COMPUTATIONAL COMPARATIVE LAW Lab Manual

LABORATORIO DE DERECHO COMPUTACIONAL COMPARADO

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Lab Manual

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ETHICAL & LEGAL NOTICE TO PRACTITIONERS

IMPORTANT: The methodology, metrics (d), and algorithms presented in this lab manual are designed exclusively for use by licensed legal professionals and qualified academic scholars.

  • Unauthorized Practice of Law (UPL): Cross-jurisdictional legal comparison carries inherent UPL risks. Pursuant to standards such as ABA Model Rule 5.5 and CCBE Code of Conduct, Art. 5.2, competent verification of foreign law often requires consultation with locally licensed or dual-qualified counsel. This tool does not authorize practice in unadmitted jurisdictions.
  • Duty of Independent Verification: In accordance with prevailing professional standards (e.g., ABA Formal Op. 512; EU AI Act, Art. 14), all computational and AI-assisted outputs generated through this methodology must be independently verified by a qualified human attorney for doctrinal integrity and accuracy. The Human-in-the-Loop (HITL) assumes intellectual liability for the accuracy of the final comparison.
  • Not Legal Advice: The metrics and classifications generated by this framework constitute academic and empirical legal analysis. They do not constitute individualized legal advice, and no attorney-client relationship is formed through their publication or use.

1.0 Executive Summary: Standard Unit of Measurement of Legal Distance over Space and Time

Comparative.law Lab Manual: Version 3.0 (2026)

What is Computational Comparative Law?

Computational comparative law is the application of quantitative and empirical methods, Artificial Intelligence (AI), and Natural Language Processing (NLP) to analyze the similarities, differences, and the evolution of legal systems. It utilizes “Computational Jurimetrics” and algorithmic scaling to identify these relationships through quantifiable metrics (the d-score).

By converting abstract doctrinal analysis into quantifiable, structured, computable data, it enables the measurement of legal distance across the spatial dimension (different jurisdictions) and the temporal dimension (legal history), scaling traditional scholarship beyond manual human processing capacity.

    • The Computational Equivalence Methodology: This lab manual presents a quantifiable, structured, computable, and falsifiable methodology for measuring the “legal distance” (d) between comparable legal terms, rules, institutions, or concepts across the spatial dimension (different jurisdictions) and the temporal dimension (legal history). By operationalizing the functionalist method of Zweigert and Kötz into a computable and falsifiable taxonomy, this framework transitions comparative law from manual qualitative observation to empirical calibration. As the computational extension of classical comparative law, the d-score methodology provides the necessary ‘ground truth’ for large-scale digital analysis in the age of Artificial Intelligence. This structured framework is specifically designed to satisfy the mandatory ethical and legal requirements for Human-in-the-Loop (HITL) oversight and independent verification as defined by ABA Formal Op. 512, Article 14 of the EU AI Act, ABA Model Rule 1.1 (Comment 8), and the CCBE Code of Conduct, Art. 5.2. By providing a falsifiable ‘ground truth’, the methodology ensures that practitioners and legal scholars maintain doctrinal integrity and satisfy their duty of technological competence when working with Artificial Intelligence in cross-jurisdictional (spatial) and intra-jurisdictional (temporal) environments.

    • Standard Unit of Measurement (d): The primary objective of this framework is to establish the Legal Distance metric (d) as the standard unit of measurement for computational comparative law. It functions as a calibrated, 31-point numerical index (0.0 to 3.0) used to quantify the precise position of a legal concept on the Equivalence Spectrum. By transitioning comparative law from manual qualitative observation to empirical calibration, this unit provides the necessary “ground truth” for large-scale digital analysis.

    • Classical-Computational Hybrid Objective: This framework does not advocate for the replacement of classical legal scholarship with automated systems. Instead, it proposes a hybrid methodology expressed by the logic: A (Classical) + B (Computational) = C (The Hybrid Outcome). By blending the deep, qualitative interpretative power of classical comparative law (A) with the scale and precision of computational metrics (B), the methodology achieves an optimum outcome (C): it preserves the essential ‘spirit of the law’ found in traditional narratives while satisfying the rigorous, auditable requirements of the digital age.

The Classical-Computational Methodological Equation: A + B = C
A (Classical) + B (Computational) = C (The Hybrid Outcome).

Phase of the Workflow Classical Foundation (The “Logic”) Computational Scale (The “Engine”) Hybrid Outcome (The “Standard”)
1. Categorization Functionalist Inquiry: Identifies the “praesumptio similitudinis” (presumption of similarity). Algorithmic Filtering: Ingests massive datasets to isolate functionally equivalent outcomes. Verified Scope: A structurally sound dataset ready for calibration.
2. Calibration Qualitative Nuance: Provides the “spirit of the law” and historical context. Metric Calculation (d): Assigns a precise numerical value to jurisdictional distance. Calibrated Position: A precise, data-backed metric informed by expert nuance.
3. Validation Scholarly Authentication: Final audit for doctrinal integrity and HITL oversight. Audit Trail Generation: Creates the computable machine-verifiable record for regulatory compliance. Regulatory Fit: A “Gold Standard” report that satisfies Art. 14 EU AI Act and ABA Formal Op. 512.

    • Computational Equivalence Engine (v1.0): To facilitate large-scale empirical research, the framework includes an official technical implementation—a Python-based computational engine. This tool automates the three-step Algorithmic Filter, allowing researchers to calculate precise Legal Distance scores (d) and Convergence Vectors (Vlegal) across digital datasets.

    • Bayesian Priors & Falsifiability: To ensure scientific rigor in data-void environments, the methodology utilizes expert elicitation to establish falsifiable Bayesian Priors. By establishing a predictive baseline through professional consensus, the framework allows for quantitative comparison that remains strictly empirical and subject to falsification as new case law data emerges. Consequently, any scholar who disagrees with a specific Legal Distance score is invited to provide empirical data or documented precedents to recalibrate the metric, transitioning the discourse from a subjective argument over terminology to an objective refinement of the data. This establishes the d-score not as a static opinion, but as a “scientific hypothesis” that remains strictly empirical and subject to revision as data scales.

    • Unified Coordinate System: Beyond static cross-jurisdictional comparison, this framework extends its logic to the dimension of time by introducing the Legal Convergence Vector (Vlegal). By applying a single invariant metric (d) to measure both jurisdictional difference (space) and historical evolution (time), this methodology enables disparate legal systems and historical precedents to be precisely calibrated against one another. This establishes a Unified Coordinate System for law—conceptually analogous to a general theory of relativity for legal dynamics—offering a scalable, computable blueprint for the future of the field.

    • The Principle of Legal Relativity: This framework operates on the principle of legal relativity, which posits that the identity of a legal term, rule, institution, or concept is defined by its mathematical position relative to other points in a Unified Coordinate System. By treating law not as a static set of rules, but as a dynamic legal reality moving through Space (jurisdictional variation) and Time (historical evolution), the methodology allows for the precise measurement of legal distance over space and time through the d-score and Vlegal vector quantifying the exact rate of jurisdictional convergence or divergence.

    • Human-in-the-Loop (HITL) & Scholarly Authentication: To satisfy the duty of independent verification (e.g., ABA Formal Op. 512; EU AI Act, Art. 14), this methodology treats raw algorithmic output as a preliminary diagnostic. All d-scores and Vlegal vectors are subject to a Scholarly Authentication protocol, where a qualified human expert performs a Jurisprudential Audit to ensure doctrinal integrity and assume professional and intellectual liability for the final comparison.

Version History

    • Version 3.0 (Released 2026): Initial web manual publication.

    • Terminology Update: The term “Vector of Legal Convergence Formula” replaces “Velocity Formula” to accurately reflect the vector-based calculation that measures both the magnitude and direction of legal evolution (Vlegal = d(t1) – d(t2)).

2.0 The Equivalence Spectrum

Computational Equivalence is a machine-readable taxonomy and standardized logic used to define the degree of comparability between legal concepts across different jurisdictions. It moves beyond simple binary distinctions to classify the relationship between legal terms using a continuous 31-point scale.

2.1 Foundational Definitions

To apply this taxonomy, we must first establish two foundational definitions:

    • Legal Equivalence: A legal term, rule, institution, or concept used by legal professionals in one jurisdiction that has a degree of correspondence or comparability to a legal term, rule, institution, or concept in another. This degree of equivalence is determined by the overlap in their definition, purpose, function, and application. It is a spectrum, not an absolute, and is categorized into four distinct, machine-readable levels.

    • Legal Distance (d): A numerical index representing the precise position of a legal term, rule, institution, or concept on the 31-point Legal Equivalence Spectrum. It quantifies the deviation from Total Equivalence (d=0.0) to No Direct Equivalent (d=3.0).
      • The Integer: Indicates the primary classification level.

        • The Decimal: Indicates the Confidence Interval of the match (the strength or fidelity of the correspondence).

2.2 The Four Data Classes (Levels)

Level 1: Total Legal Equivalent (d=0.0)

    • Definition: A perfect, one-to-one match. The term can be substituted across jurisdictions without any changes in legal definitions, outcomes, principles, or doctrines.

Level 2: Functional Legal Equivalent (d=0.1-1.9)

    • Definition: A relationship where terms achieve the same practical outcome in standard applications, even though their formal definitions, legal principles, or underlying doctrines differ. It prioritizes function over form.

Level 3: Partial Legal Equivalent (d=2.0-2.9)

    • Definition: A relationship defined by overlap in core features and objectives but notable differences in formal purpose, outcome, or application. These are often “False Friends” that look similar but diverge functionally.

Level 4: No Direct Legal Equivalent (d=3.0)

    • Definition: A term unique to its jurisdiction with no counterpart sharing similar core features. It acts as a strict “Stop” command for generative AI to prevent hallucination.
 

Figure 1: The Legal Equivalence Spectrum

This diagram illustrates the four distinct machine-readable levels used to classify the relationship between legal terms across different jurisdictions. While this specific example visualizes the spectrum using the United States and Spain, the methodology is designed to measure the legal distance (d) between concepts in any comparable legal systems. The spectrum measures the overlap in a concept’s definition, purpose, function, and application.

  • No Direct Legal Equivalent (d=3.0): The outermost blue and yellow areas represent terms unique to their respective jurisdictions, possessing no counterpart with shared core features.
  • Partial Legal Equivalent (d=2.0-2.9): The outer green ring denotes “False Friends”; relationships with overlapping core features and objectives, but notable differences in formal purpose or practical application.
  • Functional Legal Equivalent (d=0.1-1.9): The middle green ring represents terms that prioritize function over form, achieving the same practical outcome in standard applications even if their underlying doctrines differ.
  • Total Legal Equivalent (d=0.0): The innermost green circle represents a perfect, one-to-one match where terms can be directly substituted across jurisdictions without changing legal doctrines or outcomes.

2.3 The Unified Coordinate System

Definition: The Unified Coordinate System is a mathematical framework that applies a single, invariant metric (d) to measure legal relationships across a 2D plane. This allows disparate legal regimes and historical precedents to be precisely calibrated against one another on a single, computable scale.

  • The Temporal Axis (X): Represents the movement of a legal concept through history, typically measured in years.
  • The Distance Axis (Y): Represents the degree of equivalence at any given point in time, quantified by the Legal Distance (d) metric.
  • Principle of Legal Relativity: This system posits that the identity of a legal term, rule, institution, or concept is defined by its mathematical position (t, d) relative to other points in the coordinate system.
  • The Convergence Vector (Vlegal): Rather than an axis, the vector represents the slope or trajectory between two points (t1, d1) and (t2, d2), quantifying the direction and magnitude of legal evolution.

     

Figure 2: Space-Time Dynamics of Legal Convergence: The Unified Coordinate System

This graph visualizes the Unified Coordinate System, a mathematical framework that maps the precise relationship between disparate legal regimes across a 2D plane. While this illustrative example uses the United States and Spain to represent the outer bounds of divergence, the system is designed to track relationships between any comparable jurisdictions. The horizontal X-axis represents the temporal dimension, tracking the historical movement of a legal concept over time. The vertical Y-axis represents the distance dimension, quantifying the degree of equivalence at any given point in time using the Legal Distance metric (d).

The Y-axis reflects the continuous 31-point Equivalence Spectrum, anchored by a Total Legal Equivalent at the center (d = 0.0) and expanding outward to No Direct Legal Equivalent at the outer edges (d = 3.0). By plotting legal data points on this timeline, researchers can visually and empirically map the Space-Time Dynamics of legal change:

  • Convergence: Movement inward toward the center (Green) bands indicates that the legal systems have moved closer in function, purpose, or application.
  • Divergence: Movement outward toward the outer “Unique” (Blue/Yellow) bands signifies that the systems have moved further apart, decreasing overlap in purpose or function.
  • The Convergence Vector (Vlegal): The slope or trajectory drawn between any two points on this graph represents the (Vlegal) vector, which quantifies the exact direction and magnitude of legal evolution.

2.4 Operational Impact

For practitioners and scholars, these decimal scores function as a “traffic light” system for cross-jurisdictional risk and analytical precision. The following table provides the operational impact and practical meaning for counsel based on each classification:cal meaning for counsel based on each classification:

Symbol Distance (d) Classification What It Means for Counsel
  0.0 Total Equivalent Exact Match. The law works exactly the same. (Rare).
  0.1 – 1.9 Functional Equivalent Safe. Different wording, but the same outcome in court.
  2.0 – 2.9 Partial Equivalent CAUTION. A “False Friend.” The rule looks similar but produces different outcomes in key cases.
  3.0 No Direct Equivalent STOP. The concept does not exist in the other system. Attempting to use it will result in legal error.

3.0 Algorithm Filter

To classify concepts on the 31-point scale, this framework utilizes a conditional decision tree or “Algorithmic Filter”. This filter systematically delegates the classification process by testing the relationship between form (morphology) and function (teleology) across three distinct steps.

Input: Legal Concept Pair (Source vs. Target)

Step 1: The Partial Equivalency Test (The Core Feature Filter)

Does a legal term exist in the target jurisdiction that shares either 1.) significant overlap in constituent statutory or doctrinal elements OR 2.) a shared regulatory objective?

    • NO: Classification is No Direct Legal Equivalent (d=3.0).

    • YES (Tentative Partial): Proceed to Step 2

Step 2: The Functional Equivalency Test (The Same Outcome Filter)

When tested against a Standard Application Fact Pattern (a neutral set of circumstances isolating Step 1 features), does this term achieve the same practical outcome in both jurisdictions with a high degree of reliability?

    • NO: Classification remains Partial Legal Equivalent (d=2.0-2.9).

    • YES (Promote to Functional): Proceed to Step 3.

Step 3: The Total Equivalency Test (The Perfect Substitution Filter)

Can the term be “directly substituted” across jurisdictions without any change in practical outcome, legal definition, underlying doctrine, or theoretical interpretation, even in complex and novel situations?

    • NO: Classification is Functional Legal Equivalent (d=0.1-1.9).

    • YES: Classification is Total Legal Equivalent (d=0.0).

4.0 The Vlegal Equation: Measuring Magnitude and Direction in the Unified Coordinate System

To move beyond manual qualitative observation of legal change, this framework employs a vector-based calculation to measure the “Legal Convergence Vector” (Vlegal). This formula quantifies the net change in the Legal Distance Index (d) between the Pre-Change (t1) and Post-Change (t2) states.

Vlegal = d(t1) – d(t2)

Where:

    • d(t1): The Legal Distance value (0–3) assigned to the relationship before the legal change.

    • d(t2): The Legal Distance value (0–3) assigned to the relationship after the legal change.

Interpretation Key: The resulting integer (Vlegal) indicates both the direction and magnitude of the evolution:

    • Positive Vector (+V) | Legal Convergence: The result is positive, meaning the Legal Distance has decreased (the concepts have moved closer to zero). A higher positive number indicates more radical harmonization.

    • Negative Vector (-V) | Legal Divergence: The result is negative, meaning the Legal Distance has increased (the concepts have drifted further apart).

    • Zero Vector (0) | Stability or Feature Shift: A result of 0 indicates that the overall distance on the spectrum has not changed. (Note: If Vlegal = 0, the researcher must apply the Mixed Dynamics Test to determine if an internal feature shift has occurred where the distance remains constant but the underlying nature of the equivalence has altered).

5.0 Border Cases

“Border cases” refer to instances of ambiguity encountered during the classification of legal concepts into the Legal Equivalence Spectrum. These cases arise not only when distinguishing between primary classes but also when determining the precise Confidence Interval (the decimal score) within a class.

When the Algorithmic Filter encounters ambiguity, two specific empirical protocols are employed to calculate the Legal Distance Score (d):

A. Feature Mapping (Resolving Partial Equivalents)

    • Context: Used to resolve ambiguity in the Partial Equivalence (2.0–2.9) spectrum by measuring the density of the “Core Feature” overlap.

    • Method: The legal concept is deconstructed into its constituent Core Features (statutory elements/morphology and regulatory objectives/teleology). These features are mapped against the target concept using LLM-assisted extraction to identify the degree of overlap.

B. Statistical Outcome Analysis (Resolving Functional Equivalents)

    • Context: Used to calculate the Confidence Interval for Functional Equivalents (0.1–1.9) by quantifying the reliability of the outcome.

    • Method: The researcher defines a specific factual scenario (Standard Application Fact Pattern) to serve as the constant variable. The reliability rate is then quantified through one of two paths:
        • Path A (The Data Test): Quantitative review of case law datasets involving the standard application fact pattern to measure the frequency of the same practical outcomes to a degree of 85% or greater.

        • Path B (Professional Consensus Verification – The Falsifiable Bayesian Prior): In the absence of empirical case law data, the framework utilizes the documented consensus of qualified legal professionals that the systems would be likely to produce the same practical outcome in 85% or more of cases.
            • Scientific Validity: Path B functions not as a subjective opinion, but as a falsifiable scientific hypothesis. When a researcher assigns a score based on Professional Consensus, they are establishing a predictive baseline—a Bayesian Prior. This is strictly quantitative because it is subject to empirical falsification; if future datasets reveal a statistically significant rate of divergent outcomes, the Path B classification is objectively falsified and must be recalculated.

6.0 Space-Time Dynamics of Legal Convergence: The Unified Coordinate System

While the static spectrum classifies the relationship between laws at a single point in time, comparative law often requires measuring the magnitude and direction of legal change. By plotting these data points over time, scholars can empirically map the “Timeline of Legal Convergence,” distinguishing between moments of active harmonization (Convergence) and drift (Divergence).

When mapping legal change on this timeline:

    • Convergence (T2 < T1): Indicated by movement inward toward the center (Green) bands. The systems have moved closer in function, purpose, or application.

    • Divergence (T2 > T1): Indicated by movement outward toward the outer “Unique” (Blue/Yellow) bands. The systems have moved further apart, decreasing overlap in purpose or function.

    • Stable Equivalence (T2 = T1): Indicated by a flat horizontal path within a single band.

    • Mixed Dynamics (T2 ≈ T1 with Feature Shift): Indicated by a horizontal path that signifies internal trade-offs (visualized as an oscillating or wavy line style). The nature of the equivalence has changed without a clear vertical movement on the spectrum.

7.0 Scholarly Authentication and Technical Memorandum

While this framework offers a structured logic for legal comparison, the Legal Distance metric (d) is considered raw algorithmic output until it undergoes Scholarly Authentication. This protocol specifically defines the role of the “Human-in-the-Loop” (HITL) not merely as a supervisor, but as the Authenticator—a qualified legal professional who exercises jurisprudential expertise to verify, refine, and adopt the analysis.

The Jurisprudential Audit (The Three Pillars) The Authenticator must subject all ambiguous “Border Cases” (Partial and Functional Equivalents) to a Jurisprudential Audit. This audit mitigates the risks of automated comparative law by ensuring the classification satisfies three mandatory pillars:

    1. Doctrinal Integrity: All AI-generated citations, statutes, doctrinal elements, and case holdings must be manually verified against primary legal records or authoritative sources to ensure they represent “good law”.

    1. Jurisprudential Synthesis: Computational outputs must be refined to reflect the nuanced socio-legal contexts of the jurisdictions involved, accounting for the “spirit of the law” that algorithms frequently overlook.

    1. Ethical Accountability: The researcher must formally adopt the overarching reasoning as their own reasoned professional opinion, assuming intellectual liability for the accuracy of the comparison.

Intellectual Property & The Declaration of Authentication By performing the selection, coordination, and arrangement of the legal data points and authoring the interpretive footnotes required to justify the classification scores, the Authenticator creates an original work of authorship. The framework utilizes a standardized Declaration of Scholarly Authentication (provided in the lab manual’s appendix) to formalize the transition from algorithmic output to professional opinion. This declaration constitutes a designation of professional origin, preventing the unauthorized misrepresentation of this professional opinion as raw machine output.

8.0 Limitations, Bayesian Priors, Falsifiability and Mathematical Constraints

The Falsifiability of Professional Consensus (Path B) Critics may categorize Path B (Professional Consensus) as qualitative rather than computational. However, within this framework, a Path B classification functions not as a subjective opinion, but as a falsifiable scientific hypothesis. When a researcher assigns a Legal Distance score based on Professional Consensus, they are establishing a predictive baseline—a Bayesian Prior. They hypothesize that, due to the settled nature of the law, the legal system will produce identical outcomes with high reliability. This classification is strictly quantitative because it is subject to empirical falsification. If future datasets reveal a statistically significant rate of divergent outcomes, the Path B classification is objectively falsified, and the Legal Distance score (d) must be recalculated. Thus, Path B serves as the essential “Ground Truth” proxy that allows the algorithm to function in data-void environments until empirical evidence necessitates a revision.

Mathematical Constraints and Ordinality While the Legal Distance metric (d) converts qualitative analysis into computable values, it must be understood as a computational proxy rather than a linear physical measurement.

    • Ordinal Data: The assignment of numerical values (0–3) enables the aggregation of data, but these integers represent ordinal data (ranked categories) rather than interval data (fixed physical distances). A “distance” of 2 (Partial Equivalence) should not be interpreted as mathematically “double” the divergence of a “distance” of 1 (Functional Equivalence).

    • Directional Heuristic: Consequently, the calculation of the Legal Convergence Vector (Vlegal) is intended strictly as a directional heuristic. It indicates the rank-order magnitude of convergence, functioning as a relative index for comparative analysis rather than an absolute metric of semantic distance.

The Role of the Human-in-the-Loop The framework’s empirical protocols are heavily dependent on the integrity of the underlying data. In jurisdictions with limited digitization or opaque reporting standards, the HITL is essential to distinguish between a “data void” and a true legal gap. Ultimately, the HITL remains essential to contextualize the metric, ensuring that the value is interpreted as a positional index of structural separation rather than a flattening of the complex cultural friction inherent in legal translation.

9.0 Technical Implementation: The Lab Environment

To operationalize the Legal Distance metric (d) and the Legal Convergence Vector (Vlegal), the comparative.law platform provides two distinct computational modes. These tools are powered by the Computational Equivalence Engine (v1.0), an official Python-based implementation of the methodology. These tools allow practitioners and scholars to transition from theoretical analysis to empirical calibration.

9.1 Mode A: The Abacus (Deterministic Calculation)

The Abacus is the “Ground Truth” engine for high-precision, manual-input calculation. It is designed to provide verified results for formal research and publications.

    • Workflow: The researcher manually inputs data based on the Three-Step Algorithmic Filter into a standardized interface.

    • Logic: The application executes the underlying computational_equivalence_engine.py script to process the inputs.

    • Output: The system generates the exact numerical Legal Distance score (d) and a reliability gauge.

    • Transparency: This is a “closed-loop” calculator where the mathematical process is 100% transparent and deterministic.

9.2 Mode B: The Brain (AI-Powered Structured Prompt)

The Brain is an exploratory research environment powered by the Gemini API, utilizing Retrieval-Augmented Generation (RAG) to explore legal distance before a manual audit.

    • The Process: The user submits a Computational Equivalency Query (e.g., “Compare U.S. First Amendment protections to the Spanish Constitution’s equivalent”).

    • Structured Prompting: The AI is “grounded” by the Foundational Methodology PDF and the official .py logic file.

    • Calculated Rationale: The AI interprets messy or unstructured legal text, maps it to the 31-point definitions, and “pre-calculates” a suggested score.

    • The Goal: To generate a preliminary Diagnostic Report that identifies potential “False Friends” and legal gaps for the researcher to verify through Scholarly Authentication.

9.3 Open Science & Repository Access

To maintain the transparency and Scientific Validity required for professional legal scholarship, the underlying code and methodology are hosted on version-controlled, third-party repositories:

    • Zenodo: Permanent Archive (DOI) — King, Jason C. (Proprietor), & Skjolding, L. H. D. (Technical Implementation) (2026). Computational Equivalence Engine (v1.0) [Software]. Zenodo. https://doi.org/10.5281/zenodo.18458582.

Licensing & Usage

License: Released under Creative Commons Attribution-NonCommercial-NoDerivatives 4.0 International (CC BY-NC-ND 4.0).

How to Cite This Work

To ensure academic and professional integrity, please use the following citations when referencing this methodology or the computational implementation.

The Methodology (SSRN)

King, Jason C. (2026). Computational Equivalence: A Structured Lab Methodology for Comparative Law in the Age of Artificial Intelligence (Working Paper v3.0). Available at: https://papers.ssrn.com/sol3/papers.cfm?abstract_id=5908502.

The Software (Zenodo & GitHub)

King, Jason C. (Proprietor), & Skjolding, L. H. D. (Technical Implementation) (2026). Computational Equivalence Engine (v1.0) [Software].

The Lab Environment (Website)

King, Jason C. (2026). Computational Comparative Law Lab. Available at: https://comparative.law.

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