This abbreviation allows us to save a bit of typing, and in some cases, agrees with standard mathematical notation.
i1 : R = ZZ[a .. i]; |
i2 : f = genericMatrix(R,a,3,3)
o2 = | a d g |
| b e h |
| c f i |
3 3
o2 : Matrix R <--- R
|
i3 : exteriorPower(2,f)
o3 = | -bd+ae -bg+ah -eg+dh |
| -cd+af -cg+ai -fg+di |
| -ce+bf -ch+bi -fh+ei |
3 3
o3 : Matrix R <--- R
|
i4 : exteriorPower_2 f
o4 = | -bd+ae -bg+ah -eg+dh |
| -cd+af -cg+ai -fg+di |
| -ce+bf -ch+bi -fh+ei |
3 3
o4 : Matrix R <--- R
|
i5 : p = prepend_7 o5 = p o5 : FunctionClosure |
i6 : p {8,9,10}
o6 = {7, 8, 9, 10}
o6 : List
|