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Post by unkleE on Dec 5, 2015 5:46:53 GMT
This aphorism is by the way a pet peeve of William Lane Craig, who has responded to it several times (usually in relation to the resurrection). What do you know? WL Craig is smarter than I am! I hadn't thought of the evidence for the resurrection in that way before. I guess I won't challenge him in a debate!! Thanks for that.
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Post by ignorantianescia on Dec 5, 2015 9:05:24 GMT
I'd be more surprised if he liked the aphorism. However, I'm not familiar with Bayes' Theorem or probability in general. So how does one calculate that? A resurrection seems pretty improbable from any common-sense standard, more improbable than having a number drawn from the lottery. We know random numbers are selected from lotteries very commonly. Resurrections, however, appear to be rare claims even according to believers. I'm not sure what amount of evidence would make that more or less improbable. Well, I don't intend to hijack the topic into a debate about the resurrection. It just happened to be that all instances that I found where Craig criticises the adage also concern the resurrection. So maybe it's best to focus on the implications of the lottery analogy for belief in the aphorism, not for belief in the resurrection. And I don't think Craig's analogy (which is a functional analogy, not an argument by analogy) requires the priors of a lottery win and a resurrection to be about equal. Bayes's Theorem basically entails that any fact with a non-zero prior probability might become the most probable given that the available evidence sufficiently supports the initially less likely fact. (It also has many other implications but we're not concerned with those right now.) Where does that leave our catchy factoid? Again it presents us with questions about the meaning of "extraordinary evidence". Is extraordinary evidence anything that makes a fact with the lowest prior the one with the highest final probability? Possibly, though that is a very broad and modest definition.
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mcc1789
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Post by mcc1789 on Dec 5, 2015 19:13:50 GMT
I guess then the question would be: if Christianity were not the most popular religion, would that make it untrue? I don't think it would tell us either way.
I didn't know the particular passage before now.
Yes, it's just determining if they really are true that's the tricky bit.
Well, obviously the sine qua non of naturalism would be preferring natural explanations. However as to God leaving a signature, I'm not sure that's true. The irreducible complexity concept claims the structure of the eye is itself evidence, for instance. Similar claims are made regarding DNA as information. This is pretty vague, however. If a god really wished to be known, I'm sure it could do so in direct ways. You have mentioned Christianity's success, for instance. Very good evidence would be if the idea had been found in areas before missionaries came to them. If we ever meet any extraterrestrials, their being Christians would also be quite telling.
From what I've read, the efficacy of prayer has been tested. So far I believe the results are negative. Of course, it's difficult to test I'm sure.
Yes, it does seem to leave us hanging as usual.
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mcc1789
Bachelor of the Arts

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Post by mcc1789 on Dec 5, 2015 19:17:28 GMT
Yes, sorry, I got off track a bit.
Yes, I'm not sure where it's left now at all.
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Post by ignorantianescia on Dec 6, 2015 11:52:59 GMT
Yes, sorry, I got off track a bit. You don't need to apologise at all. If anything it was the content of my post that consolidated the gradual 'topic hijack'. But on another level, it's in line with expectations that a discussion about extraordinary claims and extraordinary evidence on fora heavily populated by Christians gravitates to discussion of the resurrection. Yes, I'm not sure where it's left now at all. I'd say in the outer ring of internet Hell: semantic debates. 
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mcc1789
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Post by mcc1789 on Dec 6, 2015 19:15:11 GMT
Well that seems natural.
Yep, it seems that way. Both of your inputs have been helpful in unpacking it.
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Post by unkleE on Dec 8, 2015 7:08:44 GMT
I guess then the question would be: if Christianity were not the most popular religion, would that make it untrue? I don't think it would tell us either way. I think it's a flasification test, not a verification test. I didn't say it would have to be the most popular, and I didn't say it proves christianity is true. What I said is that if it wasn't at least reasonably successful, that would suggest to me that maybe it wasn't from God. That is my point, it is difficult if not impossible either way. Something like this has actually occurred, many times, though not to the level you would probably want to count as evidence. But missiologist Don Richardson has documented many stories of what he calls "redemptive analogies" where missionaries found some analogies to christianity in tribes, and/or stories in their legends of someone coming with a message with details that the missionaries somehow fulfilled. The first analogy that gave him the idea was two warring tribes who valued clever deceit, and so admired Judas rather than Jesus. But when a conflict was at its height, a leader from each village offered one of their children to be brought up by the other. As long as this "peace child" was not harmed, no-one would fight the other. Suddenly Jesus was seen as God's peace child, Judas was no longer a hero, and killing Jesus was killing the peace child. Like I said, it's not strong enough to satisfy your requirements, but all of examples he has researched, taken together, bear some resemblance to what you said. I'm not sure what you've read, but there is some misinformation on this being repeated. Basically there are two sorts of studies - (1) prayer as a medical therapy and (2) prayer as the action of a personal God. Of course they are both very different, and they require different methodologies. The first uses a medical methodology because that is what it is testing. Sceptics often quote the largest such study, by Benson et al, which gives a negative result, and is I'm sure what you have probably read about. But there are many more studies, including a number of meta studies that look at the results of many studies. I have found 26 studies that I could review, and they were 17:9 positive towards the effects of prayer. The meta studies cover 64 separate studies in total, so we have about 80+ studies giving a 2:1 approx positive effect. But somehow people on the internet don't quote them all. But I don't these studies are very useful for what we are talking about. Prayer is treated as just another therapy, the people praying are not necessarily very committed to the task, the people or even to God, the improvements are modest and the whole thing is nothing like what happens when christians pray. So the results slightly favour prayer, but I don't put any store in them. The second type of study looks at real prayer by christians who are really praying for healing. Unlike the first type, these studies don't try to estimate the percentage of "successes", but instead look at whether an unexpected recovery has a likely natural explanation or can only easily be explained by divine healing. Most studies are after the event and so the experimental design cannot easily be scientific - and anyway, a personal God answering prayer, or not, is never going to be the same as a scientific effect. I have seen some good analyses that show that some really spectacular recoveries occurred after christian prayer. I find them convincing, but a sceptic can always say the experiment isn't scientific enough. Prof Candy Gunther Brown has recognised the weaknesses in both approaches, and has developed an approach of measuring before and after at a healing meeting. She did it once, as a trial, for a small sample of people seeking hearing or eyesight healing, and obtained quite positive results for the success of prayer, but again sceptics can always criticise her for something. But my conclusion is that the evidence seems to point to some healings being unexplained, and with an estimated 300 million people claiming to have experienced or observed a miraculous healing, it only requires a small percentage to be inexplicable and the evidence mounts up.
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mcc1789
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Post by mcc1789 on Dec 8, 2015 13:52:19 GMT
Okay, fair point.
Examples can be thought of. If the world worked exactly as a literal interpretation of the Bible says, that would be great evidence, for instance.
That's true, I've heard of things similar to that.
The one that I've read about involved medical studies. I'm not sure whether it was by Benson et al., but may have been. For the reasons you said, it's probably very difficult to study, because we can't measure sincerity of prayer very well. Of course there can always be criticism, the question would be whether that holds up. There is always the unexplained, we can definitely agree on that.
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Post by ignorantianescia on Dec 12, 2015 16:55:18 GMT
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mcc1789
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Post by mcc1789 on Dec 12, 2015 18:56:11 GMT
I wasn't able to see where the quote by Victor Reppert is from, but the discussion in the second link seemed to be about the same as the one here. I'm not sure I agree with how it frames the atheist view, but that seems to be a problem whenever you're presenting a perspective that differs from your own.
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Post by himself on Dec 20, 2015 3:45:32 GMT
Friends don't let friends do Bayes Theorem.
Rev. Bayes' Theorem states: P(A|B) = P(A)*P(B|A)/P(B)
P(*|*) is a conditional probability and reads "probability of A, given B." For example, the probability that we see a 12 on the dice, given two, six-sided dice, with each side numbered from 1 to 6, etc.
The flies in the ointment are the simple probabilities P(A) and P(B). There ain't no such critters. Ever. There is no such thing as a probability without some assumed model or evidence. The probability, for example, that the nitrogen content of a heat of steel exceeds 90 ppm will depend on whether a normal model is an adequate approximation of the distribution.
It is difficult enough to do well even in bounded, well-measured situations. Bayes Theorem is not a magic equation into which you can plug ignorance and receive knowledge. In situations where there is literally no data and the "probabilities" are merely SWAGs (Silly Wild-Ass Guesses) it is much like washing garbage.
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Post by ignorantianescia on Dec 20, 2015 16:29:21 GMT
Friends don't let friends do Bayes Theorem. Rev. Bayes' Theorem states: P(A|B) = P(A)*P(B|A)/P(B)P(*|*) is a conditional probability and reads "probability of A, given B." For example, the probability that we see a 12 on the dice, given two, six-sided dice, with each side numbered from 1 to 6, etc. The flies in the ointment are the simple probabilities P(A) and P(B). There ain't no such critters. Ever. There is no such thing as a probability without some assumed model or evidence. The probability, for example, that the nitrogen content of a heat of steel exceeds 90 ppm will depend on whether a normal model is an adequate approximation of the distribution. It is difficult enough to do well even in bounded, well-measured situations. Bayes Theorem is not a magic equation into which you can plug ignorance and receive knowledge. In situations where there is literally no data and the "probabilities" are merely SWAGs (Silly Wild-Ass Guesses) it is much like washing garbage. About P(A|B) and P(B|A) in the humanities: Would you say that Bayes Theorem is useful in establishing boundaries for qualitative consideration of (conditional) likelihoods, but absolutely useless for quantifying qualitative topics? (Whatever that is even supposed to mean, Carrier is a major culprit in any conceivable sense.)
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jonkon
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Post by jonkon on Dec 20, 2015 17:07:21 GMT
The problem with Bayes Theorem lies in what we MEAN by "probability." The absurd conclusions from the use of Bayes Theorem, namely the probability of an event never having been previously observed is 1/2, arise from the use of the Classical, a priori, meaning of "probability," proposed by Laplace, as opposed to the relative frequency meaning, derived from estimating insurance risks. The a priori meaning appears to work in the examples of a coin or die toss because of the symmetry of the problem, leading to the same relative frequency of the various outcomes.
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Post by unkleE on Dec 20, 2015 21:04:42 GMT
I don't have the patience, and probably not the mathematics either, to try to follow all the ideas, but this discussion of Bayes Theorem by Luke Barnes may shed light for some.
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