Changes

→‎Scoring: Update spreadsheet
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Each player, having declared that a tournament in which they are about to participate will count toward their DVPC Series ranking, will report (via e-mail) their ''place of finish'' and an image screen shot proving such to the rest of the Club members.  Image screen shots may be executed with Windows by pressing the combination of ''Alt''-'''Print Screen''' to capture only the current active window. By default, Windows does not save the screenshot to an image file; rather, the user must paste the clipboard image into a separate imaging program (such as Paint, IrfanView, etc.) to save it permanently.  Apple computer users should go to [http://www.macpokeronline.com/mac/online/poker/pokerstars/ this page] to learn how to use PokerStars on a Mac.
 
Each player, having declared that a tournament in which they are about to participate will count toward their DVPC Series ranking, will report (via e-mail) their ''place of finish'' and an image screen shot proving such to the rest of the Club members.  Image screen shots may be executed with Windows by pressing the combination of ''Alt''-'''Print Screen''' to capture only the current active window. By default, Windows does not save the screenshot to an image file; rather, the user must paste the clipboard image into a separate imaging program (such as Paint, IrfanView, etc.) to save it permanently.  Apple computer users should go to [http://www.macpokeronline.com/mac/online/poker/pokerstars/ this page] to learn how to use PokerStars on a Mac.
 
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[[Directory:Gregory J. Kohs|Gregory Kohs]] tallies [http://www.mywikibiz.com/images/c/c2/DVPC_Series_Ih.xls in a spreadsheet] the '''DVPC''' payment history and Series rankings using a formula similar to PokerStars' player points formula:
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[[Directory:Gregory J. Kohs|Gregory Kohs]] tallies [http://www.mywikibiz.com/images/0/02/DVPC_Series_Ii.xls in a spreadsheet] the '''DVPC''' payment history and Series rankings using a formula similar to PokerStars' player points formula:
 
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Points = <math>10\cdot\sqrt{\frac{n}{k}}\cdot(1 + \log(b + 0.25))</math><br>
 
Points = <math>10\cdot\sqrt{\frac{n}{k}}\cdot(1 + \log(b + 0.25))</math><br>