diff --git a/Cargo.toml b/Cargo.toml
index b173722..4c09113 100644
--- a/Cargo.toml
+++ b/Cargo.toml
@@ -1,7 +1,7 @@
 [package]
 name = "bsplines"
 license = "Apache-2.0"
-version = "0.0.1-alpha.6"
+version = "0.0.1-alpha.7"
 authors = [
     "Michael A. Heuer <decentralised.systems@gmail.com>",
 ]
diff --git a/src/curve/basis/mod.rs b/src/curve/basis/mod.rs
index 1b8be03..81bfb78 100644
--- a/src/curve/basis/mod.rs
+++ b/src/curve/basis/mod.rs
@@ -3,7 +3,7 @@ cfg_attr(all(),
 doc = ::embed_doc_image::embed_image!("eq-basis-function", "doc-images/equations/basis-function.svg"),
 doc = ::embed_doc_image::embed_image!("eq-basis-prefactor", "doc-images/equations/basis-prefactor.svg"),
 doc = ::embed_doc_image::embed_image!("eq-basis-function-zero", "doc-images/equations/basis-function-zero.svg")))]
-//! Evaluates the basis spline functions using the Cox-de Boor-Mansfield recurrence relation
+//! Implements the basis spline functions using the Cox-de Boor-Mansfield recurrence relation
 //!
 //! ![The Cox-de Boor-Mansfield recurrence relation][eq-basis-function]
 //!
diff --git a/src/lib.rs b/src/lib.rs
index eca474d..421b3de 100644
--- a/src/lib.rs
+++ b/src/lib.rs
@@ -25,12 +25,13 @@ doc = ::embed_doc_image::embed_image!("img-curve", "doc-images/plots/manipulatio
 //!
 //! ## What are B-Splines?
 //!
-//! B-splines are parametric functions composed of piecewise polynomials with a polynomial degree `p > 0`.
-//! These piecewise polynomials are joined so that the parametric function is `p-1` times continuously
-//! differentiable. The overall functions are parametrized over finite domains with the co-domain being an
-//! `N`-dimensional vector space. They can describe curves, but also surfaces.
-//! Their characteristics lead to many desirable properties.
-//!
+//! B-splines are parametric functions composed of piecewise, polynomial [basis functions][curve::basis] of degree `p > 0`.
+//! These piecewise polynomials are joined so that the parametric function is `p-1` times continuously differentiable.
+//! The overall functions are parametrized over finite domains with a so-called [knot vector][curve::knots]
+//! with the co-domain being an `N`-dimensional vector space, that is defined by [control points][curve::points].
+//! They can describe [curves][curve], but also surfaces.
+
+//! These characteristics lead to many desirable properties.
 //! The piecewise definition makes B-spline functions versatile allowing to interpolate or approximate
 //! complex-shaped and high-dimensional data, while maintaining a low polynomial degree. Because of the polynomial
 //! nature, all possible derivatives are accessible.