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04-10-2002, 04:56 PM | #201 | |
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Let us say that one is: Mark was telling the truth. If this is true, Jesus was real. He has simply assigned probabilities to this being true without any basis for those probabilities. That is the flaw - I too thought there must be something wrong with the math but I was wrong. |
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04-10-2002, 05:09 PM | #202 |
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David Gould,
He has simply assigned probabilities to this being true without any basis for those probabilities. Exactly. Thank you for stating concisely what I've been trying to say for three posts now. |
04-10-2002, 05:22 PM | #203 | ||||||||
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Furthermore, that is not an attempt at careful examination of the historical record, but a totally uncritical "account" -- and one which contradicts the other Gospels in some areas. Simply compare to the work of some Greco-Roman historian like Herodotus or Thucydides or Livy or Tacitus; they show much more critical sense than the writers of the Bible. Furthermore, Jesus Christ is the sort of person who is likely to have myths created about him; the same has happened with many other religious prophets. So why uncritically swallow things about Jesus Christ that one would spit out if they were about anything else? Why believe that Jesus Christ was the son of a god and a virgin and not believe that Romulus and Remus were also sons of a god and a virgin? Quote:
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04-10-2002, 08:51 PM | #204 | |
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P(E) = number of chances favorable to event E / total number of chances Now Tercel already agreed that he made up the 10% number so thats not an issue. I'm just trying to figure out which equation makes sense. If I buy the equation Tercel has offered, then sure the math works out, but I'm looking for support for the equation that's being used here and I haven't been able to find any. Just on the face of it, it seems to defy common sense. Now it might be that we're arguing different things.... The equation I offered can be used to show the probability of any given event. (And each argument could be an event unto itself) The equation Tercel offers apparently is used to show the probability of at least one argument of his "cumulative" case being correct. Assuming the equation is applicable, he'll have to present his 10 arguments (or however many) and then derive the chance of being true for it to work. Of course I believe I've exposed the weaknesses of his "die for a lie" argument sufficiently enough at this point, such that it may all be rather moot. I'll just wait for him to rescue his case if he can do so. [ April 10, 2002: Message edited by: madmax2976 ]</p> |
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04-10-2002, 10:09 PM | #205 |
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madmax2976,
No apologies necessary. I never claimed to know stats. But I am confused as to why my math book has the equation: P(E) = number of chances favorable to event E / total number of chances...The equation I offered can be used to show the probability of any given event. (And each argument could be an event unto itself) The equation Tercel offers apparently is used to show the probability of at least one argument of his "cumulative" case being correct. You hit it right there. The equation in your math book is used to find the P of any single event. We don't need this one because Tercel pulled P = .1 (10%) out of the air for his arguments. The equation Tercel is using, which I stepped through in a previous post, is used to find the P of at least one of ten events. It is pretty counterintuitive. |
04-10-2002, 11:48 PM | #206 |
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MadMax,
I'm sludging through discrete mathematics and probability theory myself right now; I agree that it seems weird. Anyway, here's my attempt to explain what Tercel did. Basically, he wants to show that at least one of ten arguments is true. Think of it as flipping a coin ten times. Normally, the flipping of a fair coin is just 50/50. However, if we make the condition that at least one flip out of n is heads (where you can also have 2, 3, ... n heads), then it's obvious that the chance of having at least one head come up is pretty probable. In this case, we can think of it in the reverse case - how to not get at least one head? That would mean getting n tails in a row, which is (0.5)^n. (in Tercel's case, it's 0.9^10) Of course, since we're working with what we don't want, we have to negate the probability at the end, arriving at the equation 1-p^n. |
04-11-2002, 04:44 AM | #207 | |
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Thanks |
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04-11-2002, 05:58 AM | #208 |
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I strongly believe that someone (the Moderators for instance) should frog-march Atticus_Finch here and get him to respond squarely to relevant posts.
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04-11-2002, 06:29 AM | #209 | |
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04-11-2002, 09:48 AM | #210 |
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I don't know what it is either, buy I certainly like the sound of it!
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