Id

Notation

Reducementals

Architecture

1

U 1 . U 1

{ 1 1 } { ( n + 1 n 1 ) ( n n 2 ) }

δ = 2 ; ω = 2 ; g = 0

2

U 1 . U 2

{ 1 2 } { ( n + 2 n 1 ) ( n + 1 n 2 ) }

δ = 3 ; ω = 2 ; g = 0

3

U 1 . U 3

{ 1 3 } { ( n + 3 n 1 ) ( n + 2 n 2 ) }

δ = 4 ; ω = 2 ; g = 0

4

U 2 . U 2

{ 1 4 1 } { ( n + 3 n 1 ) ( n + 2 n 2 ) ( n + 1 n 3 ) }

δ = 3 ; ω = 3 ; g = 0

5

U 2 . U 3

{ 1 6 3 } { ( n + 4 n 1 ) ( n + 3 n 2 ) ( n + 2 n 3 ) }

δ = 4 ; ω = 3 ; g = 0

6

U 2 . U 4

{ 1 8 6 } { ( n + 5 n 1 ) ( n + 4 n 2 ) ( n + 3 n 3 ) }

δ = 4 ; ω = 3 ; g = 0

7

U 2 . U 5

{ 1 10 10 } { ( n + 6 n 1 ) ( n + 5 n 2 ) ( n + 4 n 3 ) }

δ = 4 ; ω = 3 ; g = 0

8

U 1 . U 1 . U 1

{ 1 4 1 } { ( n + 2 n 1 ) ( n + 1 n 2 ) ( n n 3 ) }

δ = 3 ; ω = 3 ; g = 0

9

U 1 . U 1 . U 2

{ 1 7 4 } { ( n + 3 n 1 ) ( n + 2 n 2 ) ( n + 1 n 3 ) }

δ = 4 ; ω = 3 ; g = 0

10

U 1 . U 1 . U 3

{ 1 10 9 } { ( n + 4 n 1 ) ( n + 3 n 2 ) ( n + 2 n 3 ) }

δ = 5 ; ω = 3 ; g = 0

11

U 1 . U 1 . U 4

{ 1 13 16 } { ( n + 5 n 1 ) ( n + 4 n 2 ) ( n + 3 n 3 ) }

δ = 5 ; ω = 3 ; g = 0

12

U 1 . U 3 . U 3

{ 1 24 72 24 3 } { ( n + 5 n 1 ) ( n + 4 n 2 ) ( n + 3 n 3 ) }

δ = 7 ; ω = 5 ; g = 0

13

U 2 . U 3 . U 3

{ 1 39 204 244 204 39 1 } { ( n + 7 n 1 ) ( n + 6 n 2 ) ( n + 5 n 3 ) ( n + 3 n 3 ) }

δ = 8 ; ω = 7