strict links

Author: ArnoStrouwen

docs/make.jl

@@ -8,7 +8,15 @@ include("pages.jl")
 makedocs(sitename = "SymbolicNumericIntegration.jl",
          authors = "Shahriar Iravanian",
          modules = [SymbolicNumericIntegration],
-         clean = true, doctest = false,
+         clean = true, doctest = false, linkcheck = true,
+         strict = [
+             :doctest,
+             :linkcheck,
+             :parse_error,
+             :example_block,
+             # Other available options are
+             # :autodocs_block, :cross_references, :docs_block, :eval_block, :example_block, :footnote, :meta_block, :missing_docs, :setup_block
+         ],
          format = Documenter.HTML(analytics = "UA-90474609-3",
                                   assets = ["assets/favicon.ico"],
                                   canonical = "https://docs.sciml.ai/SymbolicNumericIntegration/stable/"),

docs/src/index.md

@@ -3,7 +3,7 @@
 **SymbolicNumericIntegration.jl** is a hybrid symbolic/numerical integration package that works on the [Julia Symbolics](https://docs.sciml.ai/Symbolics/stable/) expressions.
 
 **SymbolicNumericIntegration.jl** uses a randomized algorithm based on a hybrid of the *method of undetermined coefficients* and *sparse regression* and is able to solve a large subset of basic standard integrals (polynomials, exponential/logarithmic, trigonometric and hyperbolic, inverse trigonometric and hyperbolic, rational and square root).
-The basis of how it works and the theory of integration using the Symbolic-Numeric methods refer to [Basis of Symbolic-Numeric Integration](docs/theory.ipynb).
+The basis of how it works and the theory of integration using the Symbolic-Numeric methods refer to [Basis of Symbolic-Numeric Integration](https://github.com/SciML/SymbolicNumericIntegration.jl/blob/main/docs/theory.ipynb).
 
 Function `integrate` returns the integral of a univariate expression with *constant* real or complex coefficients. `integrate` returns a tuple with three values. The first one is the solved integral, the second one is the sum of the unsolved terms, and the third value is the residual error. If `integrate` is successful, the unsolved portion is reported as 0.