i1 : uniform {2, 5, 0}
o1 = true
|
i2 : uniform {2*0.5, 5*0.5, 0/2}
o2 = false
|
The second list is not uniform because 0/2 is represented as a rational number (of class QQ), while 2*0.5 and 5*0.5 are represented as real numbers (of class RR).
i3 : uniform {hi, "hello"}
o3 = false
|
i4 : uniform {"hi", "hello"}
o4 = true
|
i5 : R = QQ[x,y,z]; |
i6 : uniform {x^2*y*z, 5*y, 12/7}
o6 = false
|
i7 : uniform {x^2*y*z, 5*y, (12/7)_R}
o7 = true
|
i8 : S = ZZ[t]; |
i9 : uniform {monomialIdeal(x), monomialIdeal(t)}
o9 = true
|
i10 : uniform {monomialIdeal(t), ideal(t)}
o10 = false
|
i11 : uniform {S/monomialIdeal(t), S/ideal(t)}
o11 = true
|
The object uniform is a function closure.