Statistics

In order for a statistical analysis of a set of numbers to take place, there are a few things that must be done.
The data set must be random. If it isn’t, you suffer from selection bias. For example, if all of a person’s friends tell them that they were going to vote for HRC, they would have been surprised that Trump won the election. This is because their sample wasn’t random.

The sample must also be large enough to be significant. When measuring a large data set or population, like a workforce, you don’t always need to collect information from every member of that population – a sample does the job just as well. The trick is to determine the right size for a sample to be accurate. Using proportion and standard deviation methods, you are able to accurately determine the right sample size you need to make your data collection statistically significant.

When studying a new, untested variable in a population, your proportion equations might need to rely on certain assumptions. However, these assumptions might be completely inaccurate. This error is then passed along to your sample size determination and then onto the rest of your statistical data analysis.

That is what is happening now to statistical analysis of Wuhan virus numbers. We have a data set that tells us how many people had the disease at the time of testing. There are a couple of assumptions there that are making those numbers worthless.

• We didn’t test people at all before we were aware of the Wuhan virus. So we have no idea how many people had it, or what the outcome of their case was. 
• The people who were tested at first were only tested if they had been travelling to certain countries, so people who had the disease and had not traveled recently were not part of the data set. 
• The people who were tested didn’t have the Wuhan V on the day they were tested. That doesn’t mean that had not already had it months before, nor does it mean that they didn’t get it days or weeks later. 

The state of Florida thinks that since they have tested a large percentage of the state that they can predict what will happen. The numbers we have now cannot be used for a statistical analysis because they are not random. We are also assuming that the people who tested negative didn’t get it later, and didn’t have it earlier. This makes it impossible to determine the CFR.