Epistemic fairness
Dependencies:
In fair division, let $F$ be a fairness notion. An allocation $A$ is said to be epistemic-$F$-fair to an agent $i$ if there exists another allocation $B$ such that $A_i = B_i$ and $B$ is $F$-fair for agent $i$.
Here $B$ is called agent $i$'s epistemic-$F$-certificate for $A$. Note that in an epistemic-$F$-fair allocation, different agents can have different certificates.
Dependency for:
- MMS implies EEFX
- Cake cutting: PROP implies EEF for additive valuations
- Additive chores and binary marginals
- MEFS but not EEF
- MEFS but not EEF for chores
- MMS+APS doesn't imply PROP1 for chores
- MEFS+PROP doesn't imply EEF1 for chores
- Share vs envy for identical valuations (chores)
- EEF doesn't imply EF1
Info:
- Depth: 4
- Number of transitive dependencies: 4
Transitive dependencies:
- /sets-and-relations/countable-set
- σ-algebra
- Set function
- Fair division