anythingbot
Joined 10 years ago
Joined 10 years ago
> given some condition on a distribution of distributions, when do we feel that a guesser is taking too long to make a choice?
This is like a person who is taking to long to identify a color or a baby making a decision about what kind of food it wants and waiting for it to do so. For a certain interval, it makes sense, but after a point it becomes pathological.
So for example if we have two distributions,
> uniform distribution on the unit interval [0,1]; uniform distribution on the interval [1,2]
then we get impatient with a guesser who takes longer than a single guess, since we know (with probability 1) that a single guess will do.
Now, if we have two distributions that overlap, say the uniform distribution on [1,3] and [0,2], then we can quantify how long it will take before we know the choice with probability 1, but we can't say for sure how many observations will be required before any agent capable of processing positive feedback in a neural network can say for certain which one it is. As soon as an observation leaves the interval (1,2) the guesser can state the answer.
Now, things can get more interesting when the distributions are arranged in a hierarchy, say the uniform distribution on finite disjoint unions of disjoint intervals (a,b) where a < b are two dyadic rationals with the same denominator when written in lowest terms.
If a guesser is forced to guess early, before becoming certain of the result, then we can compare ways to guess by computing how often they get the right answer.
Observations now give two types of information: certain distributions can be eliminated with complete confidence (because there exists a positive epsilon such that the probability of obtaining an observation in the epsilon ball is zero) while for the others, Bayes theorem can be used to update a distribution of distributions or several distributions of distributions that are used to drive a guessing algorithm. A guess is a statement of the form "all observations are taken from the uniform distribution on subset ___ of the unit interval".
Example: take the distributions on the unit interval given by the probability density functions 2x and 2-2x. Given a sequence of observations, we can ask: what is the probability that the first distribution was chosen?
The answers to these questions can be found in a book like Probability : Theory and Examples.
> sign me up, put the chains on and lock me in
> During a daylong brainstorming session, the group came up with a meme that subtly mocks people who blame minorities for the mundane frustrations of daily life, such as packed subway cars.
It seems that Bloomberg approves of hate speech in the form of mockery when it is directed at "people who blame minorities". It sounds like Bloomberg wants Zuckerberg to channel hate speech, not stamp it out.
What do you think? Is Zuckerberg going to take action against Baldauf for launching a hate campaign?
I doubt it.
Mockery is clearly a form of hatred, and Bloomberg wants Zuckerberg to permit this form of hatred while claiming to advocate a policy of retaliation against hate speech.
This is very misleading.
> Their mission was to come up with a social media campaign that might make Germans less susceptible to the wave of fake news and right-wing propaganda scapegoating Europe’s growing population of immigrants and refugees.
It appears that this is little more than an attempt to subvert German nationalism and German ethnic identity.
> you can hate people as long as you hate people I hate
Is it any wonder that two - Bloomberg and Zuckerberg - find common cause in directing hatred toward ethnic Germans?
Can you think of any reason why this might be?
Well I can: the holocaust. I think these two want to create a culture of hatred directed at ethnic Germans, all while claiming to be against hatred in principle.
What do you think? Is this kind of misrepresentation acceptable? Or do you find it as repugnant as I do?
If I have a function f and an element of the domain x, then the value y = f(x) does not change. This is not dark voodoo.
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