This is straight out of the VFF playbook: repetition. I've already addressed the bulk of the above.She does’t just claim to be able to see kidneys, she also claims to be able to do so with 100% accuracy. What’s unfair about a test that requires 100% accuracy to discontinues if she fails to achieve 100% accuracy? What reason is there to continue with a test that has already failed? Given the IIG test required 100% accuracy why did it continue after she had failed? If the answer is because it was in the protocol them my next question is why was it in the protocol of a test that was requiring 100% accuracy?
If she knew that half the test people had a missing kidney and she correctly guessed the first half then she would automatically know what the second half had (no x-ray vision required). The test I’m suggesting is - “does this person have a missing kidney or not?”. It’s not - “one of these people has a missing kidney which one is it?”. If the particular person she is required to “scan” may or may not have a missing kidney then the odds for that single guess are 50/50. The person either does or doesn’t have a missing kidney.
You're not understand the full depth of this issue, which is the difference in odds between any answer and a specific answer. I'll lay this out from the very beginning. Correct me where you think I'm wrong.
You have two buckets, each containing a red ball and a blue ball. Blindfolded, you remove one ball from each bucket. What are the chances they match? 1 in 2. The two balls drawn could be R-R, R-B, B-B, B-R.
Now you only have one bucket. You draw a ball and ask me to tell you what you pulled because I say I am psychic. What are the odds that I guess correctly? 50-50. Suppose I say red. What are the chances I was right? Looking at the above paragraph, 50-50. Suppose I say blue? Again, 50-50.
If I'm right, you have no confidence whether I am psychic or not because half the non-psychic population would also get that one answer correct. So you decide to repeat this 10 times. That makes 2^10 or 1,024 possible sets of 10 answers. What are the odds of me getting all 10 right? 1 in 1,024.
If I answered all red? 1 in 1,024. If I answered all blue? 1 in 1,024. Alternating red/blue? 1 in 1,024. Every possible answer I could give has an equal probability of being right. If I give the correct answer, whatever it may be, you have to figure either I got very lucky or maybe I was somehow able to determine the answer through other means. This is why we run tests like this.
Now we dump 1,000,000,000 red balls into your bucket and repeat the experiment. Without knowing what I answered, what are my chances of being right? 1 in 1,024.
Suppose I answered all red. What are the odds this answer was correct? Virtually 100%. Look at any other possible answer I could give. What are the odds of it being right? Virtually 0%.
Do you understand what's happening here? Before we dumped the billion red balls into your bucket, the probability was evenly distributed for all answers. Afterwards, we effectively shoved 99.99% of the probability into one answer and distributed the remaining 0.01% among the other 1,023 answers.
So, while my chances of being correct are the same, the meaning behind me being correct is lost because the answer I gave had virtually no chance of being wrong. Likewise, if I had answered anything else, that answer had virtually no chance of being correct.
But you're going to argue, "You're only guessing. What are the odds of you choosing all red?" I argue that the goal of the test is to find out if I'm guessing or not. My correct answer has a different meaning depending on your distribution of red and blue balls. One is a 1 in 1,024 event and the other is a 1 in 1.00001 event (close enough). You have no way of distinguishing a lucky guess from "ability" if I'm right.
There’s also no reason for her to know how many possible test people there are or that the same test person may be being used more than once. In fact the test could be done with identical twins with one having a missing kidney. She wouldn’t know which twin was being used for any test and they could be used any amount of times.
If you want to put people back in the pool, you really only need one target and one decoy. Of course, you greatly increase the need for perfect blinding, especially in your test scenario where you give her immediate feedback. If she's right about the first one, then the test simply becomes about her ability to find that person again.
If you have a larger pool, you still have this issue but only to a lesser degree. In effect you have added a new blinding issue, which is her ability determine if she has seen a person before. And like I said, this is a problem because if she was correct once by chance she can be correct again based on her ability to recognize a person.
Never done what in the past? Passed on lots of people? She attends a university. She encounters probably hundreds of people per day. How do we know how many people she says she can't read?She would look silly if she passed on too many test people because she has never done this in the past
So what? The bottom line is to get her to agree to a test where she is confident that her paranormal abilities will work and the IIG is confident they have eliminated all known means that pose a major risk. You're all hung up testing a particular subset of claims and conditions that you deem important.Obviously she isn’t a lab rat, but neither are the people that agree to test her. Seems to me she expects the testers to navigate through more mazes than she is prepared to do.
As someone else said, if a guy claims he can shoot a fly off a sandwich at 1,000 yards while drunk, you don't actually need a sandwich, a fly and a bottle of whiskey to issue a challenge.
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