You signed in with another tab or window. Reload to refresh your session.You signed out in another tab or window. Reload to refresh your session.You switched accounts on another tab or window. Reload to refresh your session.Dismiss alert
Basic group arithmetic like `*`, and `inv` are defined for `WeylGroupElem` objects.
35
35
36
36
Using `(W::WeylGroup)(word::Vector{<:Integer})`, one can construct group elements from a word in the generators.
37
+
Finite Weyl groups support iteration over all group elements (in an arbitrary order).
37
38
38
39
```@docs
39
40
is_finite(::WeylGroup)
@@ -62,18 +63,6 @@ longest_element(::WeylGroup)
62
63
```
63
64
64
65
65
-
## Conversion to other group types
66
-
67
-
For many computations, it may be suitable to have a `WeylGroup` as a different kind of group object, to e.g. use functionality that is only available for that other type.
68
-
69
-
The conversion functions come in pairs: one only creates an isomorphic group object, the other also computes the isomorphism.
This page is an addition to the documentation of [Weyl groups](@ref) with the additional experimental features.
9
+
10
+
11
+
## Conversion to other group types
12
+
13
+
For many computations, it may be suitable to have a `WeylGroup` as a different kind of group object, to e.g. use functionality that is only available for that other type.
14
+
15
+
The conversion functions come in pairs: one only creates an isomorphic group object, the other also computes the isomorphism.
0 commit comments