diff --git a/manuscript/images/Figure3.pdf b/manuscript/images/Figure3.pdf
index 5747b195..5fea5700 100644
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diff --git a/manuscript/images/Figure3.svg b/manuscript/images/Figure3.svg
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diff --git a/processed_data/fidelityTest/fidelity_results.csv b/processed_data/fidelityTest/fidelity_results.csv
index cf08cae7..96382198 100644
--- a/processed_data/fidelityTest/fidelity_results.csv
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Filename,Output Value,Class
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-H2O Au111-20210107-068.sxm.png,0.9667713046073914,realB
+H2O Au111-20210107-059.sxm.png,3.852000736515038e-05,realB
+H2O Au111-20210107-067.sxm.png,0.9766275882720947,realB
+H2O Au111-20210107-068.sxm.png,0.9668128490447998,realB
H2O Au111-20210107-097.sxm.png,0.9999167919158936,realB
H2O Au111-20210107-100.sxm.png,0.9999955892562866,realB
H2O Au111-20210107-202.sxm.png,0.999998927116394,realB
-H2O Au111-20210107-353.sxm.png,0.9463599324226379,realB
-H2O Au111-20210107-357.sxm.png,0.9998375177383423,realB
-H2O Au111-20210107-415.sxm.png,9.035600636838129e-14,realB
+H2O Au111-20210107-353.sxm.png,0.9463920593261719,realB
+H2O Au111-20210107-357.sxm.png,0.9998376369476318,realB
+H2O Au111-20210107-415.sxm.png,9.04620616696411e-14,realB
H2O Au111-20210107-518.sxm.png,0.9999990463256836,realB
H2O Au111-20210107-519.sxm.png,0.9999988079071045,realB
-H2O Au111-20210107-524.sxm.png,0.9984220266342163,realB
-H2O Au111-20210107-564.sxm.png,0.10228019207715988,realB
+H2O Au111-20210107-524.sxm.png,0.9984232187271118,realB
+H2O Au111-20210107-564.sxm.png,0.10222253948450089,realB
H2O Au111-20210107-569.sxm.png,0.16542278230190277,realB
diff --git a/results/distance_analysis/all_distances.csv b/results/distance_analysis/all_distances.csv
index bc0090d7..8011a6a1 100644
--- a/results/distance_analysis/all_distances.csv
+++ b/results/distance_analysis/all_distances.csv
@@ -1,12 +1,12 @@
Metric,Mean,StdErr
"W(V, V)",0.0,0.0
-"W(U, V)",0.7867403216417264,0.0
-"W(V_tilde, V)",0.03555195058157045,0.005196127437056511
-"W(noisedA_noise_previous, V)",0.8043887069928711,0.0007402073894565076
-"W(noisedA_cutout_previous, V)",0.8127768225376432,0.005061743128672603
-"W(noisedA_gradient_previous, V)",0.7811626177789378,0.004173245139509175
-"W(noisedA_saltpepper, V)",0.8159316934891815,0.003150306377412114
-"W(noisedA_combined_previous, V)",0.8068729265320124,0.0061339167575720265
+"W(U, V)",0.7867396078423436,0.0
+"W(V_tilde, V)",0.03554862014373063,0.00519524916042157
+"W(noisedA_noise_previous, V)",0.804390268141379,0.00074046173151637
+"W(noisedA_cutout_previous, V)",0.8127781155710215,0.0050619728720129415
+"W(noisedA_gradient_previous, V)",0.7811589792003674,0.00417377083336366
+"W(noisedA_saltpepper, V)",0.8159336018016462,0.0031495048768116537
+"W(noisedA_combined_previous, V)",0.8068759505212908,0.006134333989078171
"FID(U, V)",216.3849639892578,0.0
"FID(V_tilde, V)",136.46269452130352,3.955473393471366
"FID(noisedA_noise_previous, V)",147.82632446289062,0.19511876531229666
diff --git a/results/distance_analysis/all_distances.json b/results/distance_analysis/all_distances.json
index b0141db4..30cde0cf 100644
--- a/results/distance_analysis/all_distances.json
+++ b/results/distance_analysis/all_distances.json
@@ -4,32 +4,32 @@
"stderr": 0.0
},
"W(U, V)": {
- "mean": 0.7867403216417264,
+ "mean": 0.7867396078423436,
"stderr": 0.0
},
"W(V_tilde, V)": {
- "mean": 0.03555195058157045,
- "stderr": 0.005196127437056511
+ "mean": 0.03554862014373063,
+ "stderr": 0.00519524916042157
},
"W(noisedA_noise_previous, V)": {
- "mean": 0.8043887069928711,
- "stderr": 0.0007402073894565076
+ "mean": 0.804390268141379,
+ "stderr": 0.00074046173151637
},
"W(noisedA_cutout_previous, V)": {
- "mean": 0.8127768225376432,
- "stderr": 0.005061743128672603
+ "mean": 0.8127781155710215,
+ "stderr": 0.0050619728720129415
},
"W(noisedA_gradient_previous, V)": {
- "mean": 0.7811626177789378,
- "stderr": 0.004173245139509175
+ "mean": 0.7811589792003674,
+ "stderr": 0.00417377083336366
},
"W(noisedA_saltpepper, V)": {
- "mean": 0.8159316934891815,
- "stderr": 0.003150306377412114
+ "mean": 0.8159336018016462,
+ "stderr": 0.0031495048768116537
},
"W(noisedA_combined_previous, V)": {
- "mean": 0.8068729265320124,
- "stderr": 0.0061339167575720265
+ "mean": 0.8068759505212908,
+ "stderr": 0.006134333989078171
},
"FID(U, V)": {
"mean": 216.3849639892578,
diff --git a/results/distance_analysis/all_distances.txt b/results/distance_analysis/all_distances.txt
index b63f81d4..2ca56e2a 100644
--- a/results/distance_analysis/all_distances.txt
+++ b/results/distance_analysis/all_distances.txt
@@ -1,10 +1,10 @@
W(V, V): 0.0000 ± 0.0000
W(U, V): 0.7867 ± 0.0000
-W(V_tilde, V): 0.0356 ± 0.0052
+W(V_tilde, V): 0.0355 ± 0.0052
W(noisedA_noise_previous, V): 0.8044 ± 0.0007
W(noisedA_cutout_previous, V): 0.8128 ± 0.0051
W(noisedA_gradient_previous, V): 0.7812 ± 0.0042
-W(noisedA_saltpepper, V): 0.8159 ± 0.0032
+W(noisedA_saltpepper, V): 0.8159 ± 0.0031
W(noisedA_combined_previous, V): 0.8069 ± 0.0061
FID(U, V): 216.3850 ± 0.0000
FID(V_tilde, V): 136.4627 ± 3.9555
diff --git a/results/fidelity/distance.pdf b/results/fidelity/distance.pdf
index bbac95ba..b223b15c 100644
Binary files a/results/fidelity/distance.pdf and b/results/fidelity/distance.pdf differ
diff --git a/results/fidelity/distance.png b/results/fidelity/distance.png
index a14d1be8..97077706 100644
Binary files a/results/fidelity/distance.png and b/results/fidelity/distance.png differ
diff --git a/results/fidelity/distance.svg b/results/fidelity/distance.svg
index 64e6c9d9..78bfa542 100644
--- a/results/fidelity/distance.svg
+++ b/results/fidelity/distance.svg
@@ -6,7 +6,7 @@
- 2026-05-18T22:07:17.854910
+ 2026-06-01T14:03:24.734636
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diff --git a/src/preEvaluation/fidelityVisualization.py b/src/preEvaluation/fidelityVisualization.py
index a1a99588..8462e0ce 100755
--- a/src/preEvaluation/fidelityVisualization.py
+++ b/src/preEvaluation/fidelityVisualization.py
@@ -7,6 +7,8 @@
import seaborn as sns
import numpy as np
from scipy.stats import gaussian_kde
+from matplotlib.container import ErrorbarContainer
+from matplotlib.legend_handler import HandlerErrorbar
import os, json
# %% Functions
def plot_fidelity(x, y1, y2, color1, color2, axes, left=True, right=True, top=True, bottom=True, title=None, xlabel=None, rotate=True):
@@ -43,11 +45,11 @@ def plot_fidelity(x, y1, y2, color1, color2, axes, left=True, right=True, top=Tr
#noiseTypes = ['gaussian', 'saltpepper', 'blur', 'gamma', 'speckle', 'drift']
noiseTypes = ['noise_previous', 'cutout_previous', 'gradient_previous', 'combined_previous', 'saltpepper']
noiseULabels = [
- rf"$\bar{{\mathcal{{V}}}}_\text{{1: Gaussian}}$",
- rf"$\bar{{\mathcal{{V}}}}_\text{{2: Cutout}}$",
- rf"$\bar{{\mathcal{{V}}}}_\text{{3: Gradient BG}}$",
- rf"$\bar{{\mathcal{{V}}}}_\text{{4: Combination}}$",
- rf"$\bar{{\mathcal{{V}}}}_\text{{5: Salt \& Pepper}}$",
+ rf"$\overline{{\mathcal{{V}}}}_\text{{1: Gaussian}}$",
+ rf"$\overline{{\mathcal{{V}}}}_\text{{2: Cutout}}$",
+ rf"$\overline{{\mathcal{{V}}}}_\text{{3: Gradient BG}}$",
+ rf"$\overline{{\mathcal{{V}}}}_\text{{4: Combination}}$",
+ rf"$\overline{{\mathcal{{V}}}}_\text{{5: Salt \& Pepper}}$",
]
df = pd.read_csv("../../processed_data/fidelityTest/fidelity_results.csv")
df_u = df[df["Class"].str.contains("realA")]
@@ -127,7 +129,7 @@ def plot_fidelity(x, y1, y2, color1, color2, axes, left=True, right=True, top=Tr
kde_mean_vt = np.mean(kdes_vt, axis=0)
error = np.std(kdes_vt, axis=0)
color1 = simcolor
- plot_fidelity(x, kde_mean_vt, y2, color1, color2, axes[1], left=True, right=True, title=rf"$\tilde{{\mathcal{{V}}}}$", rotate=False)
+ plot_fidelity(x, kde_mean_vt, y2, color1, color2, axes[1], left=True, right=True, title=rf"$\widetilde{{\mathcal{{V}}}}$", rotate=False)
# 3. Plot each noise type independently
for i, (noise_type, noise_data) in enumerate(zip(noise_types, noise_dfs)):
@@ -143,12 +145,14 @@ def plot_fidelity(x, y1, y2, color1, color2, axes, left=True, right=True, top=Tr
# 4. Placeholder for additional plot
print("Distances:", distances)
+ marker_area = 180
+ marker_size = 9
# V
- axes[-1].scatter(0, 0, marker='*', color='none', edgecolors=expcolor, s=120, label=rf'$\mathcal{{V}}$', linewidths=1) # V
+ axes[-1].scatter(0, 0, marker='*', color='none', edgecolors=expcolor, s=marker_area, label=rf'$\mathcal{{V}}$', linewidths=1) # V
# U
x_mean_U, x_std = distances['FID(U, V)']['mean'], distances['FID(U, V)']['stderr']
y_mean_U, y_std = distances['W(U, V)']['mean'], distances['W(U, V)']['stderr']
- axes[-1].scatter(x_mean_U, y_mean_U, color='none', edgecolors=dftcolor, s=120, label=rf'$\mathcal{{U}}$', linewidths=1)
+ axes[-1].scatter(x_mean_U, y_mean_U, color='none', edgecolors=dftcolor, s=marker_area, label=rf'$\mathcal{{U}}$', linewidths=1)
# Draw a arrow from U to (0, 0)
scale = 0.5
ax_arrow(
@@ -169,7 +173,7 @@ def plot_fidelity(x, y1, y2, color1, color2, axes, left=True, right=True, top=Tr
mid_y = (y_mean_U) / 4
axes[-1].text(
mid_x, mid_y, "Ideal translation",
- color="grey", fontsize=10, rotation=43,
+ color="grey", fontsize=10, rotation=47,
ha='left', va='bottom', rotation_mode='anchor'
)
@@ -180,8 +184,8 @@ def plot_fidelity(x, y1, y2, color1, color2, axes, left=True, right=True, top=Tr
axes[-1].errorbar(
x_mean_tV, y_mean_tV, xerr=x_std, yerr=y_std, fmt='o',
markerfacecolor='none', markeredgecolor=simcolor, color=simcolor,
- #markersize=12, # Set marker size here
- label=rf'$\tilde{{\mathcal{{V}}}}$'
+ markersize=marker_size,
+ label=rf'$\widetilde{{\mathcal{{V}}}}$'
)
# Draw a arrow from tilde V to (0, 0)
ax_arrow(
@@ -200,7 +204,7 @@ def plot_fidelity(x, y1, y2, color1, color2, axes, left=True, right=True, top=Tr
mid_y_tV = (y_mean_U + y_mean_tV) / 6
axes[-1].text(
mid_x_tV, mid_y_tV, "Style translation",
- color="grey", fontsize=10, rotation=67,
+ color="grey", fontsize=10, rotation=70,
ha='left', va='bottom', rotation_mode='anchor'
)
@@ -212,12 +216,16 @@ def plot_fidelity(x, y1, y2, color1, color2, axes, left=True, right=True, top=Tr
#for i, (noise_type, noise_data) in enumerate(zip(noise_types[-3:], noise_dfs[-3:]), start=len(noise_types)-3):
x_mean, x_std = distances[f'FID({noise_type}, V)']['mean'], distances[f'FID({noise_type}, V)']['stderr']
y_mean, y_std = distances[f'W({noise_type}, V)']['mean'], distances[f'W({noise_type}, V)']['stderr']
+ current_marker_size = marker_size - 1 if noise_type == 'noisedA_cutout_previous' else marker_size
if noise_type == 'noisedA_saltpepper':
x_, y_ = x_mean, y_mean
- marker = markers[i % len(markers)]
+ marker = 'p'
+ else:
+ marker = markers[i % len(markers)]
axes[-1].errorbar(
x_mean, y_mean, xerr=x_std, yerr=y_std, fmt=marker,
markerfacecolor='none', markeredgecolor=simcolor, color=simcolor,
+ markersize=current_marker_size,
label=noiseULabels[i])
# Draw a arrow from tilde U to (x_, y_)
ax_arrow(
@@ -239,8 +247,8 @@ def plot_fidelity(x, y1, y2, color1, color2, axes, left=True, right=True, top=Tr
[y_mean_U, y_mean_U],
color=dftcolor,
alpha=0.2,
- linewidth=1, # ensure no border
- label='Start gap'
+ linewidth=0,
+ edgecolor='none'
)
axes[-1].fill_between(
[0, x_mean_tV], # FID range
@@ -248,15 +256,27 @@ def plot_fidelity(x, y1, y2, color1, color2, axes, left=True, right=True, top=Tr
[y_mean_tV, y_mean_tV], # top edge (flat at tildeV)
color=simcolor,
alpha=0.5,
- linewidth=1, # ensure no border
- label='End gap'
+ linewidth=0,
+ edgecolor='none'
)
- new_labels = [rf'$\mathcal{{U}}$', rf"$\tilde{{\mathcal{{V}}}}$", 'Gaussian', 'Speckle', 'Drift', 'Blur', 'Saltpepper', 'Gamma']
+ new_labels = [rf'$\mathcal{{U}}$', rf"$\widetilde{{\mathcal{{V}}}}$", 'Gaussian', 'Speckle', 'Drift', 'Blur', 'Saltpepper', 'Gamma']
axes[-1].set_xlabel(r"$\mathrm{FID}(\cdot ,\, \mathcal{V})$")
axes[-1].set_ylabel(r"$\mathrm{WD}(\cdot ,\, \mathcal{V})$")
- axes[-1].legend(loc='lower right', fontsize=10, frameon=False, handlelength=1, borderpad=0.3, labelspacing=0.2, handletextpad=0.4, borderaxespad=0.2)
+ axes[-1].legend(
+ loc='lower right',
+ fontsize=10,
+ frameon=False,
+ handlelength=0.8,
+ borderpad=0.3,
+ labelspacing=0.2,
+ handletextpad=0.4,
+ borderaxespad=0.2,
+ handler_map={
+ ErrorbarContainer: HandlerErrorbar(xerr_size=0.2, yerr_size=0.2)
+ }
+ )
fig.subplots_adjust(hspace=0.3, wspace=0.1, left=0.1, bottom=0.2, right=0.95, top=0.99)
plt.savefig(f"{outputFolder}/distance.png", dpi=600)
plt.savefig(f"{outputFolder}/distance.pdf")