sfs plotting
parent
592b16e7f3
commit
ecc6fd23fc
14
sfs_tools.py
14
sfs_tools.py
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@ -208,6 +208,7 @@ def barplot_sfs(sfs, xlab, ylab, folded=True, title = "Barplot", transformed =
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# else:
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# else:
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# sfs_val.append(ksi)
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# sfs_val.append(ksi)
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if transformed:
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if transformed:
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ylab = r'$ \phi_i $'
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if folded:
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if folded:
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val = ((k*(2*n - k)) / (2*n))*(ksi)
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val = ((k*(2*n - k)) / (2*n))*(ksi)
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else:
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else:
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@ -216,6 +217,9 @@ def barplot_sfs(sfs, xlab, ylab, folded=True, title = "Barplot", transformed =
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val = ksi
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val = ksi
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sfs_val.append(val)
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sfs_val.append(val)
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if not transformed and not normalized:
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ylab = r'$ \eta_i $'
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#terminal case, same for folded or unfolded
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#terminal case, same for folded or unfolded
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if transformed:
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if transformed:
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last_bin = list(sfs.values())[n-1] * n/2
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last_bin = list(sfs.values())[n-1] * n/2
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@ -223,19 +227,21 @@ def barplot_sfs(sfs, xlab, ylab, folded=True, title = "Barplot", transformed =
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last_bin = list(sfs.values())[n-1]
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last_bin = list(sfs.values())[n-1]
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sfs_val[-1] = last_bin
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sfs_val[-1] = last_bin
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if normalized:
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if normalized:
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ylab = "Fraction of SNPs"
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#ylab = "Fraction of SNPs "
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ylab = r'$ \phi_i $'
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sum_val = sum(sfs_val)
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sum_val = sum(sfs_val)
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for k, sfs_bin in enumerate(sfs_val):
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for k, sfs_bin in enumerate(sfs_val):
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sfs_val[k] = sfs_bin / sum_val
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sfs_val[k] = sfs_bin / sum_val
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#print(sum(sfs_val))
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#print(sum(sfs_val))
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#build the plot
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#build the plot
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title = title+" (n="+str(len(sfs_val)+1)+") [folded="+str(folded)+"]"+" [transformed="+str(transformed)+"]"
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title = title+" (n="+str(len(sfs_val))+") [folded="+str(folded)+"]"+" [transformed="+str(transformed)+"]"
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print("SFS =", sfs)
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print("SFS =", sfs)
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if folded:
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if folded:
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xlab = "Minor allele frequency"
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xlab = "Minor allele frequency"
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if transformed:
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if transformed:
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print("Transformed SFS ( n =",len(sfs_val)+1, ") :", sfs_val)
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print("Transformed SFS ( n =",len(sfs_val), ") :", sfs_val)
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plt.axhline(y=1/n, color='r', linestyle='-')
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#plt.axhline(y=1/n, color='r', linestyle='-')
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else:
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else:
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if normalized:
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if normalized:
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# then plot a theoritical distribution as 1/i
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# then plot a theoritical distribution as 1/i
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