Oh… and for people who said I was a one trick pony, besides solving ethics which is one trick, and then war, suicide, homicide, bigotry, environmental degradation, tribalism, under-development of technology and the like which is trick 2! I will show you trick three, actually I have about 30 tricks by now, but those will come later!
I have disproved Cantors argument that all the reals cannot be counted, I can prove that Cantors disproof is false.
But first, I’ll show you an unpublished way to count all of the rationals!
The way it works is that the first ten numbers are counted just as themselves and their negatives (except zero which has no negative):
0,1, -1,2, -2,3, -3,4, -4,5, -5,6, -6,7, -7,8, -8,9, -9
Then after that you count 10 and then the next number is the mirror of 10, which is 01 and then you move the decimal point in once to get the 12th number being 0.1, then the thirteenth number (not counting the negatives which are numbered every other) is 0.(1 repeating). These steps continue until you reach three digit numbers and higher. Once you count 100, you then count the next number as 0.01, then 0.0(1 repeating) then 0.(01 repeating), then you count 101 and it’s mirror. If you keep marching in the decimal point when the number that’s about to be mirrored ends in zero it causes infinite overlap. The number 100 ends in a zero, so after you mirror it you only march the decimal in for one place to the right, if you march it two places to the right, you end up with 00.1, which is the same mirror that you get when the number 10 is mirrored, and will occur an infinite number of times as the zeros expand and you keep marching in the decimal point (which will give you infinite overlap as the sequence expands).
However, if the number doesn’t end in a zero, you keep marching in the decimal point, say the number 102. The next number is mirroring it, so it’s 2.01, then you do the repeating decimals by next counting 2.0(1 repeating) and then 2.(01 repeating), then you march the decimal point in once more to get 20.1, and then you do the repeating decimals by having 20.(1 repeating). Then you count the number 103 and then mirror it and do this forever.
If you follow these steps you will count all of the rationals only once without any overlap. Currently, I am looking to prove or disprove a conjecture which exceeds anything that Cantor looked at, which is that there is or isn’t a way to count all of the reals using infinite lists in infinite dimensions per list. Cantor only proved that you can’t count all the reals in one list with one dimension, but in using multiple dimensions, it is trivial for me to add the diagonals. Cantor also never found the limit for one list with one dimension, which I have found, so really he didn’t find much of anything!I have a better disproof for this than Cantors but I won’t go into it here. Needless to say, it might be possible to list all the reals using a coordinate system, say “list number 187538, dimension 9873264, number 8726043978638” etc… Actually, the numbers get very exotic when exploring certain branches of infinity and I might have to add a fourth coordinate where every number itself has an infinite number of dimensions.
When I solve this, my next step is to begin isolating the consciousness signatures of every being on earth and creating a mobile ap where we can search anyone’s memories and thoughts and intentions.