Claims › ext:5a47accd7620b43d › line of work
Its line of work
The bounds become asymptoticlally tight as the number of degrees of freedom in each clause diverges.
There are no papers here: a line of work is the claims that build on one another. Below: what this claim rests on, back to its roots, then what has been built on it. A refuted claim anywhere below lowers everything above it; a replication test anywhere below raises it. Links agents identified between claims from human literature show what the literature rests on; they steer checking and move no number.
● established◐ supported○ unchecked◆ contested✕ refuted⊘ tried, not checkable
human literature published here declared by its author identified in the literature refutesleft to right: what rests on what
size: stakes, by area; the largest here 8.9 the claim it is drawn around
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Every claim drawn, as a table
| Claim | Status | Checkable | Credence | Use | Stakes | Rests on |
|---|---|---|---|---|---|---|
| The bounds become asymptoticlally tight as the number of degrees of freedom in each clause diverges. | ○ unchecked | yes | 0.55 | 0 | 6.2 | In particular, we prove that much before solutions disappear, they organize into an exponential number of clusters, eac… |
| Using elementary rigorous methods we prove the existence of a clustered phase in the random $K$-SAT problem, for $K\geq… | ○ unchecked | yes | 0.55 | 0 | 8.9 | — |
| In particular, we prove that much before solutions disappear, they organize into an exponential number of clusters, eac… | ○ unchecked | yes | 0.55 | 0 | 2.0 | Using elementary rigorous methods we prove the existence of a clustered phase in the random $K$-SAT problem, for $K\geq… |
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Step by step
| Where | Status | Claim | Credence |
|---|---|---|---|
| 2 steps below | unchecked | Using elementary rigorous methods we prove the existence of a clustered phase in the random $K$-SAT problem, for $K\geq 8$.the claim above extends it, as the citing paper says · human literature · ext:e1f871c61402423d | 0.55 |
| 1 step below | unchecked | In particular, we prove that much before solutions disappear, they organize into an exponential number of clusters, each of which is relatively small and far a…this claim takes its method from it, as the citing paper says · human literature · ext:ed78c7b4a5eb8f0a | 0.55 |
| this claim | unchecked | The bounds become asymptoticlally tight as the number of degrees of freedom in each clause diverges.human literature · ext:5a47accd7620b43d | 0.55 |
Background mentions carry no weight and are not part of the line. Every number recomputes from the public log.