... MXN 100, 000, current/noncurrent method is MXN 1, 300, 000, and current method is MXN 800, 000; b) translation losses of MXN 1, 333, MXN 17, 333, and MXN 10 ... €9, 000, 000, resulting in an unrealized gain of US$12, 375, 000. 7. a ...
... ( MXN ) signals € ( t ) . Equations 10 and 11 are descriptive of the filtering algorithms that have been used to ... € mn € ( t ) € . ( t ) + C2 € mn mn 1 i = с C12 * mn ( t - AT ) + ( 10 ) C ( p + 1 ) € ( t - pAT ) mn The adaptive ...
... 10 MXN Dec. '11 0.07428 0.07605 0.07428 0.07580 0.00168 98,335 Euro ( CME ) € 125,000 ; $ per € Dec. '11 1.3891 1.4241 1.3858 1.4201 0.0311 230,480 March '12 1.3896 1.4231 1.3885 1.4196 0.0308 2,763 Euro / Japanese Yen ( ICE - US ) ...
... € E ( x ) * . The hermitian on V * induces a hermitian metric along the fibers of along the fibers of H Chern form : Ω = c ( L , e ) . p * ( H ) is the pullback of H under ф such that ( A ... 10 is a representation at dim 10 -1 ( -18-
... T10 [ m x n , fx g ] , and [ n , g ] 0 T2 = 2 0 [ m × n , ƒ × g ] . [ m , f ] & [ n , g ] = ( ( [ m , f ] 0 T1 , [ n , g ] 0 T2 ) ) = ( T1 0 [ m x n , fx g ] , π2 0 [ m × n , ƒ × gl = O ( ( T1 , T2 ) ) 0 [ m x n , ƒ × g ] , by ...
... 10 Rank Given an m x n matrix A , we define its column rank as the maximum number of linearly independent columns ... € R " } , called the column space of A. 2.2.13 Row Space Given an m x n matrix A , by R ( AT ) we represent the ...
... 10. For a nonempty set X and a given vector space U over F , let V denote the set of all functions from X to U. The sum ƒ + g of two vectors ( functions ) f , g € ... m x n matrix over F , the null space NS ( A ) of A is { xЄ Fnx1 | Ax ...
... ( 10 ) to ( 12 ) and then transform the values of F1 , F2 , Fz . The transformation repels attack effectively using the equation ( 13 ) to ( 15 ) . F. 9 1 € { 0 , MXN - 1 ] 3 = gm / ( M * N * 255 ) ( 10 ) x 1 im - F , = 9m2 / ( M N ...
... U10 = { x € Rx € R / Xo # 0 } , U01 = { x1 € R / x1 # 0 } and that the gluing map $ 10 $ 10 is given by $ 10 ( x0 ) -1 x - 1 . And we = X check that on U10 2x -2 -1 ¤。× 10 ( ×。) = α ( × ̄1 ) = -2 -2 X +1 + } 2x 1 - X = 2 1 + x 2 1 + x ...
... 10 315 , 657 333 , 694 , 702 M ( n ; F ) M ( 2 ; R ) M ( 3 ; R ) ( M ( m , n ; F ) , ( , ) ) N = { ền , ... , nh N = { e1 , e2 } N = { e1 , e2 , eз } N = { ō , e1 , e2 , è3 } Ñ = { è1 , e2 , 3 , € 4 , è1 + è2 + è 3 + è 4 } ...