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So the idea is that if one person wants X and the other person wants Y then you should give them (.5)x+(.5)y unless one person is at least 10 years the other person's senior in which case it should be (.7)x + (.3)y where I am assuming it is the senior person who wants X. Of course if that person is the Governor or the President then the balance is to be adjusted accordingly. In this way, compromise is transformed from an art into a science! Challenge: Can YOU say the same?
16 responses total.
So the idea is that if one person wants X and the other person wants Y then you should give them (.5)x+(.5)y unless one person is at least 10 years the other person's senior in which case it should be (.7)x + (.3)y where I am assuming it is the senior person who wants X. Of course if that person is the Governor or the President then the balance is to be adjusted accordingly. In this way, compromise is transformed from an art into a science!
See I can say the same. But I'm not sure I understand it. Suppose one
person wants FAME and the other wants LOVE. If we place FAME and LOVE on
a linear scale we get:
FAME
LAME
LANE
LONE
LOVE
So if they are roughly the same age, they both get LANE, but if the FAME
seeker is senior to the LOVE seeker, the FAME seeker gets LAME and the LOVE
seeker gets LONE?
You understand perfectly. By reducing the principles of compromise to a mathematical formula, we have replaced the tedium of art by the pristine efficiency of science!
well said, janc! ROTFLOL!
FAME, LAME, LAVE, LOVE is of higher efficiency. But, in answer to the original question: the same.
Well, efficiency is in the eye of the beholder. In the first place, LAVE is not a word I use very often and thus it's introduction into the sequence devalues the whole thing. But worse, you sequence is too short, and worse, has no center. Thus it makes a very coarse scale, and undermines the utility of the whole process.
You don't lave? Whew!
Ya gotta remember that he's in Texas. My compromise equation is for conflict resolution between two people, that is, it solves the Two Body Problem. The Three Body Problem, or more generally the N Body Problem, is more difficult but still tractable, I think. It's currently the subject of research by my graduate students. We'll let you know.
if npersons want n then you give them (1/n)n + (1/n)n. Havn't figured out what to do about the seinor, question, yet.
Hmmm. One person wants FAME, one wants LOOT, and one wants LOVE. We can
map this out as shown below:
LOOT
FAME FOOT
FARE FORT
FORE
LORE
LOVE
Now, if the LOVE seeker has seniority, everyone settles for LORE, but what
if the LOVE seekr and LOOT seeker are both equally senior, but the FAME
seeker is very much less? Ah, then we have to look for the shortest path
between LOVE and LOOT (LOVE,LOSE,LOST,LOOT) and ignore FAME entirely. So
they compromise with LOSE or LOST which makes little difference.
impressive. faulty but impressive. reread he item....
I am never faulty. However the item may well be.
What is the balance if the person of seniority IS the Govenor or President? Or what if the other person is the Govenor or President, and the first person is at least 10 years his senior?
Why then you ask a computer to find the answer, and accept its answer only if its the one you wanted.
Re #13: Good question. One of my graduate students is working on it for his dissertation.
So if I agree with item 6, and you prefer item 8, then I have to put up with your little bit of insanity in item 7?
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