nineteeneightyfour said, "Hello folks, Can the Halting problem be used as a proof that god doesn't exist?"
I could not prove the existence or none existence of God with the halting problem?
The halting problem is unsolvable? If you prove that the statement is true then it is false.
The Turing Halting Problem's basic theory is based on the Turing machine (a very simple computer) which given certain inputs would halt.
Existence or non-existence:
Combinations of inputs detected and that combination written down. Don't use that set of inputs to keep the computer from crashing. Then run it again and find the next set of inputs halt the machine write it down and so on. That shows what not to do, but another set of inputs could cause the same problem.
The halting problem is to determine, given a particular input to a particular computer program, whether the program will terminate after a finite number of steps.
This is like (define God first) to solve problem - God is infinite - there is nothing that is not God - then there is nothing that is God.
Algorithms may contain loops, which may be infinite or finite in length. The amount of work done in an algorithm usually depends on the data input. Algorithms may consist of various numbers of loops, nested or in sequence. The Halting problem is to determine if the program will eventually stop when it is given that input.
There is no existence - there is existence.
The (problem) in the halting problem is to determine what procedure works for all programs and inputs. Every particular program either halts on a given input or does not halt. Example (one algorithm that always answers halt and another that always answers doesn't halt. For any specific program and input, one of these two algorithms answers correctly, although nobody may know which one. Halt or doesn't halt.
The answer there is no existence - would fall as the program continues to run - there is existence would rise as the program goes on.
Nobody knows which answer is correct - no proof that there is or is no existence.
An interpreter will not halt if its input program does not halt, so this cannot solve the halting problem. It does not answer (doesn't halt) for programs that do not halt.
It really comes down to common sense to make an accurate decision.
How does the programmer provide accurate information for a problem that cannot be defined? Is God (infinite) (everything) (nothing)!