getGenerators -- Returns a list of cycles whose images generate HH(A) as an algebra

i1 : R = ZZ/101[a,b,c]/ideal{a^3,b^3,c^3,a^2*b^2*c^2}

o1 = R

o1 : QuotientRing

i2 : A = koszulComplexDGA(R)

o2 = {Ring => R                          }
      Underlying algebra => R[T , T , T ]
                               1   2   3
      Differential => {a, b, c}
      isHomogeneous => true

o2 : DGAlgebra

i3 : netList getGenerators(A)
Computing generators in degree 1 :      -- used 0.00980069 seconds
Computing generators in degree 2 :      -- used 0.0215486 seconds
Computing generators in degree 3 :      -- used 0.0203067 seconds

     +------------+
     | 2          |
o3 = |a T         |
     |   1        |
     +------------+
     | 2          |
     |b T         |
     |   2        |
     +------------+
     | 2          |
     |c T         |
     |   3        |
     +------------+
     |   2 2      |
     |a*b c T     |
     |       1    |
     +------------+
     |   2 2      |
     |a*b c T T   |
     |       1 2  |
     +------------+
     | 2   2      |
     |a b*c T T   |
     |       1 2  |
     +------------+
     |   2 2      |
     |a*b c T T   |
     |       1 3  |
     +------------+
     |   2 2      |
     |a*b c T T T |
     |       1 2 3|
     +------------+
     | 2   2      |
     |a b*c T T T |
     |       1 2 3|
     +------------+
     | 2 2        |
     |a b c*T T T |
     |       1 2 3|
     +------------+