# datatype:
# - {name: bin_center, datatype: float64, description: 'Absolute-magnitude bin centre [mag (M - 5 log10 h)]'}
# - {name: phi, datatype: float64, description: 'Luminosity function, central estimate [h3 Mpc-3 mag-1]'}
# - {name: phi_p16, datatype: float64, description: 'Luminosity function, 16th percentile / lower error bound [h3 Mpc-3 mag-1]'}
# - {name: phi_p84, datatype: float64, description: 'Luminosity function, 84th percentile / upper error bound [h3 Mpc-3 mag-1]'}
# - {name: log_phi, datatype: float64, description: 'log10 of phi, as digitized [log10(h3 Mpc-3 mag-1)]'}
# - {name: log_phi_p16, datatype: float64, description: 'log10 of phi_p16, as digitized [log10(h3 Mpc-3 mag-1)]'}
# - {name: log_phi_p84, datatype: float64, description: 'log10 of phi_p84, as digitized [log10(h3 Mpc-3 mag-1)]'}
#
# meta:
# - source: Ramos B. H. F., et al., 2011, AJ, 142, 41 (2011AJ....142...41R)
# - band: i
# - redshift_slice: {z_lo: 0.4, z_hi: 0.6, z_mid: 0.5}
# - units: {bin_center: mag (M - 5 log10 h), phi_*: h3 Mpc-3 mag-1,
#           log_phi_*: log10(h3 Mpc-3 mag-1)}
# - n_rows: 23
# - caveats: 'These are digitized reproductions read off a figure, NOT the authors' own tabulated data. Treat them as accurate to roughly the thickness of a plotted symbol. Cite the original paper, not this file. There is no bin_width column: the magnitude bin width is not recoverable from a digitized figure.'
#
# Read with:  pd.read_csv(path, comment='#')
bin_center,phi,phi_p16,phi_p84,log_phi,log_phi_p16,log_phi_p84
-24.53804348,2.876229454e-05,1.241988707e-06,5.817091329e-05,-4.541176471,-5.905882353,-4.235294118
-24.10326087,8.733261624e-06,1.356903678e-07,1.673128942e-05,-5.058823529,-6.86745098,-4.776470588
-23.72282609,8.051602999e-05,6.482831085e-05,9.352640822e-05,-4.094117647,-4.188235294,-4.029065744
-23.3423913,0.0001241988707,6.819075363e-05,0.000167046496,-3.905882353,-4.16627451,-3.77716263
-22.93478261,0.0002955209235,0.0002036214517,0.0002955209235,-3.529411765,-3.691176471,-3.529411765
-22.52717391,0.0008733261624,0.000668494809,0.0009034047151,-3.058823529,-3.174901961,-3.044117647
-22.11956522,0.00176627704,0.001442831736,0.002019251022,-2.752941176,-2.840784314,-2.694809689
-21.71195652,0.00272454583,0.00231582577,0.002959922069,-2.564705882,-2.635294118,-2.528719723
-21.33152174,0.003981071706,0.003470500864,0.004106249917,-2.4,-2.459607843,-2.386554622
-20.89673913,0.00521971822,0.004845003751,0.005623413252,-2.282352941,-2.314705882,-2.25
-20.51630435,0.006843749703,0.005817091329,0.00747359246,-2.164705882,-2.235294118,-2.126470588
-20.10869565,0.007626985859,0.006843749703,0.00903812683,-2.117647059,-2.164705882,-2.043921569
-19.70108696,0.008973072494,0.007626985859,0.01013636762,-2.047058824,-2.117647059,-1.994117647
-19.29347826,0.01055672994,0.009472630308,0.01241988707,-1.976470588,-2.023529412,-1.905882353
-18.91304348,0.01241988707,0.01176489987,0.0147053054,-1.905882353,-1.929411765,-1.832525952
-18.47826087,0.01461187278,0.01260062703,0.01628413544,-1.835294118,-1.899607843,-1.788235294
-18.125,0.01814778099,0.01520410234,0.02044505274,-1.741176471,-1.818039216,-1.689411765
-17.69021739,0.02253933905,0.02135068262,0.02431545233,-1.647058824,-1.670588235,-1.614117647
-17.30978261,0.03119734582,0.02834579799,0.03383855153,-1.505882353,-1.547511312,-1.470588235
-16.90217391,0.04318114139,0.03293419547,0.05363048997,-1.364705882,-1.482352941,-1.270588235
-16.49456522,0.0387467512,0.03293419547,0.04677017988,-1.411764706,-1.482352941,-1.33003096
-16.08695652,0.03119734582,0.004819977187,0.03776502559,-1.505882353,-2.316955017,-1.422910217
-15.67934783,0.0002799360457,2.022471232e-08,0.0006309573445,-3.552941176,-7.694117647,-3.2
