I am not sure this comment will be visual, and I allready commented this, but IT's gone. So I'll comment again (like a bot). Nice, post Anartists, Yesterday, I build a number-of-binary-possible-way counter (basics of AI) see image from my post : https://substack.com/@bartdooper/p-161658724. It It counts the number of possible ways and shows the ways in color groups from the top of the pascal triangle to a location in the triangle. It's a printscreen from The Powder Toy game, where I am cicked out by AI without reason. So unfortunately what you see is a local save. Cheers!
Oh I saw the comment and image. It's under the note I posted. I don't understand too much of it but I have an idea of what it is I think? You might have to explain it to me like I was born yesterday lol
What is showed (printscreen image from The Powder Toy) is a (broken) oldschool animation game where pixels have unique properties and identities that can influence and be inflienced by surrounding pixels. What I've discovered is how to write all the possible unique (left-right turned )paths from one point to another in a logic order. It can also be written down as unique color groups where each group represents one of the unique paths. With powder toy it's possible to built logic gates based on the unique properties by the colors. This means it's possible to create a computer, or a computer that builds a computer. The funny thing is that I was already creating a computer with a computer when I am playing with powder toy. If a computer works on signals of 0's and 1's and it's possible to show them as left and right turnes of a path. Then the Pascal triangle is very interesting. That's because that triangle shows the total number of possible left-right turned paths from the top to the number that's at the location in the triangle. But because those numbers only shows the sum of the total possible paths, now I created a logic counter that can difine each unique path as a unique group of colors that represents one path of the all the other possible paths between the top and 1 specific location on that triangle.
I am not sure this comment will be visual, and I allready commented this, but IT's gone. So I'll comment again (like a bot). Nice, post Anartists, Yesterday, I build a number-of-binary-possible-way counter (basics of AI) see image from my post : https://substack.com/@bartdooper/p-161658724. It It counts the number of possible ways and shows the ways in color groups from the top of the pascal triangle to a location in the triangle. It's a printscreen from The Powder Toy game, where I am cicked out by AI without reason. So unfortunately what you see is a local save. Cheers!
Oh I saw the comment and image. It's under the note I posted. I don't understand too much of it but I have an idea of what it is I think? You might have to explain it to me like I was born yesterday lol
What is showed (printscreen image from The Powder Toy) is a (broken) oldschool animation game where pixels have unique properties and identities that can influence and be inflienced by surrounding pixels. What I've discovered is how to write all the possible unique (left-right turned )paths from one point to another in a logic order. It can also be written down as unique color groups where each group represents one of the unique paths. With powder toy it's possible to built logic gates based on the unique properties by the colors. This means it's possible to create a computer, or a computer that builds a computer. The funny thing is that I was already creating a computer with a computer when I am playing with powder toy. If a computer works on signals of 0's and 1's and it's possible to show them as left and right turnes of a path. Then the Pascal triangle is very interesting. That's because that triangle shows the total number of possible left-right turned paths from the top to the number that's at the location in the triangle. But because those numbers only shows the sum of the total possible paths, now I created a logic counter that can difine each unique path as a unique group of colors that represents one path of the all the other possible paths between the top and 1 specific location on that triangle.