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So cal vs. Nor Cal match ups

Submitted by The Reaper on Tue, 09/01/2009 - 18:09.

General

$25 A person. We will try to do it on Saturday maybe before the opening ceremonies.

Random Team Game Round 1

1. Bryan + Jamie vs. Tom + Byron
2. Eric + Grady vs. Jared + Sonoma Joe
3. Wan + Cohen vs. Welch + Kirby
4. Gary + RJ vs. Mooney + Joe
5. Todd + Scotty vs. Casey + Hersh
6. Fat Kid + Dustin vs. Daniel + Wise

Random team Game Round 2

1. Fat Kid + Scotty vs. Welch + Wise
2. Grady + RJ vs. Daniel + Casey
3. Bryan + Sean C vs. Jared + Mooney
4. Wan + Eric vs. Hersh + Kirby
5. Todd + Dustin vs. Byron + Tom
6. Jamie + Gary vs. Sonoma J + Joe

Random Singles Round 1

1. Todd vs. Byron
2. Scotty vs. Casey
3. Bryan vs. Tom
4. Jamie vs. Hersh
5. Eric vs. Daniel
6. RJ vs. Welch
7. Dustin vs. Joe
8. Fat Kid vs. Jared
9. Grady vs. Sonoma J
10. Wan vs. Mooney
11. Gary vs. Wise
12. Sean C vs. Kirby

Random Singles Round 2

1. Eric vs. Byron
2. Bryan vs. Casey
3. Jamie vs. Wise
4. Gary vs. Daniel
5. Sean C vs. Hersh
6. Wan vs. Joe
7. Todd vs. Tom
8. Dustin vs. Mooney
9. Fat Kid vs. Kirby
10. Grady vs. Welch
11. RJ vs. Jared
12. Scotty vs. Sonoma J

Round 5

Either Ranked Singles Or Ranked Doubles

Nice

Submitted by TheJway on Tue, 09/01/2009 - 19:04.

I love the Random Singles match up between Bryan and Tom. Big game!

Scoring?

Submitted by Lolo on Tue, 09/01/2009 - 19:46.

Hey how is scoring gonna work? Seems like you can't make every game 1 point as that would make singles worth double the amount of points.

Doubles worth 2, and singles worth 1?

Yea I have it some where.

Submitted by The Reaper on Wed, 09/02/2009 - 00:12.

Yea I have it some where. Certain match ups are worth more

final format and points

Submitted by allamericanbeer... on Thu, 09/03/2009 - 06:50.

I think what we talk about is a great compromise the 2 random doubles and two random singles are 1 game matches singles are 2 points doubles are 4 points, then the seeded doubles matches are best 2 out of 3 worth 5 points for the series win, I think this is the best of everything.