Straight Variant:
The only difference is that the top rank can bridge the 1st rank to form a sequence. Think of it as if Q, K, A, 2, 3 was a legal straight. How is that calculated?
A More Complex Straight Variant:
This one gets trickier, I think.
In this variant, there are:
How do you calculate that kind straight, where one rank has more cards than the others?
Flush Variant:
Similar to the previous, there are:
"Full Court":
This deck has a "Court" system, which is pretty much like suits. I think of Suits running vertically down the ranks while Courts run horizontally.
Cheers!
The only difference is that the top rank can bridge the 1st rank to form a sequence. Think of it as if Q, K, A, 2, 3 was a legal straight. How is that calculated?
A More Complex Straight Variant:
This one gets trickier, I think.
In this variant, there are:
- 64 cards
- 4 suits
- 13 ranks
- Ranks 1-12 have 4 cards per rank
- However, rank 13 has 16 cards
How do you calculate that kind straight, where one rank has more cards than the others?
Flush Variant:
Similar to the previous, there are:
- 64 cards
- 4 suits
- 13 ranks
- Ranks 1-12 have 4 cards per rank
- Rank 13 has 16 cards
- Rank 13 cards have 2 suits
- 4 rank 13 cards contain Hearts & Diamonds
- 4 rank 13 cards contain Diamonds & Spades
- 4 rank 13 cards contain Spades & Clubs
- 4 rank 13 cards contain Clubs & Hearts
"Full Court":
This deck has a "Court" system, which is pretty much like suits. I think of Suits running vertically down the ranks while Courts run horizontally.
- 64 cards
- 4 suits - hearts, diamonds, spades, clubs
- 4 courts - A, B, C, D (16 cards in each court)
- Court A has ranks: 1, 4, 7, 10
- Court B has ranks: 2, 5, 8, 11
- Court C has ranks: 3, 6, 9, 12
- Court D has all 16 cards in rank 13
Cheers!