LAH spends $100k+ to dubious effect
It was really great to open the Town Crier and see some actual crime data plotted out for all to see. Critical reporting on crime data is vital for all of us to know what's going on, so we can make good choices.
Unfortunately, Los Altos Hills city manager Peter Pirnejad came to some incorrect conclusions from the data. We took a look at some of these claims back in October. In particular, it still seems that he is claiming it is impossible to know if preventative measures have been effective, which is hogwash of course.
Now Pirnejad is saying that crime is down this year, and that it's probably because of the increased funding they've put on policing.
Spoiler: it seems like LAH has increased funding by at least $100k with no discernable impact on burglary.
The city manager's main point is summarized in the graph in the article, which I'll reproduce here:
There are a couple of things going on here. First of all, the data is plotted for fiscal year, not calendar year, presumably to make it easier to compare to budget levels. We don't get total expenditure for each fiscal year in the article. It seems that FY2023 is September 2022 through August 2023.
Second, we don't see any data for the months March through August. Of course, that data doesn't exist yet for FY24, but we lose some important context when we don't see the FY23 data.
The idea, it seems, is that burglary was very high in February 2023, and much lower in February 2024.
But look how small the absolute numbers are! As any sports fan knows, small sample sizes can be deceiving. A variation of just a couple events can make big jumps.
There are statistical ways of dealing with this. The most conventional way is with a something called a Poisson Means Test. This test asks: If it were really true that the crime rate were unchanged, how unlikely is it that we would measure these two values (37 for 2023, and 25 for 2024)? If it's really unlikely, then we have to doubt the notion that crime is unchanged. This number, called a p-value, is usually required to be less than 5% (0.05) in order to reject the idea that crime is constant.
When we use a nice python routine to calculate the p-value, we get 0.13, or 13%. Since that is larger that 0.05, it means this result is not statistically significant.*
That is, when we apply some statistics to the reported data, we can't say that the crime rate is down.
That's entirely consistent with what we saw in the previous post: crime bounces around a bit over the last 5 years, but it's neither up nor down.
What we would like to see is a clear correlation between the amount of money LAH spends on policing, and the crime rate. In fact, what we see is a big increase in spending, and no clear effect on burglary.
Conclusion
A tangent on data transparency
Furthermore, it's hard to know exactly what they are looking at. Is this data burglary, exclusive of theft and robbery? How do the trends change if we include all property crime?
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