History of Zeros of Bessel functions of the second kind $Y_\alpha$

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when	who	what
2026-08-14 21:29	bmatschke	how well the digits are known: heuristic (agreement-checked) (converted: generators/T21-bessel-y-zeros computes at 150 and 200 digits and keeps what agrees)	current
2026-08-14 18:25	bmatschke	how well the digits are known: heuristic (agreement-checked) (converted: generators/T21-bessel-y-zeros computes at 150 and 200 digits and keeps what agrees)
2026-08-14 18:20	bmatschke	how well the digits are known: heuristic (a fixed-precision value wrapped in an interval field)
2026-08-14 14:16	bmatschke	recomputed with the numberdb package; digits agreement-checked at two precisions rather than assumed from a fifty per cent guard	reviewed
2026-08-13 22:04	bmatschke	how well the digits are known: heuristic (a fixed-precision value wrapped in an interval field)
2026-08-09 09:10	flattening	entries rewritten as records with named parameters
2026-08-09 08:33	data-repository import	the current state of the data repository
2021-03-20 18:48	bmatschke	from the data repository, a504adb9
2021-03-11 15:10	bmatschke	from the data repository, 9749c9d1
2021-03-11 14:46	bmatschke	from the data repository, bae1fd28

What changed between 2026-08-13 22:04 and 2026-08-14 14:16

from line 29 (5 lines) @@ -29,5 +29,5 @@

   complete: 'no'   reliability: computed with mpmath CITE{mpmath}-  rigour: heuristic+  rigour: heuristic (agreement-checked)   rigour details: A fixed-precision value wrapped in an interval field, which records     no error of its own. The working precision was half as many digits again as were

from line 39 (5 lines) @@ -39,5 +39,5 @@

     alpha: '0'     n: '1'-  number: '0.893576966279167521584887102058338241225146861930014487069228945110126188620995846847698085521234154'+  number: '0.8935769662791675215848871020583382412251468619300144870692289451101261886209958468476980855212341547' - params:     alpha: '0'