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Author Topic: any two cards  (Read 2292 times)
The-Crow
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« on: August 28, 2008, 02:30:05 AM »

Hi guys,

Have read that there are 169 possible starting hands
 if you don't count suited cards.  ie  13 times 13 = 169

but as ace 3 is the same as 3 ace , then there are
 only 91
different starting hands (the ones on the lower left)

and 78 reversed hands (the ones on the right)

AA ..... 2A  3A  4A  5A   6A  7A  8A   9A   TA  JA  QA  KA
A2  22 .....  32  42  52   62   72  82   92   T2  J2  Q2   K2
A3  23   33 ..... 43  53   63   73  83   93   T3  J3  Q3   K3
A4  24   34  44 ..... 54   64   74  84   94   T4  J4  Q4   K4
A5  25   35  45  55 .....  65   75  85   95   T5  J5  Q5   K5
A6  26   36  46  56   66  ..... 76  86   96   T6  J6  Q6   K6
A7  27   37  47  57   67   77 ..... 87   97   T7  J7  Q7   K7
A8  28   38  48  58   68   78  88 .....  98   T8  J8  Q8   K8
A9  29   39  49  59   69   79  89   99  ..... T9  J9  Q9   K9
AT  2T  3T  4T  5T   6T  7T  8T   9T  TT.....  JT  QT   KT
AJ  2J   3J   4J   5J    6J   7J   8J   9J   TJ   JJ ..... QJ   KJ
AQ 2Q  3Q  4Q  5Q   6Q  7Q  8Q  9Q  TQ  JQ  QQ ..... KQ
AK 2K  3K   4K    5K  6K    7K  8K  9K  TK  JK   QK   KK

Does anyone agree ?

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« Reply #1 on: August 28, 2008, 02:46:44 AM »

There are 169 starting hands

78 different suited hands
78 different unsuited hands
13 pocket pairs

=169 distinct starting hands

Reversing hands, A3o instead of 3Ao, as you point out, makes no difference.
« Last Edit: August 28, 2008, 02:49:54 AM by thetank » Logged

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« Reply #2 on: August 28, 2008, 12:51:36 PM »

[ ] Poker hand that needs analysis
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EvilPie
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« Reply #3 on: August 28, 2008, 03:05:46 PM »

Which one is smack in the middle?

Which is the 85th hand?
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« Reply #4 on: August 28, 2008, 06:15:08 PM »

Q5o according to (Skylansky-Karlsson) hand rankings which are used in conjunction with most ICM calculators.

It varies those hand calling ranges put more value on high card value, whereas pushing ranges put more value on suited connectivity.
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The-Crow
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« Reply #5 on: August 29, 2008, 12:06:21 AM »

Ok'

So there are 78 different hands and 13 pocket pairs  78 + 13 = 91 hands
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« Reply #6 on: August 29, 2008, 12:07:53 AM »

What is the point of this?
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« Reply #7 on: August 29, 2008, 12:08:27 AM »

Ok'

So there are 78 different hands and 13 pocket pairs  78 + 13 = 91 hands

Those 78 different hands can be suited or off suit. So 78*2=156 + 13 = 169.
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« Reply #8 on: August 29, 2008, 12:09:38 AM »

is 67 suited the same as 76 suired or are they 2 different hands?
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The-Crow
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« Reply #9 on: August 29, 2008, 12:45:20 AM »

Ok,

If there are only 91 different hands (not counting suited ones), If I play the top 15 starting hands, 15/91 = 1/6

should I get dealt a good hand every 6 deals.

I once folded for an hour and never had a good hand, Is this a record ?
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« Reply #10 on: August 29, 2008, 01:04:40 AM »

No, on a bad day you could play for ten hours without getting some good cards.

Also, 27o is twice as common than AA. There's twice as many ways to make it


12 ways to make 27o

 Two Diamonds     
Two Diamonds
  Two Diamonds
  Two Clubs
 Two Clubs  
 Two Clubs
 two hearts
 two hearts
 two hearts
 two spades
 two spades
 two spades

6 ways to make AA

 
 
 
 
 
 

 
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« Reply #11 on: August 29, 2008, 01:06:54 AM »

8 if u include the possibilty that happened at luton about a year ago which was 

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« Reply #12 on: August 29, 2008, 01:10:46 AM »

1326 hands if you like, with each one being equally likely


936 unsuited  (78x12)
312 suited   (78x4)
78 pocket pairs  (13x6)

Prob of getting aces 6/1326  (220 to 1)
prob of getting AKs  4/1326  (330 to 1)
Prob of gettin AKo  12/1326  (110 to 1)
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« Reply #13 on: August 29, 2008, 01:14:47 AM »

So if you want to add up Aces, Kings, Queens, Jacks, Tens, AKs, AKo and AQs

(6+6+6+6+6+4+12+4)/1326

=50/1326

So you'll get one of those eight hands every 27 deals.
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« Reply #14 on: August 29, 2008, 01:33:57 AM »

fold pre imo
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