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And here's the PV of "Chosen Soldier", performed by ISSA.
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As well as a clip where she sings some familiar Disney tunes:
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In one of the episodes I watched last night, the Tachikomas (spider type multi leg combat vehicles equipped with artificial intelligence) wanted to steal something from a low level AI cyborg. They posed to her a question, which goes like this... one of the Tachikomas said: "I always tell lies! I never ever tell the truth!" Another Tachikoma then says "What a curious dilema! Because if what he said was true, it means that he wasn't lying! And if what he said was false, that means that he tells the truth! Can you solve this contradiction?" The female cyborg, in her attempt to solve the puzzle, got her circuits messed up and the Tachikomas got their loot. Awesome.
This little trick they pulled off was called a Self referring paradox. I then wiki-ed for more information on paradoxes, and found a whole list of which many were actually pretty interesting. What got my attention was this question, which I was actually asked 2 years ago by a senior officer. It goes like this:
"Suppose you're on a game show, and you're given the choice of three doors: Behind one door is a car; behind the others, goats. You pick a door, say No. 1, and the host, who knows what's behind the doors, opens another door, say No. 3, which has a goat. He then says to you, "Do you want to pick door No. 2?" Is it to your advantage to switch your choice?"
Back then, I answered no, as I thought the odds would still remain as 1/3 as nothing was changed since the start of the question. But amazingly, your odds of getting the car actually would double if you choose to switch your choice to the third door. Sounds unbelievable right? The reason is like this:
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The player originally picked the door hiding the car. The game host has shown one of the two goats.
The player originally picked the door hiding Goat A. The game host has shown the other goat.
The player originally picked the door hiding Goat B. The game host has shown the other goat.
If the player chooses to switch, the car will be won in either of the last two cases. A player choosing to stay with the initial choice wins in only the first case. Since in two out of three equally likely cases switching wins, the probability of winning by switching is 2/3. In other words, players who switch will win the car on average two times out of three. Interesting?
I also came across a few other interesting articles, but I'm leaving that until the next few updates. In the meantime, I'll be taking a very short break from work, and will stay at home to take care of Mabel, while trying to finish the rest of the 2 seasons I have of GITS. Will also need to start my JLPT 2 revisions, having missed some of the lessons due to the course. The new sensei, while looking cute, talks really fast and some how lacks in the experience department. At least she tries hard, so hopefully I'll be able to squeeze pass the examination with her help. Until the next time, the count down continues!
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2 comments:
hey Sean! no wonder you haven't been blogging, so u went back for national service and also ur wife is pregnant!! Congratulations!! A lot of my frens around me are either got pregnant or just delivered baby. and glad to know my blog fren also joined the group.
I just got back from Laos, quite busy with work and still no time to blog yet
Actually, I work in the military.... Just that I don't usually say so. Anyway, great to hear from you again and do find time to post some pics on your blog!
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