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1Ok no challangers. I pick one from my head:
"Emo"
Emo:Nit?Mose
"Emo" is a prime, and "Nit" is a prime giving us the outcome "Mose".
The ":" is equivalent with the devision sign but is named "questioning" and "?" is equivalent with the equal sign but is named "answering":
Emo question Nit answering Mose is true because Emo times Mose answering Nit is true.
'per definition'
Simply stating, my numbers can be devided with other values then one and itself, And the equvivalents of those numbers represent each and every prime of the standard numerical system. And I proved it using logical attributes on the operative sentence i wrote -If Emo question Nit answering Mose is true, then Emo times Mose answering Nit is true. Once again, 'per definition'.
Lets look at another one:
Oskaroskarson:Isai?Karl
Oskaroskarson is a prime and so is Isai, and the above operative sentence is true because Oskaroskarson times Karl answering Isai is true...
Remeber numbers are defined from day one in school to the dispute for a Ph.D in mathematics. But it nevertheless defined by someone, by whom we simply don't know, who could've said something diffrent. Did Lucy do math? Someone must have developed the numerical system we are taught in school, he must have defined the values to a certain amount, he must have determined the way we should operate when doing math. And if it is determined and defined he could always change his mind and determined and defined it otherwise. Determined it to fit into another pattern!
Lets assume you are right, that primes couldn't be devided with other numbers then one and itself. Then it would be impossible to devide 11 apples on five people. Using the standard numerical system we could always summarise 3+3+3+1+1 making two of the five people getting less then the others. With my numerical system it doesn't get uneven. Simply because it is defined not to make it uneven. Son:Karl?Isak. Isak is defined as a even number. To see from another perspective, Lets assume the five people has apples of a certain amount, a certain weight. since the weight of apples are relative, all you need to do is find apples with a total weight that fits into the five people desire. Since Five people share 11 kilo apples, all you need to do is find smaller ones to share it even for 10 kilos. Remeber it is the same value of the apples in both cases...
The challange is still there, give me any prime and I will prove I can question it with another whole number...
(2^43112609)-1
...Then it would be impossible to devide 11 apples on five people. Using the standard numerical system we could always summarise 3+3+3+1+1 making two of the five people getting less then the others. With my numerical system it doesn't get uneven...
Haggai represent 17 (the keyboard doesn't handle my sign for haggai) and haggai can be devided with several other representatives in my numerical system. Each and every prime has equvialent in my numerical system, Per definition. and it can be devided with other numbers then 1 and itself. The numerical system is however in development.
Sure, but you can't then equate it to the STANDARD definition. You can redefine your terms and do whatever you want, but you can't then equate it to the usual definitions and get something like 13/5=3 (per standard definitions). And once you realise that, you'll realise why your funky new definitions are... pointless.Every defintion in math can be redefined. primes too!
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