Alan Turing devised the Turing Machine which can be described as a robot which can look at one cell on an infinitely long tape of cells and then, based on what is in that cell and a given program either change the symbol in the cell and/or move the robot to look at the cell to the left/right of the current cell. Alan Turing then went on to prove that it was possible to write a program for this machine that could do the same as the program written for any other computing machine (it might take a very, very, very long time to do it but it would do it). However, some programs are impossible to write; for example it is impossible to write a program which will tell you if a program given to it as input will terminate or not (which Alan Turing proved); this is known as the halting problem.
What have we got to prove? Whether we have to prove a triangle as an Isoseles triangle or prove a property of an isoseles triangle. Hey, do u go to ALHS, i had that same problem on my test today. Greenehornet15@yahoo.com
ask yourself if anything can go into 57 or 111 (divided)
A synonym for valid could be credible or legal.
This problem can be solved with the Calculus of Variations. Seehttp://en.wikipedia.org/wiki/Calculus_of_variations#The_Euler.E2.80.93Lagrange_equation
1942
Turing Decidable Languages are both Turing Rec and Turing Co-Recognizable. If a Language is Not Turing Decidable, either it, or it's complement, must be not Recognizable.
Alan Turing devised the Turing Machine which can be described as a robot which can look at one cell on an infinitely long tape of cells and then, based on what is in that cell and a given program either change the symbol in the cell and/or move the robot to look at the cell to the left/right of the current cell. Alan Turing then went on to prove that it was possible to write a program for this machine that could do the same as the program written for any other computing machine (it might take a very, very, very long time to do it but it would do it). However, some programs are impossible to write; for example it is impossible to write a program which will tell you if a program given to it as input will terminate or not (which Alan Turing proved); this is known as the halting problem.
It was actually the other way around.In 1936 in his paper titled "On Computable Numbers" he proved that there were problems that such a machine could notsolve.
To prove that a language is decidable, one must show that there exists a Turing machine that can determine whether a given input string belongs to the language in a finite amount of time. This can be done by providing a clear algorithm or procedure that the Turing machine follows to make this determination.
To be available to everyon
Yes, it is possible to prove that the clique problem is NP-complete.
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The prospective voter had to prove he could read and write.
Chemical analysis determine that the chemical composition is identical.
Yes. No problem.
We all have to go sometime But I doubt if the length of your penis would have any bearing on it. !4 inches could prove to be a bit of a problem but it wont kill you.