Okay. So, differences.
First we look at the cards. They're all cards, so we have no changes there.
Some have red and some have black. So we split them based on that difference.
Now, in the red and the black, some have horizontal symmetry (cut it in half from side to side and the top looks like the bottom), some don't. Usually evens vs odds and face cards (since the bottom of face cards are mirror images already, so they don't look the same folded over).
So now we have 4: red horizontally symmetrical (hereafter HS), red non HS, black HS, and black not HS.
Then, the face cards look different from the rest of the non HS, so we have red HS, red non HS, red face, black HS, black non HS, and black face cards.
Now, on the HS cards, some will have even and some will have odd numbers of symbols on each half (2/6/10 vs 4/8). So, now we have red even half HS, red odd half HS, red non HS, red face, black even half HS, black odd half HS, black non HS, and black face card sets.
And now we look at the face cards. Two are male, one is female. So, we split those.
So, now we have red even half HS, red odd half HS, red non HS, red male face, red female face, black even half HS, black odd half HS, black non HS, and black male face and black female face card sets.
And then we can split the colors down to suits.
So now we have : even half HS, odd half HS, non HS, male face, and female face for all four suits, just looking at differences.
SO, even half HS is the 4/8 of a suit.
Odd half HS is teh ace/2/6/10. (since the one dot on the ace splits to half a dot, it's not an even number of dots)
Non HS is the 3/5/7/9 of a suit.
Male face is the jack/kind.
Female face is the queen.
Done using only differences.
I'm assuming a general Hoyle-type deck where the cards are made like this example 10 of hearts:
File
laying card heart 10.svg - Wikipedia, the free encyclopedia
Is that more the type of thing you'd like, Loudmouth?
Metherion
First we look at the cards. They're all cards, so we have no changes there.
Some have red and some have black. So we split them based on that difference.
Now, in the red and the black, some have horizontal symmetry (cut it in half from side to side and the top looks like the bottom), some don't. Usually evens vs odds and face cards (since the bottom of face cards are mirror images already, so they don't look the same folded over).
So now we have 4: red horizontally symmetrical (hereafter HS), red non HS, black HS, and black not HS.
Then, the face cards look different from the rest of the non HS, so we have red HS, red non HS, red face, black HS, black non HS, and black face cards.
Now, on the HS cards, some will have even and some will have odd numbers of symbols on each half (2/6/10 vs 4/8). So, now we have red even half HS, red odd half HS, red non HS, red face, black even half HS, black odd half HS, black non HS, and black face card sets.
And now we look at the face cards. Two are male, one is female. So, we split those.
So, now we have red even half HS, red odd half HS, red non HS, red male face, red female face, black even half HS, black odd half HS, black non HS, and black male face and black female face card sets.
And then we can split the colors down to suits.
So now we have : even half HS, odd half HS, non HS, male face, and female face for all four suits, just looking at differences.
SO, even half HS is the 4/8 of a suit.
Odd half HS is teh ace/2/6/10. (since the one dot on the ace splits to half a dot, it's not an even number of dots)
Non HS is the 3/5/7/9 of a suit.
Male face is the jack/kind.
Female face is the queen.
Done using only differences.
I'm assuming a general Hoyle-type deck where the cards are made like this example 10 of hearts:
File
Is that more the type of thing you'd like, Loudmouth?
Metherion
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