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Fair Value Measurements - Valuation of Warrants (Details) - Private Placement Warrants
Sep. 30, 2024
$ / shares
year
Dec. 31, 2023
$ / shares
year
Monte Carlo Simulation | Fair value of underlying securities    
Fair Value Measurement Inputs and Valuation Techniques [Line Items]    
Warrants measurement input 1.31  
Monte Carlo Simulation | Expected term (years)    
Fair Value Measurement Inputs and Valuation Techniques [Line Items]    
Warrants measurement input | year 2.5  
Monte Carlo Simulation | Expected volatility    
Fair Value Measurement Inputs and Valuation Techniques [Line Items]    
Warrants measurement input 1.125  
Monte Carlo Simulation | Risk-free interest rate    
Fair Value Measurement Inputs and Valuation Techniques [Line Items]    
Warrants measurement input 0.036  
Monte Carlo Simulation | Expected dividend yield    
Fair Value Measurement Inputs and Valuation Techniques [Line Items]    
Warrants measurement input 0.000  
Monte Carlo Simulation | Fair value per warrant    
Fair Value Measurement Inputs and Valuation Techniques [Line Items]    
Warrants measurement input 0.18  
Monte Carlo Simulation And Binomial Lattice Model | Fair value of underlying securities    
Fair Value Measurement Inputs and Valuation Techniques [Line Items]    
Warrants measurement input   3.43
Monte Carlo Simulation And Binomial Lattice Model | Expected term (years)    
Fair Value Measurement Inputs and Valuation Techniques [Line Items]    
Warrants measurement input | year   3.2
Monte Carlo Simulation And Binomial Lattice Model | Expected volatility    
Fair Value Measurement Inputs and Valuation Techniques [Line Items]    
Warrants measurement input   1.170
Monte Carlo Simulation And Binomial Lattice Model | Risk-free interest rate    
Fair Value Measurement Inputs and Valuation Techniques [Line Items]    
Warrants measurement input   0.040
Monte Carlo Simulation And Binomial Lattice Model | Expected dividend yield    
Fair Value Measurement Inputs and Valuation Techniques [Line Items]    
Warrants measurement input   0.000
Monte Carlo Simulation And Binomial Lattice Model | Fair value per warrant    
Fair Value Measurement Inputs and Valuation Techniques [Line Items]    
Warrants measurement input   0.64