A mathematician carried a bomb into a plane. He was arrested. In court, he defended that he did it to make sure that no other person in the plane carried another bomb.
That's an old story indeed, but I doubt any mathematician really did this.
That's the same fallacy, trnaslated into a problem of conditional probabilities. The naive reasoning is "P(2 bombs on the plane) is extremely lower than P(1 bomb), so taking one bomb with me increases safety", but the full reasoning is "P(1 bomb) is the same as P(2 bombs | knowing there is at least one), so the additional bomb provides no protection (which could be expected)".
If this is indeed your logic, I can only recommend the reading of this : http://en.wikipedia.org/wiki/Gambler's_fallacy . The fact that you intentionally make blunders when losing will not decrease your unintentional blunder statistics.
On topic : never. But the frequency of blunders and their gravity decreases.
Do you believe that I sometimes intentionally blunder vs stronger players and when I was in a losing position?
That's right. I sometimes intentionally do it.
So, what was the purpose? Exactly as I explained.
I remember I made a blunder or blunders so that I don't repeat them.
It has nothing to do with the fallacy which I am very well aware of.
This is an old story.
A mathematician carried a bomb into a plane. He was arrested. In court, he defended that he did it to make sure that no other person in the plane carried another bomb.