Erdős problem 477 · problems.science

Does there exist an integer polynomial $f$ of degree at least two and a set $A \subseteq \mathbb{Z}$ such that every integer has a unique representation $n = a + f(k)$ ? A manuscript claims the thirteenth powers admit a tiling complement.

Workspace

Continue locally Open source Sign in to contribute

Open this exact Problem, source revision, and authority Repository in Workbench. This handoff does not clone, switch, upload, or execute anything.

Canvas

public preview

Source#477
→
ResultNone
→
Checks0

Reported activity

Work these sources record against this Problem. Source-reported attribution, not reviewed here.

AI standalone
Erdős AI contributions wiki · 7 Jan, 2026
Machine
AlphaProof
Open the source record
argument
VibeMathed
Machine
GPT-5.5 Pro
Reported outcome
candidate
Open the source record

Reported activity

Search problems.science