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==Objective==
==Objective==
The idea is to have more blobs of blue (your colour) than green when the whole tray is full. Your blobs can move in one of two ways;
The knight puzzle is similar to the bishop puzzle in that the white knights must replace the black knights and vice versa. Knights can only move in an 'L' shape of two squares by one.
* Move one space in any direction, duplicates to fill that space
* Move two space, when you do this the original space is vacated and the blob moves to the new space. If the space you move into is adjacent to any green blobs all the green blobs adjacent to it turn blue.  


==Solution==
==Solution==
There is no sequential solution to the game, it's just a matter of you working out the right strategy to win.  
One way of getting the knights across the board is by moving the knights on the following squares in sequence. The squares are lettered from left to right and numbered from top to bottom;
*A4, C5, B3, A5, C4, E3, D1, B2, C4, A3, C2, E1, D3, C1, E2, C3, B1, D2, C4, E5, D3, C5, B3, A1, C2, A3, C4, E3, C2, E1, D3, B4, A2, C1, B3, D4, E2, C1, B3, D4, B5, C3, E4, D2, B3, D4, E2, C3, D5, E3, D1, C3, D5, B4, A2, C1, E2, C3.  


[[Image:7thGuest_Microscope.JPG]]
[[Image:7thGuest_Knights.JPG]]


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Revision as of 13:20, 29 November 2009

Objective

The knight puzzle is similar to the bishop puzzle in that the white knights must replace the black knights and vice versa. Knights can only move in an 'L' shape of two squares by one.

Solution

One way of getting the knights across the board is by moving the knights on the following squares in sequence. The squares are lettered from left to right and numbered from top to bottom;

  • A4, C5, B3, A5, C4, E3, D1, B2, C4, A3, C2, E1, D3, C1, E2, C3, B1, D2, C4, E5, D3, C5, B3, A1, C2, A3, C4, E3, C2, E1, D3, B4, A2, C1, B3, D4, E2, C1, B3, D4, B5, C3, E4, D2, B3, D4, E2, C3, D5, E3, D1, C3, D5, B4, A2, C1, E2, C3.

File:7thGuest Knights.JPG