Team LIS
|
LOGFUN
Downloads
Current version: 1.5.2
- Sources:
tar-gzipped sources with 2 examples of complex logics.
Installing from sources requires Objective
Caml 3.09 or higher as all sources are coded in this language.
Version 1.5.2
Bug fix, and upgrade w.r.t. OCaml 3.11.
Version 1.5.1
Compatibility with OCaml 3.10 compilers.
Version 1.5
The following logic functors have been modified or added:
- Numpow: numbers
(union of integers and floats)
- Openinterval:
connectors <= and >= can be used to represent half-bounded
intervals
- Attr: axioms can be
defined from atoms to terms (instead of between terms only)
- Mercurytype:
predicate signatures in the Mercury programming language
- Pregrouptype: word
types in lexicalized grammars based on pregroups (applied to natural
languages)
- Empty and Insert: as a replacement of Sum for large sums of logics (more
space-efficient)
Sum(X,Sum(Y,Z)) peut être remplacé par Insert(X,Insert(Y,Insert(Z,Empty)))
Version 1.4
The following logic functors have been modified or added:
- Date: patterns such
as '2 days ago', '10 years ago'
- Time: patterns such
as '3 hours ago', like for dates
- Intpow: compact
notations for large numbers such as '1-k' = '1----' = [10000,20000[
uses standard notations: k(ilo), M(ega), G(iga), T(era), P(eta), E(ta)
- Substring: regular
expressions as patterns
- Permissions: new
functor for representing access permissions on Unix files
Version 1.3.1
- Fine-tuning of logic functor properties in order to build
more complex logics.
- New logic functors: Enum, Date_pattern, Mltype, Javatype.
- Two complex logics as examples with good
properties, and examples of formulas and subsumption test:
- Reconstruction of the description logic ALC, and variants
of it (concrete domains, complex roles, Closed World Assumption)
- A typical logic for logical information systems
Version 1.3
- Full revision w.r.t. theory. Properties over built logics
can be computed automatically.
Version 1.2.1 (bug fix)
- In functor Sentence, 2 values (exact strings) are
equivalent only if they are equal.
Version 1.2
|