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Ovaděč: Chaos 
 Espionage

For all Espionage fans


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Večmochat v plkách:  

16. záři 2010, 23:14:13
Nothingness 
ill show you mine if you show me yours! what a quote.. but seriously.. this is more of a philosophical situation. some people value certain pieces more than others. i value the vision of a particular enemy piece...but could care less of where an opp 2s are. in the beginning of the game every piece is assumed to be a recon. unitl something is revealed. as each piece is revealed deduction takes over. but with auto revealing it gives away a lot about a set up position. not sure what im trying to convey but cont think it will be practical for anything but a mentoring/ teaching tool.

16. záři 2010, 23:48:09
SL-Mark 
O čem je toďten plk: Re:
Nothingness: You are absolutely correct. This is a theoretical / philosophical debate, which was intended as learning excercise and not a serious game variant. Hopefully a useful one, as we have to ponder during a game (well some of us do) what we are prepared to share and when.

Whilst the exercise is rather abstract, it does bring to attention some useful points. Chaos's point below is very valid, and I too for the same reasons would never disclose my five 1s to know the whereabouts of one 5 (at the beginning of the game). Information in a game is shared piecemeal, some acquired by luck, some by exchange, and some forced. But what will we end up with in the end game?

And of course, what becomes valuable later on in the game changes for each player depending upon what has been disclosed.

You say you couldn't careless where an opponents 2s are.... does this mean you couldn't care less if yours are known too?

What then would you want to know from me for the location of your four 2s? How about the location of my base?

16. záři 2010, 23:52:42
Nothingness 
O čem je toďten plk: Re:
SL-Mark: i would expose the location of a 2 and a 1 and a bomb for both 3s

17. záři 2010, 00:10:29
SL-Mark 
O čem je toďten plk: Re:
Nothingness: Well yes? But then would you offer the location of two 3s for a 2, 1, and a base? If not, you can't reasonably expect some else to accept this offer.

Simple weighting:
(2+1+base = 3) for (3+3=6)

Original offer to Chaos was (5x1s=5) for (1x5s=5), but my offer to Chaos is now (2x5s=10), a bargain surely?

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