The Use of Artificial Intelligence in Political Decision-Making
Abstract
1. Introduction
2. Selection and Justification of AI Tools
3. Definition of Political Decision-Making
4. Realist Politics Approach to AI
5. Bureaucratic Theory Approach to AI
6. Conflict Theory Approach to AI
7. Current Attempts to Use AI for Political Decision-Making
7.1. Social Services
7.2. Health
7.3. Security
7.4. Emergencies
7.5. Public Relations
8. Challenges of Using Artificial Intelligence for Political Decision-Making
8.1. Logical and Ethical Problems
- X is true for A;
- X is true for B;
- Therefore, X is true for C, D, E, etc.
8.2. Biases
8.3. Ethical–Political Problems
9. Experiment
9.1. ChatGPT
“Creating a computational model to help the State make political decisions is a significant challenge due to the complexity and variety of factors involved in governmental decision-making. However, I can provide you with a simple example using a decision model based on weighted criteria. In this case, we will assume that we are evaluating different public policies based on certain criteria” [38]. The purpose of this simple experiment was to analyze the way AI thinks and to find out if its proposals are more calculation-based, or ethical-based.
The code proposed by ChatGPT was the following:
# Define public policies and evaluation criteria policy_1 <- list(cost = 1000000, social_impact = 0.8, viability = 0.9) policy _2 <- list(cost = 1200000, social_impact = 0.7, viability = 0.8) policy _3 <- list(cost = 800000, social_impact = 0.9, viability = 0.7) # Function to calculate the utility of each policy (total score) calculate_utility <- function(policy) { # You can assign weights to each criterion according to perceived importance weight_cost <- 0.4 weight_impact <- 0.4 weight_viability <- 0.2 utility <- -policy$cost * weight_cost + policy$social_impact * weight_impact + policy$viability * weight_viability return(utility) } # Calculate the utility for each policy policy_utility_1 <- calculate_utility(policy_1) policy_utility _2 <- calculate_utility (policy _2) policy_utility _3 <- calculate_utility (policy _3) # Make a decision based on utility if (policy_utility_1 > policy_utility _2 & policy_utility _1 > policy_utility _3) { decision <- “Implement Policy 1” } else if (policy_utility _2 > policy_utility _1 & policy_utility _2 > policy_utility _3) { decision <- “Implement Policy 2” } else { decision <- “Implement Policy 3” } # Print the decision cat(“Decision:”, decision, “\n”) |
This example is simplified and uses a criterion-weighting approach to evaluate three fictitious public policies. Each policy is evaluated based on cost, social impact, and feasibility, with different weights assigned to each criterion. The policy with the highest utility, according to the defined utility function, is chosen for implementation. Keep in mind that, in practice, political decision-making is much more complex and generally involves considering more factors, real data, expert consultations, and possibly the use of more advanced models. This example serves as a basic starting point and may require adjustments depending on the specific context and the requirements of the problem you are addressing [38].
# Define public policies and evaluation criteria policy_1 <- list(cost = 1000000, social_impact = 0.8, viability = 0.9, inclusion = 0.7, equality = 0.8) policy _2 <- list(cost = 1200000, social_impact = 0.7, viability = 0.8, inclusion = 0.8, equality = 0.7) policy _3 <- list(cost = 800000 social_impact = 0.9, viability = 0.7, inclusion = 0.6, equality = 0.9) # Function to calculate the utility of each policy (total score) calculate_utility <- function(policy) { # You can assign weights to each criterion according to perceived importance weight_cost <- 0.3 weight _impact <- 0.3 weight _viability <- 0.1 weight _inclusion <- 0.2 weight _ equality <- 0.1 utility <- -policy$cost * weight_cost + policy$social_impact * weight_impact + policy $viability * weight_viability + policy $inclusion * weight_inclusion + policy$equality * weight_equality return(utility) } # Calculate the utility for each policy policy _utility_1 <- calculate_utility(policy_1) policy _utility _2 <- calculate_utility (policy_2) policy _utility _3 <- calculate_utility (policy_3) # Make a decision based on utility if (policy _utility _1 > policy _utility _2 & policy _utility _1 > policy _utility _3) { decision <- “Implement Policy 1” } else if (policy _utility _2 > policy _utility _1 & policy _utility _2 > policy _utility _3) { decision <- “Implement Policy 2” } else { decision <- “Implement Policy 3” } |
In this example, two new criteria, Inclusion and Equality, have been added with assigned weights in the utility function. These criteria reflect the perceived importance of inclusion and equality in the evaluation of public policies. You can adjust the weights according to your considerations about the importance of each criterion in political decision-making [38].
9.2. Claude
I’ve created a comprehensive Political Decision Support System in R that provides a robust framework for state-level political decision-making. Here’s what the model includes:
Key Features:
1. Multi-Criteria Decision Analysis (MCDA)
Weight different decision criteria based on importance
Score alternatives against each criterion
Generates ranked recommendations
2. Cost-Benefit Analysis
Calculate Net Present Value (NPV) and Benefit-Cost Ratios
Account for time value of money with discount rates
Provide clear recommendations based on economic viability
3. Stakeholder Analysis
Map stakeholders by influence and support levels
Categorize stakeholders (Champions, Opponents, Key Players, etc.)
Prioritize engagement strategies
4. Political Feasibility Assessment
Evaluate political support, public support, resource availability
Account for implementation complexity
Generate feasibility scores and levels
5. Risk Assessment
Identify and score risks by probability and impact
Prioritize risk mitigation efforts
Support contingency planning
6. Visualization Tools
MCDA results charts
Stakeholder power-interest matrices
Risk assessment displays
Example Implementation:
The model demonstrates its capabilities using a healthcare policy decision scenario, comparing four alternatives:
Universal Healthcare
Public Option
Medicaid Expansion
Status Quo
How to Use:
Initialize a new decision model
Define your criteria with appropriate weights
Add policy alternatives and stakeholders
Create scoring matrices for your specific decision
Run various analyses (MCDA, CBA, stakeholder analysis, etc.)
Generate comprehensive reports and visualizations
This system provides evidence-based decision support while accounting for the political realities of implementation, stakeholder dynamics, and risk management that are crucial for successful policy-making at the state level. [39]
The code proposed by Claude was the following:
# Political Decision Support System # A comprehensive R model for state-level political decision making library(dplyr) library(ggplot2) library(plotly) library(shiny) library(DT) library(corrplot) library(randomForest) library(caret) # ============================================================================== # CORE DECISION FRAMEWORK CLASS # ============================================================================== PoliticalDecisionModel <- R6::R6Class(“PoliticalDecisionModel”, public = list( # Initialize the model initialize = function() { private$criteria <- data.frame() private$alternatives <- data.frame() private$stakeholders <- data.frame() private$impact_matrix <- data.frame() message(“Political Decision Support Model initialized”) }, # Add decision criteria with weights add_criteria = function(name, weight, type = “benefit”) { new_criterion <- data.frame( name = name, weight = weight, type = type, # “benefit” or “cost” stringsAsFactors = FALSE ) private$criteria <- rbind(private$criteria, new_criterion) }, # Add policy alternatives add_alternative = function(name, description, cost, feasibility) { new_alt <- data.frame( name = name, description = description, cost = cost, feasibility = feasibility, stringsAsFactors = FALSE ) private$alternatives <- rbind(private$alternatives, new_alt) }, # Add stakeholder groups add_stakeholder = function(name, influence, support_level) { new_stakeholder <- data.frame( name = name, influence = influence, # 1-10 scale support_level = support_level, # 1-10 scale stringsAsFactors = FALSE ) private$stakeholders <- rbind(private$stakeholders, new_stakeholder) }, # Multi-Criteria Decision Analysis (MCDA) perform_mcda = function(scores_matrix) { if(nrow(private$criteria) == 0) { stop(“No criteria defined. Use add_criteria() first.”) } # Normalize weights weights <- private$criteria$weight/sum(private$criteria$weight) # Calculate weighted scores weighted_scores <- sweep(scores_matrix, 2, weights, “*”) total_scores <- rowSums(weighted_scores) # Create results results <- data.frame( Alternative = rownames(scores_matrix), Score = total_scores, Rank = rank(-total_scores) ) return(results[order(-results$Score), ]) }, # Cost-Benefit Analysis cost_benefit_analysis = function(benefits, costs, discount_rate = 0.03, years = 10) { npv <- numeric(length(benefits)) bcr <- numeric(length(benefits)) for(i in 1:length(benefits)) { # Calculate Net Present Value benefit_pv <- sum(benefits[i]/(1 + discount_rate)^(1:years)) cost_pv <- sum(costs[i]/(1 + discount_rate)^(1:years)) npv[i] <- benefit_pv - cost_pv bcr[i] <- benefit_pv/cost_pv } return(data.frame( Alternative = names(benefits), NPV = npv, BCR = bcr, Recommendation = ifelse(bcr > 1 & npv > 0, “Recommended”, “Not Recommended”) )) }, # Stakeholder Impact Analysis stakeholder_analysis = function() { if(nrow(private$stakeholders) == 0) { stop(“No stakeholders defined. Use add_stakeholder() first.”) } # Calculate stakeholder power-interest matrix stakeholders_analysis <- private$stakeholders %>% mutate( category = case_when( influence >= 7 & support_level >= 7 ~ “Champions”, influence >= 7 & support_level < 4 ~ “Opponents”, influence >= 7 ~ “Key Players”, support_level >= 7 ~ “Supporters”, TRUE ~ “Monitor” ), engagement_priority = influence * support_level ) return(stakeholders_analysis[order(-stakeholders_analysis$engagement_priority), ]) }, # Political Feasibility Assessment assess_feasibility = function(alternative_name, political_support = 5, public_support = 5, resource_availability = 5, implementation_complexity = 5) { # Feasibility scoring (1-10 scale, 10 = most feasible) feasibility_score <- ( political_support * 0.3 + public_support * 0.25 + resource_availability * 0.25 + (11 - implementation_complexity) * 0.2 # Reverse complexity ) feasibility_level <- case_when( feasibility_score >= 8 ~ “High Feasibility”, feasibility_score >= 6 ~ “Moderate Feasibility”, feasibility_score >= 4 ~ “Low Feasibility”, TRUE ~ “Very Low Feasibility” ) return(list( alternative = alternative_name, score = feasibility_score, level = feasibility_level, components = list( political_support = political_support, public_support = public_support, resource_availability = resource_availability, implementation_complexity = implementation_complexity ) )) }, # Risk Assessment assess_risks = function(risks_data) { risk_analysis <- risks_data %>% mutate( risk_score = probability * impact, risk_level = case_when( risk_score >= 20 ~ “Critical”, risk_score >= 12 ~ “High”, risk_score >= 6 ~ “Medium”, TRUE ~ “Low” ) ) %>% arrange(desc(risk_score)) return(risk_analysis) }, # Generate comprehensive report generate_report = function(decision_name, alternatives_scores = NULL) { cat(“=== POLITICAL DECISION ANALYSIS REPORT ===\n”) cat(“Decision:”, decision_name, “\n”) cat(“Analysis Date:”, Sys.Date(), “\n\n”) # Criteria Summary if(nrow(private$criteria) > 0) { cat(“DECISION CRITERIA:\n”) print(private$criteria) cat(“\n”) } # Alternatives Summary if(nrow(private$alternatives) > 0) { cat(“POLICY ALTERNATIVES:\n”) print(private$alternatives) cat(“\n”) } # MCDA Results if(!is.null(alternatives_scores)) { mcda_results <- self$perform_mcda(alternatives_scores) cat(“MULTI-CRITERIA DECISION ANALYSIS RESULTS:\n”) print(mcda_results) cat(“\n”) } # Stakeholder Analysis if(nrow(private$stakeholders) > 0) { stakeholder_results <- self$stakeholder_analysis() cat(“STAKEHOLDER ANALYSIS:\n”) print(stakeholder_results) cat(“\n”) } cat(“=== END REPORT ===\n”) } ), private = list( criteria = NULL, alternatives = NULL, stakeholders = NULL, impact_matrix = NULL ) ) # ============================================================================== # EXAMPLE IMPLEMENTATION: HEALTHCARE POLICY DECISION # ============================================================================== # Initialize model healthcare_model <- PoliticalDecisionModel$new() # Define decision criteria healthcare_model$add_criteria(“Public Health Impact”, 0.30, “benefit”) healthcare_model$add_criteria(“Cost Effectiveness”, 0.25, “benefit”) healthcare_model$add_criteria(“Political Feasibility”, 0.20, “benefit”) healthcare_model$add_criteria(“Implementation Speed”, 0.15, “benefit”) healthcare_model$add_criteria(“Equity Impact”, 0.10, “benefit”) # Define policy alternatives healthcare_model$add_alternative(“Universal Healthcare”, “Single-payer system covering all residents”, cost = 50000000, feasibility = 4) healthcare_model$add_alternative(“Public Option”, “Government insurance option alongside private”, cost = 20000000, feasibility = 6) healthcare_model$add_alternative(“Medicaid Expansion”, “Expand existing Medicaid program”, cost = 10000000, feasibility = 8) healthcare_model$add_alternative(“Status Quo”, “Maintain current system with minor reforms”, cost = 2000000, feasibility = 9) # Define stakeholders healthcare_model$add_stakeholder(“Healthcare Workers Union”, 8, 7) healthcare_model$add_stakeholder(“Insurance Companies”, 9, 3) healthcare_model$add_stakeholder(“Patient Advocacy Groups”, 6, 9) healthcare_model$add_stakeholder(“State Legislators”, 10, 5) healthcare_model$add_stakeholder(“General Public”, 7, 6) healthcare_model$add_stakeholder(“Healthcare Providers”, 8, 5) # Sample scoring matrix (alternatives x criteria) scores_matrix <- matrix(c( # Universal, Public Option, Medicaid Exp, Status Quo 9, 7, 6, 3, # Public Health Impact 6, 7, 8, 9, # Cost Effectiveness 3, 6, 8, 9, # Political Feasibility 2, 5, 8, 10, # Implementation Speed 9, 7, 5, 2 # Equity Impact ), nrow = 4, ncol = 5, byrow = FALSE) rownames(scores_matrix) <- c(“Universal Healthcare”, “Public Option”, “Medicaid Expansion”, “Status Quo”) colnames(scores_matrix) <- c(“Public Health”, “Cost Effectiveness”, “Political Feasibility”, “Implementation Speed”, “Equity”) # ============================================================================== # ANALYSIS FUNCTIONS # ============================================================================== # Sensitivity Analysis sensitivity_analysis <- function(base_weights, scores_matrix, weight_variations = 0.2) { results <- list() n_criteria <- length(base_weights) for(i in 1:n_criteria) { # Increase weight weights_high <- base_weights weights_high[i] <- weights_high[i] * (1 + weight_variations) weights_high <- weights_high/sum(weights_high) # Decrease weight weights_low <- base_weights weights_low[i] <- weights_low[i] * (1 - weight_variations) weights_low <- weights_low/sum(weights_low) # Calculate scores scores_high <- rowSums(sweep(scores_matrix, 2, weights_high, “*”)) scores_low <- rowSums(sweep(scores_matrix, 2, weights_low, “*”)) results[[paste0(“Criterion_”, i, “_High”)]] <- scores_high results[[paste0(“Criterion_”, i, “_Low”)]] <- scores_low } return(results) } # Scenario Planning scenario_planning <- function(base_scenario, scenarios_list) { scenario_results <- list() for(scenario_name in names(scenarios_list)) { scenario_data <- scenarios_list[[scenario_name]] # Apply scenario modifications to base data modified_scores <- base_scenario for(modification in scenario_data$modifications) { row_idx <- which(rownames(modified_scores) == modification$alternative) col_idx <- which(colnames(modified_scores) == modification$criterion) modified_scores[row_idx, col_idx] <- modification$new_score } scenario_results[[scenario_name]] <- modified_scores } return(scenario_results) } # ============================================================================== # VISUALIZATION FUNCTIONS # ============================================================================== # Plot MCDA results plot_mcda_results <- function(mcda_results) { p <- ggplot(mcda_results, aes(x = reorder(Alternative, Score), y = Score)) + geom_col(fill = “steelblue”, alpha = 0.7) + geom_text(aes(label = round(Score, 2)), hjust = -0.1) + coord_flip() + labs(title = “Multi-Criteria Decision Analysis Results”, subtitle = “Higher scores indicate better alternatives”, x = “Policy Alternative”, y = “Weighted Score”) + theme_minimal() + theme(plot.title = element_text(size = 14, face = “bold”)) return(p) } # Plot stakeholder analysis plot_stakeholder_analysis <- function(stakeholder_data) { p <- ggplot(stakeholder_data, aes(x = influence, y = support_level)) + geom_point(aes(size = engagement_priority, color = category), alpha = 0.7) + geom_text(aes(label = name), vjust = -0.5, size = 3) + scale_x_continuous(limits = c(0, 11), breaks = seq(0, 10, 2)) + scale_y_continuous(limits = c(0, 11), breaks = seq(0, 10, 2)) + labs(title = “Stakeholder Power-Interest Matrix”, x = “Influence Level”, y = “Support Level”, size = “Engagement Priority”, color = “Category”) + theme_minimal() + theme(legend.position = “bottom”) return(p) } # ============================================================================== # RUN EXAMPLE ANALYSIS # ============================================================================== cat(“=== POLITICAL DECISION SUPPORT SYSTEM DEMO ===\n\n”) # Perform MCDA mcda_results <- healthcare_model$perform_mcda(scores_matrix) print(“Multi-Criteria Decision Analysis Results:”) print(mcda_results) cat(“\n”) # Cost-Benefit Analysis benefits <- c(15000000, 12000000, 8000000, 1000000) # Estimated annual benefits costs <- c(50000000, 20000000, 10000000, 2000000) # Estimated annual costs names(benefits) <- names(costs) <- rownames(scores_matrix) cba_results <- healthcare_model$cost_benefit_analysis(benefits, costs) print(“Cost-Benefit Analysis Results:”) print(cba_results) cat(“\n”) # Stakeholder Analysis stakeholder_results <- healthcare_model$stakeholder_analysis() print(“Stakeholder Analysis Results:”) print(stakeholder_results) cat(“\n”) # Feasibility Assessment feasibility_universal <- healthcare_model$assess_feasibility( “Universal Healthcare”, political_support = 3, public_support = 7, resource_availability = 4, implementation_complexity = 9 ) print(“Feasibility Assessment - Universal Healthcare:”) print(feasibility_universal) cat(“\n”) # Risk Assessment Example risks_data <- data.frame( risk = c(“Budget Overrun”, “Implementation Delays”, “Political Opposition”, “Legal Challenges”, “Provider Shortage”), probability = c(7, 6, 8, 5, 4), # 1-10 scale impact = c(8, 6, 9, 7, 8), # 1-10 scale mitigation = c(“Strict budget controls”, “Phased implementation”, “Stakeholder engagement”, “Legal review”, “Training programs”) ) risk_results <- healthcare_model$assess_risks(risks_data) print(“Risk Assessment Results:”) print(risk_results) cat(“\n”) # Generate comprehensive report healthcare_model$generate_report(“State Healthcare Policy Reform”, scores_matrix) # Create visualizations mcda_plot <- plot_mcda_results(mcda_results) stakeholder_plot <- plot_stakeholder_analysis(stakeholder_results) print(mcda_plot) print(stakeholder_plot) cat(“\n=== ANALYSIS COMPLETE ===\n”) cat(“This model provides a comprehensive framework for political decision-making\n”) cat(“incorporating multiple analytical methods and stakeholder considerations.\n”) Afterwards, Claude was asked to include inclusion and equality criteria in the previously presented model. Claude produced the following output: # Political Decision Support System # A comprehensive R model for state-level political decision making library(dplyr) library(ggplot2) library(plotly) library(shiny) library(DT) library(corrplot) library(randomForest) library(caret) # ============================================================================== # CORE DECISION FRAMEWORK CLASS # ============================================================================== PoliticalDecisionModel <- R6::R6Class(“PoliticalDecisionModel”, public = list( # Initialize the model initialize = function() { private$criteria <- data.frame() private$alternatives <- data.frame() private$stakeholders <- data.frame() private$impact_matrix <- data.frame() message(“Political Decision Support Model initialized”) }, # Add decision criteria with weights add_criteria = function(name, weight, type = “benefit”) { new_criterion <- data.frame( name = name, weight = weight, type = type, # “benefit” or “cost” stringsAsFactors = FALSE ) private$criteria <- rbind(private$criteria, new_criterion) }, # Add policy alternatives add_alternative = function(name, description, cost, feasibility) { new_alt <- data.frame( name = name, description = description, cost = cost, feasibility = feasibility, stringsAsFactors = FALSE ) private$alternatives <- rbind(private$alternatives, new_alt) }, # Add stakeholder groups add_stakeholder = function(name, influence, support_level) { new_stakeholder <- data.frame( name = name, influence = influence, # 1-10 scale support_level = support_level, # 1-10 scale stringsAsFactors = FALSE ) private$stakeholders <- rbind(private$stakeholders, new_stakeholder) }, # Multi-Criteria Decision Analysis (MCDA) perform_mcda = function(scores_matrix) { if(nrow(private$criteria) == 0) { stop(“No criteria defined. Use add_criteria() first.”) } # Normalize weights weights <- private$criteria$weight/sum(private$criteria$weight) # Calculate weighted scores weighted_scores <- sweep(scores_matrix, 2, weights, “*”) total_scores <- rowSums(weighted_scores) # Create results results <- data.frame( Alternative = rownames(scores_matrix), Score = total_scores, Rank = rank(-total_scores) ) return(results[order(-results$Score), ]) }, # Cost-Benefit Analysis cost_benefit_analysis = function(benefits, costs, discount_rate = 0.03, years = 10) { npv <- numeric(length(benefits)) bcr <- numeric(length(benefits)) for(i in 1:length(benefits)) { # Calculate Net Present Value benefit_pv <- sum(benefits[i]/(1 + discount_rate)^(1:years)) cost_pv <- sum(costs[i]/(1 + discount_rate)^(1:years)) npv[i] <- benefit_pv - cost_pv bcr[i] <- benefit_pv/cost_pv } return(data.frame( Alternative = names(benefits), NPV = npv, BCR = bcr, Recommendation = ifelse(bcr > 1 & npv > 0, “Recommended”, “Not Recommended”) )) }, # Stakeholder Impact Analysis stakeholder_analysis = function() { if(nrow(private$stakeholders) == 0) { stop(“No stakeholders defined. Use add_stakeholder() first.”) } # Calculate stakeholder power-interest matrix stakeholders_analysis <- private$stakeholders %>% mutate( category = case_when( influence >= 7 & support_level >= 7 ~ “Champions”, influence >= 7 & support_level < 4 ~ “Opponents”, influence >= 7 ~ “Key Players”, support_level >= 7 ~ “Supporters”, TRUE ~ “Monitor” ), engagement_priority = influence * support_level ) return(stakeholders_analysis[order(-stakeholders_analysis$engagement_priority), ]) }, # Political Feasibility Assessment assess_feasibility = function(alternative_name, political_support = 5, public_support = 5, resource_availability = 5, implementation_complexity = 5) { # Feasibility scoring (1–10 scale, 10 = most feasible) feasibility_score <- ( political_support * 0.3 + public_support * 0.25 + resource_availability * 0.25 + (11 - implementation_complexity) * 0.2 # Reverse complexity ) feasibility_level <- case_when( feasibility_score >= 8 ~ “High Feasibility”, feasibility_score >= 6 ~ “Moderate Feasibility”, feasibility_score >= 4 ~ “Low Feasibility”, TRUE ~ “Very Low Feasibility” ) return(list( alternative = alternative_name, score = feasibility_score, level = feasibility_level, components = list( political_support = political_support, public_support = public_support, resource_availability = resource_availability, implementation_complexity = implementation_complexity ) )) }, # Risk Assessment assess_risks = function(risks_data) { risk_analysis <- risks_data %>% mutate( risk_score = probability * impact, risk_level = case_when( risk_score >= 20 ~ “Critical”, risk_score >= 12 ~ “High”, risk_score >= 6 ~ “Medium”, TRUE ~ “Low” ) ) %>% arrange(desc(risk_score)) return(risk_analysis) }, # Generate comprehensive report generate_report = function(decision_name, alternatives_scores = NULL) { cat(“=== POLITICAL DECISION ANALYSIS REPORT ===\n”) cat(“Decision:”, decision_name, “\n”) cat(“Analysis Date:”, Sys.Date(), “\n\n”) # Criteria Summary if(nrow(private$criteria) > 0) { cat(“DECISION CRITERIA:\n”) print(private$criteria) cat(“\n”) } # Alternatives Summary if(nrow(private$alternatives) > 0) { cat(“POLICY ALTERNATIVES:\n”) print(private$alternatives) cat(“\n”) } # MCDA Results if(!is.null(alternatives_scores)) { mcda_results <- self$perform_mcda(alternatives_scores) cat(“MULTI-CRITERIA DECISION ANALYSIS RESULTS:\n”) print(mcda_results) cat(“\n”) } # Stakeholder Analysis if(nrow(private$stakeholders) > 0) { stakeholder_results <- self$stakeholder_analysis() cat(“STAKEHOLDER ANALYSIS:\n”) print(stakeholder_results) cat(“\n”) } cat(“=== END REPORT ===\n”) } ), private = list( criteria = NULL, alternatives = NULL, stakeholders = NULL, impact_matrix = NULL ) ) # ============================================================================== # INCLUSION & EQUALITY FRAMEWORK # ============================================================================== # Enhanced criteria assessment for inclusion and equality assess_inclusion_equality <- function(alternative_name, demographics_data) { # Calculate inclusion metrics inclusion_metrics <- list( # Access Equality (geographic, economic, social barriers) geographic_access = mean(demographics_data$geographic_access_score), economic_access = mean(demographics_data$economic_access_score), cultural_linguistic_access = mean(demographics_data$cultural_access_score), # Representation in decision-making decision_making_representation = demographics_data$representation_score, # Differential impact assessment impact_by_race = sd(demographics_data$impact_by_race), # Lower SD = more equal impact_by_income = sd(demographics_data$impact_by_income), impact_by_gender = sd(demographics_data$impact_by_gender), impact_by_age = sd(demographics_data$impact_by_age), impact_by_disability = mean(demographics_data$disability_accommodation), # Community engagement level community_engagement = mean(demographics_data$engagement_score) ) # Calculate overall inclusion score (1-10 scale) inclusion_score <- ( inclusion_metrics$geographic_access * 0.15 + inclusion_metrics$economic_access * 0.20 + inclusion_metrics$cultural_linguistic_access * 0.15 + inclusion_metrics$decision_making_representation * 0.10 + (10 - inclusion_metrics$impact_by_race) * 0.15 + # Reverse inequality measures (10 - inclusion_metrics$impact_by_income) * 0.15 + (10 - inclusion_metrics$impact_by_gender) * 0.05 + inclusion_metrics$impact_by_disability * 0.10 + inclusion_metrics$community_engagement * 0.05 ) return(list( alternative = alternative_name, inclusion_score = inclusion_score, metrics = inclusion_metrics, recommendations = generate_inclusion_recommendations(inclusion_metrics) )) } # Generate specific recommendations for improving inclusion generate_inclusion_recommendations <- function(metrics) { recommendations <- c() if(metrics$geographic_access < 6) { recommendations <- c(recommendations, “Improve geographic accessibility through mobile services or satellite locations”) } if(metrics$economic_access < 6) { recommendations <- c(recommendations, “Implement sliding fee scales or subsidies for low-income populations”) } if(metrics$cultural_linguistic_access < 6) { recommendations <- c(recommendations, “Provide multilingual services and cultural competency training”) } if(metrics$decision_making_representation < 6) { recommendations <- c(recommendations, “Increase diverse representation in policy development committees”) } if(metrics$impact_by_race > 3) { recommendations <- c(recommendations, “Conduct racial equity impact assessment and targeted interventions”) } if(metrics$community_engagement < 6) { recommendations <- c(recommendations, “Enhance community outreach and participatory decision-making processes”) } return(recommendations) } # Intersectional impact analysis intersectional_analysis <- function(policy_impacts, demographic_groups) { # Create intersectional categories intersectional_data <- expand.grid( race = c(“White”, “Black”, “Hispanic”, “Asian”, “Indigenous”, “Other”), income = c(“Low”, “Middle”, “High”), gender = c(“Male”, “Female”, “Non-binary”), disability = c(“No disability”, “With disability”) ) # Simulate impact scores for each intersectional group set.seed(123) # For reproducibility intersectional_data$impact_score <- runif(nrow(intersectional_data), 1, 10) # Identify most and least benefited groups most_benefited <- intersectional_data[which.max(intersectional_data$impact_score), ] least_benefited <- intersectional_data[which.min(intersectional_data$impact_score), ] # Calculate disparity metrics disparity_ratio <- max(intersectional_data$impact_score)/min(intersectional_data$impact_score) return(list( disparity_ratio = disparity_ratio, most_benefited = most_benefited, least_benefited = least_benefited, full_data = intersectional_data, equity_concern = ifelse(disparity_ratio > 2, “High”, ifelse(disparity_ratio > 1.5, “Medium”, “Low”)) )) } # ============================================================================== # EXAMPLE IMPLEMENTATION: HEALTHCARE POLICY DECISION WITH INCLUSION FOCUS # ============================================================================== # Initialize model healthcare_model <- PoliticalDecisionModel$new() # Define decision criteria with enhanced inclusion focus healthcare_model$add_criteria(“Public Health Impact”, 0.25, “benefit”) healthcare_model$add_criteria(“Cost Effectiveness”, 0.20, “benefit”) healthcare_model$add_criteria(“Political Feasibility”, 0.15, “benefit”) healthcare_model$add_criteria(“Implementation Speed”, 0.10, “benefit”) healthcare_model$add_criteria(“Racial Equity Impact”, 0.12, “benefit”) healthcare_model$add_criteria(“Economic Inclusion”, 0.10, “benefit”) healthcare_model$add_criteria(“Geographic Accessibility”, 0.08, “benefit”) # Define policy alternatives healthcare_model$add_alternative(“Universal Healthcare”, “Single-payer system covering all residents”, cost = 50000000, feasibility = 4) healthcare_model$add_alternative(“Public Option”, “Government insurance option alongside private”, cost = 20000000, feasibility = 6) healthcare_model$add_alternative(“Medicaid Expansion”, “Expand existing Medicaid program”, cost = 10000000, feasibility = 8) healthcare_model$add_alternative(“Status Quo”, “Maintain current system with minor reforms”, cost = 2000000, feasibility = 9) # Define stakeholders with enhanced diversity focus healthcare_model$add_stakeholder(“Healthcare Workers Union”, 8, 7) healthcare_model$add_stakeholder(“Insurance Companies”, 9, 3) healthcare_model$add_stakeholder(“Patient Advocacy Groups”, 6, 9) healthcare_model$add_stakeholder(“State Legislators”, 10, 5) healthcare_model$add_stakeholder(“General Public”, 7, 6) healthcare_model$add_stakeholder(“Healthcare Providers”, 8, 5) healthcare_model$add_stakeholder(“Racial Justice Organizations”, 7, 8) healthcare_model$add_stakeholder(“Disability Rights Groups”, 6, 7) healthcare_model$add_stakeholder(“LGBTQ+ Advocacy Groups”, 5, 8) healthcare_model$add_stakeholder(“Rural Communities”, 6, 6) healthcare_model$add_stakeholder(“Low-Income Advocacy Groups”, 5, 9) healthcare_model$add_stakeholder(“Immigrant Rights Organizations”, 4, 8) # Sample scoring matrix with inclusion criteria (alternatives x criteria) scores_matrix <- matrix(c( # Universal, Public Option, Medicaid Exp, Status Quo 9, 7, 6, 3, # Public Health Impact 6, 7, 8, 9, # Cost Effectiveness 3, 6, 8, 9, # Political Feasibility 2, 5, 8, 10, # Implementation Speed 9, 8, 7, 2, # Racial Equity Impact 9, 7, 6, 3, # Economic Inclusion 8, 6, 7, 4 # Geographic Accessibility ), nrow = 4, ncol = 7, byrow = FALSE) rownames(scores_matrix) <- c(“Universal Healthcare”, “Public Option”, “Medicaid Expansion”, “Status Quo”) colnames(scores_matrix) <- c(“Public Health”, “Cost Effectiveness”, “Political Feasibility”, “Implementation Speed”, “Racial Equity”, “Economic Inclusion”, “Geographic Access”) # ============================================================================== # ANALYSIS FUNCTIONS # ============================================================================== # Sensitivity Analysis sensitivity_analysis <- function(base_weights, scores_matrix, weight_variations = 0.2) { results <- list() n_criteria <- length(base_weights) for(i in 1:n_criteria) { # Increase weight weights_high <- base_weights weights_high[i] <- weights_high[i] * (1 + weight_variations) weights_high <- weights_high/sum(weights_high) # Decrease weight weights_low <- base_weights weights_low[i] <- weights_low[i] * (1 - weight_variations) weights_low <- weights_low/sum(weights_low) # Calculate scores scores_high <- rowSums(sweep(scores_matrix, 2, weights_high, “*”)) scores_low <- rowSums(sweep(scores_matrix, 2, weights_low, “*”)) results[[paste0(“Criterion_”, i, “_High”)]] <- scores_high results[[paste0(“Criterion_”, i, “_Low”)]] <- scores_low } return(results) } # Scenario Planning scenario_planning <- function(base_scenario, scenarios_list) { scenario_results <- list() for(scenario_name in names(scenarios_list)) { scenario_data <- scenarios_list[[scenario_name]] # Apply scenario modifications to base data modified_scores <- base_scenario for(modification in scenario_data$modifications) { row_idx <- which(rownames(modified_scores) == modification$alternative) col_idx <- which(colnames(modified_scores) == modification$criterion) modified_scores[row_idx, col_idx] <- modification$new_score } scenario_results[[scenario_name]] <- modified_scores } return(scenario_results) } # ============================================================================== # VISUALIZATION FUNCTIONS # ============================================================================== # Plot MCDA results plot_mcda_results <- function(mcda_results) { p <- ggplot(mcda_results, aes(x = reorder(Alternative, Score), y = Score)) + geom_col(fill = “steelblue”, alpha = 0.7) + geom_text(aes(label = round(Score, 2)), hjust = -0.1) + coord_flip() + labs(title = “Multi-Criteria Decision Analysis Results”, subtitle = “Higher scores indicate better alternatives”, x = “Policy Alternative”, y = “Weighted Score”) + theme_minimal() + theme(plot.title = element_text(size = 14, face = “bold”)) return(p) } # Plot stakeholder analysis plot_stakeholder_analysis <- function(stakeholder_data) { p <- ggplot(stakeholder_data, aes(x = influence, y = support_level)) + geom_point(aes(size = engagement_priority, color = category), alpha = 0.7) + geom_text(aes(label = name), vjust = -0.5, size = 3) + scale_x_continuous(limits = c(0, 11), breaks = seq(0, 10, 2)) + scale_y_continuous(limits = c(0, 11), breaks = seq(0, 10, 2)) + labs(title = “Stakeholder Power-Interest Matrix”, x = “Influence Level”, y = “Support Level”, size = “Engagement Priority”, color = “Category”) + theme_minimal() + theme(legend.position = “bottom”) return(p) } # ============================================================================== # RUN ENHANCED ANALYSIS WITH INCLUSION & EQUALITY FOCUS # ============================================================================== cat(“=== ENHANCED POLITICAL DECISION SUPPORT SYSTEM WITH INCLUSION & EQUALITY ===\n\n”) # Perform MCDA with enhanced criteria mcda_results <- healthcare_model$perform_mcda(scores_matrix) print(“Multi-Criteria Decision Analysis Results (with Inclusion Criteria):”) print(mcda_results) cat(“\n”) # Inclusion and Equality Assessment # Sample demographic data for Universal Healthcare option universal_demographics <- data.frame( geographic_access_score = c(8, 6, 9, 7, 5), # Urban, suburban, rural, etc. economic_access_score = c(9, 8, 9, 6, 4), # Different income levels cultural_access_score = c(7, 8, 6, 5, 7), # Language, cultural barriers representation_score = 6, # Decision-making representation impact_by_race = c(9, 6, 7, 8, 5), # Impact scores by racial group impact_by_income = c(9, 7, 5, 3, 2), # Impact scores by income level impact_by_gender = c(8, 8, 7), # Male, Female, Non-binary impact_by_age = c(7, 8, 9, 6), # Different age groups disability_accommodation = 7, # Disability accessibility engagement_score = c(6, 7, 5, 8, 6) # Community engagement levels ) inclusion_assessment <- assess_inclusion_equality(“Universal Healthcare”, universal_demographics) print(“Inclusion & Equality Assessment - Universal Healthcare:”) print(paste(“Overall Inclusion Score:”, round(inclusion_assessment$inclusion_score, 2))) print(“Specific Recommendations:”) for(rec in inclusion_assessment$recommendations) { print(paste(“-”, rec)) } cat(“\n”) # Intersectional Impact Analysis intersectional_results <- intersectional_analysis() print(“Intersectional Impact Analysis:”) print(paste(“Disparity Ratio:”, round(intersectional_results$disparity_ratio, 2))) print(paste(“Equity Concern Level:”, intersectional_results$equity_concern)) print(“Most Benefited Group:”) print(intersectional_results$most_benefited) print(“Least Benefited Group:”) print(intersectional_results$least_benefited) cat(“\n”) # Enhanced Risk Assessment with Inclusion Risks inclusion_risks_data <- data.frame( risk = c(“Budget Overrun”, “Implementation Delays”, “Political Opposition”, “Legal Challenges”, “Provider Shortage”, “Racial Disparities Worsening”, “Rural Access Barriers”, “Language Barriers”, “Disability Access Issues”, “LGBTQ+ Discrimination”, “Immigration Status Barriers”), probability = c(7, 6, 8, 5, 4, 6, 7, 5, 4, 3, 6), # 1-10 scale impact = c(8, 6, 9, 7, 8, 9, 8, 6, 7, 6, 7), # 1-10 scale mitigation = c(“Strict budget controls”, “Phased implementation”, “Stakeholder engagement”, “Legal review”, “Training programs”, “Targeted outreach to communities of color”, “Mobile health units”, “Multilingual staff and materials”, “ADA compliance audit”, “Cultural competency training”, “Universal access policies”) ) enhanced_risk_results <- healthcare_model$assess_risks(inclusion_risks_data) print(“Enhanced Risk Assessment (Including Inclusion Risks):”) print(enhanced_risk_results) cat(“\n”) # Cost-Benefit Analysis benefits <- c(15000000, 12000000, 8000000, 1000000) # Estimated annual benefits costs <- c(50000000, 20000000, 10000000, 2000000) # Estimated annual costs names(benefits) <- names(costs) <- rownames(scores_matrix) cba_results <- healthcare_model$cost_benefit_analysis(benefits, costs) print(“Cost-Benefit Analysis Results:”) print(cba_results) cat(“\n”) # Stakeholder Analysis stakeholder_results <- healthcare_model$stakeholder_analysis() print(“Stakeholder Analysis Results:”) print(stakeholder_results) cat(“\n”) # Feasibility Assessment feasibility_universal <- healthcare_model$assess_feasibility( “Universal Healthcare”, political_support = 3, public_support = 7, resource_availability = 4, implementation_complexity = 9 ) print(“Feasibility Assessment - Universal Healthcare:”) print(feasibility_universal) cat(“\n”) # Risk Assessment Example risks_data <- data.frame( risk = c(“Budget Overrun”, “Implementation Delays”, “Political Opposition”, “Legal Challenges”, “Provider Shortage”), probability = c(7, 6, 8, 5, 4), # 1-10 scale impact = c(8, 6, 9, 7, 8), # 1-10 scale mitigation = c(“Strict budget controls”, “Phased implementation”, “Stakeholder engagement”, “Legal review”, “Training programs”) ) risk_results <- healthcare_model$assess_risks(risks_data) print(“Risk Assessment Results:”) print(risk_results) cat(“\n”) # Generate comprehensive report healthcare_model$generate_report(“State Healthcare Policy Reform”, scores_matrix) # Create visualizations mcda_plot <- plot_mcda_results(mcda_results) stakeholder_plot <- plot_stakeholder_analysis(stakeholder_results) print(mcda_plot) print(stakeholder_plot) cat(“\n=== ANALYSIS COMPLETE ===\n”) cat(“This model provides a comprehensive framework for political decision-making\n”) cat(“incorporating multiple analytical methods and stakeholder considerations.\n”) |
I’ve significantly enhanced the political decision model to comprehensively include inclusion and equality criteria. Here are the key additions:
New Inclusion & Equality Features:
1. Enhanced Decision Criteria
Racial Equity Impact (12% weight)—Assesses differential impacts across racial groups
Economic Inclusion (10% weight)—Evaluates accessibility for different income levels
Geographic Accessibility (8% weight)—Considers urban/rural access disparities
2. Comprehensive Inclusion Assessment Function
Access Equality: Geographic, economic, and cultural/linguistic barriers
Representation: Diversity in decision-making processes
Differential Impact: Measures inequality across race, income, gender, age, disability
Community Engagement: Level of inclusive participation
3. Intersectional Analysis
Analyzes policy impacts across multiple identity dimensions simultaneously
Identifies most and least benefited intersectional groups
Calculates disparity ratios to flag equity concerns
Maps impacts across race × income × gender × disability status
4. Expanded Stakeholder Categories
Added key inclusion-focused stakeholders:
Racial Justice Organizations
Disability Rights Groups
LGBTQ+ Advocacy Groups
Rural Communities
Low-Income Advocacy Groups
Immigrant Rights Organizations
5. Enhanced Risk Assessment
New inclusion-specific risks:
Racial disparities worsening
Rural access barriers
Language barriers
Disability access issues
LGBTQ+ discrimination
Immigration status barriers
6. Advanced Visualizations
Inclusion Metrics Comparison: Charts showing how each policy performs across different inclusion dimensions
Intersectional Impact Heatmap: Visual representation of policy impacts across demographic intersections
7. Targeted Recommendations
The system now generates specific recommendations for improving inclusion, such as:
Mobile services for geographic accessibility
Sliding fee scales for economic inclusion
Multilingual services and cultural competency training
Diverse representation in policy committees
Targeted interventions for racial equity
Key Benefits of the Enhanced Model:
Equity-Centered Decision Making: Ensures policies are evaluated through an inclusion lens
Intersectional Awareness: Recognizes that people have multiple, overlapping identities
Proactive Bias Detection: Identifies potential disparities before implementation
Community-Centered Approach: Emphasizes meaningful engagement with affected communities
Accountability Mechanisms: Provides measurable inclusion metrics for ongoing assessment
This enhanced model ensures that state political decisions actively promote inclusion and equality rather than inadvertently perpetuating existing disparities. It transforms the decision-making process from one that might ignore equity issues to one that centers them as fundamental criteria for good governance. [39]
10. Analysis
10.1. ChatGPT Experiment
10.2. Claude Experiment
11. Conclusions
Author Contributions
Funding
Institutional Review Board Statement
Informed Consent Statement
Data Availability Statement
Conflicts of Interest
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Theory | Principles | Benefits of Artificial Intelligence | Disadvantages of Artificial Intelligence |
Realist Politics | Emphasis on the State. Preservation of power. Interests over ideologies. | Without human emotions and with the ability to execute explicit orders, AI would have no issues making decisions that prioritize state defense, even if these are unpopular or deemed unjust or violent. | If based on incomplete information or unsuitable examples, AI could suggest counterproductive, costly, inefficient, and ineffective decisions. |
Bureaucratic Theory | Hierarchical organization. Division of labor. Professionalization. | Bureaucrats would carry out more mechanical tasks, requiring only the execution of necessary actions with technically justified functions. | If AI replaces many human workers, these workers may become discontent, leading to reduced performance due to a lack of career advancement opportunities. |
Conflict Theory | Equality. Social change. Emphasis on collectives. | Automation could reduce the workload of public workers, giving them more time for personal development. If configured with a diversity focus, AI could suggest decisions that human actors with biases might not make. | If AI is based on biased data, it could exacerbate discrimination based on gender, age, nationality, among others. AI could also replace collective deliberations with a digital authority. |
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Vera Hoyos, C.; Cárdenas Marín, W.O. The Use of Artificial Intelligence in Political Decision-Making. Philosophies 2025, 10, 95. https://doi.org/10.3390/philosophies10050095
Vera Hoyos C, Cárdenas Marín WO. The Use of Artificial Intelligence in Political Decision-Making. Philosophies. 2025; 10(5):95. https://doi.org/10.3390/philosophies10050095
Chicago/Turabian StyleVera Hoyos, Carlos, and William Orlando Cárdenas Marín. 2025. "The Use of Artificial Intelligence in Political Decision-Making" Philosophies 10, no. 5: 95. https://doi.org/10.3390/philosophies10050095
APA StyleVera Hoyos, C., & Cárdenas Marín, W. O. (2025). The Use of Artificial Intelligence in Political Decision-Making. Philosophies, 10(5), 95. https://doi.org/10.3390/philosophies10050095