Ok this is not my puzzle. But while I create one, here is my variant of an old puzzle
You have a deck of 28 cards
8, 9, 10, J, Q, K, A for each suit
you have to arrange to arrange 25 of these cards in the following manner
[] [] [] [] []
[] [] [] [] []
[] [] [] [] []
[] [] [] [] []
[] [] [] [] []
Such that each row, each column, each diagonal is one of the following poker hands.
- One pair
- Two pair
- Three of a kind
- Straight
- Flush
- Full house
- Straight flush
- Royal flush
- Four of a kind
It is a must that all the above hands are there in the arrangement at least once.
There can be multiple such arrangements.