I'm not doing my entire profile over so go check it here:
https://mastodon.social/@d155a715f1ed
If this site is a sequel to Twitter, won't it just end up making all the same mistakes and crashing and burning?
And yet, we must Post
[fin]
[fin]
There are other ways. The details...are out of scope for this conversation, though many things have been tried and mostly failed. There is no objective, mathematical solution here.
There are other ways. The details...are out of scope for this conversation, though many things have been tried and mostly failed. There is no objective, mathematical solution here.
If you're asking this question, stop and slow down.
If you're asking this question, stop and slow down.
How many must die for one human's redemption arc, in life or in death?
When does the total ticket cost exceed the jackpot?
How many must die for one human's redemption arc, in life or in death?
When does the total ticket cost exceed the jackpot?
Really, more generally, the probability after c chances would be 1-((n-1/n)^c - and for any size n, this approaches 100% as c approaches infinity - but never reaches it, as it may never happen.
Really, more generally, the probability after c chances would be 1-((n-1/n)^c - and for any size n, this approaches 100% as c approaches infinity - but never reaches it, as it may never happen.
I swear I once derived this formula independently (not the limit, but the rest) as a kid who hadnt even taken a stats class yet long before a recent youtube video about Mario speedruns nerded out about this formula.
I swear I once derived this formula independently (not the limit, but the rest) as a kid who hadnt even taken a stats class yet long before a recent youtube video about Mario speedruns nerded out about this formula.
[warning: probability/statistics tangent with a dash of precalculus ahead]
If the probability of an event is 1/n (where n>=1) then the probability of that event occurring after n chances is 1-((n-1)/n)^n.
[warning: probability/statistics tangent with a dash of precalculus ahead]
If the probability of an event is 1/n (where n>=1) then the probability of that event occurring after n chances is 1-((n-1)/n)^n.
The probabilities are often low, but the possibility of change is always there.
The probabilities are often low, but the possibility of change is always there.
does it matter if you "deserved" to die or not? but if you were alive, what would i think?
really i'd prefer not to think of you, but ignoring assholes only goes so far.
does it matter if you "deserved" to die or not? but if you were alive, what would i think?
really i'd prefer not to think of you, but ignoring assholes only goes so far.
...but that society is merely a funhouse reflection of our own.
...but that society is merely a funhouse reflection of our own.