WHERE WE ARE
The conclusion of Phase 1 of the case for the resurrection of Jesus presented by Gary Habermas and Michael Licona is this:
(C2) Jesus rose from the dead.
They claim that they can show this conclusion to be at least somewhat more likely than "Somewhat Certain". In Part 5 of this series, I argued that this means that (C2) can be shown to have a probability of at least .70.
In Part 6 of this series, I argued that it is doubtful that they can show that (C2) has that degree of certainty or probability. The problems I pointed to were these:
- Because the Standard of Evidence used by most NT and Jesus scholars might well be weak (i.e. the Preponderance of Evidence Standard or the Twelftree Historicity Standard), the probability of their key historical claims might well be significantly lower than .70.
- Because their inference to (C2) requires the truth of multiple key historical claims and assumptions, the probability of (C2) will require the multiplication of the probabilities of those key historical claims and assumptions, thus resulting in a probability of (C2) that is lower than the probabilities of their key historical claims and assumptions.
I realize that it is possible to formulate a correct inductive argument for a conclusion where the probability of the conclusion is higher than the probabilities of the premises, but the primary inference supporting (C2) is the conjunction of two historical claims:
...while science cannot measure God's activity, there is no reason why we cannot consider non-supernatural portions of claims concerning the Resurrection. For example, did Jesus die? Was he seen alive at some later time? The scientist or historian could evaluate the conclusion: "Jesus was seen alive after his death." (CRJ, page 135)
They claim that they can show this conclusion to be at least somewhat more likely than "Somewhat Certain". In Part 5 of this series, I argued that this means that (C2) can be shown to have a probability of at least .70.
The question "Did Jesus die?" is a bit vague; the real question at issue here is this:
Did Jesus die on the cross?
Similarly, whether Jesus was "seen alive at some later time" is also a bit vague and unclear. The real question at issue is this:
Was Jesus alive and walking around a few days after he had been crucified?
Having clarified these two central questions, we can now see the core argument of Phase 1 of the case by Habermas and Licona:
DOC: Jesus was crucified and died on the cross.
JAW: Jesus was alive and walking around a few days after he was crucified.
THEREFORE:
C2: Jesus rose from the dead.
Both of the historical premises of this argument must be true in order for (C2) to be established. That means that the probability of (DOC) must be multiplied times the probability of (JAW) in order to determine the probability of (C2). Thus, the probability of (C2) must be lower than the probabilities of those two key historical claims.
The probability of (DOC), based on the assumption that "nearly all scholars who study the crucifixion of Jesus accept (DOC)," will only be about .51 if most such scholars use the Preponderance of Evidence Standard, and will only be about .60 if most such scholars use the Twelftree Historicity Standard. The probability of (DOC) will be about .70 only if most such scholars use the Reasonable Historical Certainty Standard described by Habermas and Licona, which is unlikely to be the case.
The probability of the second historical claim (JAW) is based primarily on this reasoning:
1. Jesus' disciples sincerely believed that Jesus rose from the dead and appeared to them sometime after he had been crucified.
2. IF Jesus' disciples sincerely believed that Jesus rose from the dead and appeared to them sometime after he had been crucified, THEN the probability of (JAW) is at least .70.
THEREFORE:
3. The probability of (JAW) is at least .70.
This argument, as stated above, does not work. The problem is that we do not know that premise (1) is true. That is to say, we don't know that (1) is completely certain. At best, we have good reason to believe that (1) is probably true. As with the historical premise (DOC), the degree or probability that we can reasonably assign to premise (1) depends on which Standard of Evidence most NT and Jesus scholars use to determine whether to accept a historical claim.
Suppose that we determine that most NT and Jesus scholars use the Twelftree Historicity Standard. In that case, we would only have good reason to believe that the probability of premise (1) was at least .60. Here is how the above argument would need to be reformulated to be acceptable in this case:
1a. The historical claim that Jesus' disciples sincerely believed that Jesus rose from the dead and appeared to them sometime after he had been crucified has a probability of at least .60.
2a. IF the historical claim that Jesus' disciples sincerely believed that Jesus rose from the dead and appeared to them sometime after he had been crucified has a probability of at least .60., THEN the probability of (JAW) is at least .60. x .70. (i.e. .42)
THEREFORE:
3a. The probability of (JAW) is at least .42.
Furthermore, if we assume that most of the relevant scholars also used the Twelftree Historicity Standard to determine whether or not to accept (DOC), then we would have good reason to conclude that the probability of (DOC) was at least .60.
Now we can calculate the probability of (C2) by multiplying the estimated probabilities of (DOC) and (JAW):
.42 x .60 = .25
Based on the reasonable assumptions above, the likelihood of (C2) would be only about one chance in four, which is far below the target of seven chances in ten that Habermas and Licona imply that their argument shows.
But the probability of (C2) is actually much lower than .25, as I will now show. For this reason, Phase 1 of the case by Habermas and Licona is a complete and utter failure. Not only have they failed to show that (C2) meets the weak Preponderance of Evidence Standard (i.e. is more probable than not), but they have not even shown that there is one chance in four that Jesus rose from the dead.
(DOC) AND (JAW) ARE NOT INDEPENDENT CLAIMS
One of the main reasons (C2) actually has a low probability is that (DOC) and (JAW) are not independent claims. If (DOC) is true, then that impacts the probability of (JAW), and if (JAW) is true, then that impacts the probability of (DOC). Skeptics have long recognized that the truth of (DOC) makes it highly improbable that (JAW) is true. But this is difficult for Christians, even Christian philosophers, to understand.
I think the best way to help Christians understand this important point is to reverse the order of the traditional skeptical reasoning on this issue. Suppose that (JAW) was true. This would provide a very powerful reason to believe that (DOC) was false. If it could be proven beyond a reasonable doubt that Elvis Presley was alive and walking around in 1978, this would be very powerful evidence that Elvis did NOT die in 1977.
Similarly, if we grant the assumption that Jesus was alive and walking around just a few days after he had been crucified, then this would be very powerful evidence against the historical claim that Jesus was crucified and died on the cross. In other words, the truth of (JAW) would be very powerful evidence against (DOC) and would thus greatly reduce the probability that (DOC) was true.
This points out a serious problem with the question asked of NT and Jesus scholars in relation to the key historical claim (DOC). Presumably, these scholars are asked a question along these lines:
Do you accept the historical claim that Jesus was crucified and died on the cross?
This is the WRONG QUESTION to ask the scholars. The right question would be something along these lines:
If you assume that it is completely historically certain that Jesus was alive and walking around a few days after he had been crucified, would you conclude that the historical claim that Jesus was crucified and died on the cross was more probable than not based on the available historical evidence?
I believe that many, perhaps even most, NT and Jesus scholars would answer that the probability of (DOC) in this scenario was LESS probable than not.
In other words, scholars should not be asked to evaluate (DOC) independently of an evaluation of (JAW). To separate these historical claims and to treat them as unrelated claims, as if these claims were independent of each other, is to ask the WRONG QUESTION. The probability of (DOC) being true is greatly reduced if one assumes that (JAW) is true. Thus, the question asked of NT and Jesus scholars must be more complex than the question that Habermas and Licona ask of these scholars about (DOC).
Here is how I would calculate the probability of (C2):
P(JAW) x P(DOC) given (JAW) = P(C2)
If I were using the opinions of NT and Jesus scholars to determine the probability of (JAW), and if I believed that most such scholars used the Twelftree Historicity Standard, then my calculation would look like this:
P(JAW) = .60
P(DOC) given (JAW) = .10
.60 x .10 = .06
- The probabilities of (DOC) and (JAW) based on the opinions of NT and Jesus scholars are likely to be less than .70, because of the various weaker Standards of Evidence that many of these scholars might well be using.
- The probability of (C2) will be less than the probabilities of (DOC) and (JAW), because we must multiply the probabilities of these two key historical claims.
- The probability of (DOC) is greatly reduced on the assumption that (JAW) is true.

