Sun Runner: Ace side count (Cardkountr)

[Zenfighter]

Let?s consider this artificial subset of 104 cards already dealt out (4 dks remaining):

 

Rank	     Quantity 

 

A		6 

2		9 

3		9 

4		9 

5		9 

6		9 

7		9 

8		9 

9		8 

T		27 

 

Hilo RC? RC = 45 ? 33 = 12

Hilo TC? 12/4 = 3

Traditional insurance? Yes

Remaining cards: 69 tens and 135 others.

Density of remaining tens? 69/204 = .3382

Perfect insurance? Yes because .3382 =>.3333

Adjusting here for an excess of 2 aces remaining:

12 ? (2*2) = 8 and

8/4 = 2, thus

Do not take insurance.

At least here it doesn?t seems to work, properly.

An example only, I know.

What do you get here with a starting IRC = -24?

Sincerely

Zenfighter

[Cacarulo]

> Let?s consider this artificial subset of 104
> cards already dealt out (4 dks remaining):
> Rank Quantity
> A 6
> 2 9
> 3 9
> 4 9
> 5 9
> 6 9
> 7 9
> 8 9
> 9 8
> T 27
>
> Hilo RC? RC = 45 ? 33 = 12
> Hilo TC? 12/4 = 3
> Traditional insurance? Yes
> Remaining cards: 69 tens and 135 others.
> Density of remaining tens? 69/204 = .3382
> Perfect insurance? Yes because .3382
> =>.3333
> Adjusting here for an excess of 2 aces
> remaining:
> 12 ? (2*2) = 8 and
> 8/4 = 2, thus
> Do not take insurance.
> At least here it doesn?t seems to work,
> properly.
> An example only, I know.
> What do you get here with a starting IRC =
> -24?

Ok, here it goes using my calculations:

I) Hi-Lo --> Index = +3

RC = +12
TC = +12/4 = +3 ==> Take Insurance

Note that if you use +3.01 you wouldn't take it

II) PC (0 1 1 1 1 1 0 0 0 -1) --> Index = -1

RC = -6
TC = -6/4 = -1.5 = -2 (flooring) ==> Don't take Insurance

III) PC + SC (1 1 1 1 1 1 0 0 0 -1) --> Index = -5

RC = -24
TC = -24/4 = -6 ==> Don't take Insurance

Remember that both PC and SC have an IRC of -24. Also SC is (1 0 0 0 0 0 0 0 0 0).

Interesting example!

Hope this helps.

Sincerely,
Cac