data:image/png;base64,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data:image/png;base64,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num1013510-10901datamapmany1data lists11110i7Sahema Sarika
Catalina Martinez
PD 4
This script enables the maze to be created through conditionls and multiple directional blocks.33334Sahema Sarika
PD 4
This block used the dry principle by using the conditional for repeat and using directional blocks. Sahema Sarika
PD 4
This block is using conditional blocks and directional blocks in the most dry way possible in order for the sprite to escape the maze.3Sahema Sarika
PD 4
This code utilizes the repeat block multiple times in an attempt to make this code as condensed as possible, in addition to the us od the directional blocks.22Sahema Sarika
PD 4
This block uses a few conditional blocks and directional blocks in order to make the code as condense and elegant as possible400,1,0,0,0,0,0,00,1,1,1,1,0,0,00,0,0,0,1,0,0,00,0,0,0,1,0,0,00,0,0,0,1,1,1,00,0,0,0,0,0,1,00,0,0,0,0,0,1,10,0,0,0,0,0,0,1