#!F-adobe-helvetica-medium-r-normal--18*
#!N 
#!CSeaGreen #!N  #!Rptas Product Arrays #!N #!EC #!N #!N 
A product Array encodes higher-dimension Arrays as a Cartesian product of 
lower-dimension Arrays. The resulting set of positions constitutes an  #!F-adobe-times-medium-i-normal--18*   n 
#!EF -dimensional "grid" (i.e., a Cartesian product) derived from combining  #!F-adobe-times-medium-i-normal--18*   
n #!EF Arrays. #!N #!N Since each term is either regular 
or explicitly indexed, the resulting multidimensional positions are either completely or 
partially regular. #!N #!I0 #!N #!N #!I0 #!N  #!F-adobe-times-bold-r-normal--18*    #!F-adobe-times-bold-r-normal--18*   ProductArray 
DXNewProductArray() #!EF #!N ProductArray DXNewProductArrayV(); #!EF #!I50 #!N Create an Array 
that is the Cartesian product of a set of regular or 
irregular position Arrays. See  #!Ldxnpav,dxall1323 h DXNewProductArray, DXNewProductArrayV  #!EL  . #!N #!I0 #!N  #!F-adobe-times-bold-r-normal--18*    #!F-adobe-times-bold-r-normal--18*   
ProductArray DXGetProductArrayInfo() #!EF #!EF #!I50 #!N Returns the number of terms 
and the terms of a product Array. See  #!Ldxgprai,dxall1263 h DXGetProductArrayInfo  #!EL  . #!I0 
#!N #!N #!N #!N #!N  #!F-adobe-times-medium-i-normal--18*   Next Topic #!EF #!N #!N 
 #!Lmarray,dxall1078 h Mesh Arrays  #!EL  #!N  #!F-adobe-times-medium-i-normal--18*   #!N 
