<?xml version="1.0" encoding="utf-8"?>
<rss version="2.0" xmlns:atom="http://www.w3.org/2005/Atom" xmlns:dc="http://purl.org/dc/elements/1.1/" xmlns:slash="http://purl.org/rss/1.0/modules/slash/" xmlns:wfw="http://wellformedweb.org/CommentAPI/">
	<channel>
		<title>Analysis of spans in 5/N and 6/N games</title>
		<link>https://www.lotterypost.com/thread/334868</link>
		<atom:link href="https://www.lotterypost.com/rss/topic/334868" rel="self" type="application/rss+xml" />
		<description>Lottery Post Forum Topic: Analysis of spans in 5/N and 6/N games</description>
		<dc:language>en-us</dc:language>
		<generator>Lottery Post RSS Generator</generator>
		<item>
			<title>Reply #2</title>
			<link>https://www.lotterypost.com/thread/334868/6511020</link>
			<guid isPermaLink="true">https://www.lotterypost.com/thread/334868/6511020</guid>
			<pubDate>Wed, 23 Dec 2020 06:17:17 GMT</pubDate>
			<dc:creator>cottoneyedjoe</dc:creator>
			<description><![CDATA[<p>Here&#x27;s how I found the 50-ish percentile. Let&#x27;s take the 5/N game and fix N=60 like your Cash4Life example, ignoring the extra ball. There are 60 choose 5 = 5461512 different ticket combinations ignoring the extra ball. Half of 5461512 is 2730756.<br /><br />In a 5/60 game, the span of a combo can be as small as 4, or as large as 59. What I did first is find the number of combos for each span from 4 to 59:<br /><br />span of 4: 56 combinations<br /><br />span of 5: 220 combinations<br /><br />span of 6: 540 combinations<br /><br />sp... &#x5b;&#xa0;<a href="https://www.lotterypost.com/thread/334868/6511020">More</a>&#xa0;&#x5d;</p>]]></description>
			<category>cottoneyedjoe</category>
		</item>
		<item>
			<title>Reply #1</title>
			<link>https://www.lotterypost.com/thread/334868/6510926</link>
			<guid isPermaLink="true">https://www.lotterypost.com/thread/334868/6510926</guid>
			<pubDate>Wed, 23 Dec 2020 02:22:37 GMT</pubDate>
			<dc:creator>GoogilyMoogily</dc:creator>
			<description><![CDATA[<p>With 974 Cash4Life draws since the last format change for real world data, a 5/60-4 game, the 50th percentile of the drawn numbers span (max - min, not the extra ball) is 41.<br /><br />If one were to calculate the number of times a ball appears in positions 1 thru 5 for every possible combination, exclude the range that most closely gets to the 50th percentile, the span is 44.<br /><br />How did you calculate your span</p>]]></description>
			<category>GoogilyMoogily</category>
		</item>
		<item>
			<title>Analysis of spans in 5/N and 6/N games</title>
			<link>https://www.lotterypost.com/thread/334868</link>
			<guid isPermaLink="true">https://www.lotterypost.com/thread/334868</guid>
			<pubDate>Mon, 21 Dec 2020 06:11:41 GMT</pubDate>
			<dc:creator>cottoneyedjoe</dc:creator>
			<description><![CDATA[<p>For this post, the span of a combination is the difference between the largest and smallest numbers drawn. E.g., the Fantasy Five ticket 2-11-21-24-29 has a span of 27. In 5/N and 6/N style games, for a given N, I found a number K such that about 50% of the time (or as close to 50% as I can get) the span is at most K.<br /><br />These findings are given below.<br /><br />5/N games<br /><br />span is max - min<br /><br />N = 32: 49.402% chance span is at most 22<br /><br />N = 33: 51.488% chance span is at most 23<br /><br />N = 34: 47.098% ch... &#x5b;&#xa0;<a href="https://www.lotterypost.com/thread/334868">More</a>&#xa0;&#x5d;</p>]]></description>
			<category>cottoneyedjoe</category>
		</item>
	</channel>
</rss>

