I have not written to this group in 4-5 years. Am still on J402 (I think), and 
have not fired it up in years. 

(many reasons, none really good, but, that's life) 



Never-the-less, Krypto captured my attention. 



I ask, is it possible to "deal" a Krypto hand that cannot be solved? 



I think so, and posit, a prime "objective card", and the remaining five, even 
numbers. 



Can someone please critique my query & self-response ? 



Thanks. 



Dick Penny 



----- Original Message -----


From: "Roger Hui" <rogerhui.can...@gmail.com> 
To: "Programming forum" <programm...@jsoftware.com> 
Sent: Thursday, July 4, 2013 1:37:45 PM 
Subject: [Jprogramming] Krypto 

Happy Fourth of July to our American colleagues. 

A new essay "Krypto" <http://www.jsoftware.com/jwiki/Essays/Krypto> has 
been added.  It's an amusing puzzle which you may want to try your hand at 
before looking at the solution. 

Krypto <http://en.wikipedia.org/wiki/Krypto_(game)> is a mathematical card 
game. The Krypto deck has 56 cards: 3 each of numbers 1-6, 4 each of the 
numbers 7-10, 2 each of 11-17, 1 each of 18-25. 

Six cards are dealt: an objective card and five other cards. A player must 
use all five of the latter cards' numbers exactly once, using any 
combination of arithmetic operations (+, -, *, and %) to form the objective 
card's number. The first player to come up with a correct formula is the 
winner. The more strict "International Rules" specify the use of positive 
integers only; fractional and negative intermediate results are not 
permitted. 
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