What does this sampling weight mean? The data comes from agricultural market research on farming. The sample was derived based on stratification of farming industries (sheep, beef, grains, etc.) and random sampling within each stratum.
We have population estimates (frequencies, percentages/proportions) of these industry strata. Likewise, we have frequencies and proportions of each stratum in the sample.
A weight was calculated for each farming stratum  by dividing the population proportion by the sample proportion.
I'm not sure what that weight means. What I know is weight is an inverse probability of selection of a unit into the sample. Can you give a hint?
 A: Let $N$ be the population size and $n$ the sample size, let $N_h$ and $n_h$ be the population and sample sizes for stratum $h$.
Then, the weight you defined is given by
$ W_h = \frac{N_h/N}{n_h/n} = \frac{N_h}{n_h}\frac{n}{N}$ 
where $\frac{n}{N}$ is the sampling fraction $f$ for the whole sample and $\frac{N_h}{n_h}$ is the inverse of the sampling fraction, i.e., of the probability of selection, in the $h$-th stratum, $f_h$. Put it differently, $w_{hi}=N_h/n_h$ is the inverse probability sampling weight of a unit $i$ in stratum $h$ that you are familiar with.
Writing it as $W_h = \frac{f}{f_h}$, you can see that
\begin{equation}
\begin{cases}
W_h < 1 ,\qquad f_h > f\\
W_h = 1 , \qquad f_h = f\\
W_h > 1 , \qquad f_h <f\\
\end{cases}
\end{equation}
These are relative weights showing by how much a given stratum was under- or oversampled. These are OK weights to deal with the ratio-type statistics (means, proportions, regression estimates). For the totals, e.g. total acreage under a given crop, or a total harvest, you need the correct inverse probability weights rather than relative weights.
