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Author Message
25 new of 1103 responses total.
aruba
response 475 of 1103: Mark Unseen   May 3 15:48 UTC 2002

stadia
brighn
response 476 of 1103: Mark Unseen   May 3 19:08 UTC 2002

durnit, I think I have this one, too... fine time for me to go on a vacation
(by my calculations, there are four possible frames, each missing two letters,
and onelook only gives one word that fits all the frames)

cyanid (should score 4) -- alternate spelling of cyanide
brighn
response 477 of 1103: Mark Unseen   May 3 19:09 UTC 2002

(I should have said: I can only find one word that fits any of the frames,
and isn't otherwise ruled out.)
kentn
response 478 of 1103: Mark Unseen   May 3 23:21 UTC 2002

  stadia  2  (aruba)
  cyanid  4  (brighn)
 
I'm going to be out of town on business for a few days...so if
someone doesn't get it tonight, be patient.
aruba
response 479 of 1103: Mark Unseen   May 4 13:53 UTC 2002

stupid
brighn
response 480 of 1103: Mark Unseen   May 5 04:24 UTC 2002

evince (worth 3?)
kentn
response 481 of 1103: Mark Unseen   May 9 07:15 UTC 2002

  stupid  2  (aruba)
  evince  3  (brighn)
aruba
response 482 of 1103: Mark Unseen   May 9 13:52 UTC 2002

Right, so the word is "evanid".  Proof to follow.
aruba
response 483 of 1103: Mark Unseen   May 9 14:14 UTC 2002

  ethnic  3  (aruba)
  static  2  (aruba)
  cyanid  4  (brighn)
  stupid  2  (aruba)
  evince  3  (brighn)

4 = score(cyanid) = score(cya-id) + score(---n--)
3 = score(evince) = score(evi-ce) + score(---n--)

==> 7 = score(cya-id) + score(evi-ce) + 2*score(---n--).

Now score(cya-id) + score(evi-ce) <= 5, since they have no letters in common,
and of course 2*score(---n--) <= 2.  If either were less than their maximum,
their sum would be less than 7, a contradiction.  So

score(---n--) = 1 and
score(cya-id) + score(evi-ce) = 5.

That means all the correct letters appear in cyanid or evince, and the 
correct word matches [ce][vy][ai]n[ci][de].  So we can cross out a lot of 
letters we know are wrong:

score(ethnic) = 3 ==> score(e--ni-) = 3 \
score(static) = 3 ==> score(--a-i-) = 2 | ==> score(e-anid) = 5.
score(stupid) = 2 ==> score(----id) = 2 /

Then 3 = score(evince) = score(e-ince) + score(-v----) = 2 + score(-v----)
==> score(-v----) = 1

==> score(evanid) = 6.

I have no idea what it means.
brighn
response 484 of 1103: Mark Unseen   May 9 14:26 UTC 2002

Liable to vanish or disappear; faint; weak; evanescent; as, evanid color.
(www.dictionary.com)
brighn
response 485 of 1103: Mark Unseen   May 9 15:29 UTC 2002

I arrived at evanid after erotic(2). Here's how:

Removing all the 0 answers and their letter overlaps, we have these clues:
etcher 1
etches 1
ethnic 3
_tatic 2
e_otic 2

This leads us to some other conclusions:
1a. ethnic 3 & e_otic 2 -> if _thn__ 2 then __ot__ 1 -> (_tht__ 3 || _ton__
3) & _tatic 2
1aa. _ton__ 3 & _tatic 2 -> _t__ic 2 -> ____ic 1 but ____ic 0 if _ton__ 3
since ethnic 3
ergo not _ton__ 3
1ab. _tht__ 3 & _tatic 2 -> _tht__ 3 (all clues satisfied)
1b. If _thn__ 3 then e___ic 0 & __ot__ 0 but e_otic 2 ergo not _thn__ 3
1c. If _thn__ 0 then e___ic 3 but e_otic 2 ergo not _thn__ 0
1d. If _thn__ 1 then e___ic 2 & __ot__ 0

Assume 1d and proceed.

etcher 1 \ etche_ 1
etches 1 /

Update list for __ot__ 0 and _____r 0 and _____s 0:
etche_ 1
etche_ 1
ethnic 3
_ta_ic 2
e_otic 2

2. e___ic 2 -> e____c 2 || e___i_ 2 || ____ic 2
2a. ____ic 2 & _ta_ic 2 -> _ta___ 0 & etche_ 1 & e_____ 0 & ____ic 2 -> __ch__
1; _ta___0 & _thn__1 -> __hn__ 1; __ch__ 1 & __hn__ 1 -> __cn__ 2 || __hh__
2
ergo __cnic 4 || __hhic 4; all clues satisfied
2b. (e____c 2 || e___i_ 2) & _ta_ic 2 -> _ta___ 1; e_____ 1 & etche_ 1 ->
_t____ 0; ergo e____ 1 -> __a___ 1; ergo if ____ic 1 then e_a___ 2; _thn__
1 & e_a___ 2 & _t____ 0 -> e_an__ 3 -> (e_ani_ 4 || e_an_c 4); all clues
satisfied

So the clues to "erotic" gives these possible patterns:
_tht__ 3
__cnic 4
__hhic 4
e_ani_ 4
e_an_c 4

Onelook pattern-matching returns:
_tht__: No possibilities
__cnic: picnic
__hhic: No possibilities
e_ani_: evanid
e_an_c: No possibilities

Looking over the logic, I don't recall seeing __cnic in my initial analysis
(an oversight). In retrospect, had I seen it, I'd've assumed that Kent
wouldn't be using a word that common anyway. At any rate, cyanid 4 resolved
the issue, had I seen it (and I would have been truly embarrassed if, after
all that work to get to evanid, it had been picnic after all)..
rcurl
response 486 of 1103: Mark Unseen   May 9 15:51 UTC 2002

I'm impressed. Can you reduce that to an algoithm so a computer could play
this game with itself?
aruba
response 487 of 1103: Mark Unseen   May 9 19:39 UTC 2002

It would be extremely simple to write a program to search through a
dictionary for possible remaining words - just compare each word with those
guessed so far, and see if they score the same.

A program without access to a dictionary could do somethings easily, but it
would be difficult to make it do as well as we humans can do.
brighn
response 488 of 1103: Mark Unseen   May 9 20:30 UTC 2002

#486> I'm sure it's possible. I may consider the challenge of constructing
the algorithm. Obviously, without access to a dictionary, the program could
only output possible frames and disallowed letters (or, more extensively, a
complete list of possible strings that match the remaining possibilities,
leaving the user to slog through the likes of qthtzws).
 
I did write an algorithm to solve Paint by Numbers puzzles (from Games
magazine), that seems to work pretty good. This feels like it might be
similar, though hardly identical.
brighn
response 489 of 1103: Mark Unseen   May 9 21:33 UTC 2002

Actually, when I sat down to reason out how this might be done with a computer
algorithm, I strong-armed it instead of trying to be logical, and I managed
to find some errors in my analysis above as a result. Here's the pseudocode
I came up with for returning all the possible frames, although it doesn't take
into account "ruled out" letters. The pseudocode doesn't exactly match the
analysis, and I used lots of dopey little shorthand, and I don't vouch for
the pseudocode because I haven't actually written the program, but...
anyway... things I do when I'm supposed to be working. ;}

Algorithm (pseudocode):
input(1..n) = strings
points(1..n) = value(input(1..n))
Dim frame(26, len(guess))
If points(1..n) = 0: remove from input(1..n), replacing common letters in
input(1..n) where points > 0 with _
For i = 1 to len(guess) {
Create possibles() as distinct $ in mid(guess, i, 1)
Add _ to possibles
For j = 1 to size(possibles) {
mid(frame(j,i), i, 1) = possibles(j)
If possibles(j) = mid(input(1..n), i, 1) (and not "_")
{decrease points(1..n) by 1
If points(1..n) = 0: remove from input(1..n) as above
If points(1..n) = len(guess) - i: force frame for remaining characters
If points(1..n) > len(guess) - i: error
If input(m) = input(l) and points(m) <> points(l): error}}}
Return all frame(x, y) where not in error

INPUT
etcher 1
etches 1
ethnic 3
_tatic 2
e_otic 2

OUTPUT
e_ani_
e_an_c
_toni_
_ton_c
__cnic
__hhic

1
e?????:
Xtcher 0
Xtches 0
Xthnic 2
Xtatic 2
X_otic 2
>>
X_hnic 2
X_atic 2
X_otic 1

11
e_????:
XXhnic 2
XXatic 2
XXotic 1

111
e_h???:
XXXnic 1
XXXtic 2
XXXtic 1
<err>

112
e_a???:
XXXnic 2
XXXtic 1
XXXtic 1

1121
e_an??:
XXXXic 1
XXXXic 1
XXXXic 1
>>
XXXXic 1

11211
e_ani?:
XXXXXc 0

112111
e_ani_

11212
e_an_?:
XXXXXc 1

112121
e_an_c

1112
e_at??:
XXXXic 2
XXXXic 0
XXXXic 0
<err>

1113
e_a_??:
XXXXic 2
XXXXic 1
XXXXic 1
<err>

113
e_o???:
XXXnic 2
XXXtic 2
XXXtic 0
<err>

114
e__???:
XXXnic 2
XXXtic 2
XXXtic 1
<err>

2
_?????:
Xtcher 1
Xtches 1
Xthnic 3
Xtatic 2
X_otic 2

21
_t????:
XXcher 0
XXches 0
XXhnic 2
XXatic 1
XXotic 3
>>
XXhnic 2
XXatic 1
XXotic 2

211
_th???:
XXXnic 1
XXXtic 1
XXXtic 2
<err>

212
_ta???:
XXXnic 2
XXXtic 0
XXXtic 2
<err>

213
_to???:
XXXnic 2
XXXtic 1
XXXtic 1

2131:
_ton??:
XXXXic 1
XXXXic 1
XXXXic 1
>>
XXXXic 1

21311:
_toni?:
XXXXXc 0

213111:
_toni_

21312:
_ton_?:
XXXXXc 1

213121:
_ton_c

214
_t_???:
XXXnic 2
XXXtic 1
XXXtic 2
<err>

22
__????:
XXcher 1
XXches 1
XXhnic 3
XXatic 2
XXotic 2

221
__c???:
XXXher 0
XXXhes 0
XXXnic 3
XXXtic 2
XXXtic 2
>>
XXXnic 3
XXXtic 2
>>
221111
__cnic

222
__h???:
XXXher 1
XXXhes 1
XXXnic 2
XXXtic 2
XXXtic 2

2221
__hh??:
XXXXer 0
XXXXes 0
XXXXic 2
XXXXic 2
XXXXic 2
>>
XXXXic 2
>>
222111
__hhic

2222
__hn??:
XXXXer 1
XXXXes 1
XXXXic 1
XXXXic 2
XXXXic 2
<err>

2223
__ht??:
XXXXer 1
XXXXes 1
XXXXic 2
XXXXic 1
XXXXic 1
<err>

2224
__h_??:
XXXXer 1
XXXXes 1
XXXXic 2
XXXXic 2
XXXXic 2
>>
__h_ic 
<err>

223
__a???:
XXXher 1
XXXhes 1
XXXnic 3
XXXtic 1
XXXtic 2
<err>

224
__o???:
XXXher 1
XXXhes 1
XXXnic 3
XXXtic 2
XXXtic 1
<err>

225
___???:
XXXher 1
XXXhes 1
XXXnic 3
XXXtic 2
XXXtic 2
>>
XXXher 1
XXXhes 1
XXXnic 3
XXXtic 2
>>
___nic 3
<err>
kentn
response 490 of 1103: Mark Unseen   May 10 02:29 UTC 2002

  evanid  6  (aruba)  ---> Ding! Ding! Ding! Winner! 
 
(Just to be complete.  Definition has already been provided in #484.)
 
Your word, Mark!
aruba
response 491 of 1103: Mark Unseen   May 10 03:13 UTC 2002

I'll come up with a word soon.
aruba
response 492 of 1103: Mark Unseen   May 12 23:19 UTC 2002

OK, I'm thinking of a 6-letter word.

evanid  0  (lastword)
kentn
response 493 of 1103: Mark Unseen   May 13 10:41 UTC 2002

unease
aruba
response 494 of 1103: Mark Unseen   May 13 17:02 UTC 2002

unease  0  (kentn)
gelinas
response 495 of 1103: Mark Unseen   May 18 04:27 UTC 2002

doubts
aruba
response 496 of 1103: Mark Unseen   May 18 04:44 UTC 2002

doubts  1  (gelinas)
kentn
response 497 of 1103: Mark Unseen   May 18 12:15 UTC 2002

series
aruba
response 498 of 1103: Mark Unseen   May 18 14:02 UTC 2002

series  1  (kentn)
gelinas
response 499 of 1103: Mark Unseen   May 21 04:45 UTC 2002

serial
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 450-474   475-499   500-524   525-549   550-574   575-599   600-624   625-649   650-674 
 675-699   700-724   725-749   750-774   775-799   800-824   825-849   850-874   875-899 
 900-924   925-949   950-974   975-999   1000-1024   1025-1049   1050-1074   1075-1099   1100-1103 
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