Import context: KLS/BKL/Suspension/Cumulant
DefinitionKLSModular_FunctionalInequalities_KLS_BKL_Suspension_Cumulantfunctional-inequalitiesimport-contextklskls-conjecturekls-modularlog-concavemodule-context
This bundle retains the import context of the source module FunctionalInequalities.KLS.BKL.Suspension.Cumulant in the modular KLS dependency graph. It adds no new mathematical declarations. Substantive statements and proofs are represented by separate theorem nodes.
Its direct project prerequisite modules are FunctionalInequalities.KLS.BKL.Suspension.Law, FunctionalInequalities.Probability.Product, and FunctionalInequalities.Analysis.Tensor.Coefficients.
Original module imports
import FunctionalInequalities.KLS.BKL.Suspension.Law
import FunctionalInequalities.Probability.Product
import FunctionalInequalities.Analysis.Tensor.Coefficients
Module navigation
Direct project imports: KLS/BKL/Suspension/Law, Probability/Product, Analysis/Tensor/Coefficients.
Theorems in source order:
sum_sq_cumulant_ge_of_entrieslintegral_exp_inner_jointLawjoint_integrability_factorizationlogLaplace_jointLaw_factorizationexists_f_abs_exponential_momentexists_graph_norm_moment_of_local_moments
Project result: The KLS conjecture.
Original module · FunctionalInequalities.KLS.BKL.Suspension.Cumulant · Frozen source 408915f.
Definition code
import Definitions.Def_KLSModular_FunctionalInequalities_KLS_BKL_Suspension_Law import Definitions.Def_KLSModular_FunctionalInequalities_Probability_Product import Definitions.Def_KLSModular_FunctionalInequalities_Analysis_Tensor_Coefficients
Source
Frozen KLS source: https://github.com/human-ai-mathematics/kls-lean/blob/408915fd28eb892a7093fa5df6f6c2699e9de144/formalization/FunctionalInequalities/KLS/BKL/Suspension/Cumulant.lean#L1-L638 (commit 408915fd28eb892a7093fa5df6f6c2699e9de144, module `FunctionalInequalities.KLS.BKL.Suspension.Cumulant`, import-context bundle `KLSModular_FunctionalInequalities_KLS_BKL_Suspension_Cumulant`). The line range identifies the complete original source module; this bundle preserves only its direct import context.