You'd be able to say "The axioms are however not arbitrary" when (if!) philosophers have stopped arguing and the field of philosophy can say "for ethical axiom sets A-E, while having lots of earlier philosophical discussion, there's now a strong consensus in our field that they are wrong and flawed because of reasons, for any practical applications please ignore them and use axiom set F as that is the better one that addresses the known flaws in others". Currently, there's lot of philosophical discussion on ethics, but little of solid decisions and conclusions from these discussions; all the discussion is still at the stage of increasing ambiguity and introducing hypotheses instead of increasing our knowledge about reality by eliminating and discarding most of these hypotheses.
I think greater use of formal methods could really help with this. Imagine if there was e.g. a Coq library containing formalisations of all the common systems of axioms, and the various conclusions that followed from them. It would make exploration so much easier.
Hardly. There are three main branches and they all work on the same evidence and try to conserve most common sense conclusions.
> allowing you to get to pretty much any arbitrary conclusions
Absolute bullshit. You're either entirely unfamiar or lying.
Most importantly, if you post like this, you forego the chance to explain a more correct view to the rest of us. We all miss out that way. Even worse, commenting like this discredits the truth that it's trying to express (https://hn.algolia.com/?dateRange=all&page=0&prefix=true&sor...).
Of course it's extremely frustrating when someone is wrong on the internet, but it's all our job here to metabolize that frustration into something that doesn't make the situation worse.
You could start with this list [1] of resources. I'd like to add Practical Ethics by Peter Singer.
https://www.reddit.com/r/philosophy/wiki/readinglist#wiki_mo...
So people end up doing the same thing, they just have more "logical" explanations of why their behavior is justified.