The question is asking for the value of $i$ (iota) in the complex number set. In complex numbers, $i$ represents the imaginary unit, which is defined by the property that $i^2 = -1$.

This implies that the value of $i$ itself is:

1. Not a real number.
2. Represented as $(0, 1)$ in ordered pair form, where $0$ is the real part and $1$ is the imaginary part.

Thus, the correct answer is:

(c) $(0, 1)$.

Would you like further details on complex numbers or how to interpret ordered pairs in the complex plane?

Here are some related questions that expand on this concept:

1. What does $i^2 = -1$ signify in complex numbers?
2. How are complex numbers represented in the form $a + bi$?
3. What is the significance of the real and imaginary parts of a complex number?
4. How can we visualize complex numbers on the complex plane?
5. What are the powers of $i$ and how do they cycle?

Tip: In complex numbers, the real part of $i$ is 0, and the imaginary part is 1. This makes its representation as an ordered pair easy to interpret: $(0, 1)$ corresponds to $i$ in the complex plane.