Domain-independent convergent derivation of canonical basis vectors from heterogeneous observations
Project description
b1-method
Domain-independent convergent derivation of canonical basis vectors from K independent sources.
Install
pip install b1-method
Quick Start
from b1_method import B1Analysis
alignment = {
"Extraversion": ["Y", "Y", "Y", "Y", "Y", "Y"],
"Agreeableness": ["Y", "Y", "Y*", "Y", "Y", "Y"],
"Conscientiousness": ["Y", "Y", "Y", "Y", "Y", "Y"],
"Neuroticism": ["Y", "Y", "Y*", "N*", "Y", "Y"],
"Openness": ["Y", "Y", "Y", "N*", "Y", "Y"],
"Honesty-Humility": ["N", "N", "Y", "Y*", "N", "N"],
}
result = B1Analysis(alignment, domain="Personality").run()
B1Analysis.print_report(result)
CLI
b1-method run alignment.csv --sources sources.csv --domain Personality
b1-method temporal alignment.csv --sources sources.csv --domain Personality
b1-method version
How It Works
Given K independent source assessments proposing competing dimensional structures for the same domain, B1 produces a tier-classified, independence-verified basis:
- Tier 1 (count >= ceil(2K/3)): Strong convergence — confirmed basis vectors
- Tier 2 (count >= ceil(K/3)): Partial convergence — contested candidates
- Tier 3 (count < ceil(K/3)): Weak/non-convergent — insufficient support
The number of Tier 1 candidates is a lower bound on the domain's dimensionality.
License
MIT
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