,total} \\ = Cost_{upfront} + Cost_{DIH,init} \\ = \$40M + \$230M \\ = \$270M \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for ROI from Decentralized Framework for Drug Assessment R&D Savings Only
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA NPV Total Cost | -2.6305 | Strong driver |
| dFDA NPV Benefit R&D Only | 1.7615 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: ROI from Decentralized Framework for Drug Assessment R&D Savings Only
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 637:1 |
| Mean (expected value) | 653:1 |
| Median (50th percentile) | 645:1 |
| Standard Deviation | 58.4:1 |
| 90% Confidence Interval | [569:1, 790:1] |
The histogram shows the distribution of ROI from Decentralized Framework for Drug Assessment R&D Savings Only across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that ROI from Decentralized Framework for Drug Assessment R&D Savings Only will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Decentralized Framework for Drug Assessment Maximum Trials per Year: 40.6k trials/year
Maximum trials per year possible with trial capacity multiplier
Inputs:
- Current Global Clinical Trials per Year 📊: 3.30k trials/year (95% CI: 2.64k trials/year - 3.96k trials/year)
- Trial Capacity Multiplier 🔢: 12.3x
\[ \begin{gathered} Capacity_{trials} \\ = Trials_{ann,curr} \times k_{capacity} \\ = 3{,}300 \times 12.3 \\ = 40{,}600 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Decentralized Framework for Drug Assessment Maximum Trials per Year
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Trial Capacity Multiplier | 0.9321 | Strong driver |
| Current Trials Per Year | -0.0802 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Decentralized Framework for Drug Assessment Maximum Trials per Year
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 40.6k |
| Mean (expected value) | 67.3k |
| Median (50th percentile) | 52.4k |
| Standard Deviation | 53.1k |
| 90% Confidence Interval | [16.3k, 170k] |
The histogram shows the distribution of Decentralized Framework for Drug Assessment Maximum Trials per Year across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Decentralized Framework for Drug Assessment Maximum Trials per Year will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Trial Capacity Multiplier: 12.3x
Trial capacity multiplier from DIH funding capacity vs. current global trial participation
Inputs:
- Annual Global Clinical Trial Participants 📊: 1.90M patients/year (95% CI: 1.50M patients/year - 2.30M patients/year)
- Patients Fundable Annually 🔢: 23.4M patients/year
\[ \begin{gathered} k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Trial Capacity Multiplier
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| DIH Patients Fundable Annually | 1.0768 | Strong driver |
| Current Trial Slots Available | 0.0910 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Trial Capacity Multiplier
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 12.3x |
| Mean (expected value) | 22.1x |
| Median (50th percentile) | 16x |
| Standard Deviation | 20.2x |
| 90% Confidence Interval | [4.19x, 61.3x] |
The histogram shows the distribution of Trial Capacity Multiplier across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Trial Capacity Multiplier will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Total DALYs from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput: 565B DALYs
Total DALYs averted from the combined dFDA timeline shift. Calculated as annual global DALY burden × eventually avoidable percentage × timeline shift years. Includes both fatal and non-fatal diseases (WHO GBD methodology).
Inputs:
- Global Annual DALY Burden 📊: 2.88B DALYs/year (SE: ±150M DALYs/year)
- Eventually Avoidable DALY Percentage: 92.6% (95% CI: 50% - 98%)
- dFDA Average Total Timeline Shift 🔢: 212 years
\[ \begin{gathered} DALYs_{max} \\ = DALYs_{global,ann} \times Pct_{avoid,DALY} \times T_{accel,max} \\ = 2.88B \times 92.6\% \times 212 \\ = 565B \\[0.5em] \text{where } T_{accel,max} = T_{accel} + T_{lag} = 204 + 8.2 = 212 \\[0.5em] \text{where } T_{accel} \\ = T_{first,SQ} \times \left(1 - \frac{1}{k_{capacity}}\right) \\ = 222 \times \left(1 - \frac{1}{12.3}\right) \\ = 204 \\[0.5em] \text{where } T_{first,SQ} = T_{queue,SQ} \times 0.5 = 443 \times 0.5 = 222 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
? Low confidence
Sensitivity Analysis
Sensitivity Indices for Total DALYs from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Trial Capacity Plus Efficacy Lag Years | 0.9001 | Strong driver |
| Eventually Avoidable DALY % | 0.4864 | Moderate driver |
| Global Annual DALY Burden | 0.0433 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Total DALYs from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 565B |
| Mean (expected value) | 610B |
| Median (50th percentile) | 614B |
| Standard Deviation | 148B |
| 90% Confidence Interval | [361B, 877B] |
The histogram shows the distribution of Total DALYs from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Total DALYs from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Total Economic Benefit from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput: $84.8 quadrillion
Total economic value from the combined dFDA timeline shift. DALYs valued at standard economic rate.
Inputs:
- Total DALYs from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput 🔢: 565B DALYs
- Standard Economic Value per QALY 📊: $150K (SE: ±$30K)
\[ \begin{gathered} Value_{max} \\ = DALYs_{max} \times Value_{QALY} \\ = 565B \times \$150K \\ = \$84800T \\[0.5em] \text{where } DALYs_{max} \\ = DALYs_{global,ann} \times Pct_{avoid,DALY} \times T_{accel,max} \\ = 2.88B \times 92.6\% \times 212 \\ = 565B \\[0.5em] \text{where } T_{accel,max} = T_{accel} + T_{lag} = 204 + 8.2 = 212 \\[0.5em] \text{where } T_{accel} \\ = T_{first,SQ} \times \left(1 - \frac{1}{k_{capacity}}\right) \\ = 222 \times \left(1 - \frac{1}{12.3}\right) \\ = 204 \\[0.5em] \text{where } T_{first,SQ} = T_{queue,SQ} \times 0.5 = 443 \times 0.5 = 222 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
? Low confidence
Sensitivity Analysis
Sensitivity Indices for Total Economic Benefit from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Trial Capacity Plus Efficacy Lag DALYs | 1.7790 | Strong driver |
| Standard Economic QALY Value Usd | 1.3377 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Total Economic Benefit from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $84.8 quadrillion |
| Mean (expected value) | $87.8 quadrillion |
| Median (50th percentile) | $92.8 quadrillion |
| Standard Deviation | $11.5 quadrillion |
| 90% Confidence Interval | [$62.4 quadrillion, $97.3 quadrillion] |
The histogram shows the distribution of Total Economic Benefit from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Total Economic Benefit from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Total Lives Saved from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput: 10.7B deaths
Total eventually avoidable deaths from the combined dFDA timeline shift. Represents deaths prevented when cures arrive earlier due to both increased trial capacity and eliminated efficacy lag.
Inputs:
- Global Daily Deaths from Disease and Aging 📊: 150k deaths/day (SE: ±7.50k deaths/day)
- dFDA Average Total Timeline Shift 🔢: 212 years
\[ \begin{gathered} Lives_{max} \\ = Deaths_{disease,daily} \times T_{accel,max} \times 338 \\ = 150{,}000 \times 212 \times 338 \\ = 10.7B \\[0.5em] \text{where } T_{accel,max} = T_{accel} + T_{lag} = 204 + 8.2 = 212 \\[0.5em] \text{where } T_{accel} \\ = T_{first,SQ} \times \left(1 - \frac{1}{k_{capacity}}\right) \\ = 222 \times \left(1 - \frac{1}{12.3}\right) \\ = 204 \\[0.5em] \text{where } T_{first,SQ} = T_{queue,SQ} \times 0.5 = 443 \times 0.5 = 222 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
? Low confidence
Sensitivity Analysis
Sensitivity Indices for Total Lives Saved from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Trial Capacity Plus Efficacy Lag Years | 1.0375 | Strong driver |
| Global Disease Deaths Daily | 0.0407 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Total Lives Saved from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 10.7B |
| Mean (expected value) | 11.7B |
| Median (50th percentile) | 11.7B |
| Standard Deviation | 2.45B |
| 90% Confidence Interval | [7.39B, 16.2B] |
The histogram shows the distribution of Total Lives Saved from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Total Lives Saved from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Suffering Hours Eliminated from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput: 1931T hours
Hours of suffering eliminated from the combined dFDA timeline shift. Calculated from YLD component of DALYs (39% of total DALYs × hours per year). One-time benefit, not annual recurring.
Inputs:
- Total DALYs from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput 🔢: 565B DALYs
- YLD Proportion of Total DALYs 📊: 0.39 proportion (SE: ±0.03 proportion)
\[ \begin{gathered} Hours_{suffer,max} \\ = DALYs_{max} \times Pct_{YLD} \times 8760 \\ = 565B \times 0.39 \times 8760 \\ = 1930T \\[0.5em] \text{where } DALYs_{max} \\ = DALYs_{global,ann} \times Pct_{avoid,DALY} \times T_{accel,max} \\ = 2.88B \times 92.6\% \times 212 \\ = 565B \\[0.5em] \text{where } T_{accel,max} = T_{accel} + T_{lag} = 204 + 8.2 = 212 \\[0.5em] \text{where } T_{accel} \\ = T_{first,SQ} \times \left(1 - \frac{1}{k_{capacity}}\right) \\ = 222 \times \left(1 - \frac{1}{12.3}\right) \\ = 204 \\[0.5em] \text{where } T_{first,SQ} = T_{queue,SQ} \times 0.5 = 443 \times 0.5 = 222 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
? Low confidence
Sensitivity Analysis
Sensitivity Indices for Suffering Hours Eliminated from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Trial Capacity Plus Efficacy Lag DALYs | 1.3101 | Strong driver |
| Global Yld Proportion Of DALYs | 0.3975 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Suffering Hours Eliminated from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 1931T |
| Mean (expected value) | 2049T |
| Median (50th percentile) | 2107T |
| Standard Deviation | 374T |
| 90% Confidence Interval | [1362T, 2616T] |
The histogram shows the distribution of Suffering Hours Eliminated from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Suffering Hours Eliminated from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
dFDA Average Total Timeline Shift: 212 years
Average years earlier patients receive treatments due to dFDA. Combines treatment timeline acceleration from increased trial capacity with efficacy lag elimination for treatments already discovered.
Inputs:
- dFDA Treatment Timeline Acceleration 🔢: 204 years
- Regulatory Delay for Efficacy Testing Post-Safety Verification 📊: 8.2 years (SE: ±2 years)
\[ \begin{gathered} T_{accel,max} = T_{accel} + T_{lag} = 204 + 8.2 = 212 \\[0.5em] \text{where } T_{accel} \\ = T_{first,SQ} \times \left(1 - \frac{1}{k_{capacity}}\right) \\ = 222 \times \left(1 - \frac{1}{12.3}\right) \\ = 204 \\[0.5em] \text{where } T_{first,SQ} = T_{queue,SQ} \times 0.5 = 443 \times 0.5 = 222 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
? Low confidence
Sensitivity Analysis
Sensitivity Indices for dFDA Average Total Timeline Shift
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Trial Capacity Treatment Acceleration Years | 1.0325 | Strong driver |
| Efficacy Lag Years | 0.0327 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: dFDA Average Total Timeline Shift
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 212 |
| Mean (expected value) | 233 |
| Median (50th percentile) | 231 |
| Standard Deviation | 60.3 |
| 90% Confidence Interval | [135, 355] |
The histogram shows the distribution of dFDA Average Total Timeline Shift across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that dFDA Average Total Timeline Shift will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
dFDA Treatment Timeline Acceleration: 204 years
Years earlier the average first treatment arrives due to dFDA’s trial capacity increase. Calculated as the status quo timeline reduced by the inverse of the capacity multiplier. Uses only trial capacity multiplier (not combined with valley of death rescue) because additional candidates don’t directly speed therapeutic space exploration.
Inputs:
- Status Quo Average Years to First Treatment 🔢: 222 years
- Trial Capacity Multiplier 🔢: 12.3x
\[ \begin{gathered} T_{accel} \\ = T_{first,SQ} \times \left(1 - \frac{1}{k_{capacity}}\right) \\ = 222 \times \left(1 - \frac{1}{12.3}\right) \\ = 204 \\[0.5em] \text{where } T_{first,SQ} = T_{queue,SQ} \times 0.5 = 443 \times 0.5 = 222 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
? Low confidence
Sensitivity Analysis
Sensitivity Indices for dFDA Treatment Timeline Acceleration
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Status Quo Avg Years To First Treatment | 1.0665 | Strong driver |
| dFDA Trial Capacity Multiplier | -0.0779 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: dFDA Treatment Timeline Acceleration
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 204 |
| Mean (expected value) | 225 |
| Median (50th percentile) | 223 |
| Standard Deviation | 62.3 |
| 90% Confidence Interval | [123, 350] |
The histogram shows the distribution of dFDA Treatment Timeline Acceleration across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that dFDA Treatment Timeline Acceleration will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
dFDA Trial Cost Reduction Factor: 44.1x
Cost reduction factor projected for dFDA pragmatic trials ($41K traditional / $1,200 dFDA = 34x)
Inputs:
- Phase 3 Cost per Patient 📊: $41K (95% CI: $20K - $120K)
- dFDA Pragmatic Trial Cost per Patient 📊: $929 (95% CI: $97 - $3K)
\[ \begin{gathered} k_{reduce} \\ = \frac{Cost_{P3,pt}}{Cost_{pragmatic,pt}} \\ = \frac{\$41K}{\$929} \\ = 44.1 \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for dFDA Trial Cost Reduction Factor
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Pragmatic Trial Cost Per Patient | -8.8326 | Strong driver |
| Traditional Phase3 Cost Per Patient | 8.3341 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: dFDA Trial Cost Reduction Factor
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 44.1x |
| Mean (expected value) | 52.8x |
| Median (50th percentile) | 48x |
| Standard Deviation | 19.5x |
| 90% Confidence Interval | [39.4x, 89.1x] |
The histogram shows the distribution of dFDA Trial Cost Reduction Factor across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that dFDA Trial Cost Reduction Factor will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
dFDA Trial Cost Reduction Percentage: 97.7%
Trial cost reduction percentage: (traditional - dFDA) / traditional = ($41K - $1.2K) / $41K = 97%
Inputs:
- dFDA Pragmatic Trial Cost per Patient 📊: $929 (95% CI: $97 - $3K)
- Phase 3 Cost per Patient 📊: $41K (95% CI: $20K - $120K)
\[ \begin{gathered} Reduce_{pct} \\ = 1 - \frac{Cost_{pragmatic,pt}}{Cost_{P3,pt}} \\ = 1 - \frac{\$929}{\$41K} \\ = 97.7\% \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for dFDA Trial Cost Reduction Percentage
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Pragmatic Trial Cost Per Patient | -6.4207 | Strong driver |
| Traditional Phase3 Cost Per Patient | 5.6539 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: dFDA Trial Cost Reduction Percentage
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 97.7% |
| Mean (expected value) | 98% |
| Median (50th percentile) | 97.9% |
| Standard Deviation | 0.401% |
| 90% Confidence Interval | [97.5%, 98.9%] |
The histogram shows the distribution of dFDA Trial Cost Reduction Percentage across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that dFDA Trial Cost Reduction Percentage will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
dFDA Valley of Death Rescue Multiplier: 1.4x
Factor increase in drugs entering development when dFDA eliminates Phase 2/3 cost barrier. Valley-of-death attrition (40%) becomes new drugs, so 1 + 0.40 = 1.4× more drugs.
Inputs:
- Valley of Death Attrition Rate 📊: 40% (95% CI: 25% - 55%)
\[ k_{rescue} = Attrition_{valley} + 1 = 40\% + 1 = 1.4 \]
~ Medium confidence
Sensitivity Analysis
Monte Carlo Distribution
Simulation Results Summary: dFDA Valley of Death Rescue Multiplier
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 1.4x |
| Mean (expected value) | 1.4x |
| Median (50th percentile) | 1.4x |
| Standard Deviation | 2.22e-16x |
| 90% Confidence Interval | [1.4x, 1.4x] |
The histogram shows the distribution of dFDA Valley of Death Rescue Multiplier across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that dFDA Valley of Death Rescue Multiplier will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Patients Fundable Annually: 23.4M patients/year
Number of patients fundable annually at dFDA pragmatic trial cost ($1,200/patient). Based on empirical pragmatic trial costs (RECOVERY to PCORnet range).
Inputs:
- Annual Clinical Trial Patient Subsidies 🔢: $21.7B
- dFDA Pragmatic Trial Cost per Patient 📊: $929 (95% CI: $97 - $3K)
\[ \begin{gathered} N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Patients Fundable Annually
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| DIH Treasury Trial Subsidies Annual | 2.3351 | Strong driver |
| dFDA Pragmatic Trial Cost Per Patient | 1.5755 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Patients Fundable Annually
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 23.4M |
| Mean (expected value) | 38.6M |
| Median (50th percentile) | 30.2M |
| Standard Deviation | 30.2M |
| 90% Confidence Interval | [9.44M, 96.8M] |
The histogram shows the distribution of Patients Fundable Annually across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Patients Fundable Annually will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Medical Research Percentage of Treaty Funding: 80%
Percentage of treaty funding allocated to medical research (after bond payouts and IAB incentives)
Inputs:
- Annual Funding for Pragmatic Clinical Trials 🔢: $21.8B
- Annual Funding from 1% of Global Military Spending Redirected to DIH 🔢: $27.2B
\[ \begin{gathered} Pct_{treasury,RD} = \frac{Treasury_{RD,ann}}{Funding_{treaty}} = \frac{\$21.8B}{\$27.2B} = 80\% \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
✓ High confidence
Monte Carlo Distribution
Simulation Results Summary: Medical Research Percentage of Treaty Funding
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 80% |
| Mean (expected value) | 80% |
| Median (50th percentile) | 80% |
| Standard Deviation | 1.11e-14% |
| 90% Confidence Interval | [80%, 80%] |
The histogram shows the distribution of Medical Research Percentage of Treaty Funding across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Medical Research Percentage of Treaty Funding will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Annual Funding for Pragmatic Clinical Trials: $21.8B
Annual funding for pragmatic clinical trials (treaty funding minus VICTORY Incentive Alignment Bond payouts and IAB political incentive mechanism)
Inputs:
- Annual Funding from 1% of Global Military Spending Redirected to DIH 🔢: $27.2B
- Annual VICTORY Incentive Alignment Bond Payout 🔢: $2.72B
- Annual IAB Political Incentive Funding 🔢: $2.72B
\[ \begin{gathered} Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
✓ High confidence
Annual Clinical Trial Patient Subsidies: $21.7B
Annual clinical trial patient subsidies (all medical research funds after Decentralized Framework for Drug Assessment operations)
Inputs:
- Total Annual Decentralized Framework for Drug Assessment Operational Costs 🔢: $40M
- Annual Funding for Pragmatic Clinical Trials 🔢: $21.8B
\[ \begin{gathered} Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Annual Clinical Trial Patient Subsidies
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Annual OPEX | -1.0000 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Annual Clinical Trial Patient Subsidies
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $21.7B |
| Mean (expected value) | $21.7B |
| Median (50th percentile) | $21.7B |
| Standard Deviation | $8.21M |
| 90% Confidence Interval | [$21.7B, $21.7B] |
The histogram shows the distribution of Annual Clinical Trial Patient Subsidies across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Annual Clinical Trial Patient Subsidies will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Patient Trial Subsidies Percentage of Treaty Funding: 79.9%
Percentage of treaty funding going directly to patient trial subsidies
Inputs:
- Annual Clinical Trial Patient Subsidies 🔢: $21.7B
- Annual Funding from 1% of Global Military Spending Redirected to DIH 🔢: $27.2B
\[ \begin{gathered} Pct_{subsidies} = \frac{Subsidies_{trial,ann}}{Funding_{treaty}} = \frac{\$21.7B}{\$27.2B} = 79.9\% \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Patient Trial Subsidies Percentage of Treaty Funding
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| DIH Treasury Trial Subsidies Annual | 1.0000 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Patient Trial Subsidies Percentage of Treaty Funding
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 79.9% |
| Mean (expected value) | 79.9% |
| Median (50th percentile) | 79.9% |
| Standard Deviation | 0.0302% |
| 90% Confidence Interval | [79.8%, 79.9%] |
The histogram shows the distribution of Patient Trial Subsidies Percentage of Treaty Funding across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Patient Trial Subsidies Percentage of Treaty Funding will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Diseases Without Effective Treatment: 6.65k diseases
Number of diseases without effective treatment. 95% of 7,000 rare diseases lack FDA-approved treatment (per Orphanet 2024). This represents the therapeutic search space that remains unexplored.
Inputs:
- Total Number of Rare Diseases Globally 📊: 7.00k diseases (95% CI: 6.00k diseases - 10.0k diseases)
\[ \begin{gathered} N_{untreated} \\ = N_{rare} \times 0.95 \\ = 7{,}000 \times 0.95 \\ = 6{,}650 \end{gathered} \]
Methodology:138
~ Medium confidence
Sensitivity Analysis
Sensitivity Indices for Diseases Without Effective Treatment
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Rare Diseases Count Global | 1.0000 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Diseases Without Effective Treatment
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 6.65k |
| Mean (expected value) | 6.73k |
| Median (50th percentile) | 6.64k |
| Standard Deviation | 835 |
| 90% Confidence Interval | [5.70k, 8.24k] |
The histogram shows the distribution of Diseases Without Effective Treatment across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Diseases Without Effective Treatment will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Ratio of Annual Disease Deaths to 9/11 Terrorism Deaths: 18.4k:1
Ratio of annual disease deaths to 9/11 terrorism deaths
Inputs:
- Annual Deaths from All Diseases and Aging Globally 📊: 55.0M deaths/year (SE: ±5.00M deaths/year)
- Deaths from 9/11 Terrorist Attacks 📊: 3.00k deaths
\[ \begin{gathered} Ratio_{dis:terror} \\ = \frac{Deaths_{curable,ann}}{Deaths_{9/11}} \\ = \frac{55M}{3{,}000} \\ = 18{,}400 \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Ratio of Annual Disease Deaths to 9/11 Terrorism Deaths
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Annual Deaths Curable Diseases | 1.0000 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Ratio of Annual Disease Deaths to 9/11 Terrorism Deaths
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 18.4k:1 |
| Mean (expected value) | 18.3k:1 |
| Median (50th percentile) | 18.3k:1 |
| Standard Deviation | 1.68k:1 |
| 90% Confidence Interval | [15.6k:1, 21.1k:1] |
The histogram shows the distribution of Ratio of Annual Disease Deaths to 9/11 Terrorism Deaths across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Ratio of Annual Disease Deaths to 9/11 Terrorism Deaths will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Ratio of Annual Disease Deaths to War Deaths: 225:1
Ratio of annual disease deaths to war deaths
Inputs:
- Annual Deaths from All Diseases and Aging Globally 📊: 55.0M deaths/year (SE: ±5.00M deaths/year)
- Total Annual Conflict Deaths Globally 🔢: 245k deaths/year
\[ \begin{gathered} Ratio_{dis:war} = \frac{Deaths_{curable,ann}}{Deaths_{conflict}} = \frac{55M}{245{,}000} = 225 \\[0.5em] \text{where } Deaths_{conflict} \\ = Deaths_{combat} + Deaths_{state} + Deaths_{terror} \\ = 234{,}000 + 2{,}700 + 8{,}300 \\ = 245{,}000 \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Ratio of Annual Disease Deaths to War Deaths
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Annual Conflict Deaths Total | -2.9115 | Strong driver |
| Global Annual Deaths Curable Diseases | 1.9792 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Ratio of Annual Disease Deaths to War Deaths
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 225:1 |
| Mean (expected value) | 226:1 |
| Median (50th percentile) | 227:1 |
| Standard Deviation | 8.8:1 |
| 90% Confidence Interval | [210:1, 239:1] |
The histogram shows the distribution of Ratio of Annual Disease Deaths to War Deaths across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Ratio of Annual Disease Deaths to War Deaths will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Drug Cost Increase: 1980s to Current: 13.4x
Drug development cost increase from 1980s to current ($194M → $2.6B = 13.4x)
Inputs:
- Drug Development Cost (1980s) 📊: $194M (95% CI: $146M - $242M)
- Pharma Drug Development Cost (Current System) 📊: $2.60B (95% CI: $1.50B - $4B)
\[ \begin{gathered} k_{cost,80s} \\ = \frac{Cost_{dev,curr}}{Cost_{dev,80s}} \\ = \frac{\$2.6B}{\$194M} \\ = 13.4 \end{gathered} \]
Methodology:33
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Drug Cost Increase: 1980s to Current
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Pharma Drug Development Cost Current | 1.6909 | Strong driver |
| Drug Development Cost 1980s | -0.7048 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Drug Cost Increase: 1980s to Current
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 13.4x |
| Mean (expected value) | 13.3x |
| Median (50th percentile) | 13.3x |
| Standard Deviation | 0.915x |
| 90% Confidence Interval | [11.9x, 14.7x] |
The histogram shows the distribution of Drug Cost Increase: 1980s to Current across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Drug Cost Increase: 1980s to Current will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Drug Cost Increase: Pre-1962 to Current: 105x
Drug development cost increase from pre-1962 to current ($24.7M → $2.6B = 105×)
Inputs:
- Pharma Drug Development Cost (Current System) 📊: $2.60B (95% CI: $1.50B - $4B)
- Pre-1962 Drug Development Cost (2024 Dollars) 📊: $24.7M (95% CI: $19.5M - $30M)
\[ \begin{gathered} k_{cost,pre62} \\ = \frac{Cost_{dev,curr}}{Cost_{pre62,24}} \\ = \frac{\$2.6B}{\$24.7M} \\ = 105 \end{gathered} \]
Methodology:94
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Drug Cost Increase: Pre-1962 to Current
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Pharma Drug Development Cost Current | 1.3110 | Strong driver |
| Pre 1962 Drug Development Cost 2024 Usd | -0.3181 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Drug Cost Increase: Pre-1962 to Current
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 105x |
| Mean (expected value) | 104x |
| Median (50th percentile) | 104x |
| Standard Deviation | 9.03x |
| 90% Confidence Interval | [90.6x, 119x] |
The histogram shows the distribution of Drug Cost Increase: Pre-1962 to Current across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Drug Cost Increase: Pre-1962 to Current will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Possible Drug-Disease Combinations: 9.50M combinations
Total possible drug-disease combinations using existing safe compounds
Inputs:
- Safe Compounds Available for Testing: 9.50k compounds (95% CI: 7.00k compounds - 12.0k compounds)
- Trial-Relevant Diseases: 1.00k diseases (95% CI: 800 diseases - 1.20k diseases)
\[ \begin{gathered} N_{combos} \\ = N_{safe} \times N_{diseases,trial} \\ = 9{,}500 \times 1{,}000 \\ = 9.5M \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Therapeutic Frontier Exploration Ratio: 0.342%
Fraction of possible drug-disease space actually tested (<1%)
Inputs:
- Tested Drug-Disease Relationships: 32.5k relationships (95% CI: 15.0k relationships - 50.0k relationships)
- Possible Drug-Disease Combinations 🔢: 9.50M combinations
\[ \begin{gathered} Ratio_{explore} = \frac{N_{tested}}{N_{combos}} = \frac{32{,}500}{9.5M} = 0.342\% \\[0.5em] \text{where } N_{combos} \\ = N_{safe} \times N_{diseases,trial} \\ = 9{,}500 \times 1{,}000 \\ = 9.5M \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Therapeutic Frontier Exploration Ratio
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Tested Relationships Estimate | 1.0000 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Therapeutic Frontier Exploration Ratio
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 0.342% |
| Mean (expected value) | 0.339% |
| Median (50th percentile) | 0.329% |
| Standard Deviation | 0.0868% |
| 90% Confidence Interval | [0.21%, 0.514%] |
The histogram shows the distribution of Therapeutic Frontier Exploration Ratio across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Therapeutic Frontier Exploration Ratio will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Total Annual Conflict Deaths Globally: 245k deaths/year
Total annual conflict deaths globally (sum of combat, terror, state violence)
Inputs:
- Annual Deaths from Active Combat Worldwide 📊: 234k deaths/year (95% CI: 180k deaths/year - 300k deaths/year)
- Annual Deaths from State Violence 📊: 2.70k deaths/year (95% CI: 1.50k deaths/year - 5.00k deaths/year)
- Annual Deaths from Terror Attacks Globally 📊: 8.30k deaths/year (95% CI: 6.00k deaths/year - 12.0k deaths/year)
\[ \begin{gathered} Deaths_{conflict} \\ = Deaths_{combat} + Deaths_{state} + Deaths_{terror} \\ = 234{,}000 + 2{,}700 + 8{,}300 \\ = 245{,}000 \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Total Annual Conflict Deaths Globally
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Annual Conflict Deaths Active Combat | 0.9276 | Strong driver |
| Global Annual Conflict Deaths Terror Attacks | 0.0461 | Minimal effect |
| Global Annual Conflict Deaths State Violence | 0.0266 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Total Annual Conflict Deaths Globally
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 245k |
| Mean (expected value) | 244k |
| Median (50th percentile) | 242k |
| Standard Deviation | 31.5k |
| 90% Confidence Interval | [194k, 302k] |
The histogram shows the distribution of Total Annual Conflict Deaths Globally across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Total Annual Conflict Deaths Globally will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Total Annual Cost of War Worldwide: $11.4T
Total annual cost of war worldwide (direct + indirect costs)
Inputs:
- Total Annual Direct War Costs 🔢: $7.66T
- Total Annual Indirect War Costs 🔢: $3.70T
\[ \begin{gathered} Cost_{war,total} \\ = Cost_{war,direct} + Cost_{war,indirect} \\ = \$7.66T + \$3.7T \\ = \$11.4T \\[0.5em] \text{where } Cost_{war,direct} \\ = Loss_{life,conflict} + Damage_{infra,total} \\ + Disruption_{trade} + Spending_{mil} \\ = \$2.45T + \$1.88T + \$616B + \$2.72T \\ = \$7.66T \\[0.5em] \text{where } Loss_{life,conflict} \\ = Cost_{combat,human} + Cost_{state,human} \\ + Cost_{terror,human} \\ = \$2.34T + \$27B + \$83B \\ = \$2.45T \\[0.5em] \text{where } Cost_{combat,human} \\ = Deaths_{combat} \times VSL \\ = 234{,}000 \times \$10M \\ = \$2.34T \\[0.5em] \text{where } Cost_{state,human} \\ = Deaths_{state} \times VSL \\ = 2{,}700 \times \$10M \\ = \$27B \\[0.5em] \text{where } Cost_{terror,human} \\ = Deaths_{terror} \times VSL \\ = 8{,}300 \times \$10M \\ = \$83B \\[0.5em] \text{where } Damage_{infra,total} \\ = Damage_{comms} + Damage_{edu} + Damage_{energy} \\ + Damage_{health} + Damage_{transport} \\ + Damage_{water} \\ = \$298B + \$234B + \$422B + \$166B + \$487B + \$268B \\ = \$1.88T \\[0.5em] \text{where } Disruption_{trade} \\ = Disruption_{currency} + Disruption_{energy} \\ + Disruption_{shipping} + Disruption_{supply} \\ = \$57.4B + \$125B + \$247B + \$187B \\ = \$616B \\[0.5em] \text{where } Cost_{war,indirect} \\ = Damage_{env} + Loss_{growth,mil} \\ + Loss_{capital,conflict} + Cost_{psych} \\ + Cost_{refugee} + Cost_{vet} \\ = \$100B + \$2.72T + \$300B + \$232B + \$150B + \$200B \\ = \$3.7T \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Total Annual Cost of War Worldwide
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Annual War Direct Costs Total | 0.6553 | Strong driver |
| Global Annual War Indirect Costs Total | 0.4150 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Total Annual Cost of War Worldwide
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $11.4T |
| Mean (expected value) | $11.3T |
| Median (50th percentile) | $11.2T |
| Standard Deviation | $1.51T |
| 90% Confidence Interval | [$9.01T, $14.1T] |
The histogram shows the distribution of Total Annual Cost of War Worldwide across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Total Annual Cost of War Worldwide will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Annual Cost of Combat Deaths: $2.34T
Annual cost of combat deaths (deaths × VSL)
Inputs:
- Annual Deaths from Active Combat Worldwide 📊: 234k deaths/year (95% CI: 180k deaths/year - 300k deaths/year)
- Value of Statistical Life 📊: $10M (95% CI: $5M - $15M)
\[ \begin{gathered} Cost_{combat,human} \\ = Deaths_{combat} \times VSL \\ = 234{,}000 \times \$10M \\ = \$2.34T \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Annual Cost of Combat Deaths
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Value Of Statistical Life | 0.9096 | Strong driver |
| Global Annual Conflict Deaths Active Combat | 0.4115 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Annual Cost of Combat Deaths
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $2.34T |
| Mean (expected value) | $2.31T |
| Median (50th percentile) | $2.24T |
| Standard Deviation | $703B |
| 90% Confidence Interval | [$1.25T, $3.57T] |
The histogram shows the distribution of Annual Cost of Combat Deaths across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Annual Cost of Combat Deaths will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Annual Cost of State Violence Deaths: $27B
Annual cost of state violence deaths (deaths × VSL)
Inputs:
- Annual Deaths from State Violence 📊: 2.70k deaths/year (95% CI: 1.50k deaths/year - 5.00k deaths/year)
- Value of Statistical Life 📊: $10M (95% CI: $5M - $15M)
\[ \begin{gathered} Cost_{state,human} \\ = Deaths_{state} \times VSL \\ = 2{,}700 \times \$10M \\ = \$27B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Annual Cost of State Violence Deaths
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Annual Conflict Deaths State Violence | 0.7358 | Strong driver |
| Value Of Statistical Life | 0.6553 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Annual Cost of State Violence Deaths
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $27B |
| Mean (expected value) | $26.6B |
| Median (50th percentile) | $24.5B |
| Standard Deviation | $11.3B |
| 90% Confidence Interval | [$12B, $48.4B] |
The histogram shows the distribution of Annual Cost of State Violence Deaths across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Annual Cost of State Violence Deaths will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Annual Cost of Terror Deaths: $83B
Annual cost of terror deaths (deaths × VSL)
Inputs:
- Annual Deaths from Terror Attacks Globally 📊: 8.30k deaths/year (95% CI: 6.00k deaths/year - 12.0k deaths/year)
- Value of Statistical Life 📊: $10M (95% CI: $5M - $15M)
\[ \begin{gathered} Cost_{terror,human} \\ = Deaths_{terror} \times VSL \\ = 8{,}300 \times \$10M \\ = \$83B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Annual Cost of Terror Deaths
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Value Of Statistical Life | 0.8410 | Strong driver |
| Global Annual Conflict Deaths Terror Attacks | 0.5319 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Annual Cost of Terror Deaths
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $83B |
| Mean (expected value) | $82.1B |
| Median (50th percentile) | $78.9B |
| Standard Deviation | $27B |
| 90% Confidence Interval | [$43.1B, $131B] |
The histogram shows the distribution of Annual Cost of Terror Deaths across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Annual Cost of Terror Deaths will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Total Annual Human Life Losses from Conflict: $2.45T
Total annual human life losses from conflict (sum of combat, terror, state violence)
Inputs:
- Annual Cost of Combat Deaths 🔢: $2.34T
- Annual Cost of State Violence Deaths 🔢: $27B
- Annual Cost of Terror Deaths 🔢: $83B
\[ \begin{gathered} Loss_{life,conflict} \\ = Cost_{combat,human} + Cost_{state,human} \\ + Cost_{terror,human} \\ = \$2.34T + \$27B + \$83B \\ = \$2.45T \\[0.5em] \text{where } Cost_{combat,human} \\ = Deaths_{combat} \times VSL \\ = 234{,}000 \times \$10M \\ = \$2.34T \\[0.5em] \text{where } Cost_{state,human} \\ = Deaths_{state} \times VSL \\ = 2{,}700 \times \$10M \\ = \$27B \\[0.5em] \text{where } Cost_{terror,human} \\ = Deaths_{terror} \times VSL \\ = 8{,}300 \times \$10M \\ = \$83B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Total Annual Human Life Losses from Conflict
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Annual Human Cost Active Combat | 0.9500 | Strong driver |
| Global Annual Human Cost Terror Attacks | 0.0365 | Minimal effect |
| Global Annual Human Cost State Violence | 0.0152 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Total Annual Human Life Losses from Conflict
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $2.45T |
| Mean (expected value) | $2.42T |
| Median (50th percentile) | $2.35T |
| Standard Deviation | $740B |
| 90% Confidence Interval | [$1.31T, $3.75T] |
The histogram shows the distribution of Total Annual Human Life Losses from Conflict across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Total Annual Human Life Losses from Conflict will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Total Annual Infrastructure Destruction: $1.88T
Total annual infrastructure destruction (sum of transportation, energy, communications, water, education, healthcare)
Inputs:
- Annual Infrastructure Damage to Communications from Conflict 📊: $298B (95% CI: $209B - $418B)
- Annual Infrastructure Damage to Education Facilities from Conflict 📊: $234B (95% CI: $164B - $328B)
- Annual Infrastructure Damage to Energy Systems from Conflict 📊: $422B (95% CI: $295B - $590B)
- Annual Infrastructure Damage to Healthcare Facilities from Conflict 📊: $166B (95% CI: $116B - $232B)
- Annual Infrastructure Damage to Transportation from Conflict 📊: $487B (95% CI: $340B - $680B)
- Annual Infrastructure Damage to Water Systems from Conflict 📊: $268B (95% CI: $187B - $375B)
\[ \begin{gathered} Damage_{infra,total} \\ = Damage_{comms} + Damage_{edu} + Damage_{energy} \\ + Damage_{health} + Damage_{transport} + Damage_{water} \\ = \$298B + \$234B + \$422B + \$166B + \$487B + \$268B \\ = \$1.88T \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Total Annual Infrastructure Destruction
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Annual Infrastructure Damage Transportation Conflict | 0.2591 | Weak driver |
| Global Annual Infrastructure Damage Energy Conflict | 0.2249 | Weak driver |
| Global Annual Infrastructure Damage Communications Conflict | 0.1593 | Weak driver |
| Global Annual Infrastructure Damage Water Conflict | 0.1433 | Weak driver |
| Global Annual Infrastructure Damage Education Conflict | 0.1250 | Weak driver |
| Global Annual Infrastructure Damage Healthcare Conflict | 0.0884 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Total Annual Infrastructure Destruction
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $1.88T |
| Mean (expected value) | $1.87T |
| Median (50th percentile) | $1.84T |
| Standard Deviation | $319B |
| 90% Confidence Interval | [$1.37T, $2.47T] |
The histogram shows the distribution of Total Annual Infrastructure Destruction across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Total Annual Infrastructure Destruction will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Total Annual Trade Disruption: $616B
Total annual trade disruption (sum of shipping, supply chain, energy prices, currency instability)
Inputs:
- Annual Trade Disruption Costs from Currency Instability 📊: $57.4B (95% CI: $40B - $80B)
- Annual Trade Disruption Costs from Energy Price Volatility 📊: $125B (95% CI: $87B - $175B)
- Annual Trade Disruption Costs from Shipping Disruptions 📊: $247B (95% CI: $173B - $346B)
- Annual Trade Disruption Costs from Supply Chain Disruptions 📊: $187B (95% CI: $131B - $262B)
\[ \begin{gathered} Disruption_{trade} \\ = Disruption_{currency} + Disruption_{energy} \\ + Disruption_{shipping} + Disruption_{supply} \\ = \$57.4B + \$125B + \$247B + \$187B \\ = \$616B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Total Annual Trade Disruption
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Annual Trade Disruption Shipping Conflict | 0.4005 | Moderate driver |
| Global Annual Trade Disruption Supply Chain Conflict | 0.3033 | Moderate driver |
| Global Annual Trade Disruption Energy Price Conflict | 0.2037 | Weak driver |
| Global Annual Trade Disruption Currency Conflict | 0.0926 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Total Annual Trade Disruption
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $616B |
| Mean (expected value) | $614B |
| Median (50th percentile) | $605B |
| Standard Deviation | $105B |
| 90% Confidence Interval | [$450B, $812B] |
The histogram shows the distribution of Total Annual Trade Disruption across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Total Annual Trade Disruption will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Total Annual Direct War Costs: $7.66T
Total annual direct war costs (military spending + infrastructure + human life + trade disruption)
Inputs:
- Total Annual Human Life Losses from Conflict 🔢: $2.45T
- Total Annual Infrastructure Destruction 🔢: $1.88T
- Total Annual Trade Disruption 🔢: $616B
- Global Military Spending in 2024 📊: $2.72T
\[ \begin{gathered} Cost_{war,direct} \\ = Loss_{life,conflict} + Damage_{infra,total} \\ + Disruption_{trade} + Spending_{mil} \\ = \$2.45T + \$1.88T + \$616B + \$2.72T \\ = \$7.66T \\[0.5em] \text{where } Loss_{life,conflict} \\ = Cost_{combat,human} + Cost_{state,human} \\ + Cost_{terror,human} \\ = \$2.34T + \$27B + \$83B \\ = \$2.45T \\[0.5em] \text{where } Cost_{combat,human} \\ = Deaths_{combat} \times VSL \\ = 234{,}000 \times \$10M \\ = \$2.34T \\[0.5em] \text{where } Cost_{state,human} \\ = Deaths_{state} \times VSL \\ = 2{,}700 \times \$10M \\ = \$27B \\[0.5em] \text{where } Cost_{terror,human} \\ = Deaths_{terror} \times VSL \\ = 8{,}300 \times \$10M \\ = \$83B \\[0.5em] \text{where } Damage_{infra,total} \\ = Damage_{comms} + Damage_{edu} + Damage_{energy} \\ + Damage_{health} + Damage_{transport} \\ + Damage_{water} \\ = \$298B + \$234B + \$422B + \$166B + \$487B + \$268B \\ = \$1.88T \\[0.5em] \text{where } Disruption_{trade} \\ = Disruption_{currency} + Disruption_{energy} \\ + Disruption_{shipping} + Disruption_{supply} \\ = \$57.4B + \$125B + \$247B + \$187B \\ = \$616B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Total Annual Direct War Costs
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Annual Human Life Losses Conflict | 0.7463 | Strong driver |
| Global Annual Infrastructure Destruction Conflict | 0.3211 | Moderate driver |
| Global Annual Trade Disruption Conflict | 0.1057 | Weak driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Total Annual Direct War Costs
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $7.66T |
| Mean (expected value) | $7.62T |
| Median (50th percentile) | $7.53T |
| Standard Deviation | $992B |
| 90% Confidence Interval | [$6.14T, $9.40T] |
The histogram shows the distribution of Total Annual Direct War Costs across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Total Annual Direct War Costs will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Total Annual Indirect War Costs: $3.70T
Total annual indirect war costs (opportunity cost + veterans + refugees + environment + mental health + lost productivity)
Inputs:
- Annual Environmental Damage and Restoration Costs from Conflict 📊: $100B (95% CI: $70B - $140B)
- Annual Lost Economic Growth from Military Spending Opportunity Cost 📊: $2.72T (95% CI: $1.90T - $3.80T)
- Annual Lost Productivity from Conflict Casualties 📊: $300B (95% CI: $210B - $420B)
- Annual PTSD and Mental Health Costs from Conflict 📊: $232B (95% CI: $162B - $325B)
- Annual Refugee Support Costs 📊: $150B (95% CI: $105B - $210B)
- Annual Veteran Healthcare Costs 📊: $200B (95% CI: $140B - $280B)
\[ \begin{gathered} Cost_{war,indirect} \\ = Damage_{env} + Loss_{growth,mil} + Loss_{capital,conflict} \\ + Cost_{psych} + Cost_{refugee} + Cost_{vet} \\ = \$100B + \$2.72T + \$300B + \$232B + \$150B + \$200B \\ = \$3.7T \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Total Annual Indirect War Costs
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Annual Refugee Support Costs | 3.5996 | Strong driver |
| Global Annual Lost Human Capital Conflict | -1.9754 | Strong driver |
| Global Annual Environmental Damage Conflict | -1.4754 | Strong driver |
| Global Annual Lost Economic Growth Military Spending | 0.7342 | Strong driver |
| Global Annual Psychological Impact Costs Conflict | 0.0630 | Minimal effect |
| Global Annual Veteran Healthcare Costs | 0.0541 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Total Annual Indirect War Costs
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $3.70T |
| Mean (expected value) | $3.69T |
| Median (50th percentile) | $3.63T |
| Standard Deviation | $628B |
| 90% Confidence Interval | [$2.71T, $4.87T] |
The histogram shows the distribution of Total Annual Indirect War Costs across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Total Annual Indirect War Costs will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Total Economic Burden of Disease Globally: $109T
Total economic burden of disease globally (medical + productivity + mortality)
Inputs:
- Global Annual Direct Medical Costs of Disease 📊: $9.90T (95% CI: $7T - $14T)
- Global Annual Economic Value of Human Life Lost to Disease 📊: $94.2T (95% CI: $66T - $132T)
- Global Annual Productivity Loss from Disease 📊: $5T (95% CI: $3.50T - $7T)
\[ \begin{gathered} Burden_{disease} \\ = Cost_{medical,direct} + Loss_{life,disease} \\ + Loss_{productivity} \\ = \$9.9T + \$94.2T + \$5T \\ = \$109T \end{gathered} \]
Methodology:56
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Total Economic Burden of Disease Globally
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Disease Human Life Value Loss Annual | 0.8628 | Strong driver |
| Global Disease Direct Medical Cost Annual | 0.0915 | Minimal effect |
| Global Disease Productivity Loss Annual | 0.0458 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Total Economic Burden of Disease Globally
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $109T |
| Mean (expected value) | $109T |
| Median (50th percentile) | $107T |
| Standard Deviation | $18.6T |
| 90% Confidence Interval | [$79.8T, $144T] |
The histogram shows the distribution of Total Economic Burden of Disease Globally across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Total Economic Burden of Disease Globally will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Total Annual Cost of War and Disease with All Externalities: $129T
Total annual cost of war and disease with all externalities (direct + indirect costs for both)
Inputs:
- Total Annual Cost of War Worldwide 🔢: $11.4T
- Total Economic Burden of Disease Globally 🔢: $109T
- Annual Global Spending on Symptomatic Disease Treatment 📊: $8.20T (95% CI: $6.50T - $10T)
\[ \begin{gathered} Cost_{health+war} \\ = Cost_{war,total} + Burden_{disease} + Spending_{symptom} \\ = \$11.4T + \$109T + \$8.2T \\ = \$129T \\[0.5em] \text{where } Cost_{war,total} \\ = Cost_{war,direct} + Cost_{war,indirect} \\ = \$7.66T + \$3.7T \\ = \$11.4T \\[0.5em] \text{where } Cost_{war,direct} \\ = Loss_{life,conflict} + Damage_{infra,total} \\ + Disruption_{trade} + Spending_{mil} \\ = \$2.45T + \$1.88T + \$616B + \$2.72T \\ = \$7.66T \\[0.5em] \text{where } Loss_{life,conflict} \\ = Cost_{combat,human} + Cost_{state,human} \\ + Cost_{terror,human} \\ = \$2.34T + \$27B + \$83B \\ = \$2.45T \\[0.5em] \text{where } Cost_{combat,human} \\ = Deaths_{combat} \times VSL \\ = 234{,}000 \times \$10M \\ = \$2.34T \\[0.5em] \text{where } Cost_{state,human} \\ = Deaths_{state} \times VSL \\ = 2{,}700 \times \$10M \\ = \$27B \\[0.5em] \text{where } Cost_{terror,human} \\ = Deaths_{terror} \times VSL \\ = 8{,}300 \times \$10M \\ = \$83B \\[0.5em] \text{where } Damage_{infra,total} \\ = Damage_{comms} + Damage_{edu} + Damage_{energy} \\ + Damage_{health} + Damage_{transport} \\ + Damage_{water} \\ = \$298B + \$234B + \$422B + \$166B + \$487B + \$268B \\ = \$1.88T \\[0.5em] \text{where } Disruption_{trade} \\ = Disruption_{currency} + Disruption_{energy} \\ + Disruption_{shipping} + Disruption_{supply} \\ = \$57.4B + \$125B + \$247B + \$187B \\ = \$616B \\[0.5em] \text{where } Cost_{war,indirect} \\ = Damage_{env} + Loss_{growth,mil} \\ + Loss_{capital,conflict} + Cost_{psych} \\ + Cost_{refugee} + Cost_{vet} \\ = \$100B + \$2.72T + \$300B + \$232B + \$150B + \$200B \\ = \$3.7T \\[0.5em] \text{where } Burden_{disease} \\ = Cost_{medical,direct} + Loss_{life,disease} \\ + Loss_{productivity} \\ = \$9.9T + \$94.2T + \$5T \\ = \$109T \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Total Annual Cost of War and Disease with All Externalities
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Disease Economic Burden Annual | 0.8934 | Strong driver |
| Global Annual Direct Indirect War Cost | 0.0728 | Minimal effect |
| Global Symptomatic Disease Treatment Annual | 0.0410 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Total Annual Cost of War and Disease with All Externalities
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $129T |
| Mean (expected value) | $128T |
| Median (50th percentile) | $126T |
| Standard Deviation | $20.8T |
| 90% Confidence Interval | [$95.8T, $168T] |
The histogram shows the distribution of Total Annual Cost of War and Disease with All Externalities across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Total Annual Cost of War and Disease with All Externalities will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Healthcare vs Military Multiplier Ratio: 7.17x
Ratio of healthcare to military fiscal multipliers. Healthcare investment generates 7× more economic activity per dollar than military spending.
Inputs:
- Economic Multiplier for Healthcare Investment 📊: 4.3x (95% CI: 3x - 6x)
- Economic Multiplier for Military Spending 📊: 0.6x (95% CI: 0.4x - 0.9x)
\[ \begin{gathered} r_{health/mil} \\ = \frac{k_{health}}{k_{mil}} \\ = \frac{4.3}{0.6} \\ = 7.17 \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Healthcare vs Military Multiplier Ratio
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Economic Multiplier Military Spending | -0.5163 | Strong driver |
| Economic Multiplier Healthcare Investment | -0.4760 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Healthcare vs Military Multiplier Ratio
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 7.17x |
| Mean (expected value) | 7.21x |
| Median (50th percentile) | 7.22x |
| Standard Deviation | 0.227x |
| 90% Confidence Interval | [6.83x, 7.57x] |
The histogram shows the distribution of Healthcare vs Military Multiplier Ratio across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Healthcare vs Military Multiplier Ratio will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Annual IAB Political Incentive Funding: $2.72B
Annual funding for IAB political incentive mechanism (independent expenditures supporting high-scoring politicians, post-office fellowship endowments, Public Good Score infrastructure)
Inputs:
- Annual Funding from 1% of Global Military Spending Redirected to DIH 🔢: $27.2B
- IAB Political Incentive Funding Percentage: 10%
\[ \begin{gathered} Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
✓ High confidence
Medical Research Spending as Percentage of Total Disease Burden: 0.0525%
Medical research spending as percentage of total disease burden
Inputs:
- Global Government Medical Research Spending 📊: $67.5B (95% CI: $54B - $81B)
- Total Annual Cost of War and Disease with All Externalities 🔢: $129T
\[ \begin{gathered} Pct_{RD:burden} \\ = \frac{Spending_{RD}}{Cost_{health+war}} \\ = \frac{\$67.5B}{\$129T} \\ = 0.0525\% \\[0.5em] \text{where } Cost_{health+war} \\ = Cost_{war,total} + Burden_{disease} + Spending_{symptom} \\ = \$11.4T + \$109T + \$8.2T \\ = \$129T \\[0.5em] \text{where } Cost_{war,total} \\ = Cost_{war,direct} + Cost_{war,indirect} \\ = \$7.66T + \$3.7T \\ = \$11.4T \\[0.5em] \text{where } Cost_{war,direct} \\ = Loss_{life,conflict} + Damage_{infra,total} \\ + Disruption_{trade} + Spending_{mil} \\ = \$2.45T + \$1.88T + \$616B + \$2.72T \\ = \$7.66T \\[0.5em] \text{where } Loss_{life,conflict} \\ = Cost_{combat,human} + Cost_{state,human} \\ + Cost_{terror,human} \\ = \$2.34T + \$27B + \$83B \\ = \$2.45T \\[0.5em] \text{where } Cost_{combat,human} \\ = Deaths_{combat} \times VSL \\ = 234{,}000 \times \$10M \\ = \$2.34T \\[0.5em] \text{where } Cost_{state,human} \\ = Deaths_{state} \times VSL \\ = 2{,}700 \times \$10M \\ = \$27B \\[0.5em] \text{where } Cost_{terror,human} \\ = Deaths_{terror} \times VSL \\ = 8{,}300 \times \$10M \\ = \$83B \\[0.5em] \text{where } Damage_{infra,total} \\ = Damage_{comms} + Damage_{edu} + Damage_{energy} \\ + Damage_{health} + Damage_{transport} \\ + Damage_{water} \\ = \$298B + \$234B + \$422B + \$166B + \$487B + \$268B \\ = \$1.88T \\[0.5em] \text{where } Disruption_{trade} \\ = Disruption_{currency} + Disruption_{energy} \\ + Disruption_{shipping} + Disruption_{supply} \\ = \$57.4B + \$125B + \$247B + \$187B \\ = \$616B \\[0.5em] \text{where } Cost_{war,indirect} \\ = Damage_{env} + Loss_{growth,mil} \\ + Loss_{capital,conflict} + Cost_{psych} \\ + Cost_{refugee} + Cost_{vet} \\ = \$100B + \$2.72T + \$300B + \$232B + \$150B + \$200B \\ = \$3.7T \\[0.5em] \text{where } Burden_{disease} \\ = Cost_{medical,direct} + Loss_{life,disease} \\ + Loss_{productivity} \\ = \$9.9T + \$94.2T + \$5T \\ = \$109T \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Medical Research Spending as Percentage of Total Disease Burden
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Total Health And War Cost Annual | -0.5152 | Strong driver |
| Global Med Research Spending | -0.4795 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Medical Research Spending as Percentage of Total Disease Burden
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 0.0525% |
| Mean (expected value) | 0.053% |
| Median (50th percentile) | 0.053% |
| Standard Deviation | 0.00337% |
| 90% Confidence Interval | [0.0474%, 0.0588%] |
The histogram shows the distribution of Medical Research Spending as Percentage of Total Disease Burden across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Medical Research Spending as Percentage of Total Disease Burden will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Ratio of Military to Government Clinical Trials Spending: 604:1
Ratio of global military spending to government clinical trials spending
Inputs:
- Global Military Spending in 2024 📊: $2.72T
- Annual Global Government Spending on Clinical Trials 📊: $4.50B (95% CI: $3B - $6B)
\[ \begin{gathered} Ratio_{mil:gov} \\ = \frac{Spending_{mil}}{Spending_{trials,gov}} \\ = \frac{\$2.72T}{\$4.5B} \\ = 604 \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Ratio of Military to Government Clinical Trials Spending
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Government Clinical Trials Spending Annual | -0.9786 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Ratio of Military to Government Clinical Trials Spending
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 604:1 |
| Mean (expected value) | 635:1 |
| Median (50th percentile) | 621:1 |
| Standard Deviation | 127:1 |
| 90% Confidence Interval | [453:1, 894:1] |
The histogram shows the distribution of Ratio of Military to Government Clinical Trials Spending across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Ratio of Military to Government Clinical Trials Spending will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Ratio of Military Spending to Medical Research Spending: 40.3:1
Ratio of military spending to medical research spending
Inputs:
- Global Government Medical Research Spending 📊: $67.5B (95% CI: $54B - $81B)
- Global Military Spending in 2024 📊: $2.72T
\[ \begin{gathered} Ratio_{mil:RD} \\ = \frac{Spending_{mil}}{Spending_{RD}} \\ = \frac{\$2.72T}{\$67.5B} \\ = 40.3 \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Ratio of Military Spending to Medical Research Spending
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Med Research Spending | -0.9931 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Ratio of Military Spending to Medical Research Spending
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 40.3:1 |
| Mean (expected value) | 40.8:1 |
| Median (50th percentile) | 40.6:1 |
| Standard Deviation | 4:1 |
| 90% Confidence Interval | [34.3:1, 48:1] |
The histogram shows the distribution of Ratio of Military Spending to Medical Research Spending across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Ratio of Military Spending to Medical Research Spending will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Annual Peace Dividend from 1% Reduction in Total War Costs: $114B
Annual peace dividend from 1% reduction in total war costs (theoretical maximum at ε=1.0)
Inputs:
- Total Annual Cost of War Worldwide 🔢: $11.4T
- 1% Reduction in Military Spending/War Costs from Treaty: 1%
\[ \begin{gathered} Benefit_{peace,soc} \\ = Cost_{war,total} \times Reduce_{treaty} \\ = \$11.4T \times 1\% \\ = \$114B \\[0.5em] \text{where } Cost_{war,total} \\ = Cost_{war,direct} + Cost_{war,indirect} \\ = \$7.66T + \$3.7T \\ = \$11.4T \\[0.5em] \text{where } Cost_{war,direct} \\ = Loss_{life,conflict} + Damage_{infra,total} \\ + Disruption_{trade} + Spending_{mil} \\ = \$2.45T + \$1.88T + \$616B + \$2.72T \\ = \$7.66T \\[0.5em] \text{where } Loss_{life,conflict} \\ = Cost_{combat,human} + Cost_{state,human} \\ + Cost_{terror,human} \\ = \$2.34T + \$27B + \$83B \\ = \$2.45T \\[0.5em] \text{where } Cost_{combat,human} \\ = Deaths_{combat} \times VSL \\ = 234{,}000 \times \$10M \\ = \$2.34T \\[0.5em] \text{where } Cost_{state,human} \\ = Deaths_{state} \times VSL \\ = 2{,}700 \times \$10M \\ = \$27B \\[0.5em] \text{where } Cost_{terror,human} \\ = Deaths_{terror} \times VSL \\ = 8{,}300 \times \$10M \\ = \$83B \\[0.5em] \text{where } Damage_{infra,total} \\ = Damage_{comms} + Damage_{edu} + Damage_{energy} \\ + Damage_{health} + Damage_{transport} \\ + Damage_{water} \\ = \$298B + \$234B + \$422B + \$166B + \$487B + \$268B \\ = \$1.88T \\[0.5em] \text{where } Disruption_{trade} \\ = Disruption_{currency} + Disruption_{energy} \\ + Disruption_{shipping} + Disruption_{supply} \\ = \$57.4B + \$125B + \$247B + \$187B \\ = \$616B \\[0.5em] \text{where } Cost_{war,indirect} \\ = Damage_{env} + Loss_{growth,mil} \\ + Loss_{capital,conflict} + Cost_{psych} \\ + Cost_{refugee} + Cost_{vet} \\ = \$100B + \$2.72T + \$300B + \$232B + \$150B + \$200B \\ = \$3.7T \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Annual Peace Dividend from 1% Reduction in Total War Costs
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Annual Direct Indirect War Cost | 1.0000 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Annual Peace Dividend from 1% Reduction in Total War Costs
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $114B |
| Mean (expected value) | $113B |
| Median (50th percentile) | $112B |
| Standard Deviation | $15.1B |
| 90% Confidence Interval | [$90.1B, $141B] |
The histogram shows the distribution of Annual Peace Dividend from 1% Reduction in Total War Costs across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Annual Peace Dividend from 1% Reduction in Total War Costs will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Conflict Reduction Benefits from 1% Less Military Spending: $86.4B
Conflict reduction benefits from 1% less military spending (lower confidence - assumes proportional relationship)
Inputs:
- Annual Peace Dividend from 1% Reduction in Total War Costs 🔢: $114B
- Annual Funding from 1% of Global Military Spending Redirected to DIH 🔢: $27.2B
\[ \begin{gathered} Savings_{conflict} \\ = Benefit_{peace,soc} - Funding_{treaty} \\ = \$114B - \$27.2B \\ = \$86.4B \\[0.5em] \text{where } Benefit_{peace,soc} \\ = Cost_{war,total} \times Reduce_{treaty} \\ = \$11.4T \times 1\% \\ = \$114B \\[0.5em] \text{where } Cost_{war,total} \\ = Cost_{war,direct} + Cost_{war,indirect} \\ = \$7.66T + \$3.7T \\ = \$11.4T \\[0.5em] \text{where } Cost_{war,direct} \\ = Loss_{life,conflict} + Damage_{infra,total} \\ + Disruption_{trade} + Spending_{mil} \\ = \$2.45T + \$1.88T + \$616B + \$2.72T \\ = \$7.66T \\[0.5em] \text{where } Loss_{life,conflict} \\ = Cost_{combat,human} + Cost_{state,human} \\ + Cost_{terror,human} \\ = \$2.34T + \$27B + \$83B \\ = \$2.45T \\[0.5em] \text{where } Cost_{combat,human} \\ = Deaths_{combat} \times VSL \\ = 234{,}000 \times \$10M \\ = \$2.34T \\[0.5em] \text{where } Cost_{state,human} \\ = Deaths_{state} \times VSL \\ = 2{,}700 \times \$10M \\ = \$27B \\[0.5em] \text{where } Cost_{terror,human} \\ = Deaths_{terror} \times VSL \\ = 8{,}300 \times \$10M \\ = \$83B \\[0.5em] \text{where } Damage_{infra,total} \\ = Damage_{comms} + Damage_{edu} + Damage_{energy} \\ + Damage_{health} + Damage_{transport} \\ + Damage_{water} \\ = \$298B + \$234B + \$422B + \$166B + \$487B + \$268B \\ = \$1.88T \\[0.5em] \text{where } Disruption_{trade} \\ = Disruption_{currency} + Disruption_{energy} \\ + Disruption_{shipping} + Disruption_{supply} \\ = \$57.4B + \$125B + \$247B + \$187B \\ = \$616B \\[0.5em] \text{where } Cost_{war,indirect} \\ = Damage_{env} + Loss_{growth,mil} \\ + Loss_{capital,conflict} + Cost_{psych} \\ + Cost_{refugee} + Cost_{vet} \\ = \$100B + \$2.72T + \$300B + \$232B + \$150B + \$200B \\ = \$3.7T \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
Methodology: Direct Calculation
? Low confidence
Sensitivity Analysis
Sensitivity Indices for Conflict Reduction Benefits from 1% Less Military Spending
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Peace Dividend Annual Societal Benefit | 1.0000 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Conflict Reduction Benefits from 1% Less Military Spending
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $86.4B |
| Mean (expected value) | $85.9B |
| Median (50th percentile) | $84.6B |
| Standard Deviation | $15.1B |
| 90% Confidence Interval | [$62.9B, $113B] |
The histogram shows the distribution of Conflict Reduction Benefits from 1% Less Military Spending across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Conflict Reduction Benefits from 1% Less Military Spending will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Pragmatic Trial Cost per QALY (RECOVERY): $4.00
Cost per QALY for pragmatic platform trials, calculated from RECOVERY trial data. Uses global impact methodology: trial cost divided by total QALYs from downstream adoption. This measures research efficiency (discovery value), not clinical intervention ICER.
Inputs:
- RECOVERY Trial Total Cost 📊: $20M (95% CI: $15M - $25M)
- RECOVERY Trial Total QALYs Generated 🔢: 5.00M QALYs
\[ \begin{gathered} Cost_{pragmatic,QALY} = \frac{Cost_{RECOVERY}}{QALY_{RECOVERY}} = \frac{\$20M}{5M} = \$4 \\[0.5em] \text{where } QALY_{RECOVERY} \\ = Lives_{RECOVERY} \times QALY_{COVID} \\ = 1M \times 5 \\ = 5M \end{gathered} \]
Methodology:77
~ Medium confidence
Sensitivity Analysis
Sensitivity Indices for Pragmatic Trial Cost per QALY (RECOVERY)
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Recovery Trial Total Cost | -1.4871 | Strong driver |
| Recovery Trial Total QALYs Generated | 0.5682 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Pragmatic Trial Cost per QALY (RECOVERY)
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $4.00 |
| Mean (expected value) | $5.10 |
| Median (50th percentile) | $4.55 |
| Standard Deviation | $2.59 |
| 90% Confidence Interval | [$1.71, $10] |
The histogram shows the distribution of Pragmatic Trial Cost per QALY (RECOVERY) across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Pragmatic Trial Cost per QALY (RECOVERY) will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Pragmatic Trial Efficiency Multiplier vs NIH: 12.5kx
How many times more cost-effective pragmatic trials are vs standard NIH research. Calculated using global impact methodology (NIH cost per QALY / pragmatic cost per QALY). Shows orders-of-magnitude efficiency gap between discovery-focused pragmatic trials and standard research.
Inputs:
- NIH Standard Research Cost per QALY 📊: $50K (95% CI: $20K - $100K)
- Pragmatic Trial Cost per QALY (RECOVERY) 🔢: $4.00
\[ \begin{gathered} k_{pragmatic:NIH} \\ = \frac{Cost_{NIH,QALY}}{Cost_{pragmatic,QALY}} \\ = \frac{\$50K}{\$4} \\ = 12{,}500 \\[0.5em] \text{where } Cost_{pragmatic,QALY} = \frac{Cost_{RECOVERY}}{QALY_{RECOVERY}} = \frac{\$20M}{5M} = \$4 \\[0.5em] \text{where } QALY_{RECOVERY} \\ = Lives_{RECOVERY} \times QALY_{COVID} \\ = 1M \times 5 \\ = 5M \end{gathered} \]
~ Medium confidence
Sensitivity Analysis
Sensitivity Indices for Pragmatic Trial Efficiency Multiplier vs NIH
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| NIH Standard Research Cost Per QALY | 1.5607 | Strong driver |
| Pragmatic Trial Cost Per QALY | 0.6777 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Pragmatic Trial Efficiency Multiplier vs NIH
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 12.5kx |
| Mean (expected value) | 15.8kx |
| Median (50th percentile) | 10.1kx |
| Standard Deviation | 16.2kx |
| 90% Confidence Interval | [2.3kx, 51.5kx] |
The histogram shows the distribution of Pragmatic Trial Efficiency Multiplier vs NIH across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Pragmatic Trial Efficiency Multiplier vs NIH will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
RECOVERY Trial Cost Reduction Factor: 82x
Cost reduction factor demonstrated by RECOVERY trial ($41K traditional / $500 RECOVERY = 82x)
Inputs:
- Phase 3 Cost per Patient 📊: $41K (95% CI: $20K - $120K)
- Recovery Trial Cost per Patient 📊: $500 (95% CI: $400 - $2.50K)
\[ \begin{gathered} k_{RECOVERY} \\ = \frac{Cost_{P3,pt}}{Cost_{RECOVERY,pt}} \\ = \frac{\$41K}{\$500} \\ = 82 \end{gathered} \]
Methodology:77
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for RECOVERY Trial Cost Reduction Factor
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Recovery Trial Cost Per Patient | -2.4783 | Strong driver |
| Traditional Phase3 Cost Per Patient | 2.4635 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: RECOVERY Trial Cost Reduction Factor
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 82x |
| Mean (expected value) | 71.2x |
| Median (50th percentile) | 72.4x |
| Standard Deviation | 15.3x |
| 90% Confidence Interval | [50x, 94.1x] |
The histogram shows the distribution of RECOVERY Trial Cost Reduction Factor across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that RECOVERY Trial Cost Reduction Factor will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
RECOVERY Trial Total QALYs Generated: 5.00M QALYs
Total QALYs generated by RECOVERY trial’s discoveries (lives saved × QALYs per life). Uses global impact methodology: counts all downstream health gains from the discovery.
Inputs:
- RECOVERY Trial Global Lives Saved 📊: 1.00M lives (95% CI: 500k lives - 2.00M lives)
- QALYs per COVID Death Averted: 5 QALYs/death (95% CI: 3 QALYs/death - 10 QALYs/death)
\[ \begin{gathered} QALY_{RECOVERY} \\ = Lives_{RECOVERY} \times QALY_{COVID} \\ = 1M \times 5 \\ = 5M \end{gathered} \]
~ Medium confidence
Sensitivity Analysis
Sensitivity Indices for RECOVERY Trial Total QALYs Generated
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| QALYs Per Covid Death Averted | 2.2404 | Strong driver |
| Recovery Trial Global Lives Saved | -1.2571 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: RECOVERY Trial Total QALYs Generated
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 5.00M |
| Mean (expected value) | 5.57M |
| Median (50th percentile) | 4.36M |
| Standard Deviation | 4.03M |
| 90% Confidence Interval | [1.51M, 14.3M] |
The histogram shows the distribution of RECOVERY Trial Total QALYs Generated across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that RECOVERY Trial Total QALYs Generated will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Status Quo Average Years to First Treatment: 222 years
Average years until first treatment discovered for a typical disease under current system. At current discovery rates, the average disease waits half the total exploration time (~443/2 = ~222 years).
Inputs:
- Status Quo Therapeutic Space Exploration Time 🔢: 443 years
\[ \begin{gathered} T_{first,SQ} = T_{queue,SQ} \times 0.5 = 443 \times 0.5 = 222 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \end{gathered} \]
Methodology:139
? Low confidence
Sensitivity Analysis
Sensitivity Indices for Status Quo Average Years to First Treatment
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Status Quo Queue Clearance Years | 1.0000 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Status Quo Average Years to First Treatment
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 222 |
| Mean (expected value) | 242 |
| Median (50th percentile) | 237 |
| Standard Deviation | 53.2 |
| 90% Confidence Interval | [162, 356] |
The histogram shows the distribution of Status Quo Average Years to First Treatment across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Status Quo Average Years to First Treatment will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Status Quo Therapeutic Space Exploration Time: 443 years
Years to explore the entire therapeutic search space under current system. At current discovery rate of ~15 diseases/year getting first treatments, finding treatments for all ~6,650 untreated diseases would take ~443 years.
Inputs:
- Diseases Without Effective Treatment 🔢: 6.65k diseases
- Diseases Getting First Treatment Per Year 📊: 15 diseases/year (95% CI: 8 diseases/year - 30 diseases/year)
\[ \begin{gathered} T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \end{gathered} \]
Methodology:139
? Low confidence
Sensitivity Analysis
Sensitivity Indices for Status Quo Therapeutic Space Exploration Time
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Diseases Without Effective Treatment | -0.7011 | Strong driver |
| New Disease First Treatments Per Year | -0.2360 | Weak driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Status Quo Therapeutic Space Exploration Time
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 443 |
| Mean (expected value) | 485 |
| Median (50th percentile) | 475 |
| Standard Deviation | 106 |
| 90% Confidence Interval | [324, 712] |
The histogram shows the distribution of Status Quo Therapeutic Space Exploration Time across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Status Quo Therapeutic Space Exploration Time will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Thalidomide DALYs Per Event: 41.8k DALYs
Total DALYs per US-scale thalidomide event (YLL + YLD)
Inputs:
- Thalidomide YLD Per Event 🔢: 13.0k years
- Thalidomide YLL Per Event 🔢: 28.8k years
\[ \begin{gathered} DALY_{thal} \\ = YLD_{thal} + YLL_{thal} \\ = 13{,}000 + 28{,}800 \\ = 41{,}800 \\[0.5em] \text{where } YLD_{thal} \\ = DW_{thal} \times N_{thal,survive} \times LE_{thal} \\ = 0.4 \times 540 \times 60 \\ = 13{,}000 \\[0.5em] \text{where } N_{thal,survive} \\ = N_{thal,US,prevent} \times (1 - Rate_{thal,mort}) \\ = 900 \times (1 - 40\%) \\ = 540 \\[0.5em] \text{where } N_{thal,US,prevent} \\ = N_{thal,global} \times Pct_{US,1960} \\ = 15{,}000 \times 6\% \\ = 900 \\[0.5em] \text{where } YLL_{thal} = Deaths_{thal} \times 80 = 360 \times 80 = 28{,}800 \\[0.5em] \text{where } Deaths_{thal} \\ = Rate_{thal,mort} \times N_{thal,US,prevent} \\ = 40\% \times 900 \\ = 360 \\[0.5em] \text{where } N_{thal,US,prevent} \\ = N_{thal,global} \times Pct_{US,1960} \\ = 15{,}000 \times 6\% \\ = 900 \end{gathered} \]
~ Medium confidence
Sensitivity Analysis
Sensitivity Indices for Thalidomide DALYs Per Event
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Thalidomide Yll Per Event | 0.6300 | Strong driver |
| Thalidomide Yld Per Event | 0.3701 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Thalidomide DALYs Per Event
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 41.8k |
| Mean (expected value) | 42.5k |
| Median (50th percentile) | 40.8k |
| Standard Deviation | 12.2k |
| 90% Confidence Interval | [24.8k, 67.1k] |
The histogram shows the distribution of Thalidomide DALYs Per Event across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Thalidomide DALYs Per Event will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Thalidomide Deaths Per Event: 360 deaths
Deaths per US-scale thalidomide event
Inputs:
- Thalidomide Mortality Rate 📊: 40% (95% CI: 35% - 45%)
- Thalidomide US Cases Prevented 🔢: 900 cases
\[ \begin{gathered} Deaths_{thal} \\ = Rate_{thal,mort} \times N_{thal,US,prevent} \\ = 40\% \times 900 \\ = 360 \\[0.5em] \text{where } N_{thal,US,prevent} \\ = N_{thal,global} \times Pct_{US,1960} \\ = 15{,}000 \times 6\% \\ = 900 \end{gathered} \]
~ Medium confidence
Sensitivity Analysis
Sensitivity Indices for Thalidomide Deaths Per Event
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Thalidomide US Cases Prevented | 1.5027 | Strong driver |
| Thalidomide Mortality Rate | -0.5048 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Thalidomide Deaths Per Event
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 360 |
| Mean (expected value) | 364 |
| Median (50th percentile) | 353 |
| Standard Deviation | 95.8 |
| 90% Confidence Interval | [223, 556] |
The histogram shows the distribution of Thalidomide Deaths Per Event across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Thalidomide Deaths Per Event will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Thalidomide Survivors Per Event: 540 cases
Survivors per US-scale thalidomide event
Inputs:
- Thalidomide Mortality Rate 📊: 40% (95% CI: 35% - 45%)
- Thalidomide US Cases Prevented 🔢: 900 cases
\[ \begin{gathered} N_{thal,survive} \\ = N_{thal,US,prevent} \times (1 - Rate_{thal,mort}) \\ = 900 \times (1 - 40\%) \\ = 540 \\[0.5em] \text{where } N_{thal,US,prevent} \\ = N_{thal,global} \times Pct_{US,1960} \\ = 15{,}000 \times 6\% \\ = 900 \end{gathered} \]
~ Medium confidence
Sensitivity Analysis
Sensitivity Indices for Thalidomide Survivors Per Event
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Thalidomide Mortality Rate | 0.5607 | Strong driver |
| Thalidomide US Cases Prevented | 0.4398 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Thalidomide Survivors Per Event
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 540 |
| Mean (expected value) | 537 |
| Median (50th percentile) | 531 |
| Standard Deviation | 86.3 |
| 90% Confidence Interval | [399, 698] |
The histogram shows the distribution of Thalidomide Survivors Per Event across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Thalidomide Survivors Per Event will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Thalidomide US Cases Prevented: 900 cases
Estimated US thalidomide cases prevented by FDA rejection
Inputs:
- Thalidomide Cases Worldwide 📊: 15.0k cases (95% CI: 10.0k cases - 20.0k cases)
- US Population Share 1960 📊: 6% (95% CI: 5.5% - 6.5%)
\[ \begin{gathered} N_{thal,US,prevent} \\ = N_{thal,global} \times Pct_{US,1960} \\ = 15{,}000 \times 6\% \\ = 900 \end{gathered} \]
~ Medium confidence
Sensitivity Analysis
Sensitivity Indices for Thalidomide US Cases Prevented
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Thalidomide Cases Worldwide | 1.3746 | Strong driver |
| Thalidomide US Population Share 1960 | -0.3756 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Thalidomide US Cases Prevented
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 900 |
| Mean (expected value) | 901 |
| Median (50th percentile) | 884 |
| Standard Deviation | 182 |
| 90% Confidence Interval | [622, 1.25k] |
The histogram shows the distribution of Thalidomide US Cases Prevented across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Thalidomide US Cases Prevented will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Thalidomide YLD Per Event: 13.0k years
Years Lived with Disability per thalidomide event
Inputs:
- Thalidomide Disability Weight 📊: 0.4:1 (95% CI: 0.32:1 - 0.48:1)
- Thalidomide Survivors Per Event 🔢: 540 cases
- Thalidomide Survivor Lifespan 📊: 60 years (95% CI: 50 years - 70 years)
\[ \begin{gathered} YLD_{thal} \\ = DW_{thal} \times N_{thal,survive} \times LE_{thal} \\ = 0.4 \times 540 \times 60 \\ = 13{,}000 \\[0.5em] \text{where } N_{thal,survive} \\ = N_{thal,US,prevent} \times (1 - Rate_{thal,mort}) \\ = 900 \times (1 - 40\%) \\ = 540 \\[0.5em] \text{where } N_{thal,US,prevent} \\ = N_{thal,global} \times Pct_{US,1960} \\ = 15{,}000 \times 6\% \\ = 900 \end{gathered} \]
~ Medium confidence
Sensitivity Analysis
Sensitivity Indices for Thalidomide YLD Per Event
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Thalidomide Disability Weight | 28.4785 | Strong driver |
| Thalidomide Survivor Lifespan | -23.4440 | Strong driver |
| Thalidomide Survivors Per Event | -4.0444 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Thalidomide YLD Per Event
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 13.0k |
| Mean (expected value) | 13.3k |
| Median (50th percentile) | 12.6k |
| Standard Deviation | 4.50k |
| 90% Confidence Interval | [6.94k, 22.6k] |
The histogram shows the distribution of Thalidomide YLD Per Event across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Thalidomide YLD Per Event will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Thalidomide YLL Per Event: 28.8k years
Years of Life Lost per thalidomide event (infant deaths)
Inputs:
- Thalidomide Deaths Per Event 🔢: 360 deaths
\[ \begin{gathered} YLL_{thal} = Deaths_{thal} \times 80 = 360 \times 80 = 28{,}800 \\[0.5em] \text{where } Deaths_{thal} \\ = Rate_{thal,mort} \times N_{thal,US,prevent} \\ = 40\% \times 900 \\ = 360 \\[0.5em] \text{where } N_{thal,US,prevent} \\ = N_{thal,global} \times Pct_{US,1960} \\ = 15{,}000 \times 6\% \\ = 900 \end{gathered} \]
~ Medium confidence
Sensitivity Analysis
Sensitivity Indices for Thalidomide YLL Per Event
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Thalidomide Deaths Per Event | 1.0000 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Thalidomide YLL Per Event
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 28.8k |
| Mean (expected value) | 29.2k |
| Median (50th percentile) | 28.2k |
| Standard Deviation | 7.67k |
| 90% Confidence Interval | [17.9k, 44.5k] |
The histogram shows the distribution of Thalidomide YLL Per Event across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Thalidomide YLL Per Event will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Annual Funding from 1% of Global Military Spending Redirected to DIH: $27.2B
Annual funding from 1% of global military spending redirected to DIH
Inputs:
- Global Military Spending in 2024 📊: $2.72T
- 1% Reduction in Military Spending/War Costs from Treaty: 1%
\[ \begin{gathered} Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
✓ High confidence
Treaty System Benefit Multiplier vs Childhood Vaccination Programs: 11.5x
Treaty system benefit multiplier vs childhood vaccination programs
Inputs:
- Estimated Annual Global Economic Benefit from Childhood Vaccination Programs 📊: $15B (SE: ±$4.50B)
- 1% treaty Basic Annual Benefits (Peace + R&D Savings) 🔢: $172B
\[ \begin{gathered} k_{treaty:vax} = \frac{Benefit_{peace+RD}}{Benefit_{vax,ann}} = \frac{\$172B}{\$15B} = 11.5 \\[0.5em] \text{where } Benefit_{peace+RD} \\ = Benefit_{peace,soc} + Benefit_{RD,ann} \\ = \$114B + \$58.6B \\ = \$172B \\[0.5em] \text{where } Benefit_{peace,soc} \\ = Cost_{war,total} \times Reduce_{treaty} \\ = \$11.4T \times 1\% \\ = \$114B \\[0.5em] \text{where } Cost_{war,total} \\ = Cost_{war,direct} + Cost_{war,indirect} \\ = \$7.66T + \$3.7T \\ = \$11.4T \\[0.5em] \text{where } Cost_{war,direct} \\ = Loss_{life,conflict} + Damage_{infra,total} \\ + Disruption_{trade} + Spending_{mil} \\ = \$2.45T + \$1.88T + \$616B + \$2.72T \\ = \$7.66T \\[0.5em] \text{where } Loss_{life,conflict} \\ = Cost_{combat,human} + Cost_{state,human} \\ + Cost_{terror,human} \\ = \$2.34T + \$27B + \$83B \\ = \$2.45T \\[0.5em] \text{where } Cost_{combat,human} \\ = Deaths_{combat} \times VSL \\ = 234{,}000 \times \$10M \\ = \$2.34T \\[0.5em] \text{where } Cost_{state,human} \\ = Deaths_{state} \times VSL \\ = 2{,}700 \times \$10M \\ = \$27B \\[0.5em] \text{where } Cost_{terror,human} \\ = Deaths_{terror} \times VSL \\ = 8{,}300 \times \$10M \\ = \$83B \\[0.5em] \text{where } Damage_{infra,total} \\ = Damage_{comms} + Damage_{edu} + Damage_{energy} \\ + Damage_{health} + Damage_{transport} \\ + Damage_{water} \\ = \$298B + \$234B + \$422B + \$166B + \$487B + \$268B \\ = \$1.88T \\[0.5em] \text{where } Disruption_{trade} \\ = Disruption_{currency} + Disruption_{energy} \\ + Disruption_{shipping} + Disruption_{supply} \\ = \$57.4B + \$125B + \$247B + \$187B \\ = \$616B \\[0.5em] \text{where } Cost_{war,indirect} \\ = Damage_{env} + Loss_{growth,mil} \\ + Loss_{capital,conflict} + Cost_{psych} \\ + Cost_{refugee} + Cost_{vet} \\ = \$100B + \$2.72T + \$300B + \$232B + \$150B + \$200B \\ = \$3.7T \\[0.5em] \text{where } Benefit_{RD,ann} \\ = Spending_{trials} \times Reduce_{pct} \\ = \$60B \times 97.7\% \\ = \$58.6B \\[0.5em] \text{where } Reduce_{pct} \\ = 1 - \frac{Cost_{pragmatic,pt}}{Cost_{P3,pt}} \\ = 1 - \frac{\$929}{\$41K} \\ = 97.7\% \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Treaty System Benefit Multiplier vs Childhood Vaccination Programs
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Childhood Vaccination Annual Benefit | -1.1963 | Strong driver |
| Treaty Peace Plus R&D Annual Benefits | 0.3259 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Treaty System Benefit Multiplier vs Childhood Vaccination Programs
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 11.5x |
| Mean (expected value) | 12.1x |
| Median (50th percentile) | 11.8x |
| Standard Deviation | 2.28x |
| 90% Confidence Interval | [9x, 16.1x] |
The histogram shows the distribution of Treaty System Benefit Multiplier vs Childhood Vaccination Programs across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Treaty System Benefit Multiplier vs Childhood Vaccination Programs will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Amortized Annual Treaty Campaign Cost: $250M
Amortized annual campaign cost (total cost ÷ campaign duration)
Inputs:
- Treaty Campaign Duration: 4 years (95% CI: 3 years - 5 years)
- Total 1% Treaty Campaign Cost 🔢: $1B
\[ \begin{gathered} Cost_{camp,amort} = \frac{Cost_{campaign}}{T_{campaign}} = \frac{\$1B}{4} = \$250M \\[0.5em] \text{where } Cost_{campaign} \\ = Budget_{viral,base} + Budget_{lobby,treaty} \\ + Budget_{reserve} \\ = \$250M + \$650M + \$100M \\ = \$1B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Amortized Annual Treaty Campaign Cost
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Treaty Campaign Total Cost | 1.0000 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Amortized Annual Treaty Campaign Cost
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $250M |
| Mean (expected value) | $249M |
| Median (50th percentile) | $237M |
| Standard Deviation | $69.1M |
| 90% Confidence Interval | [$158M, $379M] |
The histogram shows the distribution of Amortized Annual Treaty Campaign Cost across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Amortized Annual Treaty Campaign Cost will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Total 1% Treaty Campaign Cost: $1B
Total treaty campaign cost (100% VICTORY Incentive Alignment Bonds)
Inputs:
- Viral Referendum Budget: $250M (95% CI: $150M - $410M)
- Political Lobbying Campaign: Direct Lobbying, Super Pacs, Opposition Research, Staff, Legal/Compliance: $650M (95% CI: $325M - $1.30B)
- Reserve Fund / Contingency Buffer: $100M (95% CI: $20M - $150M)
\[ \begin{gathered} Cost_{campaign} \\ = Budget_{viral,base} + Budget_{lobby,treaty} \\ + Budget_{reserve} \\ = \$250M + \$650M + \$100M \\ = \$1B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Total 1% Treaty Campaign Cost
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Treaty Campaign Budget Lobbying | 0.9016 | Strong driver |
| Treaty Campaign Budget Reserve | 0.1026 | Weak driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Total 1% Treaty Campaign Cost
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $1B |
| Mean (expected value) | $996M |
| Median (50th percentile) | $949M |
| Standard Deviation | $276M |
| 90% Confidence Interval | [$632M, $1.51B] |
The histogram shows the distribution of Total 1% Treaty Campaign Cost across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Total 1% Treaty Campaign Cost will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Target Voting Bloc Size for Campaign: 280M of people
Target voting bloc size for campaign (3.5% of global population - critical mass for social change)
Inputs:
- Global Population in 2024 📊: 8.00B of people (95% CI: 7.80B of people - 8.20B of people)
- Critical Mass Threshold for Social Change 📊: 3.5% (95% CI: 2.5% - 4.5%)
\[ \begin{gathered} N_{voters,target} \\ = Pop_{global} \times Threshold_{activism} \\ = 8B \times 3.5\% \\ = 280M \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Target Voting Bloc Size for Campaign
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Global Population Activism Threshold % | 1.1097 | Strong driver |
| Global Population 2024 | -0.1099 | Weak driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Target Voting Bloc Size for Campaign
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 280M |
| Mean (expected value) | 279M |
| Median (50th percentile) | 276M |
| Standard Deviation | 42.1M |
| 90% Confidence Interval | [213M, 359M] |
The histogram shows the distribution of Target Voting Bloc Size for Campaign across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Target Voting Bloc Size for Campaign will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Cost per DALY Averted (Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Increased Trial Throughput): $0.0018
Cost per DALY averted from elimination of efficacy lag plus earlier treatment discovery from increased trial throughput. Only counts campaign cost; ignores economic benefits from funding and R&D savings.
Inputs:
- Total 1% Treaty Campaign Cost 🔢: $1B
- Total DALYs from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput 🔢: 565B DALYs
\[ \begin{gathered} Cost_{treaty,DALY} = \frac{Cost_{campaign}}{DALYs_{max}} = \frac{\$1B}{565B} = \$0.00177 \\[0.5em] \text{where } Cost_{campaign} \\ = Budget_{viral,base} + Budget_{lobby,treaty} \\ + Budget_{reserve} \\ = \$250M + \$650M + \$100M \\ = \$1B \\[0.5em] \text{where } DALYs_{max} \\ = DALYs_{global,ann} \times Pct_{avoid,DALY} \times T_{accel,max} \\ = 2.88B \times 92.6\% \times 212 \\ = 565B \\[0.5em] \text{where } T_{accel,max} = T_{accel} + T_{lag} = 204 + 8.2 = 212 \\[0.5em] \text{where } T_{accel} \\ = T_{first,SQ} \times \left(1 - \frac{1}{k_{capacity}}\right) \\ = 222 \times \left(1 - \frac{1}{12.3}\right) \\ = 204 \\[0.5em] \text{where } T_{first,SQ} = T_{queue,SQ} \times 0.5 = 443 \times 0.5 = 222 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Cost per DALY Averted (Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Increased Trial Throughput)
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Treaty Campaign Total Cost | 0.6489 | Strong driver |
| dFDA Trial Capacity Plus Efficacy Lag DALYs | -0.3320 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Cost per DALY Averted (Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Increased Trial Throughput)
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $0.0018 |
| Mean (expected value) | $0.0019 |
| Median (50th percentile) | $0.0016 |
| Standard Deviation | $0.0011 |
| 90% Confidence Interval | [$0.0007, $0.0041] |
The histogram shows the distribution of Cost per DALY Averted (Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Increased Trial Throughput) across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Cost per DALY Averted (Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Increased Trial Throughput) will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Expected Cost per DALY (Risk-Adjusted): $0.177
Expected cost per DALY accounting for political success probability uncertainty. Monte Carlo samples from beta(0.1%, 10%) distribution. At the conservative 1% estimate, this is still more cost-effective than bed nets ($89.0/DALY).
Inputs:
- Cost per DALY Averted (Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Increased Trial Throughput) 🔢: $0.0018
- Political Success Probability 📊: 1% (95% CI: 0.1% - 10%)
\[ \begin{gathered} E[Cost_{DALY}] = \frac{Cost_{treaty,DALY}}{P_{success}} = \frac{\$0.00177}{1\%} = \$0.177 \\[0.5em] \text{where } Cost_{treaty,DALY} = \frac{Cost_{campaign}}{DALYs_{max}} = \frac{\$1B}{565B} = \$0.00177 \\[0.5em] \text{where } Cost_{campaign} \\ = Budget_{viral,base} + Budget_{lobby,treaty} \\ + Budget_{reserve} \\ = \$250M + \$650M + \$100M \\ = \$1B \\[0.5em] \text{where } DALYs_{max} \\ = DALYs_{global,ann} \times Pct_{avoid,DALY} \times T_{accel,max} \\ = 2.88B \times 92.6\% \times 212 \\ = 565B \\[0.5em] \text{where } T_{accel,max} = T_{accel} + T_{lag} = 204 + 8.2 = 212 \\[0.5em] \text{where } T_{accel} \\ = T_{first,SQ} \times \left(1 - \frac{1}{k_{capacity}}\right) \\ = 222 \times \left(1 - \frac{1}{12.3}\right) \\ = 204 \\[0.5em] \text{where } T_{first,SQ} = T_{queue,SQ} \times 0.5 = 443 \times 0.5 = 222 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
? Low confidence
Sensitivity Analysis
Sensitivity Indices for Expected Cost per DALY (Risk-Adjusted)
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Treaty Cost Per DALY Trial Capacity Plus Efficacy Lag | 0.5669 | Strong driver |
| Political Success Probability | -0.4438 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Expected Cost per DALY (Risk-Adjusted)
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $0.177 |
| Mean (expected value) | $1.06 |
| Median (50th percentile) | $0.779 |
| Standard Deviation | $1.12 |
| 90% Confidence Interval | [$0.029, $3.20] |
The histogram shows the distribution of Expected Cost per DALY (Risk-Adjusted) across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Expected Cost per DALY (Risk-Adjusted) will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Expected Treaty ROI (Risk-Adjusted): 848k:1
Expected ROI for 1% treaty accounting for political success probability uncertainty. Monte Carlo samples POLITICAL_SUCCESS_PROBABILITY from beta(0.1%, 10%) distribution to generate full expected value distribution. Central value uses 1% probability.
Inputs:
- Treaty ROI - Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Increased Trial Throughput 🔢: 84.8M:1
- Political Success Probability 📊: 1% (95% CI: 0.1% - 10%)
\[ \begin{gathered} E[ROI_{max}] \\ = ROI_{max} \times P_{success} \\ = 84.8M \times 1\% \\ = 848{,}000 \\[0.5em] \text{where } ROI_{max} = \frac{Value_{max}}{Cost_{campaign}} = \frac{\$84800T}{\$1B} = 84.8M \\[0.5em] \text{where } Value_{max} \\ = DALYs_{max} \times Value_{QALY} \\ = 565B \times \$150K \\ = \$84800T \\[0.5em] \text{where } DALYs_{max} \\ = DALYs_{global,ann} \times Pct_{avoid,DALY} \times T_{accel,max} \\ = 2.88B \times 92.6\% \times 212 \\ = 565B \\[0.5em] \text{where } T_{accel,max} = T_{accel} + T_{lag} = 204 + 8.2 = 212 \\[0.5em] \text{where } T_{accel} \\ = T_{first,SQ} \times \left(1 - \frac{1}{k_{capacity}}\right) \\ = 222 \times \left(1 - \frac{1}{12.3}\right) \\ = 204 \\[0.5em] \text{where } T_{first,SQ} = T_{queue,SQ} \times 0.5 = 443 \times 0.5 = 222 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Cost_{campaign} \\ = Budget_{viral,base} + Budget_{lobby,treaty} \\ + Budget_{reserve} \\ = \$250M + \$650M + \$100M \\ = \$1B \end{gathered} \]
Methodology: Direct Calculation
? Low confidence
Sensitivity Analysis
Sensitivity Indices for Expected Treaty ROI (Risk-Adjusted)
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Political Success Probability | 0.9453 | Strong driver |
| Treaty ROI Trial Capacity Plus Efficacy Lag | 0.1601 | Weak driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Expected Treaty ROI (Risk-Adjusted)
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 848k:1 |
| Mean (expected value) | 962k:1 |
| Median (50th percentile) | 154k:1 |
| Standard Deviation | 1.80M:1 |
| 90% Confidence Interval | [58.0k:1, 4.76M:1] |
The histogram shows the distribution of Expected Treaty ROI (Risk-Adjusted) across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Expected Treaty ROI (Risk-Adjusted) will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Expected Cost-Effectiveness vs Bed Nets Multiplier: 503x
Expected value multiplier vs bed nets (accounts for political uncertainty at 1% success rate)
Inputs:
- Bed Nets Cost per DALY 📊: $89 (95% CI: $78 - $100)
- Expected Cost per DALY (Risk-Adjusted) 🔢: $0.177
\[ \begin{gathered} E[k_{nets}] = \frac{Cost_{nets}}{E[Cost_{DALY}]} = \frac{\$89}{\$0.177} = 503 \\[0.5em] \text{where } E[Cost_{DALY}] = \frac{Cost_{treaty,DALY}}{P_{success}} = \frac{\$0.00177}{1\%} = \$0.177 \\[0.5em] \text{where } Cost_{treaty,DALY} = \frac{Cost_{campaign}}{DALYs_{max}} = \frac{\$1B}{565B} = \$0.00177 \\[0.5em] \text{where } Cost_{campaign} \\ = Budget_{viral,base} + Budget_{lobby,treaty} \\ + Budget_{reserve} \\ = \$250M + \$650M + \$100M \\ = \$1B \\[0.5em] \text{where } DALYs_{max} \\ = DALYs_{global,ann} \times Pct_{avoid,DALY} \times T_{accel,max} \\ = 2.88B \times 92.6\% \times 212 \\ = 565B \\[0.5em] \text{where } T_{accel,max} = T_{accel} + T_{lag} = 204 + 8.2 = 212 \\[0.5em] \text{where } T_{accel} \\ = T_{first,SQ} \times \left(1 - \frac{1}{k_{capacity}}\right) \\ = 222 \times \left(1 - \frac{1}{12.3}\right) \\ = 204 \\[0.5em] \text{where } T_{first,SQ} = T_{queue,SQ} \times 0.5 = 443 \times 0.5 = 222 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \end{gathered} \]
? Low confidence
Sensitivity Analysis
Sensitivity Indices for Expected Cost-Effectiveness vs Bed Nets Multiplier
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Treaty Expected Cost Per DALY | -0.4156 | Moderate driver |
| Bed Nets Cost Per DALY | 0.0039 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Expected Cost-Effectiveness vs Bed Nets Multiplier
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 503x |
| Mean (expected value) | 605x |
| Median (50th percentile) | 109x |
| Standard Deviation | 1.2kx |
| 90% Confidence Interval | [29.9x, 3.0kx] |
The histogram shows the distribution of Expected Cost-Effectiveness vs Bed Nets Multiplier across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Expected Cost-Effectiveness vs Bed Nets Multiplier will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
1% treaty Basic Annual Benefits (Peace + R&D Savings): $172B
Basic annual benefits: peace dividend + Decentralized Framework for Drug Assessment R&D savings only (2 of 8 benefit categories, excludes regulatory delay value)
Inputs:
- Annual Peace Dividend from 1% Reduction in Total War Costs 🔢: $114B
- Decentralized Framework for Drug Assessment Annual Benefit: R&D Savings 🔢: $58.6B
\[ \begin{gathered} Benefit_{peace+RD} \\ = Benefit_{peace,soc} + Benefit_{RD,ann} \\ = \$114B + \$58.6B \\ = \$172B \\[0.5em] \text{where } Benefit_{peace,soc} \\ = Cost_{war,total} \times Reduce_{treaty} \\ = \$11.4T \times 1\% \\ = \$114B \\[0.5em] \text{where } Cost_{war,total} \\ = Cost_{war,direct} + Cost_{war,indirect} \\ = \$7.66T + \$3.7T \\ = \$11.4T \\[0.5em] \text{where } Cost_{war,direct} \\ = Loss_{life,conflict} + Damage_{infra,total} \\ + Disruption_{trade} + Spending_{mil} \\ = \$2.45T + \$1.88T + \$616B + \$2.72T \\ = \$7.66T \\[0.5em] \text{where } Loss_{life,conflict} \\ = Cost_{combat,human} + Cost_{state,human} \\ + Cost_{terror,human} \\ = \$2.34T + \$27B + \$83B \\ = \$2.45T \\[0.5em] \text{where } Cost_{combat,human} \\ = Deaths_{combat} \times VSL \\ = 234{,}000 \times \$10M \\ = \$2.34T \\[0.5em] \text{where } Cost_{state,human} \\ = Deaths_{state} \times VSL \\ = 2{,}700 \times \$10M \\ = \$27B \\[0.5em] \text{where } Cost_{terror,human} \\ = Deaths_{terror} \times VSL \\ = 8{,}300 \times \$10M \\ = \$83B \\[0.5em] \text{where } Damage_{infra,total} \\ = Damage_{comms} + Damage_{edu} + Damage_{energy} \\ + Damage_{health} + Damage_{transport} \\ + Damage_{water} \\ = \$298B + \$234B + \$422B + \$166B + \$487B + \$268B \\ = \$1.88T \\[0.5em] \text{where } Disruption_{trade} \\ = Disruption_{currency} + Disruption_{energy} \\ + Disruption_{shipping} + Disruption_{supply} \\ = \$57.4B + \$125B + \$247B + \$187B \\ = \$616B \\[0.5em] \text{where } Cost_{war,indirect} \\ = Damage_{env} + Loss_{growth,mil} \\ + Loss_{capital,conflict} + Cost_{psych} \\ + Cost_{refugee} + Cost_{vet} \\ = \$100B + \$2.72T + \$300B + \$232B + \$150B + \$200B \\ = \$3.7T \\[0.5em] \text{where } Benefit_{RD,ann} \\ = Spending_{trials} \times Reduce_{pct} \\ = \$60B \times 97.7\% \\ = \$58.6B \\[0.5em] \text{where } Reduce_{pct} \\ = 1 - \frac{Cost_{pragmatic,pt}}{Cost_{P3,pt}} \\ = 1 - \frac{\$929}{\$41K} \\ = 97.7\% \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for 1% treaty Basic Annual Benefits (Peace + R&D Savings)
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Peace Dividend Annual Societal Benefit | 0.6828 | Strong driver |
| dFDA Benefit R&D Only Annual | 0.3457 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: 1% treaty Basic Annual Benefits (Peace + R&D Savings)
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $172B |
| Mean (expected value) | $172B |
| Median (50th percentile) | $170B |
| Standard Deviation | $22.2B |
| 90% Confidence Interval | [$140B, $213B] |
The histogram shows the distribution of 1% treaty Basic Annual Benefits (Peace + R&D Savings) across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that 1% treaty Basic Annual Benefits (Peace + R&D Savings) will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Treaty ROI - Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Increased Trial Throughput: 84.8M:1
Treaty ROI from elimination of efficacy lag plus earlier treatment discovery from increased trial throughput. Total one-time benefit divided by campaign cost. This is the primary ROI estimate for total health benefits.
Inputs:
- Total Economic Benefit from Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Higher Trial Throughput 🔢: $84.8 quadrillion
- Total 1% Treaty Campaign Cost 🔢: $1B
\[ \begin{gathered} ROI_{max} = \frac{Value_{max}}{Cost_{campaign}} = \frac{\$84800T}{\$1B} = 84.8M \\[0.5em] \text{where } Value_{max} \\ = DALYs_{max} \times Value_{QALY} \\ = 565B \times \$150K \\ = \$84800T \\[0.5em] \text{where } DALYs_{max} \\ = DALYs_{global,ann} \times Pct_{avoid,DALY} \times T_{accel,max} \\ = 2.88B \times 92.6\% \times 212 \\ = 565B \\[0.5em] \text{where } T_{accel,max} = T_{accel} + T_{lag} = 204 + 8.2 = 212 \\[0.5em] \text{where } T_{accel} \\ = T_{first,SQ} \times \left(1 - \frac{1}{k_{capacity}}\right) \\ = 222 \times \left(1 - \frac{1}{12.3}\right) \\ = 204 \\[0.5em] \text{where } T_{first,SQ} = T_{queue,SQ} \times 0.5 = 443 \times 0.5 = 222 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Cost_{campaign} \\ = Budget_{viral,base} + Budget_{lobby,treaty} \\ + Budget_{reserve} \\ = \$250M + \$650M + \$100M \\ = \$1B \end{gathered} \]
~ Medium confidence
Sensitivity Analysis
Sensitivity Indices for Treaty ROI - Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Increased Trial Throughput
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Treaty Campaign Total Cost | -0.7928 | Strong driver |
| dFDA Trial Capacity Plus Efficacy Lag Economic Value | 0.3363 | Moderate driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Treaty ROI - Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Increased Trial Throughput
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 84.8M:1 |
| Mean (expected value) | 95.1M:1 |
| Median (50th percentile) | 96.0M:1 |
| Standard Deviation | 28.2M:1 |
| 90% Confidence Interval | [46.6M:1, 144M:1] |
The histogram shows the distribution of Treaty ROI - Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Increased Trial Throughput across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Treaty ROI - Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Increased Trial Throughput will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Total Annual Treaty System Costs: $290M
Total annual system costs (campaign + Decentralized Framework for Drug Assessment operations)
Inputs:
- Total Annual Decentralized Framework for Drug Assessment Operational Costs 🔢: $40M
- Amortized Annual Treaty Campaign Cost 🔢: $250M
\[ \begin{gathered} Cost_{treaty,ann} \\ = OPEX_{dFDA} + Cost_{camp,amort} \\ = \$40M + \$250M \\ = \$290M \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Cost_{camp,amort} = \frac{Cost_{campaign}}{T_{campaign}} = \frac{\$1B}{4} = \$250M \\[0.5em] \text{where } Cost_{campaign} \\ = Budget_{viral,base} + Budget_{lobby,treaty} \\ + Budget_{reserve} \\ = \$250M + \$650M + \$100M \\ = \$1B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Total Annual Treaty System Costs
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Treaty Campaign Annual Cost Amortized | 0.8951 | Strong driver |
| dFDA Annual OPEX | 0.1063 | Weak driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Total Annual Treaty System Costs
| Statistic | Value |
|---|---|
| Baseline (deterministic) | $290M |
| Mean (expected value) | $289M |
| Median (50th percentile) | $276M |
| Standard Deviation | $77.2M |
| 90% Confidence Interval | [$185M, $434M] |
The histogram shows the distribution of Total Annual Treaty System Costs across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Total Annual Treaty System Costs will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Cost-Effectiveness vs Bed Nets Multiplier: 50.3kx
How many times more cost-effective than bed nets (using $89/DALY midpoint estimate)
Inputs:
- Bed Nets Cost per DALY 📊: $89 (95% CI: $78 - $100)
- Cost per DALY Averted (Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Increased Trial Throughput) 🔢: $0.0018
\[ \begin{gathered} k_{treaty:nets} \\ = \frac{Cost_{nets}}{Cost_{treaty,DALY}} \\ = \frac{\$89}{\$0.00177} \\ = 50{,}300 \\[0.5em] \text{where } Cost_{treaty,DALY} = \frac{Cost_{campaign}}{DALYs_{max}} = \frac{\$1B}{565B} = \$0.00177 \\[0.5em] \text{where } Cost_{campaign} \\ = Budget_{viral,base} + Budget_{lobby,treaty} \\ + Budget_{reserve} \\ = \$250M + \$650M + \$100M \\ = \$1B \\[0.5em] \text{where } DALYs_{max} \\ = DALYs_{global,ann} \times Pct_{avoid,DALY} \times T_{accel,max} \\ = 2.88B \times 92.6\% \times 212 \\ = 565B \\[0.5em] \text{where } T_{accel,max} = T_{accel} + T_{lag} = 204 + 8.2 = 212 \\[0.5em] \text{where } T_{accel} \\ = T_{first,SQ} \times \left(1 - \frac{1}{k_{capacity}}\right) \\ = 222 \times \left(1 - \frac{1}{12.3}\right) \\ = 204 \\[0.5em] \text{where } T_{first,SQ} = T_{queue,SQ} \times 0.5 = 443 \times 0.5 = 222 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Cost-Effectiveness vs Bed Nets Multiplier
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Bed Nets Cost Per DALY | -0.8686 | Strong driver |
| Treaty Cost Per DALY Trial Capacity Plus Efficacy Lag | -0.0847 | Minimal effect |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Cost-Effectiveness vs Bed Nets Multiplier
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 50.3kx |
| Mean (expected value) | 59.9kx |
| Median (50th percentile) | 56.9kx |
| Standard Deviation | 25.0kx |
| 90% Confidence Interval | [23.7kx, 111.7kx] |
The histogram shows the distribution of Cost-Effectiveness vs Bed Nets Multiplier across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Cost-Effectiveness vs Bed Nets Multiplier will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Treaty Campaign Leverage vs Direct Funding: 475x
How many times more cost-effective the treaty campaign is vs direct funding. Treaty achieves 542× leverage: $1B campaign unlocks $27.2B/year government funding for 46.5 years (exploration period, NPV: $541.9B), avoiding need for philanthropists/NIH to directly commit this amount. Both approaches achieve same 200B DALY timeline shift benefit by exploring the therapeutic space 9.5× faster. Treaty spreads cost across governments while building sustainable public funding infrastructure.
Inputs:
- dFDA Direct Funding Cost per DALY 🔢: $0.841
- Cost per DALY Averted (Elimination of Efficacy Lag Plus Earlier Treatment Discovery from Increased Trial Throughput) 🔢: $0.0018
\[ \begin{gathered} Leverage_{treaty} \\ = \frac{Cost_{direct,DALY}}{Cost_{treaty,DALY}} \\ = \frac{\$0.841}{\$0.00177} \\ = 475 \\[0.5em] \text{where } Cost_{direct,DALY} = \frac{NPV_{direct}}{DALYs_{max}} = \frac{\$475B}{565B} = \$0.841 \\[0.5em] \text{where } NPV_{direct} \\ = \frac{T_{queue,dFDA}}{Treasury_{RD,ann} \times r_{discount}} \\ = \frac{36}{\$21.8B \times 3\%} \\ = \$475B \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } T_{queue,dFDA} = \frac{T_{queue,SQ}}{k_{capacity}} = \frac{443}{12.3} = 36 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } DALYs_{max} \\ = DALYs_{global,ann} \times Pct_{avoid,DALY} \times T_{accel,max} \\ = 2.88B \times 92.6\% \times 212 \\ = 565B \\[0.5em] \text{where } T_{accel,max} = T_{accel} + T_{lag} = 204 + 8.2 = 212 \\[0.5em] \text{where } T_{accel} \\ = T_{first,SQ} \times \left(1 - \frac{1}{k_{capacity}}\right) \\ = 222 \times \left(1 - \frac{1}{12.3}\right) \\ = 204 \\[0.5em] \text{where } T_{first,SQ} = T_{queue,SQ} \times 0.5 = 443 \times 0.5 = 222 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Cost_{treaty,DALY} = \frac{Cost_{campaign}}{DALYs_{max}} = \frac{\$1B}{565B} = \$0.00177 \\[0.5em] \text{where } Cost_{campaign} \\ = Budget_{viral,base} + Budget_{lobby,treaty} \\ + Budget_{reserve} \\ = \$250M + \$650M + \$100M \\ = \$1B \\[0.5em] \text{where } DALYs_{max} \\ = DALYs_{global,ann} \times Pct_{avoid,DALY} \times T_{accel,max} \\ = 2.88B \times 92.6\% \times 212 \\ = 565B \\[0.5em] \text{where } T_{accel,max} = T_{accel} + T_{lag} = 204 + 8.2 = 212 \\[0.5em] \text{where } T_{accel} \\ = T_{first,SQ} \times \left(1 - \frac{1}{k_{capacity}}\right) \\ = 222 \times \left(1 - \frac{1}{12.3}\right) \\ = 204 \\[0.5em] \text{where } T_{first,SQ} = T_{queue,SQ} \times 0.5 = 443 \times 0.5 = 222 \\[0.5em] \text{where } T_{queue,SQ} = \frac{N_{untreated}}{Treatments_{new,ann}} = \frac{6{,}650}{15} = 443 \\[0.5em] \text{where } N_{untreated} = N_{rare} \times 0.95 = 7{,}000 \times 0.95 = 6{,}650 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Treaty Campaign Leverage vs Direct Funding
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Direct Funding Cost Per DALY | 4.1716 | Strong driver |
| Treaty Cost Per DALY Trial Capacity Plus Efficacy Lag | -3.7769 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Treaty Campaign Leverage vs Direct Funding
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 475x |
| Mean (expected value) | 421x |
| Median (50th percentile) | 438x |
| Standard Deviation | 47.4x |
| 90% Confidence Interval | [329x, 462x] |
The histogram shows the distribution of Treaty Campaign Leverage vs Direct Funding across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Treaty Campaign Leverage vs Direct Funding will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Cumulative Trial Capacity Years Over 20 Years: 246 years
Cumulative trial-capacity-equivalent years over 20-year period
Inputs:
- Trial Capacity Multiplier 🔢: 12.3x
\[ \begin{gathered} Capacity_{20yr} = k_{capacity} \times 20 = 12.3 \times 20 = 246 \\[0.5em] \text{where } k_{capacity} = \frac{N_{fundable,ann}}{Slots_{curr}} = \frac{23.4M}{1.9M} = 12.3 \\[0.5em] \text{where } N_{fundable,ann} \\ = \frac{Subsidies_{trial,ann}}{Cost_{pragmatic,pt}} \\ = \frac{\$21.7B}{\$929} \\ = 23.4M \\[0.5em] \text{where } Subsidies_{trial,ann} \\ = Treasury_{RD,ann} - OPEX_{dFDA} \\ = \$21.8B - \$40M \\ = \$21.7B \\[0.5em] \text{where } OPEX_{dFDA} \\ = Cost_{platform} + Cost_{staff} + Cost_{infra} \\ + Cost_{regulatory} + Cost_{community} \\ = \$15M + \$10M + \$8M + \$5M + \$2M \\ = \$40M \\[0.5em] \text{where } Treasury_{RD,ann} \\ = Funding_{treaty} - Payout_{bond,ann} - Funding_{political,ann} \\ = \$27.2B - \$2.72B - \$2.72B \\ = \$21.8B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Funding_{political,ann} \\ = Funding_{treaty} \times Pct_{political} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Cumulative Trial Capacity Years Over 20 Years
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Trial Capacity Multiplier | 1.0000 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Cumulative Trial Capacity Years Over 20 Years
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 246 |
| Mean (expected value) | 441 |
| Median (50th percentile) | 320 |
| Standard Deviation | 404 |
| 90% Confidence Interval | [83.8, 1.23k] |
The histogram shows the distribution of Cumulative Trial Capacity Years Over 20 Years across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Cumulative Trial Capacity Years Over 20 Years will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Ratio of Type Ii Error Cost to Type I Error Benefit: 3.07k:1
Ratio of Type II error cost to Type I error benefit (harm from delay vs. harm prevented)
Inputs:
- Total DALYs Lost from Disease Eradication Delay 🔢: 7.94B DALYs
- Maximum DALYs Saved by FDA Preventing Unsafe Drugs (1962-2024) 🔢: 2.59M DALYs
\[ \begin{gathered} Ratio_{TypeII} = \frac{DALYs_{lag}}{DALY_{TypeI}} = \frac{7.94B}{2.59M} = 3{,}070 \\[0.5em] \text{where } DALYs_{lag} = YLL_{lag} + YLD_{lag} = 7.07B + 873M = 7.94B \\[0.5em] \text{where } YLL_{lag} \\ = Deaths_{lag} \times (LE_{global} - Age_{death,delay}) \\ = 416M \times (79 - 62) \\ = 7.07B \\[0.5em] \text{where } Deaths_{lag} \\ = T_{lag} \times Deaths_{disease,daily} \times 338 \\ = 8.2 \times 150{,}000 \times 338 \\ = 416M \\[0.5em] \text{where } YLD_{lag} \\ = Deaths_{lag} \times T_{suffering} \times DW_{chronic} \\ = 416M \times 6 \times 0.35 \\ = 873M \\[0.5em] \text{where } Deaths_{lag} \\ = T_{lag} \times Deaths_{disease,daily} \times 338 \\ = 8.2 \times 150{,}000 \times 338 \\ = 416M \\[0.5em] \text{where } DALY_{TypeI} = DALY_{thal} \times 62 = 41{,}800 \times 62 = 2.59M \\[0.5em] \text{where } DALY_{thal} \\ = YLD_{thal} + YLL_{thal} \\ = 13{,}000 + 28{,}800 \\ = 41{,}800 \\[0.5em] \text{where } YLD_{thal} \\ = DW_{thal} \times N_{thal,survive} \times LE_{thal} \\ = 0.4 \times 540 \times 60 \\ = 13{,}000 \\[0.5em] \text{where } N_{thal,survive} \\ = N_{thal,US,prevent} \times (1 - Rate_{thal,mort}) \\ = 900 \times (1 - 40\%) \\ = 540 \\[0.5em] \text{where } N_{thal,US,prevent} \\ = N_{thal,global} \times Pct_{US,1960} \\ = 15{,}000 \times 6\% \\ = 900 \\[0.5em] \text{where } YLL_{thal} = Deaths_{thal} \times 80 = 360 \times 80 = 28{,}800 \\[0.5em] \text{where } Deaths_{thal} \\ = Rate_{thal,mort} \times N_{thal,US,prevent} \\ = 40\% \times 900 \\ = 360 \\[0.5em] \text{where } N_{thal,US,prevent} \\ = N_{thal,global} \times Pct_{US,1960} \\ = 15{,}000 \times 6\% \\ = 900 \end{gathered} \]
~ Medium confidence
Sensitivity Analysis
Sensitivity Indices for Ratio of Type Ii Error Cost to Type I Error Benefit
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| dFDA Efficacy Lag Elimination DALYs | 7.2872 | Strong driver |
| Type I Error Benefit DALYs | -7.1207 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Ratio of Type Ii Error Cost to Type I Error Benefit
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 3.07k:1 |
| Mean (expected value) | 3.05k:1 |
| Median (50th percentile) | 3.09k:1 |
| Standard Deviation | 101:1 |
| 90% Confidence Interval | [2.88k:1, 3.12k:1] |
The histogram shows the distribution of Ratio of Type Ii Error Cost to Type I Error Benefit across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Ratio of Type Ii Error Cost to Type I Error Benefit will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Maximum DALYs Saved by FDA Preventing Unsafe Drugs (1962-2024): 2.59M DALYs
Maximum DALYs saved by FDA preventing unsafe drugs over 62-year period 1962-2024 (extreme overestimate: one Thalidomide-scale event per year)
Inputs:
- Thalidomide DALYs Per Event 🔢: 41.8k DALYs
\[ \begin{gathered} DALY_{TypeI} = DALY_{thal} \times 62 = 41{,}800 \times 62 = 2.59M \\[0.5em] \text{where } DALY_{thal} \\ = YLD_{thal} + YLL_{thal} \\ = 13{,}000 + 28{,}800 \\ = 41{,}800 \\[0.5em] \text{where } YLD_{thal} \\ = DW_{thal} \times N_{thal,survive} \times LE_{thal} \\ = 0.4 \times 540 \times 60 \\ = 13{,}000 \\[0.5em] \text{where } N_{thal,survive} \\ = N_{thal,US,prevent} \times (1 - Rate_{thal,mort}) \\ = 900 \times (1 - 40\%) \\ = 540 \\[0.5em] \text{where } N_{thal,US,prevent} \\ = N_{thal,global} \times Pct_{US,1960} \\ = 15{,}000 \times 6\% \\ = 900 \\[0.5em] \text{where } YLL_{thal} = Deaths_{thal} \times 80 = 360 \times 80 = 28{,}800 \\[0.5em] \text{where } Deaths_{thal} \\ = Rate_{thal,mort} \times N_{thal,US,prevent} \\ = 40\% \times 900 \\ = 360 \\[0.5em] \text{where } N_{thal,US,prevent} \\ = N_{thal,global} \times Pct_{US,1960} \\ = 15{,}000 \times 6\% \\ = 900 \end{gathered} \]
? Low confidence
Sensitivity Analysis
Sensitivity Indices for Maximum DALYs Saved by FDA Preventing Unsafe Drugs (1962-2024)
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Thalidomide DALYs Per Event | 1.0000 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Maximum DALYs Saved by FDA Preventing Unsafe Drugs (1962-2024)
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 2.59M |
| Mean (expected value) | 2.63M |
| Median (50th percentile) | 2.53M |
| Standard Deviation | 754k |
| 90% Confidence Interval | [1.54M, 4.16M] |
The histogram shows the distribution of Maximum DALYs Saved by FDA Preventing Unsafe Drugs (1962-2024) across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Maximum DALYs Saved by FDA Preventing Unsafe Drugs (1962-2024) will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Unexplored Therapeutic Frontier: 99.7%
Fraction of possible drug-disease space that remains unexplored (>99%)
Inputs:
- Tested Drug-Disease Relationships: 32.5k relationships (95% CI: 15.0k relationships - 50.0k relationships)
- Possible Drug-Disease Combinations 🔢: 9.50M combinations
\[ \begin{gathered} Ratio_{unexplored} \\ = 1 - \frac{N_{tested}}{N_{combos}} \\ = 1 - \frac{32{,}500}{9.5M} \\ = 99.7\% \\[0.5em] \text{where } N_{combos} \\ = N_{safe} \times N_{diseases,trial} \\ = 9{,}500 \times 1{,}000 \\ = 9.5M \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Unexplored Therapeutic Frontier
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Tested Relationships Estimate | -1.0000 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Unexplored Therapeutic Frontier
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 99.7% |
| Mean (expected value) | 99.7% |
| Median (50th percentile) | 99.7% |
| Standard Deviation | 0.0868% |
| 90% Confidence Interval | [99.5%, 99.8%] |
The histogram shows the distribution of Unexplored Therapeutic Frontier across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Unexplored Therapeutic Frontier will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
Annual VICTORY Incentive Alignment Bond Payout: $2.72B
Annual VICTORY Incentive Alignment Bond payout (treaty funding × bond percentage)
Inputs:
- Annual Funding from 1% of Global Military Spending Redirected to DIH 🔢: $27.2B
- Percentage of Captured Dividend Funding VICTORY Incentive Alignment Bonds: 10%
\[ \begin{gathered} Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \end{gathered} \]
✓ High confidence
Annual Return Percentage for VICTORY Incentive Alignment Bondholders: 272%
Annual return percentage for VICTORY Incentive Alignment Bondholders
Inputs:
\[ \begin{gathered} r_{bond} = \frac{Payout_{bond,ann}}{Cost_{campaign}} = \frac{\$2.72B}{\$1B} = 272\% \\[0.5em] \text{where } Payout_{bond,ann} \\ = Funding_{treaty} \times Pct_{bond} \\ = \$27.2B \times 10\% \\ = \$2.72B \\[0.5em] \text{where } Funding_{treaty} \\ = Spending_{mil} \times Reduce_{treaty} \\ = \$2.72T \times 1\% \\ = \$27.2B \\[0.5em] \text{where } Cost_{campaign} \\ = Budget_{viral,base} + Budget_{lobby,treaty} \\ + Budget_{reserve} \\ = \$250M + \$650M + \$100M \\ = \$1B \end{gathered} \]
✓ High confidence
Sensitivity Analysis
Sensitivity Indices for Annual Return Percentage for VICTORY Incentive Alignment Bondholders
Regression-based sensitivity showing which inputs explain the most variance in the output.
| Input Parameter | Sensitivity Coefficient | Interpretation |
|---|---|---|
| Treaty Campaign Total Cost | -0.9366 | Strong driver |
Interpretation: Standardized coefficients show the change in output (in SD units) per 1 SD change in input. Values near ±1 indicate strong influence; values exceeding ±1 may occur with correlated inputs.
Monte Carlo Distribution
Simulation Results Summary: Annual Return Percentage for VICTORY Incentive Alignment Bondholders
| Statistic | Value |
|---|---|
| Baseline (deterministic) | 272% |
| Mean (expected value) | 293% |
| Median (50th percentile) | 287% |
| Standard Deviation | 76.3% |
| 90% Confidence Interval | [180%, 430%] |
The histogram shows the distribution of Annual Return Percentage for VICTORY Incentive Alignment Bondholders across 10,000 Monte Carlo simulations. The CDF (right) shows the probability of the outcome exceeding any given value, which is useful for risk assessment.
Exceedance Probability
This exceedance probability chart shows the likelihood that Annual Return Percentage for VICTORY Incentive Alignment Bondholders will exceed any given threshold. Higher curves indicate more favorable outcomes with greater certainty.
External Data Sources
Parameters sourced from peer-reviewed publications, institutional databases, and authoritative reports.
ADAPTABLE Trial Cost per Patient: $929
Cost per patient in ADAPTABLE trial ($14M PCORI grant / 15,076 patients). Note: This is the direct grant cost; true cost including in-kind may be 10-40% higher.
Source:1
Uncertainty Range
Technical: 95% CI: [$929, $1.40K] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $929 and $1.40K (±25%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
~ Medium confidence
ADAPTABLE Trial Total Cost: $14M
PCORI grant for ADAPTABLE trial (2016-2019). Note: Direct funding only; total costs including site overhead and in-kind contributions from health systems may be higher.
Source:1
Uncertainty Range
Technical: 95% CI: [$14M, $20M] • Distribution: Lognormal
What this means: This estimate has moderate uncertainty. The true value likely falls between $14M and $20M (±21%). This represents a reasonable range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
~ Medium confidence
Antidepressant Trial Exclusion Rate: 86.1%
Mean exclusion rate in antidepressant trials (86.1% of real-world patients excluded)
Source:2
✓ High confidence
Average Annual Stock Market Return: 10%
Bed Nets Cost per DALY: $89
GiveWell cost per DALY for insecticide-treated bed nets (midpoint estimate, range $78-100). DALYs (Disability-Adjusted Life Years) measure disease burden by combining years of life lost and years lived with disability. Bed nets prevent malaria deaths and are considered a gold standard benchmark for cost-effective global health interventions - if an intervention costs less per DALY than bed nets, it’s exceptionally cost-effective. GiveWell synthesizes peer-reviewed academic research with transparent, rigorous methodology and extensive external expert review.
Source:18
Uncertainty Range
Technical: 95% CI: [$78, $100] • Distribution: Normal
What this means: This estimate has moderate uncertainty. The true value likely falls between $78 and $100 (±12%). This represents a reasonable range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The normal distribution means values cluster around the center with equal chances of being higher or lower.
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence • 📊 Peer-reviewed
Estimated Annual Global Economic Benefit from Childhood Vaccination Programs: $15B
Estimated annual global economic benefit from childhood vaccination programs (measles, polio, etc.)
Source:20
Uncertainty Range
Technical: Distribution: Lognormal (SE: $4.50B)
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Return on Investment from Childhood Vaccination Programs: 13:1
Disability Weight for Untreated Chronic Conditions: 0.35 weight
Disability weight for untreated chronic conditions (WHO Global Burden of Disease)
Source:17
Uncertainty Range
Technical: Distribution: Normal (SE: 0.07 weight)
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
~ Medium confidence • 📊 Peer-reviewed
Current Active Trials at Any Given Time: 10.0k trials
Current Clinical Trial Participation Rate: 0.06%
Global Population with Chronic Diseases: 2.40B people
Global population with chronic diseases
Source:26
Uncertainty Range
Technical: 95% CI: [2.00B people, 2.80B people] • Distribution: Lognormal
What this means: This estimate has moderate uncertainty. The true value likely falls between 2.00B people and 2.80B people (±17%). This represents a reasonable range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Current Global Clinical Trials per Year: 3.30k trials/year
Current global clinical trials per year
Source:30
Uncertainty Range
Technical: 95% CI: [2.64k trials/year, 3.96k trials/year] • Distribution: Lognormal
What this means: This estimate has moderate uncertainty. The true value likely falls between 2.64k trials/year and 3.96k trials/year (±20%). This represents a reasonable range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Current Trial Abandonment Rate: 40%
Annual Global Clinical Trial Participants: 1.90M patients/year
Annual global clinical trial participants (IQVIA 2022: 1.9M post-COVID normalization)
Source:29
Uncertainty Range
Technical: 95% CI: [1.50M patients/year, 2.30M patients/year] • Distribution: Lognormal
What this means: This estimate has moderate uncertainty. The true value likely falls between 1.50M patients/year and 2.30M patients/year (±21%). This represents a reasonable range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Defense Industry Lobbying Spending: $127M
Annual defense industry lobbying spending
Source:31
✓ High confidence • 📊 Peer-reviewed • Updated 2024
Deworming Cost per DALY: $55
Cost per DALY for deworming programs (range $28-82, midpoint estimate). GiveWell notes this 2011 estimate is outdated and their current methodology focuses on long-term income effects rather than short-term health DALYs.
Source:32
? Low confidence
dFDA Pragmatic Trial Cost per Patient: $929
dFDA pragmatic trial cost per patient. Uses ADAPTABLE trial ($929) as DELIBERATELY CONSERVATIVE central estimate. Harvard meta-analysis of 108 trials found median of only $97/patient - our estimate may overstate costs by 10x. Confidence interval spans meta-analysis median to complex chronic disease trials.
Source:1
Uncertainty Range
Technical: 95% CI: [$97, $3K] • Distribution: Lognormal
What this means: This estimate is highly uncertain. The true value likely falls between $97 and $3K (±156%). This represents a very wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
~ Medium confidence
Drug Development Cost (1980s): $194M
Drug development cost in 1980s (compounded to approval, 1990 dollars)
Source:33
Uncertainty Range
Technical: 95% CI: [$146M, $242M] • Distribution: Lognormal
What this means: This estimate has moderate uncertainty. The true value likely falls between $146M and $242M (±25%). This represents a reasonable range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Drug Discovery to Approval Timeline: 14 years
Full drug development timeline from discovery to FDA approval. Typical range is 12-15 years based on BIO 2021 and PMC meta-analyses. Breakdown: preclinical 4-6 years + clinical 10.5 years. Using 14 years as central estimate.
Source:34
Uncertainty Range
Technical: 95% CI: [12 years, 17 years]
What this means: This estimate has moderate uncertainty. The true value likely falls between 12 years and 17 years (±18%). This represents a reasonable range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Drug Repurposing Success Rate: 30%
Percentage of drugs that gain at least one new indication after initial approval
Source:35
✓ High confidence
Economic Multiplier for Healthcare Investment: 4.3x
Economic multiplier for healthcare investment (4.3x ROI). Literature range 3.0-6.0×.
Source:37
Uncertainty Range
Technical: 95% CI: [3x, 6x] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between 3x and 6x (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Economic Multiplier for Military Spending: 0.6x
Economic multiplier for military spending (0.6x ROI). Literature range 0.4-1.0×.
Source:39
Uncertainty Range
Technical: 95% CI: [0.4x, 0.9x] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between 0.4x and 0.9x (±42%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Regulatory Delay for Efficacy Testing Post-Safety Verification: 8.2 years
Regulatory delay for efficacy testing (Phase II/III) post-safety verification. Based on BIO 2021 industry survey. Note: This is for drugs that COMPLETE the pipeline - survivor bias means actual delay for any given disease may be longer if candidates fail and must restart.
Source:34
Uncertainty Range
Technical: Distribution: Normal (SE: 2 years)
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
~ Medium confidence • 📊 Peer-reviewed • Updated 2021
Givewell Cost per Life Saved (Maximum): $5.50K
Givewell Cost per Life Saved (Minimum): $3.50K
Annual Deaths from Active Combat Worldwide: 234k deaths/year
Annual deaths from active combat worldwide
Source:42
Uncertainty Range
Technical: 95% CI: [180k deaths/year, 300k deaths/year] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between 180k deaths/year and 300k deaths/year (±26%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Deaths from State Violence: 2.70k deaths/year
Annual deaths from state violence
Source:43
Uncertainty Range
Technical: 95% CI: [1.50k deaths/year, 5.00k deaths/year] • Distribution: Lognormal
What this means: This estimate is highly uncertain. The true value likely falls between 1.50k deaths/year and 5.00k deaths/year (±65%). This represents a very wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Deaths from Terror Attacks Globally: 8.30k deaths/year
Annual deaths from terror attacks globally
Source:44
Uncertainty Range
Technical: 95% CI: [6.00k deaths/year, 12.0k deaths/year] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between 6.00k deaths/year and 12.0k deaths/year (±36%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Global Annual DALY Burden: 2.88B DALYs/year
Global annual DALY burden from all diseases and injuries (WHO/IHME Global Burden of Disease 2021). Includes both YLL (years of life lost) and YLD (years lived with disability) from all causes.
Source:45
Uncertainty Range
Technical: Distribution: Normal (SE: 150M DALYs/year)
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence • 📊 Peer-reviewed
Annual Deaths from All Diseases and Aging Globally: 55.0M deaths/year
Annual deaths from all diseases and aging globally
Source:17
Uncertainty Range
Technical: Distribution: Normal (SE: 5.00M deaths/year)
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Environmental Damage and Restoration Costs from Conflict: $100B
Annual environmental damage and restoration costs from conflict
Source:46
Uncertainty Range
Technical: 95% CI: [$70B, $140B] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $70B and $140B (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Infrastructure Damage to Communications from Conflict: $298B
Annual infrastructure damage to communications from conflict
Source:46
Uncertainty Range
Technical: 95% CI: [$209B, $418B] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $209B and $418B (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Infrastructure Damage to Education Facilities from Conflict: $234B
Annual infrastructure damage to education facilities from conflict
Source:46
Uncertainty Range
Technical: 95% CI: [$164B, $328B] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $164B and $328B (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Infrastructure Damage to Energy Systems from Conflict: $422B
Annual infrastructure damage to energy systems from conflict
Source:46
Uncertainty Range
Technical: 95% CI: [$295B, $590B] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $295B and $590B (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Infrastructure Damage to Healthcare Facilities from Conflict: $166B
Annual infrastructure damage to healthcare facilities from conflict
Source:46
Uncertainty Range
Technical: 95% CI: [$116B, $232B] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $116B and $232B (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Infrastructure Damage to Transportation from Conflict: $487B
Annual infrastructure damage to transportation from conflict
Source:46
Uncertainty Range
Technical: 95% CI: [$340B, $680B] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $340B and $680B (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Infrastructure Damage to Water Systems from Conflict: $268B
Annual infrastructure damage to water systems from conflict
Source:46
Uncertainty Range
Technical: 95% CI: [$187B, $375B] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $187B and $375B (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Lost Economic Growth from Military Spending Opportunity Cost: $2.72T
Annual foregone economic output from military spending vs productive alternatives. This estimate implicitly captures fiscal multiplier differences (military ~0.6x vs healthcare ~4.3x GDP multiplier). Do not add separate GDP multiplier adjustment to avoid double-counting.
Source:48
Uncertainty Range
Technical: 95% CI: [$1.90T, $3.80T] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $1.90T and $3.80T (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Lost Productivity from Conflict Casualties: $300B
Annual lost productivity from conflict casualties
Source:49
Uncertainty Range
Technical: 95% CI: [$210B, $420B] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $210B and $420B (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual PTSD and Mental Health Costs from Conflict: $232B
Annual PTSD and mental health costs from conflict
Source:50
Uncertainty Range
Technical: 95% CI: [$162B, $325B] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $162B and $325B (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Refugee Support Costs: $150B
Annual refugee support costs (108.4M refugees × $1,384/year)
Source:51
Uncertainty Range
Technical: 95% CI: [$105B, $210B] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $105B and $210B (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Trade Disruption Costs from Currency Instability: $57.4B
Annual trade disruption costs from currency instability
Source:52
Uncertainty Range
Technical: 95% CI: [$40B, $80B] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $40B and $80B (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Trade Disruption Costs from Energy Price Volatility: $125B
Annual trade disruption costs from energy price volatility
Source:52
Uncertainty Range
Technical: 95% CI: [$87B, $175B] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $87B and $175B (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Trade Disruption Costs from Shipping Disruptions: $247B
Annual trade disruption costs from shipping disruptions
Source:52
Uncertainty Range
Technical: 95% CI: [$173B, $346B] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $173B and $346B (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Trade Disruption Costs from Supply Chain Disruptions: $187B
Annual trade disruption costs from supply chain disruptions
Source:52
Uncertainty Range
Technical: 95% CI: [$131B, $262B] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $131B and $262B (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Veteran Healthcare Costs: $200B
Annual veteran healthcare costs (20-year projected)
Source:53
Uncertainty Range
Technical: 95% CI: [$140B, $280B] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $140B and $280B (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Global Spending on Clinical Trials: $60B
Annual global spending on clinical trials (Industry: $45-60B + Government: $3-6B + Nonprofits: $2-5B). Conservative estimate using 15-20% of $300B total pharma R&D, not inflated market size projections.
Source:55
Uncertainty Range
Technical: 95% CI: [$50B, $75B] • Distribution: Lognormal (SE: $10B)
What this means: This estimate has moderate uncertainty. The true value likely falls between $50B and $75B (±21%). This represents a reasonable range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Global Daily Deaths from Disease and Aging: 150k deaths/day
Total global deaths per day from all disease and aging (WHO Global Burden of Disease 2024)
Source:17
Uncertainty Range
Technical: Distribution: Normal (SE: 7.50k deaths/day)
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence • 📊 Peer-reviewed
Global Annual Direct Medical Costs of Disease: $9.90T
Direct medical costs of disease globally (treatment, hospitalization, medication)
Source:56
Uncertainty Range
Technical: 95% CI: [$7T, $14T] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $7T and $14T (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Global Annual Economic Value of Human Life Lost to Disease: $94.2T
Economic value of human life lost to disease annually (mortality valuation)
Source:56
Uncertainty Range
Technical: 95% CI: [$66T, $132T] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $66T and $132T (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Global Annual Productivity Loss from Disease: $5T
Annual productivity loss from disease globally (absenteeism, reduced output)
Source:56
Uncertainty Range
Technical: 95% CI: [$3.50T, $7T] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $3.50T and $7T (±35%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Global Government Spending on Clinical Trials: $4.50B
Annual global government spending on interventional clinical trials (~5-10% of total)
Source:57
Uncertainty Range
Technical: 95% CI: [$3B, $6B] • Distribution: Lognormal (SE: $1B)
What this means: There’s significant uncertainty here. The true value likely falls between $3B and $6B (±33%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Global Life Expectancy (2024): 79 years
Global life expectancy (2024)
Source:17
Uncertainty Range
Technical: Distribution: Normal (SE: 2 years)
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence • 📊 Peer-reviewed • Updated 2024
Global Government Medical Research Spending: $67.5B
Global government medical research spending
Source:59
Uncertainty Range
Technical: 95% CI: [$54B, $81B] • Distribution: Lognormal
What this means: This estimate has moderate uncertainty. The true value likely falls between $54B and $81B (±20%). This represents a reasonable range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Global Military Spending in 2024: $2.72T
Global military spending in 2024
Source:60
Uncertainty Range
Technical: Distribution: Fixed
✓ High confidence
Global Population in 2024: 8.00B of people
Global population in 2024
Source:63
Uncertainty Range
Technical: 95% CI: [7.80B of people, 8.20B of people] • Distribution: Lognormal
What this means: We’re quite confident in this estimate. The true value likely falls between 7.80B of people and 8.20B of people (±2%). This represents a narrow range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Critical Mass Threshold for Social Change: 3.5%
Critical mass threshold for social change (3.5% rule)
Source:64
Uncertainty Range
Technical: 95% CI: [2.5%, 4.5%] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between 2.5% and 4.5% (±29%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Annual Global Spending on Symptomatic Disease Treatment: $8.20T
Annual global spending on symptomatic disease treatment
Source:56
Uncertainty Range
Technical: 95% CI: [$6.50T, $10T] • Distribution: Lognormal
What this means: This estimate has moderate uncertainty. The true value likely falls between $6.50T and $10T (±21%). This represents a reasonable range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
YLD Proportion of Total DALYs: 0.39 proportion
Proportion of global DALYs that are YLD (years lived with disability) vs YLL (years of life lost). From GBD 2021: 1.13B YLD out of 2.88B total DALYs = 39%.
Source:45
Uncertainty Range
Technical: Distribution: Normal (SE: 0.03 proportion)
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence • 📊 Peer-reviewed
Human Interactome Targeted by Drugs: 12%
Percentage of human interactome (protein-protein interactions) targeted by drugs
Source:66
✓ High confidence
Diseases Getting First Treatment Per Year: 15 diseases/year
Number of diseases that receive their FIRST effective treatment each year under current system. ~9 rare diseases/year (based on 40 years of ODA: 350 with treatment ÷ 40 years), plus ~5-10 common diseases. Note: FDA approves ~50 drugs/year, but most are for diseases that already have treatments.
Source:73
Uncertainty Range
Technical: 95% CI: [8 diseases/year, 30 diseases/year] • Distribution: Lognormal
What this means: This estimate is highly uncertain. The true value likely falls between 8 diseases/year and 30 diseases/year (±73%). This represents a very wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
? Low confidence
NIH Standard Research Cost per QALY: $50K
Typical cost per QALY for standard NIH-funded medical research portfolio. Reflects the inefficiency of traditional RCTs and basic research-heavy allocation. See confidence_interval for range; ICER uses higher thresholds for value-based pricing.
Source:76
Uncertainty Range
Technical: 95% CI: [$20K, $100K] • Distribution: Lognormal
What this means: This estimate is highly uncertain. The true value likely falls between $20K and $100K (±80%). This represents a very wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
~ Medium confidence
Pharma Drug Development Cost (Current System): $2.60B
Average cost to develop one drug in current system
Source:79
Uncertainty Range
Technical: 95% CI: [$1.50B, $4B] • Distribution: Lognormal (SE: $500M)
What this means: There’s significant uncertainty here. The true value likely falls between $1.50B and $4B (±48%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence • 📊 Peer-reviewed
Phase I Safety Trial Duration: 2.3 years
Pragmatic Trial Median Cost per Patient (PMC Review): $97
Median cost per patient in embedded pragmatic clinical trials (systematic review of 64 trials). IQR: $19-$478 (2015 USD).
Source:85
Uncertainty Range
Technical: 95% CI: [$19, $478] • Distribution: Lognormal
What this means: This estimate is highly uncertain. The true value likely falls between $19 and $478 (±237%). This represents a very wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Political Success Probability: 1%
Estimated probability of treaty ratification and sustained implementation. Central estimate 1% is conservative. This assumes 99% chance of failure.
Source:90
Uncertainty Range
Technical: 95% CI: [0.1%, 10%] • Distribution: Beta (SE: 2%)
What this means: This estimate is highly uncertain. The true value likely falls between 0.1% and 10% (±495%). This represents a very wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The beta distribution means values are bounded and can skew toward one end.
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
? Low confidence
Percentage Military Spending Cut After WW2: 30%
Pre-1962 Drug Development Cost (2024 Dollars): $24.7M
Pre-1962 drug development cost adjusted to 2024 dollars ($6.5M × 3.80 = $24.7M, CPI-adjusted from Baily 1972)
Source:94
Uncertainty Range
Technical: 95% CI: [$19.5M, $30M] • Distribution: Lognormal
What this means: This estimate has moderate uncertainty. The true value likely falls between $19.5M and $30M (±21%). This represents a reasonable range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence • 📊 Peer-reviewed
Pre-1962 Physician Count (Unverified): 144k physicians
Estimated physicians conducting real-world efficacy trials pre-1962 (unverified estimate)
Source:95
? Low confidence
Total Number of Rare Diseases Globally: 7.00k diseases
Total number of rare diseases globally
Source:96
Uncertainty Range
Technical: 95% CI: [6.00k diseases, 10.0k diseases] • Distribution: Normal
What this means: There’s significant uncertainty here. The true value likely falls between 6.00k diseases and 10.0k diseases (±29%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The normal distribution means values cluster around the center with equal chances of being higher or lower.
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Recovery Trial Cost per Patient: $500
RECOVERY trial cost per patient. Note: RECOVERY was an outlier - hospital-based during COVID emergency, minimal extra procedures, existing NHS infrastructure, streamlined consent. Replicating this globally will be harder.
Source:97
Uncertainty Range
Technical: 95% CI: [$400, $2.50K] • Distribution: Lognormal
What this means: This estimate is highly uncertain. The true value likely falls between $400 and $2.50K (±210%). This represents a very wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
RECOVERY Trial Global Lives Saved: 1.00M lives
Estimated lives saved globally by RECOVERY trial’s dexamethasone discovery. NHS England estimate (March 2021). Based on Águas et al. Nature Communications 2021 methodology applying RECOVERY trial mortality reductions (36% ventilated, 18% oxygen) to global COVID hospitalizations. Wide uncertainty range reflects extrapolation assumptions.
Source:98
Uncertainty Range
Technical: 95% CI: [500k lives, 2.00M lives] • Distribution: Lognormal
What this means: This estimate is highly uncertain. The true value likely falls between 500k lives and 2.00M lives (±75%). This represents a very wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
~ Medium confidence
RECOVERY Trial Total Cost: $20M
Total cost of UK RECOVERY trial. Enrolled tens of thousands of patients across multiple treatment arms. Discovered dexamethasone reduces COVID mortality by ~1/3 in severe cases.
Source:77
Uncertainty Range
Technical: 95% CI: [$15M, $25M] • Distribution: Lognormal
What this means: This estimate has moderate uncertainty. The true value likely falls between $15M and $25M (±25%). This represents a reasonable range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Mean Age of Preventable Death from Post-Safety Efficacy Delay: 62 years
Mean age of preventable death from post-safety efficacy testing regulatory delay (Phase 2-4)
Source:17
Uncertainty Range
Technical: Distribution: Normal (SE: 3 years)
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
~ Medium confidence • 📊 Peer-reviewed
Pre-Death Suffering Period During Post-Safety Efficacy Delay: 6 years
Pre-death suffering period during post-safety efficacy testing delay (average years lived with untreated condition while awaiting Phase 2-4 completion)
Source:17
Uncertainty Range
Technical: 95% CI: [4 years, 9 years] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between 4 years and 9 years (±42%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
~ Medium confidence • 📊 Peer-reviewed
Return on Investment from Smallpox Eradication Campaign: 280:1
Standard Economic Value per QALY: $150K
Standard economic value per QALY
Source:105
Uncertainty Range
Technical: Distribution: Normal (SE: $30K)
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Deaths from 9/11 Terrorist Attacks: 3.00k deaths
Deaths from 9/11 terrorist attacks
Source:111
Uncertainty Range
Technical: Distribution: Fixed
✓ High confidence
Thalidomide Cases Worldwide: 15.0k cases
Total thalidomide birth defect cases worldwide (1957-1962)
Source:112
Uncertainty Range
Technical: 95% CI: [10.0k cases, 20.0k cases] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between 10.0k cases and 20.0k cases (±33%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
~ Medium confidence
Thalidomide Disability Weight: 0.4:1
Disability weight for thalidomide survivors (limb deformities, organ damage)
Source:113
Uncertainty Range
Technical: 95% CI: [0.32:1, 0.48:1] • Distribution: Lognormal
What this means: This estimate has moderate uncertainty. The true value likely falls between 0.32:1 and 0.48:1 (±20%). This represents a reasonable range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
~ Medium confidence
Thalidomide Mortality Rate: 40%
Mortality rate for thalidomide-affected infants (died within first year)
Source:112
Uncertainty Range
Technical: 95% CI: [35%, 45%] • Distribution: Lognormal
What this means: This estimate has moderate uncertainty. The true value likely falls between 35% and 45% (±13%). This represents a reasonable range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Thalidomide Survivor Lifespan: 60 years
Average lifespan for thalidomide survivors
Source:113
Uncertainty Range
Technical: 95% CI: [50 years, 70 years] • Distribution: Lognormal
What this means: This estimate has moderate uncertainty. The true value likely falls between 50 years and 70 years (±17%). This represents a reasonable range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
~ Medium confidence
Phase 3 Cost per Patient: $41K
Phase 3 cost per patient (median from FDA study)
Source:115
Uncertainty Range
Technical: 95% CI: [$20K, $120K] • Distribution: Lognormal
What this means: This estimate is highly uncertain. The true value likely falls between $20K and $120K (±122%). This represents a very wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Valley of Death Attrition Rate: 40%
Percentage of promising Phase 1-passed compounds abandoned primarily due to Phase 2/3 cost barriers (not scientific failure). Conservative estimate: many rare disease, natural compound, and low-margin drugs never tested.
Source:132
Uncertainty Range
Technical: 95% CI: [25%, 55%] • Distribution: Uniform
What this means: There’s significant uncertainty here. The true value likely falls between 25% and 55% (±38%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The uniform distribution means any value in the range is equally likely.
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
~ Medium confidence
Value of Statistical Life: $10M
Value of Statistical Life (conservative estimate)
Source:133
Uncertainty Range
Technical: 95% CI: [$5M, $15M] • Distribution: Gamma (SE: $3M)
What this means: There’s significant uncertainty here. The true value likely falls between $5M and $15M (±50%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The gamma distribution means values follow a specific statistical pattern.
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
✓ High confidence
Vitamin A Supplementation Cost per DALY: $37
Cost per DALY for vitamin A supplementation programs (India: $23-50; Africa: $40-255; wide variation by region and baseline VAD prevalence). Using India midpoint as conservative estimate.
Source:134
~ Medium confidence
Return on Investment from Water Fluoridation Programs: 23:1
Cost-Effectiveness Threshold ($50,000/QALY): $50K
Cost-effectiveness threshold widely used in US health economics ($50,000/QALY, from 1980s dialysis costs)
Source:136
✓ High confidence
Core Definitions
Fundamental parameters and constants used throughout the analysis.
ADAPTABLE Trial Patients Enrolled: 15.1k patients
Patients enrolled in ADAPTABLE trial (PCORnet 2016-2019). Enrolled across 40 clinical sites. Precise count from trial completion records.
Core definition
Percentage of Budget Defense Sector Keeps Under 1% treaty: 99%
Percentage of budget defense sector keeps under 1% treaty
Core definition
Years to Reach Full Decentralized Framework for Drug Assessment Adoption: 5 years
Years to reach full Decentralized Framework for Drug Assessment adoption
Core definition
Decentralized Framework for Drug Assessment Core framework Annual OPEX: $18.9M
Decentralized Framework for Drug Assessment Core framework annual opex (midpoint of $11-26.5M)
Uncertainty Range
Technical: 95% CI: [$11M, $26.5M] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $11M and $26.5M (±41%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
Core definition
Decentralized Framework for Drug Assessment Core framework Build Cost: $40M
Decentralized Framework for Drug Assessment Core framework build cost
Uncertainty Range
Technical: 95% CI: [$25M, $65M] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $25M and $65M (±50%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
Core definition
Decentralized Framework for Drug Assessment Community Support Costs: $2M
Decentralized Framework for Drug Assessment community support costs
Uncertainty Range
Technical: 95% CI: [$1M, $3M] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $1M and $3M (±50%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
Core definition
Decentralized Framework for Drug Assessment Infrastructure Costs: $8M
Decentralized Framework for Drug Assessment infrastructure costs (cloud, security)
Uncertainty Range
Technical: 95% CI: [$5M, $12M] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $5M and $12M (±44%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
Core definition
Decentralized Framework for Drug Assessment Maintenance Costs: $15M
Decentralized Framework for Drug Assessment maintenance costs
Uncertainty Range
Technical: 95% CI: [$10M, $22M] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $10M and $22M (±40%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
Core definition
Decentralized Framework for Drug Assessment Regulatory Coordination Costs: $5M
Decentralized Framework for Drug Assessment regulatory coordination costs
Uncertainty Range
Technical: 95% CI: [$3M, $8M] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $3M and $8M (±50%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
Core definition
Decentralized Framework for Drug Assessment Staff Costs: $10M
Decentralized Framework for Drug Assessment staff costs (minimal, AI-assisted)
Uncertainty Range
Technical: 95% CI: [$7M, $15M] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $7M and $15M (±40%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
Core definition
DIH Broader Initiatives Annual OPEX: $21.1M
DIH broader initiatives annual opex (medium case)
Uncertainty Range
Technical: 95% CI: [$14M, $32M] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $14M and $32M (±43%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
Core definition
DIH Broader Initiatives Upfront Cost: $230M
DIH broader initiatives upfront cost (medium case)
Uncertainty Range
Technical: 95% CI: [$150M, $350M] • Distribution: Lognormal
What this means: There’s significant uncertainty here. The true value likely falls between $150M and $350M (±44%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
Core definition
Eventually Avoidable DALY Percentage: 92.6%
Percentage of DALYs that are eventually avoidable with sufficient biomedical research. Uses same methodology as EVENTUALLY_AVOIDABLE_DEATH_PCT. Most non-fatal chronic conditions (arthritis, depression, chronic pain) are also addressable through research, so the percentage is similar to deaths.
Uncertainty Range
Technical: 95% CI: [50%, 98%] • Distribution: Beta
What this means: There’s significant uncertainty here. The true value likely falls between 50% and 98% (±26%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The beta distribution means values are bounded and can skew toward one end.
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
Core definition
Eventually Avoidable Death Percentage: 92.6%
Percentage of deaths that are eventually avoidable with sufficient biomedical research and technological advancement. Central estimate ~92% based on ~7.9% fundamentally unavoidable (primarily accidents). Wide uncertainty reflects debate over: (1) aging as addressable vs. fundamental, (2) asymptotic difficulty of last diseases, (3) multifactorial disease complexity.
Uncertainty Range
Technical: 95% CI: [50%, 98%] • Distribution: Beta
What this means: There’s significant uncertainty here. The true value likely falls between 50% and 98% (±26%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The beta distribution means values are bounded and can skew toward one end.
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
Core definition
IAB Political Incentive Funding Percentage: 10%
Percentage of treaty funding allocated to Incentive Alignment Bond mechanism for political incentives (independent expenditures/PACs, post-office fellowships, Public Good Score infrastructure)
Uncertainty Range
Technical: Distribution: Fixed
Core definition
Standard Discount Rate for NPV Analysis: 3%
Standard discount rate for NPV analysis (3% annual, social discount rate)
Uncertainty Range
Technical: Distribution: Fixed
Core definition
Standard Time Horizon for NPV Analysis: 10 years
Standard time horizon for NPV analysis
Uncertainty Range
Technical: Distribution: Fixed
Core definition
Direct Fiscal Savings from 1% Military Spending Reduction: $27.2B
Direct fiscal savings from 1% military spending reduction (high confidence)
Core definition
Pre-1962 Validation Years: 77 years
Years of empirical validation for physician-led pragmatic trials (1883-1960)
Core definition
QALYs per COVID Death Averted: 5 QALYs/death
Average QALYs gained per COVID death averted. Conservative estimate reflecting older age distribution of COVID mortality. See confidence_interval for range.
Uncertainty Range
Technical: 95% CI: [3 QALYs/death, 10 QALYs/death] • Distribution: Lognormal
What this means: This estimate is highly uncertain. The true value likely falls between 3 QALYs/death and 10 QALYs/death (±70%). This represents a very wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
Core definition
Safe Compounds Available for Testing: 9.50k compounds
Total safe compounds available for repurposing (FDA-approved + GRAS substances, midpoint of 7,000-12,000 range)
Uncertainty Range
Technical: 95% CI: [7.00k compounds, 12.0k compounds] • Distribution: Uniform
What this means: There’s significant uncertainty here. The true value likely falls between 7.00k compounds and 12.0k compounds (±26%). This represents a wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The uniform distribution means any value in the range is equally likely.
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
Core definition
Tested Drug-Disease Relationships: 32.5k relationships
Estimated drug-disease relationships actually tested (approved uses + repurposed + failed trials, midpoint of 15,000-50,000 range)
Uncertainty Range
Technical: 95% CI: [15.0k relationships, 50.0k relationships] • Distribution: Lognormal
What this means: This estimate is highly uncertain. The true value likely falls between 15.0k relationships and 50.0k relationships (±54%). This represents a very wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
Core definition
Political Lobbying Campaign: Direct Lobbying, Super Pacs, Opposition Research, Staff, Legal/Compliance: $650M
Political lobbying campaign: direct lobbying (US/EU/G20), Super PACs, opposition research, staff, legal/compliance. Budget exceeds combined pharma ($300M/year) and military-industrial complex ($150M/year) lobbying to ensure competitive positioning. Referendum relies on grassroots mobilization and earned media, while lobbying requires matching or exceeding opposition spending for political viability.
Uncertainty Range
Technical: 95% CI: [$325M, $1.30B] • Distribution: Lognormal
What this means: This estimate is highly uncertain. The true value likely falls between $325M and $1.30B (±75%). This represents a very wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
Core definition
Reserve Fund / Contingency Buffer: $100M
Reserve fund / contingency buffer (10% of total campaign cost). Using industry standard 10% for complex campaigns with potential for unforeseen legal challenges, opposition response, or regulatory delays. Conservative lower bound of $20M (2%) reflects transparent budget allocation and predictable referendum/lobbying costs.
Uncertainty Range
Technical: 95% CI: [$20M, $150M] • Distribution: Lognormal
What this means: This estimate is highly uncertain. The true value likely falls between $20M and $150M (±65%). This represents a very wide range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The lognormal distribution means values can’t go negative and have a longer tail toward higher values (common for costs and populations).
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
Core definition
Treaty Campaign Duration: 4 years
Treaty campaign duration (3-5 year range, using midpoint)
Uncertainty Range
Technical: 95% CI: [3 years, 5 years] • Distribution: Triangular
What this means: This estimate has moderate uncertainty. The true value likely falls between 3 years and 5 years (±25%). This represents a reasonable range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The triangular distribution means values cluster around a most-likely point but can range higher or lower.
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
Core definition
1% Reduction in Military Spending/War Costs from Treaty: 1%
1% reduction in military spending/war costs from treaty
Uncertainty Range
Technical: Distribution: Fixed
Core definition
Trial-Relevant Diseases: 1.00k diseases
Consolidated count of trial-relevant diseases worth targeting (after grouping ICD-10 codes)
Uncertainty Range
Technical: 95% CI: [800 diseases, 1.20k diseases] • Distribution: Uniform
What this means: This estimate has moderate uncertainty. The true value likely falls between 800 diseases and 1.20k diseases (±20%). This represents a reasonable range that our Monte Carlo simulations account for when calculating overall uncertainty in the results.
The uniform distribution means any value in the range is equally likely.
Input Distribution
This chart shows the assumed probability distribution for this parameter. The shaded region represents the 95% confidence interval where we expect the true value to fall.
Core definition
Percentage of Captured Dividend Funding VICTORY Incentive Alignment Bonds: 10%
Percentage of captured dividend funding VICTORY Incentive Alignment Bonds (10%)
Uncertainty Range
Technical: Distribution: Fixed
Core definition












































































































































































































































































































































































