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		<title>7/9M Probabilities</title>
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		<description>Lottonovice's Blog: 7/9M Probabilities</description>
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			<title>Original Blog Entry: 7/9M Probabilities</title>
			<link>/blogentry/80900</link>
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			<pubDate>Tue, 09 Jul 2013 15:28:23 GMT</pubDate>
			<dc:creator>Lottonovice</dc:creator>
			<description><![CDATA[<p>7/9M probabilities<br /><br />5/Ds: 1472: 14 17 12 47 42 72<br /><br />4/Ds: 9401: 94 90 91 40 41 01<br /><br />7/7M: (S1) 9794: 97 99 94 79 74<br /><br />7/8M 2400 7/8E 7475 (S02457) (N13689) (D136) (3MD)<br /><br />Predicting show 3/1 or 2/2<br /><br />/c 16-28 sum range filter<br /><br />S: 02 04 05 07 24 25 27 45 47 57<br /><br />N: 13 16 18 19 36 38 39 68 69 89<br /><br />3/1: 7-4-5 /c<br /><br />01 02 03 06 08 09 12 13 16 19 23 26 28 29 36 38 68 69 89 Made into triads:<br /><br />012 013 016 018 019<br /><br />023 026 029 036 038<br /><br />039 068 069 089 123<br /><br />126 128 129 136 138<br /><br />139 168 169 189 236<br /><br />238 239 268 269 289<br /><br />368 369 389 689<br /><br />_________________________________<br /><br />7-<br /><br />7018* 7019* 7028* 7029* 7036*<br /><br />7038 7039 7068 7069 7089<br /><br />7126 7128 7129 7136 7138<br /><br />7139 7168 7169 7189 7236<br /><br />7238 7239 7268 7269 7289<br /><br />7368 7369 7389<br /><br />4-<br /><br />4039 4068 4069 4089 4129<br /><br />4138 4139 4168 4169 4189<br /><br />4238 4239 4268 4269 4289<br /><br />4368 4369 4389 4689<br /><br />5-<br /><br />5029 5038 5039 5068 5069<br /><br />5089 5128 5129 5136 5138<br /><br />5139 5168 5169 5189 5236<br /><br />5238 5239 5268 5269 5289<br /><br />5368 5369 5389 5689<br /><br />2/2 (most due pattern):<br /><br />74-75-45 /c<br /><br />01 02 03 06 08 09 12 13 16 19 23 26 28 29 36 38 68 69 89 ( filter with 16-28 sum range)<br /><br />0674 0675 0874 0845 0975<br /><br />0945 1375 1674 1675 1645<br /><br />1874 1875 1845 1974 1945<br /><br />2374 2375 2674 2675 2645<br /><br />2874 2875 2845 2974 2945<br /><br />3674 3675 3645 3874 3875<br /><br />3845 3975 3974 3945 6874<br /><br />6875 6845 6974 6975 6945<br /><br />8974 8975 8945<br /><br />Filter Both 2/2 3/1 Using Pairs From 5D/4D/S1<br /><br />4129 4139 4169 1674 1874<br /><br />1974 4138 4168 1645 1845<br /><br />1945<br /><br />7018 7019 7126 7128 7129<br /><br />7136 7138 7139 7168 7169<br /><br />7189 1375 1675 1975<br /><br />5128 5129<br /><br />0674 0874 0974 2374 2674<br /><br />2874 2974 3674 3874 3974<br /><br />6874 6974 8974<br /><br />4238 4239 4268 4269 4289<br /><br />2645 2845 2945<br /><br />7028 7029 7236 7238 7289<br /><br />7268 7269 2375 2675 2875<br /><br />2975<br /><br />4039 4069 4089 4369 4389<br /><br />4689 3945 6945 8945<br /><br />7039 4069 7089 5029 5039<br /><br />5069 5089 0975 0945<br /><br />5139 5169 5189<br /><br />4068 0845<br /><br />7369 7389 3975 6975 8975<br /><br />... &#x5b;&#xa0;<a href="/blogentry/80900">More</a>&#xa0;&#x5d;</p>]]></description>
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