> I was referencing Fight Club as an example of an auto manufacturer making a life and death decision based off their financial incentives and not the best interest of the customer. The decision to take on liability is about money, not confidence in safety.
The Fight Club scene is about how these two things are integrated: their confidence in safety defines their ability to choose to take on liability.
Yes, its intent in the story is to horrify: there's a lack of humanity, a reliance on a simple function relating those two variables.
However, that doesn't imply the two variables are unrelated, in fact, it implies they are completely correlated.
This real life example is more complicated than the Fight Club version. It includes more variables like the added sales I mentioned and all these variables are unknown. How can you draw conclusions about one variable in a formula in which you don't know the value of any of the variables?
Not sure what you mean: the movie scene has the same property. It's not about the risk of individual failures of components, it's risk of a payout
Strong indicator I believe my anti-flood machine is good at preventing floods is I'm willing to take on paying for any liabilities you incur from flooding
You are only thinking about payouts and not the change in sales. Imagine you make $100m selling your anti-flood machines. Maybe your machine fails 10% of the time and a failure costs 2x the unit price. Taking on liability in that situation would bring you down to $80m. Bad deal for you. But what if someone in marketing comes and tells you that market research suggests taking on liability leads to an extra $30m in sales. You come out ahead because the $30m in new revenue exceeds the $26m in new liability. That isn’t confidence in your machine. It is marketing and accounting.
The Fight Club scene is about how these two things are integrated: their confidence in safety defines their ability to choose to take on liability.
Yes, its intent in the story is to horrify: there's a lack of humanity, a reliance on a simple function relating those two variables.
However, that doesn't imply the two variables are unrelated, in fact, it implies they are completely correlated.