XML


<?xml version="1.0" encoding="UTF-8" standalone="no"?> <puzzle> <id>380</id> <runningOn> <os>Windows 11</os> <cores>24 </cores> </runningOn> <meta> <start>2026-03-02 10:01:48</start> <boxX>10</boxX> <boxY>6</boxY> <boxZ>1</boxZ> <parts>12 in use</parts> <title>ini/00380.ini</title> <description/> <group>no</group> <groupBy>Parallelogram</groupBy> <boxType>2D</boxType> <puzzles>pdef/2D_5.ini</puzzles> <not>0</not> <notAbs>0</notAbs> <verbose>false</verbose> <unique>true</unique> <list>true</list> <kill>10</kill> <stop>0</stop> <rot>z</rot> </meta> <finish> <uniqueSolutions>0 </uniqueSolutions> <totalSolutions>16 </totalSolutions> <firstSolution>010006001AAFFF......AAAFK......DDFKK......DDKCC......DKCHH......CCHHH</firstSolution> <firstSolTime>00:00:00.0</firstSolTime> <totalTime>00:00:00.3</totalTime> <exit>DONE</exit> </finish> <puzzleDefinition> <!-- The puzzle definition pdef use a 2D or 3D Vector to describe a puzzle--> <pdef>[0,2][0,3][1,0][1,1][1,2]</pdef> <pdef>[0,1][1,0][1,1][1,2][2,1]</pdef> <pdef>[0,0][0,1][1,1][2,1][2,2]</pdef> <pdef>[0,0][0,1][1,1][1,2][2,2]</pdef> <pdef>[0,0][0,1][1,1][1,2][2,1]</pdef> <pdef>[0,0][0,1][0,2][1,2][2,2]</pdef> <pdef>[0,0][0,1][0,2][1,1][2,1]</pdef> <pdef>[0,0][0,1][0,2][1,1][1,2]</pdef> <pdef>[0,0][0,1][0,2][1,0][1,2]</pdef> <pdef>[0,0][0,1][0,2][0,3][1,3]</pdef> <pdef>[0,0][0,1][0,2][0,3][1,1]</pdef> <pdef>[0,0][0,1][0,2][0,3][0,4]</pdef> </puzzleDefinition> <boxDefinition> <!-- The box definition bdef starts with 9 char for boxX,boxY,boxZ--> <!-- followd by 'A' for a box or '.' for a whole--> <bdef>010006001AAAAA......AAAAA......AAAAA......AAAAA......AAAAA......AAAAA</bdef> </boxDefinition> <solutions> <!-- The solution solStr starts with 9 char for boxX,boxY,boxZ--> <!-- followed by a base 60 notation--> <!-- Syntax 1 chars first A:0, B:1 ....: a:25, b:25 0:50,1:51 ...--> <!-- 3 chars next _AA _AB ....--> <missingParts> <missingPdef>0 1 4 5 6 8</missingPdef> <missing>[0,2][0,3][1,0][1,1][1,2]</missing> <missing>[0,1][1,0][1,1][1,2][2,1]</missing> <missing>[0,0][0,1][1,1][1,2][2,1]</missing> <missing>[0,0][0,1][0,2][1,2][2,2]</missing> <missing>[0,0][0,1][0,2][1,1][2,1]</missing> <missing>[0,0][0,1][0,2][1,0][1,2]</missing> <solution> <sol>010006001DDJJH......DDJHH......DJHHC......JCCCK......CKKKK......LLLLL</sol> <sol>010006001DDJJK......DDJKK......DJKCC......JKCHH......CCHHH......LLLLL</sol> </solution> </missingParts> <missingParts> <missingPdef>0 4 5 6 8 9</missingPdef> <missing>[0,2][0,3][1,0][1,1][1,2]</missing> <missing>[0,0][0,1][1,1][1,2][2,1]</missing> <missing>[0,0][0,1][0,2][1,2][2,2]</missing> <missing>[0,0][0,1][0,2][1,1][2,1]</missing> <missing>[0,0][0,1][0,2][1,0][1,2]</missing> <missing>[0,0][0,1][0,2][0,3][1,3]</missing> <solution> <sol>010006001HHHDD......HHBDD......BBBDC......BCCCK......CKKKK......LLLLL</sol> <sol>010006001KKKKC......KCCCB......CDBBB......DDBHH......DDHHH......LLLLL</sol> <sol>010006001HHHCC......HHCDD......CCBDD......BBBDK......BKKKK......LLLLL</sol> </solution> </missingParts> <missingParts> <missingPdef>1 2 4 6 8 9</missingPdef> <missing>[0,1][1,0][1,1][1,2][2,1]</missing> <missing>[0,0][0,1][1,1][2,1][2,2]</missing> <missing>[0,0][0,1][1,1][1,2][2,1]</missing> <missing>[0,0][0,1][0,2][1,1][2,1]</missing> <missing>[0,0][0,1][0,2][1,0][1,2]</missing> <missing>[0,0][0,1][0,2][0,3][1,3]</missing> <solution> <sol>010006001AAFFF......AAAFK......DDFKK......DDKHH......DKHHH......LLLLL</sol> <sol>010006001DDFFF......DDAFK......DAFKK......AAKHH......AKHHH......LLLLL</sol> <sol>010006001DDFFF......DDAFL......DAFLK......AALKK......ALKHH......LKHHH</sol> <sol>010006001DDFFF......DDAFH......DAFHH......AAHHK......AKKKK......LLLLL</sol> <sol>010006001AAFFF......AAAFH......DDFHH......DDHHK......DKKKK......LLLLL</sol> </solution> </missingParts> <missingParts> <missingPdef>1 4 5 7 8 9</missingPdef> <missing>[0,1][1,0][1,1][1,2][2,1]</missing> <missing>[0,0][0,1][1,1][1,2][2,1]</missing> <missing>[0,0][0,1][0,2][1,2][2,2]</missing> <missing>[0,0][0,1][0,2][1,1][1,2]</missing> <missing>[0,0][0,1][0,2][1,0][1,2]</missing> <missing>[0,0][0,1][0,2][0,3][1,3]</missing> <solution> <sol>010006001KKKKC......KCCCG......CGGGD......AAGDD......AAADD......LLLLL</sol> <sol>010006001DDAAA......DDGAA......DGGGC......GCCCK......CKKKK......LLLLL</sol> </solution> </missingParts> <missingParts> <missingPdef>1 4 6 8 9 11</missingPdef> <missing>[0,1][1,0][1,1][1,2][2,1]</missing> <missing>[0,0][0,1][1,1][1,2][2,1]</missing> <missing>[0,0][0,1][0,2][1,1][2,1]</missing> <missing>[0,0][0,1][0,2][1,0][1,2]</missing> <missing>[0,0][0,1][0,2][0,3][1,3]</missing> <missing>[0,0][0,1][0,2][0,3][0,4]</missing> <solution> <sol>010006001DDFFF......DDAFK......DAFKK......AAKCC......AKCHH......CCHHH</sol> <sol>010006001AAFFF......AAAFK......DDFKK......DDKCC......DKCHH......CCHHH</sol> <sol>010006001DDFFF......DDAFH......DAFHH......AAHHC......ACCCK......CKKKK</sol> <sol>010006001AAFFF......AAAFH......DDFHH......DDHHC......DCCCK......CKKKK</sol> </solution> </missingParts> <count> <!-- stop reporting solutions @ 'maxListedSolution'--> <maxListedSolution>16 </maxListedSolution> <cntMissing>0 </cntMissing> </count> </solutions> </puzzle>

Rolf LANG - Remsstr. 39 - 71384 Weinstadt | 06:48:13 up 131 days, 11:58, 1 user, load average: 10.42, 10.40, 9.92