• 1 Extended real numbers and their integral
  • 2 E-variables ▶
    • Notation
    • 2.1 Almost everywhere with respect to a set of measures
    • 2.2 Utility and maximal utility
    • 2.3 Data-processing inequality for e-variables
    • 2.4 Numeraire and duality ▶
      • 2.4.1 Existence of a numeraire
      • 2.4.2 Products
      • 2.4.3 Reverse information projection and duality.
  • 3 e-Rényi and e-Chernoff divergences
  • 4 Lower bounds on e-Rényi and e-Chernoff divergences ▶
    • 4.1 Separation lower bound
    • 4.2 Data processing inequality through KL duality
  • 5 Bibliography
  • Dependency graph

E-Values

Remy Degenne

  • 1 Extended real numbers and their integral
  • 2 E-variables
    • Notation
    • 2.1 Almost everywhere with respect to a set of measures
    • 2.2 Utility and maximal utility
    • 2.3 Data-processing inequality for e-variables
    • 2.4 Numeraire and duality
      • 2.4.1 Existence of a numeraire
      • 2.4.2 Products
      • 2.4.3 Reverse information projection and duality.
  • 3 e-Rényi and e-Chernoff divergences
  • 4 Lower bounds on e-Rényi and e-Chernoff divergences
    • 4.1 Separation lower bound
    • 4.2 Data processing inequality through KL duality
  • 5 Bibliography