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claim graph / erdos

advice only

Erdős formalization fidelity: graph

A bounded view of structural relationships in the accepted claim graph. It suggests where inspection may unlock context; it is not the producer work queue.

Structural opportunity map

2,764 nodes · 1,282 typed edges
Bounded structural opportunity graphSix ranked finding candidates on the left connect to up to twelve evidence findings on the right.RANKED OPPORTUNITIESLINKED EVIDENCEvf_73e8fef7e37f606bvf_aa10a5dd02f63d45vf_5a475702b7835f06vf_17e18c6c9c5b0b54vf_1fc3ba66cbeb8b60vf_4f7a42a6bbc0306evf_4913c40cb64bc34dvf_79d5a326ede50b5cvf_5196780ab86d5ae6vf_b1b2c2b6ab738577vf_36c4bcb6aea7d0d5vf_8637359cb1e160ebvf_9e6a8b5448a4cd41vf_0542e8eda4288bafvf_aa10a5dd02f63d45vf_67bde89cada7501evf_8836c10a5cda9519vf_02cd7bd718c7a080

Gold circles are ranked inspection candidates. Blue squares are linked evidence. The view is capped at six candidates.

18 contested relations retained

Why these relations surface

deterministic structural rank; not authority and not work assignment
  1. 01

    Hosted Lean proof: plby proof of 694 (state conditional)

    2 premise(s), 0 supporter(s), 2 mediating result(s); 0 established

    score
    1.428
    premises
    0/2
  2. 02

    Hosted Lean proof: plby proof of 1080 (state complete)

    2 premise(s), 0 supporter(s), 2 mediating result(s); 0 established

    score
    1.428
    premises
    0/2
  3. 03

    Erdős Problem #154: declared status 'proved'. Formalized: no. Prize: no. Tags: sidon sets.

    0 premise(s), 3 supporter(s), 3 mediating result(s); 0 established

    score
    1.109
    premises
    0/0
  4. 04

    Erdős Problem #1080: declared status 'disproved'. Formalized: yes. Prize: no. Tags: graph theory.

    0 premise(s), 2 supporter(s), 4 mediating result(s); 0 established

    score
    1.061
    premises
    0/0
  5. 05

    Erdős Problem #1121: declared status 'proved'. Formalized: no. Prize: no. Tags: geometry.

    0 premise(s), 2 supporter(s), 3 mediating result(s); 0 established

    score
    0.994
    premises
    0/0
  6. 06

    Erdős Problem #281: declared status 'proved'. Formalized: no. Let $n_1<n_2<\cdots$ be an infinite sequence such that, fo

    0 premise(s), 2 supporter(s), 3 mediating result(s); 0 established

    score
    0.994
    premises
    0/0
  7. 07

    Erdős Problem #433: declared status 'proved'. Formalized: no. Prize: no. Tags: number theory.

    0 premise(s), 2 supporter(s), 3 mediating result(s); 0 established

    score
    0.994
    premises
    0/0
  8. 08

    Erdős Problem #350: declared status 'proved'. Formalized: yes. Prize: no. Tags: additive combinatorics, number theory.

    0 premise(s), 2 supporter(s), 3 mediating result(s); 0 established

    score
    0.994
    premises
    0/0
  9. 09

    Erdős Problem #224: declared status 'proved'. Formalized: no. Prize: no. Tags: geometry.

    0 premise(s), 2 supporter(s), 3 mediating result(s); 0 established

    score
    0.994
    premises
    0/0
  10. 10

    Erdős Problem #434: declared status 'proved'. Formalized: yes. Prize: no. Tags: number theory.

    0 premise(s), 2 supporter(s), 3 mediating result(s); 0 established

    score
    0.994
    premises
    0/0
  11. 11

    Erdős Problem #333: declared status 'disproved'. Formalized: no. Prize: no. Tags: additive basis, number theory.

    0 premise(s), 2 supporter(s), 2 mediating result(s); 0 established

    score
    0.908
    premises
    0/0
  12. 12

    Erdős Problem #38: declared status 'proved'. Formalized: yes. Does there exist $B\subset\mathbb{N}$ which is not an addi

    0 premise(s), 2 supporter(s), 2 mediating result(s); 0 established

    score
    0.908
    premises
    0/0

Boundary

This projection is derived from accepted findings and typed links. Ranking changes neither accepted state nor the canonical producer order. Use vela next . --json for claimable work.

Open producer work
Graph bytes
sha256:0c8edba0fd22a2db0b53ccf9328cfc9d8cb874e6f5574107e48c6942a5525974
Source snapshot
sha256:1faedc24f040a60a22177b456c74b969a61ce8836082297b1835797a57b4fa56