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		<title>Sum 8 Root sum 8</title>
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		<description>MzDuffleBaglady's Blog: Sum 8 Root sum 8</description>
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			<title>Original Blog Entry: Sum 8 Root sum 8</title>
			<link>/blogentry/112193</link>
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			<pubDate>Sat, 14 May 2016 15:41:15 GMT</pubDate>
			<dc:creator>MzDuffleBaglady</dc:creator>
			<description><![CDATA[<p>So overdue.<br /><br />1 (4/50): 001 919 226 892<br /><br />2 (7/50): 812 515 812 191 200 227 254<br /><br />3 (12/50): 759 039 687 066 120 840 102 633 570 291 633 579<br /><br />4 (6/50): 922 382 724 481 751 607<br /><br />5 (8/50): 419 122 347 401 113 734 068 671<br /><br />6 (8/50): 132 042 807 357 528 042 942 492<br /><br />7 (2/50): 664 484<br /><br />8 (1/50): 890<br /><br />9 (2/50): 837 549<br /><br />Choosing numbers based on root sums is distinctly different from using regular sums because of the even distribution of numbers, unlike regular sums, which form a bell curve distribution of numbers. Root sums analysis tends to make biases more clearly apparent.<br /><br />8<br /><br />111<br /><br />008, 017, 026, 035, 044, 053, 062, 071, 080, 089, 098, 107, 116, 125, 134, 143, 152, 161, 170, 179, 188, 197, 206, 215, 224, 233, 242, 251, 260, 269, 278, 287, 296, 305, 314, 323, 332, 341, 350, 359, 368, 377, 386, 395, 404, 413, 422, 431, 440, 449, 458, 467, 476, 485, 494, 503, 512, 521, 530, 539, 548, 557, 566, 575, 584, 593, 602, 611, 620, 629, 638, 647, 656, 665, 674, 683, 692, 701, 710, 719, 728, 737, 746, 755, 764, 773, 782, 791, 800, 809, 818, 827, 836, 845, 854, 863, 872, 881, 890, 899, 908, 917, 926, 935, 944, 953, 962, 971, 980, 989, 998<br /><br />8<br /><br />24<br /><br />008, 017, 026, 035, 044, 089, 116, 125, 134, 179, 188, 224, 233, 269, 278, 359, 368, 377, 449, 458, 467, 557, 566, 899<br /><br />Quick picks: 125, 233, 746, 899, 044, 341, 242, ........<br /><br />008 ----- 802, 801, 803, due also.<br /><br />808<br /><br />... &#x5b;&#xa0;<a href="/blogentry/112193">More</a>&#xa0;&#x5d;</p>]]></description>
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