To determine the range of the function \( g(z) = -z + 0.99 \), we need to understand how the function behaves.
The function \( g(z) \) is a linear function with a negative slope (-1), which means it will decrease as \( z \) increases. As \( z \) approaches \( -\infty \), \( g(z) \) approaches \( +\infty \), and as \( z \) approaches \( +\infty \), \( g(z) \) approaches \( -\infty \).
Therefore, the range of the function will be all real numbers. In interval notation, the range can be written as:
\[ (-\infty, +\infty) \]
In terms of the requested inequality format, this could be represented as:
\[ -\infty < g(z) < +\infty \]
However, to match the format you provided, it can also be written as:
\[ -z + 0.99 < z < +\infty \]
Thus, we fill in the blanks as follows:
\[ -\infty < g(z) < +\infty \]
So the range of \( g(z) \) can be summarized with \( < z < \), indicating that \( z \) itself can take on any value.