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chore: Fix markdown list formatting (#1047)
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Removes double line breaks in lists as it makes them display with too
much spacing.

The following is for testing purposes:
Co-authored-by: VojtechStep <vojtechstepancik@outlook.com>
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fredrik-bakke committed Mar 1, 2024
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1 change: 0 additions & 1 deletion FILE-CONVENTIONS.md
Expand Up @@ -173,7 +173,6 @@ contents of the file.
## See also

- For a template file see [`TEMPLATE.lagda.md`](TEMPLATE.lagda.md).

- An instructive example of a file with the expected structure is
[`order-theory.galois-connections`](https://raw.githubusercontent.com/UniMath/agda-unimath/master/src/order-theory/galois-connections.lagda.md).

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Expand Up @@ -266,7 +266,6 @@ module _

- [Set-magmoids](category-theory.set-magmoids.md) capture the structure of
composition operations on binary families of sets.

- [Precategories](category-theory.precategories.md) are associative and unital
composition operations on binary families of sets.
- [Nonunital precategories](category-theory.nonunital-precategories.md) are
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Expand Up @@ -102,7 +102,6 @@ module _
## See also

- [Essentially injective functors](category-theory.essentially-injective-functors-precategories.md)

- [Pseudomonic functors](category-theory.pseudomonic-functors-precategories.md)
are conservative.
- [Fully faithful functors](category-theory.fully-faithful-functors-precategories.md)
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1 change: 0 additions & 1 deletion src/category-theory/replete-subprecategories.lagda.md
Expand Up @@ -315,7 +315,6 @@ This remains to be formalized.
## See also

- Every [subcategory](category-theory.subcategories.md) is replete.

- Because of universe polymorphism,
[large subcategories](category-theory.large-subcategories.md) are not large
replete by construction, although they are levelwise replete.
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Expand Up @@ -133,7 +133,6 @@ module _
[`foundation.type-arithmetic-dependent-function-types`](foundation.type-arithmetic-dependent-function-types.md).
- Equality proofs in dependent function types are characterized in
[`foundation.equality-dependent-function-types`](foundation.equality-dependent-function-types.md).

- Functorial properties of function types are recorded in
[`foundation.functoriality-function-types`](foundation.functoriality-function-types.md).
- Functorial properties of dependent pair types are recorded in
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Expand Up @@ -445,7 +445,6 @@ module _
[`foundation.equality-dependent-pair-types`](foundation.equality-dependent-pair-types.md).
- The universal property of dependent pair types is treated in
[`foundation.universal-property-dependent-pair-types`](foundation.universal-property-dependent-pair-types.md).

- Functorial properties of cartesian product types are recorded in
[`foundation.functoriality-cartesian-product-types`](foundation.functoriality-cartesian-product-types.md).
- Functorial properties of dependent product types are recorded in
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1 change: 0 additions & 1 deletion src/foundation/equality-dependent-function-types.lagda.md
Expand Up @@ -96,6 +96,5 @@ module _
[`foundation.equality-cartesian-product-types`](foundation.equality-cartesian-product-types.md).
- Equality proofs in dependent pair types are characterized in
[`foundation.equality-dependent-pair-types`](foundation.equality-dependent-pair-types.md).

- Function extensionality is postulated in
[`foundation.function-extensionality`](foundation.function-extensionality.md).
Expand Up @@ -261,7 +261,6 @@ module _
[`foundation.equality-cartesian-product-types`](foundation.equality-cartesian-product-types.md).
- The universal property of cartesian product types is treated in
[`foundation.universal-property-cartesian-product-types`](foundation.universal-property-cartesian-product-types.md).

- Functorial properties of dependent pair types are recorded in
[`foundation.functoriality-dependent-pair-types`](foundation.functoriality-dependent-pair-types.md).
- Functorial properties of dependent product types are recorded in
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1 change: 0 additions & 1 deletion src/foundation/functoriality-coproduct-types.lagda.md
Expand Up @@ -547,7 +547,6 @@ module _
[`foundation.equality-coproduct-types`](foundation.equality-coproduct-types.md).
- The universal property of coproducts is treated in
[`foundation.universal-property-coproduct-types`](foundation.universal-property-coproduct-types.md).

- Functorial properties of cartesian product types are recorded in
[`foundation.functoriality-cartesian-product-types`](foundation.functoriality-cartesian-product-types.md).
- Functorial properties of dependent pair types are recorded in
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Expand Up @@ -294,7 +294,6 @@ pr2 (automorphism-Π e f) = is-equiv-map-automorphism-Π e f
[`foundation.type-arithmetic-dependent-function-types`](foundation.type-arithmetic-dependent-function-types.md).
- Equality proofs in dependent function types are characterized in
[`foundation.equality-dependent-function-types`](foundation.equality-dependent-function-types.md).

- Functorial properties of function types are recorded in
[`foundation.functoriality-function-types`](foundation.functoriality-function-types.md).
- Functorial properties of dependent pair types are recorded in
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1 change: 0 additions & 1 deletion src/foundation/functoriality-dependent-pair-types.lagda.md
Expand Up @@ -540,7 +540,6 @@ module _
[`foundation.equality-dependent-pair-types`](foundation.equality-dependent-pair-types.md).
- The universal property of dependent pair types is treated in
[`foundation.universal-property-dependent-pair-types`](foundation.universal-property-dependent-pair-types.md).

- Functorial properties of cartesian product types are recorded in
[`foundation.functoriality-cartesian-product-types`](foundation.functoriality-cartesian-product-types.md).
- Functorial properties of dependent product types are recorded in
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1 change: 0 additions & 1 deletion src/foundation/inhabited-types.lagda.md
Expand Up @@ -225,6 +225,5 @@ is-contr-is-inhabited-is-prop {A = A} p h =
- The notion of _nonempty types_ is treated in
[`foundation.empty-types`](foundation.empty-types.md). In particular, every
inhabited type is nonempty.

- For the notion of _pointed types_, see
[`structured-types.pointed-types`](structured-types.pointed-types.md).
Expand Up @@ -156,7 +156,6 @@ pr2 (equiv-add-redundant-prop is-prop-B f) =
[`foundation.equality-cartesian-product-types`](foundation.equality-cartesian-product-types.md).
- The universal property of cartesian product types is treated in
[`foundation.universal-property-cartesian-product-types`](foundation.universal-property-cartesian-product-types.md).

- Arithmetical laws involving dependent pair types are recorded in
[`foundation.type-arithmetic-dependent-pair-types`](foundation.type-arithmetic-dependent-pair-types.md).
- Arithmetical laws involving dependent product types are recorded in
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1 change: 0 additions & 1 deletion src/foundation/type-arithmetic-coproduct-types.lagda.md
Expand Up @@ -345,7 +345,6 @@ module _
[`foundation.equality-coproduct-types`](foundation.equality-coproduct-types.md).
- The universal property of coproducts is treated in
[`foundation.universal-property-coproduct-types`](foundation.universal-property-coproduct-types.md).

- Arithmetical laws involving dependent pair types are recorded in
[`foundation.type-arithmetic-dependent-pair-types`](foundation.type-arithmetic-dependent-pair-types.md).
- Arithmetical laws involving cartesian-product types are recorded in
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Expand Up @@ -68,7 +68,6 @@ module _
[`foundation.functoriality-dependent-function-types`](foundation.functoriality-dependent-function-types.md).
- Equality proofs in dependent function types are characterized in
[`foundation.equality-dependent-function-types`](foundation.equality-dependent-function-types.md).

- Arithmetical laws involving cartesian product types are recorded in
[`foundation.type-arithmetic-cartesian-product-types`](foundation.type-arithmetic-cartesian-product-types.md).
- Arithmetical laws involving dependent pair types are recorded in
Expand All @@ -79,7 +78,6 @@ module _
[`foundation.type-arithmetic-unit-type`](foundation.type-arithmetic-unit-type.md).
- Arithmetical laws involving the empty type are recorded in
[`foundation.type-arithmetic-empty-type`](foundation.type-arithmetic-empty-type.md).

- In
[`foundation.universal-property-empty-type`](foundation.universal-property-empty-type.md)
we show that `empty` is the initial type, which can be considered a _left zero
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Expand Up @@ -425,7 +425,6 @@ right-distributive-product-Σ {A} =
[`foundation.equality-dependent-pair-types`](foundation.equality-dependent-pair-types.md).
- The universal property of dependent pair types is treated in
[`foundation.universal-property-dependent-pair-types`](foundation.universal-property-dependent-pair-types.md).

- Arithmetical laws involving cartesian product types are recorded in
[`foundation.type-arithmetic-cartesian-product-types`](foundation.type-arithmetic-cartesian-product-types.md).
- Arithmetical laws involving dependent product types are recorded in
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2 changes: 0 additions & 2 deletions src/structured-types/central-h-spaces.lagda.md
Expand Up @@ -44,5 +44,3 @@ is-central-h-space A =
- Ulrik Buchholtz, Daniel Christensen, Jarl G. Taxerås Flaten, Egbert Rijke,
_Central H-spaces and banded types_
([arXiv:2301.02636](https://arxiv.org/abs/2301.02636))

-
1 change: 0 additions & 1 deletion src/structured-types/pointed-types.lagda.md
Expand Up @@ -49,6 +49,5 @@ ev-point-Pointed-Type A f = f (point-Pointed-Type A)

- The notion of _nonempty types_ is treated in
[`foundation.empty-types`](foundation.empty-types.md).

- The notion of _inhabited types_ is treated in
[`foundation.inhabited-types`](foundation.inhabited-types.md).
2 changes: 0 additions & 2 deletions src/synthetic-homotopy-theory/1-acyclic-types.lagda.md
Expand Up @@ -156,11 +156,9 @@ module _
- \[BCDE21\]: Marc Bezem, Thierry Coquand, Peter Dybjer and Martín Escardó. Free
groups in HoTT/UF in Agda.
<https://www.cs.bham.ac.uk/~mhe/TypeTopology/Groups.Free.html>. 2021.

- \[MRR88\]: Ray Mines, Fred Richman and Wim Ruitenburg. A Course in
Constructive Algebra. Universitext. Springer, 1988.
[doi:10.1007/978-1-4419-8640-5](https://doi.org/10.1007/978-1-4419-8640-5).

- \[Wär23\]: David Wärn. Path spaces of pushouts. Preprint.
<https://dwarn.se/po-paths.pdf>. 2023.

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