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fix a few typos. #741

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Sep 12, 2024
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4 changes: 4 additions & 0 deletions NEWS.md
Original file line number Diff line number Diff line change
Expand Up @@ -5,6 +5,10 @@ All notable changes to this project will be documented in this file.
The format is based on [Keep a Changelog](https://keepachangelog.com/en/1.0.0/),
and this project adheres to [Semantic Versioning](https://semver.org/spec/v2.0.0.html).

## [0.10.2] - unreleased

* fix a few typographical errors.

## [0.10.1] – 2024-08-29

### Changed
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2 changes: 1 addition & 1 deletion src/manifolds/Symplectic.jl
Original file line number Diff line number Diff line change
Expand Up @@ -72,7 +72,7 @@ struct RealSymplecticMetric <: RiemannianMetric end
@doc raw"""
ExtendedSymplecticMetric <: AbstractMetric

The extension of the [`RealSymplecticMetric`](@ref) at a point `p \in \mathrm{Sp}(2n)`
The extension of the [`RealSymplecticMetric`](@ref) at a point ``p \in \mathrm{Sp}(2n)``
as an inner product over the embedding space ``ℝ^{2n×2n}``, i.e.

```math
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4 changes: 2 additions & 2 deletions src/manifolds/SymplecticStiefel.jl
Original file line number Diff line number Diff line change
Expand Up @@ -6,7 +6,7 @@ The symplectic Stiefel manifold consists of all

````math
\mathrm{SpSt}(2n, 2k, ℝ)
:= \bigl\{ p ∈ ℝ^{2n×2n} \ \big| \ p^{\mathrm{T}}J_{2n}p = J_{2k} \bigr\},
:= \bigl\{ p ∈ ℝ^{2n×2k} \ \big| \ p^{\mathrm{T}}J_{2n}p = J_{2k} \bigr\},
````

where ``J_{2n}`` denotes the [`SymplecticElement`](@ref)
Expand Down Expand Up @@ -38,7 +38,7 @@ they are equivalent to using arrays.
SymplecticStiefel(2n::Int, 2k::Int, field::AbstractNumbers=ℝ; parameter::Symbol=:type)

Generate the (real-valued) symplectic Stiefel manifold of ``2n×2k``
matrices which span a ``2k`` dimensional symplectic subspace of ``ℝ^{2n×2n}``.
matrices which span a ``2k`` dimensional symplectic subspace of ``ℝ^{2n×2k}``.
The constructor for the [`SymplecticStiefel`](@ref) manifold accepts the even column
dimension ``2n`` and an even number of columns ``2k`` for
the real symplectic Stiefel manifold with elements ``p ∈ ℝ^{2n×2k}``.
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