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05-26-2011, 08:29 AM | #61 | |
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Christ before Constantine
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But that's not an argument for an historical Jesus. Jon |
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05-26-2011, 08:47 AM | #62 | |||||||||||
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Caricatures of Strawmen
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Also, there is no argument being made by me for the historicity of the Jesus story; just the historicity of a Jesus. Quote:
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What caused the drastic revolution in Messianic thinking in some groups of Judaism around the middle of the first century?A solution is: An historical Jesus.There's really nothing in the solution that appears in the problem. Quote:
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05-26-2011, 08:57 AM | #63 | |||
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05-26-2011, 09:36 AM | #64 | |
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Jesus was ACTUALLY described in the NT as a MYTH character from conception to ascension. Please tell me what is the probability that a character described as MYTH, from his appearance to disappearance, was NOT a MYTH? It is completely within reason and probability that Jesus of the NT was MYTH just as described. |
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05-26-2011, 09:45 AM | #65 | ||||||
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05-26-2011, 09:56 AM | #66 | |
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b. I have no idea how anyone can apply theories of probability to analysis of forged data, and expect to arrive at meaningful results..... avi |
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05-26-2011, 10:04 AM | #67 |
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Carrier has a scientific background, and his field is the history of science.
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05-26-2011, 10:37 AM | #68 | |
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Hi Toto!!!
Thanks. I am not trying to criticize Carrier. Sorry, if my last message came across that way. My supposition, which may be COMPLETELY wrong, is that most of the learned folks on this forum have no idea about Bayes' theorem, and only a modest comprehension of formal probability. Perhaps I badly underestimate the experience of forum members. Here's a reference that I have relied upon in the past. When to Apply Bayes' Theorem Quote:
Here is an illustration of when one can satisfactorily apply Bayes' theorem to derive something potentially meaningful; Annabel Lee plans to marry tomorrow, at an outdoor ceremony in the Judean desert. Edgar Allen Poe wonders if he should plan to attend the ceremony. In recent years, it has rained only 5 days each year. Unfortunately, the weatherman has predicted rain for tomorrow. When it actually rains, the weatherman correctly forecasts rain 90% of the time. When it doesn't rain, he incorrectly forecasts rain 10% of the time. What is the probability that it will rain on the day of Annabel Lee's wedding? Note that the calculation below ignores questions of how the rainfall is measured, or detected. It also ignores questions of how the historical data has been gathered, and how reliable that data is. The assumption is made, in performing this calculation, that the data is 100% accurate, with a transmittal frequency ALSO of 100%, and that the physical rainfall has been perceived and the quantity accurately measured and recorded. Solution: The sample space is defined by two mutually-exclusive events - it rains or it does not rain. Additionally, a third event occurs when the weatherman predicts rain. Notation for these events appears below. Event A1. It rains on Annabel Lee's wedding. Event A2. It does not rain on Annabel Lee's wedding Event B. The weatherman predicts rain. In terms of probabilities, we know the following: P( A1 ) = 5/365 =0.0136985 [It rains 5 days out of the year.] P( A2 ) = 360/365 = 0.9863014 [It does not rain 360 days out of the year.] P( B | A1 ) = 0.9 [When it rains, the weatherman predicts rain 90% of the time.] P( B | A2 ) = 0.1 [When it does not rain, the weatherman predicts rain 10% of the time.] We want to know P( A1 | B ), the probability it will rain on the day of Annabel Lee's wedding, given a forecast for rain by the weatherman. The answer can be determined from Bayes' theorem, as shown below. P( A1 | B ) = P( A1 ) P( B | A1 ) P( A1 ) P( B | A1 ) + P( A2 ) P( B | A2 ) P( A1 | B ) = (0.014)(0.9) / [ (0.014)(0.9) + (0.986)(0.1) ] P( A1 | B ) = 0.111 Note the somewhat unintuitive result. Even when the weatherman predicts rain, it only rains only about 11% of the time. Despite the weatherman's gloomy prediction, there is a good chance that neither Edgar Allen Poe, nor Annabel Lee will perceive raindrops at her wedding. avi |
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05-26-2011, 10:59 AM | #69 | |
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We're all after the same thing: the best explanation for events surrounding the development of Christianity, or at least clarity about the missing pieces. Many of the senior posters here like spin, Joe Wallack et al have background in the ancient languages, secondary literature and modern scholarship. |
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05-26-2011, 11:09 AM | #70 | ||
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