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-rw-r--r--examples/others/plot_WeakOT_VS_OT.py2
-rw-r--r--examples/others/plot_factored_coupling.py6
-rw-r--r--examples/others/plot_logo.py2
-rw-r--r--examples/others/plot_screenkhorn_1D.py4
-rw-r--r--examples/others/plot_stochastic.py6
5 files changed, 10 insertions, 10 deletions
diff --git a/examples/others/plot_WeakOT_VS_OT.py b/examples/others/plot_WeakOT_VS_OT.py
index a29c875..e3164ba 100644
--- a/examples/others/plot_WeakOT_VS_OT.py
+++ b/examples/others/plot_WeakOT_VS_OT.py
@@ -5,7 +5,7 @@ Weak Optimal Transport VS exact Optimal Transport
====================================================
Illustration of 2D optimal transport between distributions that are weighted
-sum of diracs. The OT matrix is plotted with the samples.
+sum of Diracs. The OT matrix is plotted with the samples.
"""
diff --git a/examples/others/plot_factored_coupling.py b/examples/others/plot_factored_coupling.py
index b5b1c9f..02074d7 100644
--- a/examples/others/plot_factored_coupling.py
+++ b/examples/others/plot_factored_coupling.py
@@ -47,8 +47,8 @@ pl.title('Source and target distributions')
# %%
-# Compute Factore OT and exact OT solutions
-# --------------------------------------
+# Compute Factored OT and exact OT solutions
+# ------------------------------------------
#%% EMD
M = ot.dist(xs, xt)
@@ -61,7 +61,7 @@ Ga, Gb, xb = ot.factored_optimal_transport(xs, xt, a, b, r=4)
# %%
# Plot factored OT and exact OT solutions
-# --------------------------------------
+# ---------------------------------------
pl.figure(2, (14, 4))
diff --git a/examples/others/plot_logo.py b/examples/others/plot_logo.py
index bb4f640..b032801 100644
--- a/examples/others/plot_logo.py
+++ b/examples/others/plot_logo.py
@@ -8,7 +8,7 @@ Logo of the POT toolbox
In this example we plot the logo of the POT toolbox.
This logo is that it is done 100% in Python and generated using
-matplotlib and ploting teh solution of the EMD solver from POT.
+matplotlib and plotting the solution of the EMD solver from POT.
"""
diff --git a/examples/others/plot_screenkhorn_1D.py b/examples/others/plot_screenkhorn_1D.py
index 2023649..3640b88 100644
--- a/examples/others/plot_screenkhorn_1D.py
+++ b/examples/others/plot_screenkhorn_1D.py
@@ -62,8 +62,8 @@ ot.plot.plot1D_mat(a, b, M, 'Cost matrix M')
# Screenkhorn
lambd = 2e-03 # entropy parameter
-ns_budget = 30 # budget number of points to be keeped in the source distribution
-nt_budget = 30 # budget number of points to be keeped in the target distribution
+ns_budget = 30 # budget number of points to be kept in the source distribution
+nt_budget = 30 # budget number of points to be kept in the target distribution
G_screen = screenkhorn(a, b, M, lambd, ns_budget, nt_budget, uniform=False, restricted=True, verbose=True)
pl.figure(4, figsize=(5, 5))
diff --git a/examples/others/plot_stochastic.py b/examples/others/plot_stochastic.py
index 3a1ef31..f3afb0b 100644
--- a/examples/others/plot_stochastic.py
+++ b/examples/others/plot_stochastic.py
@@ -3,7 +3,7 @@
Stochastic examples
===================
-This example is designed to show how to use the stochatic optimization
+This example is designed to show how to use the stochastic optimization
algorithms for discrete and semi-continuous measures from the POT library.
[18] Genevay, A., Cuturi, M., Peyré, G. & Bach, F.
@@ -61,7 +61,7 @@ print(sag_pi)
# Semi-Continuous Case
# ````````````````````
#
-# Sample one general measure a, one discrete measures b for the semicontinous
+# Sample one general measure a, one discrete measures b for the semicontinuous
# case, the points where source and target measures are defined and compute the
# cost matrix.
@@ -80,7 +80,7 @@ Y_target = rng.randn(n_target, 2)
M = ot.dist(X_source, Y_target)
#############################################################################
-# Call the "ASGD" method to find the transportation matrix in the semicontinous
+# Call the "ASGD" method to find the transportation matrix in the semicontinuous
# case.
method = "ASGD"