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Range Probability
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05-01-2011, 05:38 PM
Post: #6
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RE: Range Probability
Hi Len, I don't think you understand what I meant. The probability of getting at least one ball repeated in a draw from the previous draw (or from nDraws ago) is 56.404%. I have a whole table for ball repeats which I'm confident I have right. I'm not so confident about the Range stats page. It's clear I'll have to add better labels to it. Maybe Statistical Range - percentages.
This is what I meant by Range http://www.mathsisfun.com/definitions/ra...tics-.html Take last night for example. If I could have guessed from my table that the Statistical Range had a decent chance of being 43, then I would then have a 1 in 6 chance of getting the first and last number correct. 1,44 - 2,45 - 3,46 - 4,47 - 5,48 - 6,49. I've added another attachment - this time the distribution curve. I hope I've made this a little clearer. Best, Pete |
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| Messages In This Thread |
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Range Probability - Peter - 05-01-2011, 02:08 AM
RE: Range Probability - ido - 05-01-2011, 03:01 AM
RE: Range Probability - Peter - 05-01-2011, 04:40 AM
RE: Range Probability - Peter - 05-01-2011, 06:58 AM
RE: Range Probability - Len - 05-01-2011, 07:39 AM
RE: Range Probability - Peter - 05-01-2011 05:38 PM
RE: Range Probability - Frank - 05-01-2011, 10:30 PM
RE: Range Probability - sonja - 06-05-2011, 04:46 AM
RE: Range Probability - Peter - 05-01-2011, 11:17 PM
RE: Range Probability - Frank - 05-02-2011, 02:08 AM
RE: Range Probability - Peter - 05-02-2011, 02:48 AM
RE: Range Probability - Peter - 05-02-2011, 05:22 AM
RE: Range Probability - Frank - 05-02-2011, 09:18 PM
RE: Range Probability - Peter - 05-02-2011, 10:19 PM
RE: Range Probability - Frank - 05-02-2011, 11:47 PM
RE: Range Probability - Peter - 05-03-2011, 05:10 AM
RE: Range Probability - Frank - 05-03-2011, 05:24 AM
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