A little quiz ;-)
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puhh... no idea... Can you give me /us a little hint? Is it one of yours? Or one of your family?
Boulder Dash X Rock, Paper, Scissors:
ROCKFORD collects DIAMOND, digs DIRT
DIAMOND outvalues DIRT & BOULDER
DIRT carries BOULDER, blocks FIREFLY
BOULDER kills FIREFLY & ROCKFORD
FIREFLY kills ROCKFORD, guards DIAMOND
ROCKFORD collects DIAMOND, digs DIRT
DIAMOND outvalues DIRT & BOULDER
DIRT carries BOULDER, blocks FIREFLY
BOULDER kills FIREFLY & ROCKFORD
FIREFLY kills ROCKFORD, guards DIAMOND
- LogicDeLuxe
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- LogicDeLuxe
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- LogicDeLuxe
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Sorry for reviving an old topic, but I felt like having a guess at this last question. Of course I had to do a bit of research first...
Since a clue said that it was programmed by Prof Knibble, I checked your website, LogicDeluxe, and downloaded the games there in the Prof. Knibble zip folder. Next I checked the disc contents in my C64 emulator, uses more than 1 disc, my guess is a game called Marathon Dash.
I'm not 100% sure, but you never know.
Since a clue said that it was programmed by Prof Knibble, I checked your website, LogicDeluxe, and downloaded the games there in the Prof. Knibble zip folder. Next I checked the disc contents in my C64 emulator, uses more than 1 disc, my guess is a game called Marathon Dash.
I'm not 100% sure, but you never know.
Testing and fixing up some caves for some releases, coming soon for real this time!
- LogicDeLuxe
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Wow, i'm surprised I got that one. Hurray for researching, I guess!
I must admit, I haven't played Marathon Dash properly before, i've only had a quick try it a while back.
I can't think of a good question to ask right now. I'll have a think, and try and post one by tomorrow (fingers crossed).
I must admit, I haven't played Marathon Dash properly before, i've only had a quick try it a while back.
I can't think of a good question to ask right now. I'll have a think, and try and post one by tomorrow (fingers crossed).
Testing and fixing up some caves for some releases, coming soon for real this time!
Okay, I got one. Hope it's not too tough (or easy for that matter.).
When playing a standard cave in the PLCK game engine, is there a way to survive, after a rockford doll has been destroyed? If so, can you describe how this can happen?
When playing a standard cave in the PLCK game engine, is there a way to survive, after a rockford doll has been destroyed? If so, can you describe how this can happen?
Testing and fixing up some caves for some releases, coming soon for real this time!
This is indeed possible, if you destroy a Rockford doll by an explosion. This won't case Rockford to be killed, unless the doll itself has touched the firefly or butterfly.
Arno Dash 11 contains an intermission in which this effect must be used in order to complete it:
Arno Dash 11 contains an intermission in which this effect must be used in order to complete it:
---- Boulder Dash Fansite ----
OK, here is a classic problem.
Suppose that in this PLCK intermission, exactly one of the 3 "doors" is a hidden exit, and the other two are just titanium walls. Rockford has no idea which one is the exit.
After pondering for a while, Rockford picks the first door as his first guess, and he moves towards this door at the most left side. Now the creater of the cave decides to help Rockford a little bit by mentioning a different door being a wrong one. So he tells Rockford that the middle door is a "fake" exit.
Now given this new information, what should Rockford do to maximize his probability to exit succesfully, without losing a life?
1. Stay at his first guess and pick the left door.
2. Change his mind and go for the door at the right.
3. It doesn't matter.
Note that the explanation counts, rather than the answer!
Suppose that in this PLCK intermission, exactly one of the 3 "doors" is a hidden exit, and the other two are just titanium walls. Rockford has no idea which one is the exit.
After pondering for a while, Rockford picks the first door as his first guess, and he moves towards this door at the most left side. Now the creater of the cave decides to help Rockford a little bit by mentioning a different door being a wrong one. So he tells Rockford that the middle door is a "fake" exit.
Now given this new information, what should Rockford do to maximize his probability to exit succesfully, without losing a life?
1. Stay at his first guess and pick the left door.
2. Change his mind and go for the door at the right.
3. It doesn't matter.
Note that the explanation counts, rather than the answer!
---- Boulder Dash Fansite ----
- LogicDeLuxe
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Is this a trick question? It depends on how you define "exit succesfully, without losing a life"
If "without losing a life" is what matters, the answer is 3, because you can't even loose a life in an intermission, no matter what you do.
On the other hand, if by "succesfully" you mean, Rockford actually has to reach the exit, the laws of probability dictate to try the door at the right, since excluding the middle door makes this a 50:50 chance, rather than the one 3rd chance of the initial guess.
If "without losing a life" is what matters, the answer is 3, because you can't even loose a life in an intermission, no matter what you do.
On the other hand, if by "succesfully" you mean, Rockford actually has to reach the exit, the laws of probability dictate to try the door at the right, since excluding the middle door makes this a 50:50 chance, rather than the one 3rd chance of the initial guess.
I'm going to guess it's 3. The reason being that the creator of the cave may be lying about the middle exit being "fake". The left exit has been eliminated sa fake, therefore Rockford should just take a guess at either the middle or right-hand exit.
Testing and fixing up some caves for some releases, coming soon for real this time!
The creator is not lying. He decided to mention to Rockford a fake door out of the 2 remaining doors (which Rockford did not initially guess). So the left door is not excluded, only the middle one.Mr Escape wrote:The reason being that the creator of the cave may be lying about the middle exit being "fake".
I mean that Rockford reaches the exit. A more accurate description would be "exit succesfully, without being trapped".LogicDeLuxe wrote:Is this a trick question? It depends on how you define "exit succesfully, without losing a life"
Yes, the answer is correct! The headline of the explanation also, except for the probabilities 50:50. In fact, the creator gives extra information on the middle+right door only. So the probability of the left door stays 1/3, as you already noticed. But then the probability of the right door becomes 2/3 since this door is now the only possible out of the two doors (middle+right). Also, the sum of probabilities is 1 as expected.LogicDeLuxe wrote:the laws of probability dictate to try the door at the right, since excluding the middle door makes this a 50:50 chance, rather than the one 3rd chance of the initial guess.
Anyway, since I didn't ask for the probabilities, I approve this explanation. So it's your turn!
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