On Mon, Sep 16, 2013 at 7:47 PM, Craig Weinberg <[email protected]> wrote:
>
>
> On Saturday, September 14, 2013 5:53:01 AM UTC-4, telmo_menezes wrote:
>>
>> On Fri, Sep 13, 2013 at 12:06 PM, Craig Weinberg <[email protected]>
>> wrote:
>> >
>> >
>> > On Friday, September 13, 2013 5:31:40 AM UTC-4, telmo_menezes wrote:
>> >>
>> >> On Thu, Sep 12, 2013 at 5:47 PM, Craig Weinberg <[email protected]>
>> >> wrote:
>> >> > Which reasoning is clearly false?
>> >> >
>> >> > Here's what I'm thinking:
>> >> >
>> >> > 1) The conclusion "I won't be surprised to be hanged Friday if I am
>> >> > not
>> >> > hanged by Thursday" creates another proposition to be surprised
>> >> > about.
>> >> > By
>> >> > leaving the condition of 'surprise' open ended, it could include
>> >> > being
>> >> > surprised that the judge lied, or any number of other soft
>> >> > contingencies
>> >> > that could render an 'unexpected' outcome.
>> >>
>> >> Ok but that's not the setup. The judge did not lie and there are no
>> >> soft contingencies. The surprise is purely from not having been sure
>> >> the day of the execution was the one when somebody knocked at the door
>> >> at noon. Even if you allow for some soft contingencies, I believe the
>> >> paradox still holds.
>> >
>> >
>> > I don't understand why it's a paradox and not just contradiction. If I
>> > say
>> > 'you're going to die this week and it's going to be a surprise when',
>> > that
>> > is already a contradiction.
>>
>> Ok, after a good amount of thought, I have come to agree with this.
>> The judge lied. You convinced me! :)
>
>
> Ah cool! Thanks for posting the problem also, it helped me resurrect some
> lost mathematical-logical ability.
>
>>
>> (with due credit to Alberto and
>> Brent, who also helped convince me). A more honest statement would be
>> "you're going to die this week and it will probably be a surprise
>> when", or, "you'll probably die this week and it will be a surprise if
>> you do".
>>
>> My thought process involves reducing the thing to a game. There are 5
>> turns in the game, and the attacker has to choose one of those turns
>> to press a button. The defender also has a button, and its goal is to
>> predict the action of the attacker. If both press the button. the
>> defender wins. If only the attacker pressers the button, the attacker
>> wins. Otherwise the game continues. The system is automated so that
>> the attacker button is automatically pressed. Now the attacker (judge)
>> is making the claim that he can always win this game. He cannot, there
>> is no conceivable algorithm that guarantees this. Playing multiple
>> instances of the game, I would guess the optimal strategy for the
>> attacker is to chose a random turn, including the last. This will
>> offer 20% of the games to the defender, but there's nothing better one
>> can do.
>>
>> I read your post and now I think I understand you positions better.
>
>
> Nice.
>
>>
>> I
>> am not convinced, but I will grant you that they are not easily
>> attackable. On the other hand, this could be because they are
>> equivalent to Carl Sagan's "invisible dragon in the garage" or, as
>> Popper would put it, unfalsifiable. Do you care about falsifiability?
>
>
> Falsifiability is nice - especially in public-facing physics, but since
> falsification itself is a sensory experience, we should not insist on the
> same kind of falsifiability for private physics that we have in public
> physics.

Alright. Personal or 1p experiences are probably outside the realm of
phenomena that can be investigated under Popperian science. I think
this is something that many of us can agree with, independently of
accepting/rejecting comp, for example. I think this is also what
characterises hard-core positivists: they either find 1p reality
irrelevant or even reject its existence.

>>
>> If so, can you conceive of some experiment to test what you're
>> proposing?
>
>
> There may not be a test, so much as accumulating a body of understanding by
> correlating uses of information and qualities of sensation. It's more at the
> hypothesis stage than the testing stage.
>
>>
>>
>> The symbol grounding problem haunted me before I had a name for it.
>> It's a very intuitive problem indeed. I tend to believe that the
>> answer will actually look something like an Escher painting. Assuming
>> that neuroscience is enough, one can imagine the coevolution of neural
>> firing patterns with environmental conditions. This can lead to neural
>> firing patterns that correlate with higher abstractions -- the
>> symbols. Why not?
>
>
> Still there's the hard problem. Why would neural firing patterns have a
> smell?

I don't know! But I think the mystery is not so much how symbols
appear or why they appear. Computers can do that. The big mystery is
how they become qualia. Which leads me to a point where I can
definitely agree with you (if I understand you correctly): private
experiences have at least the same reality status as public
experiences. My main problem with your ideas is that I feel you throw
too much of the baby away with the (public) bath water.

Cheers,
Telmo.

> Thanks,
> Craig
>
>>
>>
>> Cheers,
>> Telmo.
>>
>> > Adding the conceit of precise times doesn't
>> > alter the fundamental contradiction that you can be surprised when
>> > someone's
>> > true prediction comes true. The week already includes every hour of
>> > every
>> > day of the week, so it can't be a surprise on that level, but if the
>> > judge
>> > doesn't specify a single time then it also has to be a surprise on
>> > another
>> > level. You just have to pick on which level you are talking about, or
>> > decide
>> > that one level automatically takes precedence over the other.
>> >
>> >>
>> >> > The condition of expectation
>> >> > isn't an objective phenomenon, it is a subjective inference.
>> >> > Objectively,
>> >> > there is no surprise as objects don't anticipate anything.
>> >>
>> >> I would say that surprise in this context can be defined formally and
>> >> objectively. The moment someone knocks at the door, the prisoner must
>> >> have assigned a probability < 1 that he would be executed that day.
>> >> This is clearly not the case for Friday, where p=1.
>> >
>> >
>> > Even on Friday it can still be a surprise, a meta-surprise, when he
>> > finds
>> > out the judge lied, or knocks on the door an hour later. If we say that
>> > can't happen though, p=1 is still limited to Friday only if it's
>> > Thursday.
>> > It doesn't accumulate. On Wednesday it's still 50-50 for Thursday and
>> > Friday
>> > each. On Tuesday it's .33 for Wednesday-Friday each, so on Wednesday,
>> > when
>> > the knock comes, he is 66% surprised - unless there's something I'm
>> > missing.
>> >
>> >>
>> >> If we assume a
>> >> rational prisoner, we can replace it with an object. Some computer
>> >> running an algorithm. Here we can define the computer belief as some
>> >> output it produces somehow. We can even make this problem fully
>> >> abstract and get rid of the colourful story with hangings and judges.
>> >
>> >
>> > That's a problem if you fall for the Pathetic Fallacy and assume that
>> > computer 'beliefs' are literal rather than figures of speech. I posted
>> > more
>> > about this here:
>> >
>> > http://multisenserealism.com/2013/09/12/why-computers-cant-lie-and-dont-know-your-name/
>> >>
>> >>
>> >> > 2) If we want to close in tightly on the quantitative logic of
>> >> > whether
>> >> > deducibility can be deduced - given five coin flips and a certainty
>> >> > that
>> >> > one
>> >> > will be heads, each successive tails coin flip increases the odds
>> >> > that
>> >> > one
>> >> > the remaining flips will be heads. The fifth coin will either be 100%
>> >> > likely
>> >> > to be heads, or will prove that the certainty assumed was 100% wrong.
>> >>
>> >> Coin flips are independent events. Knock/no-knock events are not
>> >> independent. Each day that passes without a knock increases the
>> >> probability of a knock the next day.
>> >
>> >
>> > Ok, but his surprise is not independent either. In a Wednesday knock,
>> > that
>> > means he is 33% unsurprised. From the outset he can only be 20%
>> > unsurprised
>> > at the minimum just by virtue of his knowing it has to be 1 out of 5
>> > days...including Friday, because Friday is only p=1 on Thursday after
>> > noon.
>> > On on level, the knocks are independent events also - they either happen
>> > or
>> > they don't - so probability breaks down at any moment of incidence. The
>> > probability is a subjective expectation, it cannot be relied on as an
>> > object. Probability is an abstraction layer that is a posteriori to
>> > events.
>> > Spacetime is a museum of causally closed tokens which can represent and
>> > embody subjective experience, not the other way around.
>> >
>> >>
>> >> > I think the paradox hinges on 1) the false inference of objectivity
>> >> > in
>> >> > the
>> >> > use of the word surprise
>> >>
>> >> Ok, let's replace the judge and the prisoner. A computer sits in a
>> >> room for 5 days. One of those days, at noon, an input will be fed to
>> >> the computer. If the computer fires an output at the exact same time
>> >> that the input is received, it wins. The computer is only allowed to
>> >> fire its response once. It's now a game between the programmer of the
>> >> computer and the programmer of the system that emits the signal to the
>> >> computer. How would you program these systems? It's clear that, if you
>> >> are programming the computer, you will mostly certainly add a rule to
>> >> fire the response if it's Friday. And then...
>> >
>> >
>> > I don't see the problem. All the computer can to is computer a 20%
>> > probability on Monday of all five days, and pseudorandomly pick one.
>> > Every
>> > day that both programmer and computer do not pull the trigger, the odds
>> > go
>> > up when it guesses again. It's the part about 'the judge/programmer was
>> > right' that is arbitrary and omniscient. How can the programmer tell the
>> > computer is not going to pick Friday until Thursday night?
>> >
>> >>
>> >>
>> >> > and 2) the false assertion of omniscience by the
>> >> > judge. It's like an Escher drawing. In real life, surprise cannot be
>> >> > predicted with certainty and the quality of unexpectedness it is not
>> >> > an
>> >> > objective thing, just as expectation is not an objective thing.
>> >> >
>> >> > Or not?
>> >>
>> >> I am open to the possibility that this is a language trick, but not
>> >> yet convinced.
>> >
>> >
>> > See what you think of that post. These kinds of paradoxes don't really
>> > come
>> > naturally to me, but I do feel very clear about the underlying nature of
>> > symbol grounding and how it related generally. Think of an Escher
>> > drawing -
>> > its the same thing - the paradox is only a paradox if you read a symbol
>> > as a
>> > literal reality. No symbol has any objective reality outside of some
>> > experience which interprets that way.
>> >
>> > Craig
>> >
>> >>
>> >>
>> >> Telmo.
>> >>
>> >> > Craig
>> >> >
>> >> >
>> >> > On Thursday, September 12, 2013 5:33:24 AM UTC-4, telmo_menezes
>> >> > wrote:
>> >> >>
>> >> >> Time for some philosophy then :)
>> >> >>
>> >> >> Here's a paradox that's making me lose sleep:
>> >> >> http://en.wikipedia.org/wiki/Unexpected_hanging_paradox
>> >> >>
>> >> >> Probably many of you already know about it.
>> >> >>
>> >> >> What mostly bothers me is the epistemological crisis that this
>> >> >> introduces. I cannot find a problem with the reasoning, but it's
>> >> >> clearly false. So I know that I don't know why this reasoning is
>> >> >> false. Now, how can I know if there are other types of reasoning
>> >> >> that
>> >> >> I don't even know that I don't know that they are correct?
>> >> >>
>> >> >> Cheers,
>> >> >> Telmo.
>> >> >
>> >> > --
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