Question

Consider the given Turing machine. Recall that the input tape contains symbol \boxed{} to the left and right of input, and the read/write head starts on the left most input position. Create the output for input 10111. The unary numeral system is a numeral system to represent natural numbers as sequences of ones, that is, to represent a number $n$, a symbol representing "1" is repeated $n$ times. For example, the number 4 is represented by 1111. The number 0 would be represented by the empty string. Create a Turing machine which adds 3 to a natural number, that is, writes three times a 1 after the given unary number. Afterwards move the head to the left-most position of input. Book page 847 Problem 4a Create a Turing Machine over the alphabet \{1, #\} that adds two unary numbers together. The numbers will be written on the tape with a # sign separating them. The machine should halt at the left-most symbol in the resulting sum.

          Consider the given Turing machine.
Recall that the input tape contains
symbol \boxed{} to the left and right of input,
and the read/write head starts on the
left most input position. Create the
output for input 10111.
The unary numeral system is a numeral system to represent natural numbers as sequences of ones,
that is, to represent a number $n$, a symbol representing "1" is repeated $n$ times. For example, the
number 4 is represented by 1111. The number 0 would be represented by the empty string.
Create a Turing machine which adds 3 to a natural number, that is, writes three times a 1 after the
given unary number. Afterwards move the head to the left-most position of input.
Book page 847 Problem 4a
Create a Turing Machine over the alphabet \{1, #\} that adds two unary numbers together. The
numbers will be written on the tape with a # sign separating them. The machine should halt at the
left-most symbol in the resulting sum.

Consider the given Turing machine.
Recall that the input tape contains
symbol to the left and right of input,
and the read/write head starts on the
left most input position. Create the
output for input 10111.
The unary numeral system is a numeral system to represent natural numbers as sequences of ones,
that is, to represent a number n, a symbol representing "1" is repeated n times. For example, the
number 4 is represented by 1111. The number 0 would be represented by the empty string.
Create a Turing machine which adds 3 to a natural number, that is, writes three times a 1 after the
given unary number. Afterwards move the head to the left-most position of input.
Book page 847 Problem 4a
Create a Turing Machine over the alphabet {1, #} that adds two unary numbers together. The
numbers will be written on the tape with a # sign separating them. The machine should halt at the
left-most symbol in the resulting sum.

Added by Consuelo N.

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