Unibrain API-810 User Manual Page 88

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+((-=+(&
.(((4(@(
2(?(;()((#&(;(
+((-=+(&
2("(-(1.(;(1((E
5.4.2.4.1 ROTATION
+)03808#
0),#!'%I3$1#G
 D?F(G%H-(G%H,(G%HD(G%H '
%!G4#X')X
!!6
Quaternionen sind verallgemeinerte komplexe Zahlen der Form
w + ix + jy + kz,
wobei w,x,y,z reelle Zahlen sind und die imaginären Einheiten [...] i,j,k […]
A/0I3?DC6>JP
9X0
0!&+
O%3%O%3O%3!!')0!
03X
Q
ROT
= [w , x , y , z ]
#'+
:#/03X/
#6
Q
ROT
=
w
2
+ x
2
+ y
2
+z
2
=1
&0%
w
%
v
d
=
(
x
y
z
)
'
)%!1X'
%,+%'
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