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Federated Assemblies

AAAI 2025 · Federated learning and privacy › Differential privacy · approach: Private data analysis frameworks · 2 citations (OpenAlex)

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Proposes federated assemblies (hierarchical DAG of citizens' assemblies where parent assemblies are drawn from child assemblies) and gives random selection algorithms satisfying individual, ex ante and ex post child representation under various graph structures, plus a column-generation experiment on 6400 random instances.

Problem

How to randomly select members of hierarchically federated citizens' assemblies (parent assemblies drawn from child assemblies) so that representation constraints (equal individual chance, proportional child representation ex ante and ex post) are met.

Approach

Model federated assemblies as a DAG and design randomized selection that inherits members from child assemblies; uses random orders and dependent rounding (Birkhoff-von Neumann / bihierarchy rounding) to jointly guarantee individual representation and proportional child representation, with exact ex post guarantees on laminar instances and approximate ones on semi-laminar instances.

Key results

Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use the proposed optimization algorithm to find randomized assignments satisfying all ex ante and ex post guaranteesFederated assembly instances · Sampled arbitrary DAG instancestermination rate: Of the 6400 instances, on all but 15, the algorithm terminated, returning an optimal solution; >99.7%Helped
Increase the number of equivalence classes and federationsColumn-generation optimization algorithm · Sampled arbitrary DAG instancescomputational complexityHurt
Increase assembly sizeColumn-generation optimization algorithm · Sampled arbitrary DAG instancescomputational complexityNo clear effect

Surprising findings

Limitations

Experimental setup

Metrics: feasibility of satisfying all guarantees running time number of panels in support

Builds on: citizens' assembly sortition column generation (Flanigan et al.) pipage rounding Birkhoff-von Neumann theorem

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