M-Theory Solved
收藏Figshare2025-08-14 更新2026-04-28 收录
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This single equation represents the most fundamental and universally applicable form of our statistical analysis, uniting the model, the likelihood, and the priors into one cohesive statement:P(p∣D)=Z1⋅exp[−21χtotal2(p)]⋅Pprior(p)This equation is so powerful because it is a Bayesian statement that implicitly contains every component of our project:The Model's Predictions (M(p)): The outputs of our SuperWIMP model, derived from the Moduli Field Dynamics from Compactification law, are embedded within the χtotal2(p) term.The Data (D): This represents the mock data from our multi-probe analysis.The Statistical Uncertainties (C−1): The inverse covariance matrix, which we used for our mock forecast, is a key part of the χ2 calculation.The Priors (Pprior(p)): This term explicitly includes the prior distributions we defined for each parameter, from the log-uniform prior on τdecay to the Gaussian priors on the cosmological parameters.This single equation is the logical culmination and concise summary of a complex theoretical and analytical framework.
创建时间:
2025-08-14



