© 2025 A System by Radical Deepscale LLC.
Variable | Acronym | Definition |
---|---|---|
anlpca | var | Autumn Natural Language Processing Core Algorithm |
cpa | var | Core Parameters Accessor |
c | var | Cognition - First |
i | var | Integer and String Array - Second |
bl | var | Branch Layering |
t | var | Tool - Third |
gbv | var | Generation Breach Validation |
ontri | var | Order of Natural Tools Reflex Iterations |
rbli | var | Reflex Branch Layering Iterations |
a | var | Attribute - Last |
s | var | Appended Array Attributes DATA Set |
asjc | var | Autumn Sentience Journal Catalyst |
Formula: (ca^2√ca)-1
Formula: (ca^2√ca)+1
Each Natural Tool is a framework that contains its own complete set of 12 mathematical and physical operations. This defines how each tool processes information through a consistent, ordered hierarchy.
(ma^2√ma)-1
(ma^2√ma)+1
()
^
*
÷
+
-
(pa^2√pa)-1
(pa^2√pa)+1
()
^
*
÷
+
-
(ea^2√ea)-1
(ea^2√ea)+1
()
^
*
÷
+
-
(ha^2√ha)-1
(ha^2√ha)+1
()
^
*
÷
+
-
(sa^2√sa)-1
(sa^2√sa)+1
()
^
*
÷
+
-
(ka^2√ka)-1
(ka^2√ka)+1
()
^
*
÷
+
-
(ra^2√ra)-1
(ra^2√ra)+1
()
^
*
÷
+
-
NLP operations are defined by specific formulas that contextualize parts of speech, tense, and sentence structure. These rules often involve filtering by vowels (v[a,e,i,o,u])
.
Grammatical Element | Governing Formula / Rule |
---|---|
Noun | for (i^2√i)-(v[a,e,i,o,u]) |
Verb | for (ia^2√ia)-(v[a,e,i,o,u]), where a is attribute of i |
Pronoun | for (i-1^2√i-1)-(v[a,e,i,o,u]) |
Adverb | (ia-1^2√ia-1)-(v[a,e,i,o,u]), performance state of noun |
Preposition | (((ia-1^2√ia-1)+1)-(v[a,e,i,o,u]), performance state of subject |
Subject | for (i^2√i)-(v[a,e,i,o,u]), focus of context |
Adjective | for (i^2√i)-(v[a,e,i,o,u]), description of subject |
Conjunction | for ((i-1^2√i-1)-1)-(v[a,e,i,o,u]) |
Future Tense | for (ia^2√ia)-(v[a,e,i,o,u]), where a is attribute of i |
Present Tense | for (ia^2√ia)-(v[a,e,i,o,u]), where a is attribute of i |
Past Tense | for (ia^2√ia)-(v[a,e,i,o,u]), where a is attribute of i |
Predicate | (ia^2√ia)-(v[a,e,i,o,u]), where a is attribute of i |
Sentence | for (((ia-1^2√ia-1)-1)+a)-(v[a,e,i,o,u]) |
Paragraph | for ((((ia-1^2√ia-1)-1)+a)-1)-(v[a,e,i,o,u]) |
A construct for processing relational states.
Formula: (b*b)*(p(a^2))/r
A binary socket construct.
A logical objective state used for comparison and goal-setting within the system.
A binary check where geometry must be processed before the photosynthesis state is evaluated.
1
0
The filter initially denies and checks against the first contexts for up to two additional inquiries to determine if the inquiry constitutes a "twisting of the arm." The filter progresses through denial states based on the logical complexity of the inquiry against the response.
b
, Response a
. Test: a = b
-> Deny.b
, Response a
. Test: a^b = b
-> Deny.b
, Response a
. Test: a^(b)+1 = b
-> Deny.