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Additive combinatorics: Sidon sets and N(h,k) bounds

CC-BY-4.0vfr_496956067dc5ad79

id: vfr_496956067dc5ad79
license: CC-BY-4.0
findings: 21
accepted core: 1
contested: 1

21

findings

0

links

21

sources

21

evidence

1

contested

0.82

avg conf

recordoverview state sources proofenginereviewbodygraph

Source record

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Freiman 1973 / Ruzsa 1994

id: vs_96f15c07c79678ba
frontier: Additive combinatorics: Sidon sets and N(h,k) bounds
type: paper

source boundary

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declared

A source record is provenance. It supports a finding only through evidence atoms, extraction spans, and reviewed finding bundles.

finding bindings

record context

1 findings

Findings bound to this source through source ids, evidence atoms, provenance, or reviewed source-record slots.

evidence atoms

materialized

1 atoms

Evidence atoms pin exact spans, measurements, selectors, or curation assertions to the source.

review context

inspectable

1 events

1 reviewable changes and 0 evaluations are attached through this source or its findings.

Locator and citation

locator

title:Freiman 1973 / Ruzsa 1994

imported

2026-05-09T22:52:52.494889+00:00

extraction mode

manual_curation

authors

agent:research-bot-2026-05-09

Caveats

No source-specific caveats are recorded.

Bound findings

1

Freiman's theorem: a finite set A of integers with |A+A| <= K|A| is contained in a generalized arithmetic progression of dimension at most d(K) and size at most f(K) * |A|.
theoretical · vf_5a1d047a8c85953a

Evidence atoms

1

vea_2ccdfb693083935ctheoretical · unknown
Freiman's theorem: a finite set A of integers with |A+A| <= K|A| is contained in a generalized arithmetic progression of dimension at most d(K) and size at most f(K) * |A|.

Review, event, and evaluation records

2

events

vev_1e6cffe8f7c7d6c8finding.asserted
Manual finding added to frontier state
agent:research-bot-2026-05-09 · 2026-05-09

reviewable changes

vpr_05864abc06a6a424finding.add
Manual finding added to frontier state
applied · agent:research-bot-2026-05-09 · 2026-05-09

evaluations

No evaluation rows are attached.