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Special Relativity in Financial Modeling 1.0.0
Lorentz transforms, spacetime classification, and geodesic price paths for quantitative finance
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Computed relativistic quantities for a given β. More...
#include <beta_calculator.hpp>
Public Attributes | |
| double | beta {0.0} |
| Normalised market velocity β ∈ (−BETA_MAX_SAFE, BETA_MAX_SAFE) | |
| double | gamma {1.0} |
| Lorentz factor γ = 1/√(1−β²) ≥ 1. | |
| double | rapidity {0.0} |
| φ = atanh(β) (additive under composition) | |
| double | doppler {1.0} |
| D(β) = √((1+β)/(1−β)) (Doppler factor > 0) | |
Computed relativistic quantities for a given β.
All values are derived from a single validated BetaVelocity.
Definition at line 51 of file beta_calculator.hpp.
| double srfm::beta_calculator::BetaVelocityResult::beta {0.0} |
Normalised market velocity β ∈ (−BETA_MAX_SAFE, BETA_MAX_SAFE)
Definition at line 52 of file beta_calculator.hpp.
| double srfm::beta_calculator::BetaVelocityResult::doppler {1.0} |
D(β) = √((1+β)/(1−β)) (Doppler factor > 0)
Definition at line 55 of file beta_calculator.hpp.
| double srfm::beta_calculator::BetaVelocityResult::gamma {1.0} |
Lorentz factor γ = 1/√(1−β²) ≥ 1.
Definition at line 53 of file beta_calculator.hpp.
| double srfm::beta_calculator::BetaVelocityResult::rapidity {0.0} |
φ = atanh(β) (additive under composition)
Definition at line 54 of file beta_calculator.hpp.