If log2(log3x)=log3(log4y)=log4(log2z)=0,\log_2(\log_3x)=\log_3(\log_4y)=\log_4(\log_2z)=0,log2(log3x)=log3(log4y)=log4(log2z)=0, then what is the value of (x+y+z)(x+y+z)(x+y+z)? A999B888C777D666E555