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design/caps: fix organization by sub-topic

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Fix markdown use to express relationship between topics.
This commit is contained in:
Reynaldo H. Verdejo Pinochet 2016-12-19 11:07:14 -08:00
parent cb47d7acd4
commit e276193d89
1 changed files with 8 additions and 8 deletions
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markdown/design/caps.md
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@ -18,7 +18,7 @@ or intersecting.
## Operations ## Operations
# Fixating ### Fixating
Caps are fixed if they only contain a single structure and this Caps are fixed if they only contain a single structure and this
structure is fixed. A structure is fixed if none of its fields structure is fixed. A structure is fixed if none of its fields
@ -34,7 +34,7 @@ arbitrary value that is a subset of the unfixed field’s values.
EMPTY caps are fixed caps and ANY caps are not. Caps with ANY caps EMPTY caps are fixed caps and ANY caps are not. Caps with ANY caps
features are not fixed. features are not fixed.
# Subset ### Subset
One caps "A" is a subset of another caps "B" if for each structure in One caps "A" is a subset of another caps "B" if for each structure in
"A" there exists a structure in "B" that is a superset of the structure "A" there exists a structure in "B" that is a superset of the structure
@ -52,14 +52,14 @@ always a superset of any other field.
EMPTY caps are a subset of every other caps. Every caps are a subset of EMPTY caps are a subset of every other caps. Every caps are a subset of
ANY caps. ANY caps.
# Equality ### Equality
Caps "A" and "B" are equal if "A" is a subset of "B" and "B" is a subset Caps "A" and "B" are equal if "A" is a subset of "B" and "B" is a subset
of "A". This means that both caps are expressing the same possibilities of "A". This means that both caps are expressing the same possibilities
but their structures can still be different if they contain unfixed but their structures can still be different if they contain unfixed
fields. fields.
# Intersection ### Intersection
The intersection of caps "A" and caps "B" are the caps that contain the The intersection of caps "A" and caps "B" are the caps that contain the
intersection of all their structures with each other. intersection of all their structures with each other.
@ -74,7 +74,7 @@ value.
The intersection with ANY caps is always the other caps and the The intersection with ANY caps is always the other caps and the
intersection with EMPTY caps is always EMPTY. intersection with EMPTY caps is always EMPTY.
# Union ### Union
The union of caps "A" and caps "B" are the caps that contain the union The union of caps "A" and caps "B" are the caps that contain the union
of all their structures with each other. of all their structures with each other.
@ -88,7 +88,7 @@ contained in the union.
The union with ANY caps is always ANY and the union with EMPTY caps is The union with ANY caps is always ANY and the union with EMPTY caps is
always the other caps. always the other caps.
# Subtraction ### Subtraction
The subtraction of caps "A" from caps "B" is the most generic subset of The subtraction of caps "A" from caps "B" is the most generic subset of
"B" that has an empty intersection with "A" but only contains structures "B" that has an empty intersection with "A" but only contains structures
@ -96,7 +96,7 @@ with names and caps features that are existing in "B".
## Basic Rules ## Basic Rules
# Semantics of caps and their usage ### Semantics of caps and their usage
A caps can contain multiple structures, in which case any of the A caps can contain multiple structures, in which case any of the
structures would be acceptable. The structures are in the preferred structures would be acceptable. The structures are in the preferred
@ -131,7 +131,7 @@ detect that something else can be used. The special ANY caps features
can be used to specify that any caps feature would be accepted, for can be used to specify that any caps feature would be accepted, for
example if the buffer memory is not touched at all. example if the buffer memory is not touched at all.
# Compatibility of caps ### Compatibility of caps
Pads can be linked when the caps of both pads are compatible. This is Pads can be linked when the caps of both pads are compatible. This is
the case when their intersection is not empty. the case when their intersection is not empty.