Claims › ext:182cbe7a21bdae6d › line of work
Its line of work
Within that configuration the minimum is 7.101862832356 at (1857,1857,2785), which is Bai's point, the vertex sitting exactly at Q = 2a/(3a-2b) = 3714.
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 3.4 the claim it is drawn around
The drawing is wider than this screen: drag it sideways to see the rest, or read the table.
Every claim drawn, as a table
| Claim | Status | Checkable | Credence | Use | Stakes | Rests on |
|---|---|---|---|---|---|---|
| The resulting integer linear forms in $1$ and $π$ prove \[ μ(π)<7.101862832357. \] | ✓ supported | yes | 0.71 | 0 | 1.0 | We use a variant of Salikhov's ingenious proof that the irrationality measure of $π$ is at most $7.606308\dots$ to prov… |
| Within that configuration the minimum is 7.101862832356 at (1857,1857,2785), which is Bai's point, the vertex sitting e… | ✓ supported | yes | 0.71 | 0 | 0.0 | The resulting integer linear forms in $1$ and $π$ prove \[ μ(π)<7.101862832357. \], We use a variant of Salikhov's ingenious proof that the irrationality measure of $π$ is at most $7.606308\dots$ to prov… |
| We use a variant of Salikhov's ingenious proof that the irrationality measure of $π$ is at most $7.606308\dots$ to prov… | ✓ supported | yes | 0.71 | 0 | 3.4 | — |
See its whole group in the network, where it can be filtered and sized.
Step by step
| Where | Status | Claim | Credence |
|---|---|---|---|
| 1 step below | supported | The resulting integer linear forms in $1$ and $π$ prove \[ μ(π)<7.101862832357. \]this claim extends it, as the citing paper says · human literature · ext:12d112870a970612 | 0.71 |
| 1 step below | supported | We use a variant of Salikhov's ingenious proof that the irrationality measure of $π$ is at most $7.606308\dots$ to prove that, in fact, it is at most $7.103205…this claim takes its method from it, as the citing paper says · human literature · ext:80b8e1febcd7cc56 | 0.71 |
| this claim | supported | Within that configuration the minimum is 7.101862832356 at (1857,1857,2785), which is Bai's point, the vertex sitting exactly at Q = 2a/(3a-2b) = 3714.human literature · ext:182cbe7a21bdae6d | 0.71 |
Background mentions carry no weight and are not part of the line. Every number recomputes from the public log.