Explain some of the obstacles to trying to build a sampling distribution through repeated samples, even with software.

The only obstacle I can think of is that it is time consuming and it could be expensive...are there other obstacles?

Building a sampling distribution through repeated samples can indeed be time-consuming and potentially expensive, but there are a few more obstacles to be aware of:

1. Sample size: In order to build a sampling distribution that accurately represents the population, you need to collect a sufficiently large number of samples. This can be impractical or even impossible if the population size is enormous or if the sampling process is complex.

2. Access to the population: In some cases, getting access to the entire population you're studying may not be feasible. For example, if you're trying to study the opinions of everyone in a country, it is often more practical to take a smaller sample. This limitation can affect the representativeness of your sampling distribution.

3. Sampling frame bias: A sampling frame is a list or representation of the population from which you select your sample. Bias can occur if the sampling frame is incomplete, inaccurate, or biased towards certain characteristics. This can lead to an inaccurate depiction of the population in the sampling distribution.

4. Nonresponse bias: If individuals selected for the sample refuse to participate or cannot be reached, it can introduce bias into the sampling distribution. Nonresponse bias occurs when participants who refuse to respond or cannot be contacted have different characteristics than those who do respond, which can skew the results.

5. Measurement error: The accuracy and reliability of the data collected can also introduce obstacles when building a sampling distribution. Errors in measurement, such as misreporting or misinterpretation of survey questions, can affect the quality of the data and ultimately the accuracy of the sampling distribution.

6. Ethical concerns: Finally, there may be ethical considerations to take into account. For instance, certain populations may require extra sensitivity or protection, and obtaining representative samples from these groups can be challenging.

Despite these obstacles, utilizing appropriate statistical techniques and careful sample selection can help mitigate these limitations and build a representative sampling distribution, even with the aid of software.