|
bullseye probability |
An interesting question has arisen on Syzygy. JOB wants to use an archery target method of scoring, with a bullseye distance of 2 degrees for a full hit and near miss rings 10% larger (each) with a 10% reduction in value for each ring. The question is regarding the 10%. I say that's too small. My first thought was to compare areas, but the probability for the rings is not the full circle because of the bullseye area. Subtracting out the bullseye gives the area of the first ring but that doesn't seem right for a probability because the ring covers such a wide span, making the probability higher than a similar sized circle alone. Or so I think anyway! Anybody have any ideas? Lowell? MIchael? I suspect area is not the answer but rather it should be observed probability ala Jones. So much depends on where the center is and what the rings intersect.... Roger Follow Ups: ● Re: bullseye probability - Lowell 17:15:54 - 6/12/2001 (7952) (2) ● Exponentially Decaying Function - michael 15:49:50 - 6/13/2001 (7987) (1) ● Re: Exponentially Decaying Function - Lowell 18:32:13 - 6/13/2001 (7991) (1) ● Re: Exponentially Decaying Function - michael 18:39:12 - 6/13/2001 (7993) (1) ● Re: Exponentially Decaying Function - Roger Hunter 19:49:36 - 6/13/2001 (7996) (0) ● Re: bullseye probability - Roger Hunter 21:49:10 - 6/12/2001 (7957) (0) ● Re: bullseye probability - Roger Musson 03:11:27 - 6/12/2001 (7942) (1) ● Re: bullseye probability - michael 07:01:59 - 6/12/2001 (7944) (1) ● Re: bullseye probability - Roger Musson 02:52:01 - 6/13/2001 (7963) (1) ● Bond - michael 10:18:37 - 6/13/2001 (7968) (0) ● Re: bullseye probability - michael 00:12:17 - 6/12/2001 (7938) (0) ● Re: bullseye probability - Canie 23:09:23 - 6/11/2001 (7937) (1) ● Re: bullseye probability - Roger Hunter 09:43:14 - 6/12/2001 (7948) (1) ● Re: bullseye probability - Roger Musson 02:55:19 - 6/13/2001 (7964) (1) ● Re: bullseye probability - Roger Hunter 04:41:00 - 6/13/2001 (7966) (0) |
|