Rename partial functions

Author: Scienfitz

docs/userguide/symmetries.md

@@ -12,11 +12,11 @@ symmetries and constraints on the optimization of a permutation invariant functi
 ## Definitions
 The following table summarizes available symmetries in BayBE:
 
-| Symmetry                                       | Functional Definition                                                                                                                            | Corresponding Constraint                                                                           | 
-|:-----------------------------------------------|:-------------------------------------------------------------------------------------------------------------------------------------------------|:---------------------------------------------------------------------------------------------------|
-| {class}`~baybe.symmetries.permutation.PermutationSymmetry` | $f(x,y) = f(y,x)$                                                                                                                                | {class}`~baybe.constraints.discrete.DiscretePermutationInvarianceConstraint`                       |
-| {class}`~baybe.symmetries.dependency.DependencySymmetry`  | $f(x,y) = \begin{cases}f(x,y) & \text{if }c(x) \\f(x) & \text{otherwise}\end{cases}$<br>where $c(x)$ is a condition that is either true or false | {class}`~baybe.constraints.discrete.DiscreteDependenciesConstraint`                                |
-| {class}`~baybe.symmetries.mirror.MirrorSymmetry`      | $f(x,y) = f(-x,y)$                                                                                                                               | No constraint is available. Instead, the number range for that parameter can simply be restricted. | 
+| Symmetry                                                   | Functional Definition                                                                                                                            | Corresponding Constraint                                                                           | 
+|:-----------------------------------------------------------|:-------------------------------------------------------------------------------------------------------------------------------------------------|:---------------------------------------------------------------------------------------------------|
+| {class}`~baybe.symmetries.permutation.PermutationSymmetry` | $f(x,y) = f(y,x)$                                                                                                                                | {class}`~baybe.constraints.discrete.DiscretePermutationInvarianceConstraint`                       |                                                                                                                                         | <hr> |
+| {class}`~baybe.symmetries.dependency.DependencySymmetry`   | $f(x,y) = \begin{cases}g(x,y) & \text{if }c(x) \\h(x) & \text{otherwise}\end{cases}$<br>where $c(x)$ is a condition that is either true or false | {class}`~baybe.constraints.discrete.DiscreteDependenciesConstraint`                                |
+| {class}`~baybe.symmetries.mirror.MirrorSymmetry`           | $f(x,y) = f(-x,y)$                                                                                                                               | No constraint is available. Instead, the number range for that parameter can simply be restricted. | 
 
 ## Data Augmentation
 This can be a powerful tool to improve the modeling process. Data augmentation