Step 1: Identify what is obtained from transient (infinite-acting) data.
In well testing, the transient (infinite-acting radial flow) period is primarily used to estimate:
Permeability ($k$) from the semilog slope, and
Skin ($s$) from the semilog intercept (or equivalent transient relationships).
Hence, $k$ and $s$ are transient-state estimates, not pseudo-steady-state estimates.
Step 2: Identify what is obtained from pseudo-steady-state / boundary-dominated flow.
When the pressure response becomes boundary-dominated (pseudo-steady-state in closed/drainage systems),
the data reflect reservoir size/geometry effects (e.g., drainage area, boundaries).
Thus, reservoir geometry is commonly inferred from pseudo-steady-state / late-time behavior.
So, statement (C) is correct.
Step 3: Evaluate Absolute Open Flow Potential (AOFP) statement.
For a gas well, back pressure (deliverability) tests are used to determine the deliverability equation and estimate
the absolute open flow potential (AOFP) (rate at $p_{wf} \to 0$) by extrapolation.
So, statement (D) is correct.
Step 4: Check each option.
(A) Incorrect: $k$ and $s$ are not primarily calculated from pseudo-steady-state data.
(B) Incorrect: reservoir geometry is not generally obtained from early transient data unless boundary effects are observed; it is classically obtained from late-time/boundary-dominated behavior.
(C) Correct.
(D) Correct.
Step 5: Conclusion.
The correct options are:
\[
\boxed{(C)\ \text{and}\ (D)}
\]