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Empirical for column k:
k=1: a(n) = 9*a(n-1) -31*a(n-2) +51*a(n-3) -40*a(n-4) +12*a(n-5)
k=2: [order 42] for n>46
k=3: [order 35] for n>45
k=4: [order 35] for n>47
k=5: [order 26] for n>41
k=6: [same order 26] for n>40
k=7: [same order 26] for n>41
Empirical for row n:
n=1: a(n) = 9*a(n-1) -31*a(n-2) +51*a(n-3) -40*a(n-4) +12*a(n-5)
n=2: [order 19] for n>25
n=3: [order 23] for n>30
n=4: [order 19] for n>27
n=5: [same order 19] for n>28
n=6: [same order 19] for n>29
n=7: [same order 19] for n>30
Empirical quasipolynomials for column k:
k=5: polynomial of degree 10 plus a quasipolynomial of degree 4 with period 4 for n>15
k=6: polynomial of degree 10 plus a quasipolynomial of degree 4 with period 4 for n>14
k=7: polynomial of degree 10 plus a quasipolynomial of degree 4 with period 4 for n>15
Empirical quasipolynomials for row n:
n=4: polynomial of degree 6 plus a quasipolynomial of degree 3 with period 4 for n>8
n=5: polynomial of degree 6 plus a quasipolynomial of degree 3 with period 4 for n>9
n=6: polynomial of degree 6 plus a quasipolynomial of degree 3 with period 4 for n>10
n=7: polynomial of degree 6 plus a quasipolynomial of degree 3 with period 4 for n>11
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