About: Giobb's Rumble Sprinkle Calculations Theory   Sponge Permalink

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Popping: * 3 3 3 3 3 3 3 3 3 =>(remember that we do not count the popper ball) [(2+0)+(0)]/2=1 We have 9 groups of 3 so 9*1=9 which sends a single row. * 15 => [(14+4)+(0)]/2=9 * 4 4 4 4 4 => [(3+1)+(0)]/2=2 5*2=10 (9 single row plus 1 of the multirow) * 3d27 => [(2+0)+(18)]/2=10 * 4d50 => [(3+1)+(33,333)]/2=18 This one sends only 9 beacause of the squishing effect.

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  • Giobb's Rumble Sprinkle Calculations Theory
rdfs:comment
  • Popping: * 3 3 3 3 3 3 3 3 3 =>(remember that we do not count the popper ball) [(2+0)+(0)]/2=1 We have 9 groups of 3 so 9*1=9 which sends a single row. * 15 => [(14+4)+(0)]/2=9 * 4 4 4 4 4 => [(3+1)+(0)]/2=2 5*2=10 (9 single row plus 1 of the multirow) * 3d27 => [(2+0)+(18)]/2=10 * 4d50 => [(3+1)+(33,333)]/2=18 This one sends only 9 beacause of the squishing effect.
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abstract
  • Popping: * 3 3 3 3 3 3 3 3 3 =>(remember that we do not count the popper ball) [(2+0)+(0)]/2=1 We have 9 groups of 3 so 9*1=9 which sends a single row. * 15 => [(14+4)+(0)]/2=9 * 4 4 4 4 4 => [(3+1)+(0)]/2=2 5*2=10 (9 single row plus 1 of the multirow) * 3d27 => [(2+0)+(18)]/2=10 * 4d50 => [(3+1)+(33,333)]/2=18 This one sends only 9 beacause of the squishing effect.
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