Assessing Bayesian Forecasting for Ride-Hail Demand in San Francisco | Blazingprojects Postgraduate Thesis
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Assessing Bayesian Forecasting for Ride-Hail Demand in San Francisco

 

Table Of Contents


Chapter ONE

INTRODUCTION

  • 1.
  • 1.1Introduction
  • 2.
  • 1.2Background of the Study: Ride-Hail Industry Context in San Francisco
  • 3.
  • 1.3Statement of the Problem: Uncertainty in Short-Term Demand Forecasts
  • 4.
  • 1.4Aim and Objectives of the Study: Bayesian Forecasting for Operational Efficiency
  • 5.
  • 1.5Research Questions: Demand Dynamics and Model Performance
  • 6.
  • 1.6Research Hypotheses: Bayesian vs. Classical Methods in Forecasting
  • 7.
  • 1.7Significance of the Study: Policy, Operations, and Academic Contribution
  • 8.
  • 1.8Scope and Delimitation of the Study: Temporal and Spatial Boundaries
  • 9.
  • 1.9Limitations of the Study: Data Access and Model Assumptions
  • 10.
  • 1.10Organisation of the Study: Chapter-to-Chapter Overview
  • 11.
  • 1.11Operational Definition of Terms: Bayesian, Forecasting, Demand, Ride-Hail

Chapter TWO

LITERATURE REVIEW

  • 12.
  • 2.1Conceptual Review: Demand Forecasting in Urban Mobility
  • 13.
  • 2.2Conceptual Review: Bayesian Inference in Time Series
  • 14.
  • 2.3Theoretical Framework: Bayesian Decision Theory Applied to Forecasting
  • 15.
  • 2.4Theoretical Framework: Hierarchical Bayesian Modeling for Spatial-Temporal Data
  • 16.
  • 2.5Theoretical Framework: Forecast Accuracy Metrics and Model Selection Criteria
  • 17.
  • 2.6Empirical Review: Bayesian Forecasting in Ride-Hail and Taxis
  • 18.
  • 2.7Empirical Review: Classical vs. Bayesian Methods in Demand Forecasting
  • 19.
  • 2.8Empirical Review: Real-Time Data and Adaptive Bayesian Models
  • 20.
  • 2.9Empirical Review: Demand Shocks during Events and Weather
  • 21.
  • 2.10Empirical Review: Data Fusion for Enhanced Forecasting
  • 22.
  • 2.11Gaps in the Literature: Limitations of Existing Bayesian Approaches
  • 23.
  • 2.12Conceptual Model: Summary Diagram of the Proposed Framework

Chapter THREE

RESEARCH METHODOLOGY

  • 24.
  • 3.1Research Design: Case Study of San Francisco Ride-Hail Demand
  • 25.
  • 3.2Philosophical Paradigm: Pragmatic Bayesianism in Forecasting
  • 26.
  • 3.3Population of the Study: Ride-Hail Trips and Spatial Units in SF
  • 27.
  • 3.4Sample Size and Sampling Technique: Stratified Temporal-Space Sampling
  • 28.
  • 3.5Sources and Instruments of Data Collection: Trip Records, Weather, Events, and SEL Data
  • 29.
  • 3.6Validity and Reliability of Instruments: Calibration and Cross-Validation
  • 30.
  • 3.7Data Preparation: Cleaning, Merging, and Anonymization
  • 31.
  • 3.8Model Specification: Hierarchical Bayesian State-Space with Covariates
  • 32.
  • 3.9Computational Implementation: MCMC, Variational Inference, and Software
  • 33.
  • 3.10Ethical Considerations: Privacy, Data Sharing, and Bias Mitigation

Chapter FOUR

DATA PRESENTATION AND ANALYSIS

  • ANALYSIS AND DISCUSSION OF FINDINGS
  • 34.
  • 4.1Data Presentation: Descriptive Statistics of SF Ride-Hail Demand
  • 35.
  • 4.2Descriptive Analysis: Temporal Trends and Spatial Patterns
  • 36.
  • 4.3Hypotheses Testing: Bayesian Forecasting vs Benchmark Methods
  • 37.
  • 4.4Posterior Inference: Parameter Estimates and Uncertainty Quantification
  • 38.
  • 4.5Predictive Performance: In-Sample and Out-of-Sample Assessment
  • 39.
  • 4.6Model Comparison: Information Criteria and Cross-Validation Results
  • 40.
  • 4.7Sensitivity Analysis: Impact of Priors and Data Subsets
  • 41.
  • 4.8Interpretation of Results: Implications for Operators and Policy

Chapter FIVE

SUMMARY, CONCLUSION AND RECOMMENDATIONS

  • CONCLUSION AND RECOMMENDATIONS
  • 42.
  • 5.1Summary of Findings: Evidence on Bayesian Forecasting Effectiveness
  • 43.
  • 5.2Conclusion: Assessing the Viability of Bayesian Approaches for SF Ride-Hail
  • 44.
  • 5.3Contribution to Knowledge: Methodological and Practical Insights
  • 45.
  • 5.4Recommendations: For Operators, Regulators, and Future Research
  • 46.
  • 5.5Suggestions for Further Studies: Extensions and Data Enhancements

Thesis Abstract

This study addresses the challenge of accurately forecasting ride-hail demand in San Francisco amid spatial-temporal variability, network effects, and dynamic pricing, by evaluating the effectiveness of Bayesian forecasting approaches relative to traditional time-series models. The aim is to develop a robust Bayesian framework that integrates spatial heterogeneity, temporal non-stationarity, and exogenous covariates to improve short- to medium-term demand predictions for operational decision-making in ride-hail platforms. Specific objectives include (1) to compare predictive performance of Bayesian hierarchical models against ARIMA and Prophet benchmarks across multiple boroughs and times of day; (2) to quantify the value of incorporating spatial priors, covariates such as weather, events, and traffic conditions, and surge pricing indicators on forecast accuracy; (3) to assess calibration and uncertainty quantification through probabilistic forecasting metrics; (4) to examine the transferability of the models to near-real-time forecasting using streaming data; and (5) to provide actionable implications for dispatch optimization and fleet sizing under uncertainty. The research adopts a quantitative, case-study design focused on the San Francisco ride-hail market, utilizing a population of trip records from a major platform over a 12-month period. A stratified random sample of 5,000 trip-origin–destination pairs is drawn, with oversampling in high-demand zones (e.g., downtown, Mission District, SoMa) to ensure adequate representation of spatial heterogeneity. Data sources comprise trip-level records (timestamps, origin-destination coordinates, estimated duration and distance, fare, and surge indicators), platform-provided hourly demand aggregates, and external covariates including weather (precipitation, temperature), major events calendars, public transit disruptions, and real-time traffic indices. Instruments include API-fed weather and traffic feeds and event calendars to construct exogenous covariates, supplemented by official San Francisco open data for validation of spatial delineations. Methodologically, the study implements a suite of Bayesian models, beginning with a Bayesian hierarchical time-series framework (Gaussian process plus dynamic linear model) to capture spatial-temporal dependencies, augmented with a log-Gaussian Cox process for demand intensity. Competing models include a baseline ARIMA with exogenous variables (ARIMAX) and Facebook Prophet, both equipped with covariates for weather, events, and surge pricing. Model estimation employs Markov chain Monte Carlo techniques with robust convergence diagnostics and prior elicitation grounded in literature on traffic demand and Bayesian spatial statistics. Model comparison relies on predictive accuracy measures (WAPE, RMSE, CRPS), calibration checks, and reliability diagrams, with out-of-sample validation over a rolling 28-day window. Sensitivity analyses assess the impact of prior specification, spatial granularity (neighborhood vs. grid cell), and sample size on forecast performance. Ethical considerations address data privacy and the anonymization of user-level information, with adherence to institutional review board requirements. Expected findings indicate that Bayesian hierarchical models with spatial priors and covariates yield superior predictive accuracy and well-calibrated probabilistic forecasts across most time horizons (15 minutes to 24 hours ahead) relative to ARIMAX and Prophet baselines. The integration of event indicators and traffic conditions is anticipated to substantially reduce forecast errors during peak hours and major city events, while the spatially varying coefficients reveal heterogeneous demand elasticities across neighborhoods. The probabilistic forecasts are expected to provide narrower credible intervals during stable periods and wider intervals under exogenous shocks, thereby enabling more resilient dispatch and fleet-rebalancing decisions. The study anticipates demonstrating the practical value of Bayesian predictive uncertainty for fleet sizing, surge management, and real-time decision support at San Francisco’s ride-hail operations. Contributions to knowledge encompass (i) a methodologically rigorous evaluation of Bayesian forecasting for urban ride-hail demand with explicit spatial-temporal modeling; (ii) empirical evidence on the gains from integrating exogenous covariates and spatial structure into predictive distributions; (iii) a transferable modeling framework and implementation blueprint for city-scale ride-hail platforms seeking to optimize operations under uncertainty. The conclusion emphasizes that Bayesian methods offer meaningful improvements in forecast accuracy and uncertainty quantification, suggesting policy and managerial recommendations such as adopting probabilistic forecasts for dispatch optimization, investing in real-time data integration of weather and event signals, and maintaining adaptive priors that reflect evolving urban mobility patterns. Further research directions include extending the framework to multi-modal competition scenarios and evaluating long-horizon forecasts under scenario-based planning.

Thesis Overview

This research examines how Bayesian forecasting methods can improve predictions of ride-hail demand in San Francisco. It tackles the practical problem that traditional time-series models often struggle with abrupt demand shifts caused by events, weather, policy changes, and surge pricing, leading to suboptimal driver allocation and customer wait times. The study asks whether incorporating prior information and probabilistic uncertainty through Bayesian models yields more accurate and robust demand forecasts than conventional approaches. Why it matters: Ride-hail platforms rely on accurate short-term demand forecasts to optimize dispatch, pricing, and driver supply. Small improvements in forecast accuracy can reduce wait times, increase rider satisfaction, and boost driver earnings. San Francisco, with its dense urban environment and dynamic mobility market, provides a realistic and policy-relevant context to test forecasting methods. What problem or gap it addresses: While Bayesian methods offer a principled way to handle uncertainty and incorporate expert knowledge, their adoption in ride-hail demand forecasting is limited. Prior studies often focus on point forecasts or rely on frequentist models that may understate predictive intervals. This research fills the gap by evaluating full probabilistic forecasts, including uncertainty quantification, in a real-world urban setting. What the researcher will do step by step: - Data collection: gather historical ride-hail trip data (pick-up/drop-off times, locations), weather data, public events, and policy-related factors for San Francisco over the past two years; compile external covariates such as holidays and traffic conditions. - Data preparation: clean, align temporal granularity (e.g., hourly), and engineer features (lagged demand, interaction terms, event indicators). - Model development: implement Bayesian hierarchical time-series models and compare with traditional models (ARIMA, Prophet). specify priors informed by domain knowledge (e.g., seasonal patterns, surge effects). - Model fitting: use Markov Chain Monte Carlo or variational inference to estimate posterior distributions; assess convergence diagnostics. - Validation and comparison: perform out-of-sample forecasting across multiple horizons (1–24 hours); evaluate predictive accuracy and calibrated prediction intervals using proper scoring rules. - Sensitivity analysis: test robustness to prior choices and alternative covariate sets. - Interpretation: analyze which factors most influence demand and how uncertainty is communicated to decision-makers. Expected contribution: provide a rigorous assessment of Bayesian forecasting for ride-hail demand, offering practical guidelines for practitioners on when and how to adopt Bayesian methods, including how to interpret and act on predictive uncertainty. Anticipated outcomes: improved forecast accuracy and calibrated uncertainty bands; actionable insights on features driving demand; a framework that integrates probabilistic forecasts into dispatch and pricing decisions.

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