# title: extrapolation of the configurational entropy S_conf from the Frenkel-Ladd method as a function of packing fraction phi
# columns: phi, S_conf
0.55	0.38534
0.551	0.38278
0.552	0.38007
0.553	0.37719
0.554	0.37415
0.555	0.37094
0.556	0.36756
0.557	0.36401
0.558	0.36029
0.559	0.3564
0.56	0.35234
0.561	0.3481
0.562	0.34367
0.563	0.33908
0.564	0.3343
0.565	0.32934
0.566	0.3242
0.567	0.31888
0.568	0.31337
0.569	0.30767
0.57	0.30178
0.571	0.29571
0.572	0.28944
0.573	0.28297
0.574	0.27632
0.575	0.26946
0.576	0.26241
0.577	0.25516
0.578	0.24769
0.579	0.24004
0.58	0.23217
0.581	0.2241
0.582	0.21582
0.583	0.20733
0.584	0.19862
0.585	0.18971
0.586	0.18057
0.587	0.17122
0.588	0.16165
0.589	0.15186
0.59	0.14184
0.591	0.1316
0.592	0.12113
0.593	0.11044
0.594	0.09952
0.595	0.08835
0.596	0.07696
0.597	0.06533
0.598	0.05347
0.599	0.04136
0.6	0.02901
0.601	0.0164
0.602	0.00356
0.603	-0.00953
0.604	-0.02287
0.605	-0.03646
0.606	-0.0503
0.607	-0.06442
0.608	-0.07878
0.609	-0.0934
0.61	-0.10829
0.611	-0.12344
0.612	-0.13885
0.613	-0.15456
0.614	-0.17051
0.615	-0.18674
0.616	-0.20325
0.617	-0.22004
0.618	-0.23711
0.619	-0.25447
0.62	-0.2721
0.621	-0.29001
0.622	-0.30822
0.623	-0.32673
0.624	-0.34553
0.625	-0.36462
0.626	-0.38401
0.627	-0.4037
0.628	-0.42369
0.629	-0.44399
0.63	-0.4646
0.631	-0.48552
0.632	-0.50674
0.633	-0.52827
0.634	-0.55014
0.635	-0.57232
0.636	-0.59481
0.637	-0.61762
0.638	-0.64077
0.639	-0.66424
0.64	-0.68804
0.641	-0.71217
0.642	-0.73664
0.643	-0.76144
0.644	-0.78658
0.645	-0.81205
0.646	-0.83788
0.647	-0.86405
0.648	-0.89056
0.649	-0.91742
0.65	-0.94464
0.651	-0.97221
0.652	-1.00014
0.653	-1.02841
0.654	-1.05705
0.655	-1.08605
0.656	-1.1154
0.657	-1.14514
0.658	-1.17523
0.659	-1.20569
0.66	-1.23651
0.661	-1.26771
0.662	-1.29929
0.663	-1.33123
0.664	-1.36354
0.665	-1.39624
0.666	-1.42931
0.667	-1.46276
0.668	-1.49661
0.669	-1.53082
0.67	-1.56541
0.671	-1.60039
0.672	-1.63575
0.673	-1.6715
0.674	-1.70763
0.675	-1.74414
0.676	-1.78105
0.677	-1.81833
0.678	-1.856
0.679	-1.89406
0.68	-1.93251
0.681	-1.97133
0.682	-2.01054
0.683	-2.05014
0.684	-2.09011
0.685	-2.13048
0.686	-2.17122
0.687	-2.21233
0.688	-2.25382
0.689	-2.29569
0.69	-2.33793
0.691	-2.38055
0.692	-2.42353
0.693	-2.46687
0.694	-2.51058
0.695	-2.55464
0.696	-2.59907
0.697	-2.64385
0.698	-2.68897
0.699	-2.73443
0.7	-2.78023
0.701	-2.82637
0.702	-2.87283
0.703	-2.91961
0.704	-2.96671
0.705	-3.01411
0.706	-3.06182
0.707	-3.10983
0.708	-3.15812
0.709	-3.20669
0.71	-3.25553
0.711	-3.30461
0.712	-3.35397
0.713	-3.40356
0.714	-3.45339
0.715	-3.50342
0.716	-3.55367
0.717	-3.60412
0.718	-3.65474
0.719	-3.70555
0.72	-3.7565
0.721	-3.80759
0.722	-3.85882
0.723	-3.91014
0.724	-3.96158
0.725	-4.01308
0.726	-4.06464
0.727	-4.11624
0.728	-4.16786
0.729	-4.2195
0.73	-4.27111
0.731	-4.32267
0.732	-4.37418
0.733	-4.4256
0.734	-4.47691
0.735	-4.52809
0.736	-4.5791
0.737	-4.62993
0.738	-4.68055
0.739	-4.73092
0.74	-4.78103
0.741	-4.83084
0.742	-4.88031
0.743	-4.92942
0.744	-4.97812
0.745	-5.02641
0.746	-5.07423
0.747	-5.12155
0.748	-5.16833
0.749	-5.21452