1. Note 1: Each stem is produced from a de-selection of letters in words
Note 1: Each stem is produced from a de-selection of letters in words. This is not the usual “Porter” stemming, but was developed by Adi
Upper layer of a Taxonomy over the 2317 concepts
1-to-Many correspondence
Note 2: The two 1-to-1 correspondences allow us to use the language we use regarding a substructural ontology that is combined into a specific number or concepts which “cover” the “targeted” universe of discourse. In this case that target is the concepts expressed in an old Arabic book.
For example: The Aesop fables might have a conceptual cover of 1148 concepts. Each of these would then have one and only one set of three letters as the ideal subject matter indicator. Clearly these three letters may not be derived from a target text element, like a word; unless the text is an almost perfect use of the language to express concepts.
Set of 2317 concepts
1-to-1 correspondence
{ ( a, b, c ) }
The set of 2317 stems
The set of 32 letters in Arabic
1-to-1
correspondence
The set of 32 ontological primitives

2. The set of 32 ontological primitives
Upper layer of a Taxonomy over the 2317 concepts
Note 1: Letter patterns in English are to be found by
n-gram analysis
generalized n-gram analysis
Stemming to substructure rules
1-to-Many correspondence
Set of 2317 concepts
1-to-1 correspondence
{ ( a, b, c ) }
The set of 2317 stems
The set of letter patterns in English
The set of 32 letters in Arabic
Some unknown
correspondence
1-to-1
correspondence
The set of 32 ontological primitives

3. The set of 32 ontological primitives
Upper layer of a Taxonomy over the 2317 concepts
Upper layer of a Taxonomy over the a specific set of concepts
1-to-Many correspondence
1-to-Many correspondence
Set of 2317 concepts
A specific set of concepts
1-to-1 correspondence
1-to-1 correspondence
{ ( a, b, c ) }
The set of 2317 stems
A cover of the Universe of discourse by a set of stems
{ ( a, b, c ) }
The set of letter patterns in English
The set of 32 letters in Arabic
Some unknown
correspondence
1-to-1
correspondence
The set of 32 ontological primitives