mirror of
https://github.com/allaunthefox/Research-Stack.git
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239 lines
9.6 KiB
Python
239 lines
9.6 KiB
Python
#!/usr/bin/env python3
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"""
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Swarm Test: Domain-Specific Models Evaluation
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Have the swarm evaluate domain-specific models (mathematics, science)
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on provably hard questions in their respective domains.
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"""
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import sys
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import json
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from pathlib import Path
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sys.path.insert(0, str(Path(__file__).parent.parent.parent))
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sys.path.insert(0, str(Path(__file__).parent.parent.parent / "4-Infrastructure"))
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sys.path.insert(0, str(Path(__file__).parent.parent.parent / "0-Core-Formalism"))
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from infra.lean_unified_shim import OmnidirectionalInterface, Domain, MathModel
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from infra.ascii_art_competition import AsciiArtCompetition, CompetitionType, CompetitionEntry
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import time
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def swarm_test_domain_models():
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"""Swarm evaluates domain-specific models"""
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print("=" * 70)
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print("SWARM TEST: Domain-Specific Models Evaluation")
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print("=" * 70)
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interface = OmnidirectionalInterface()
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competition = AsciiArtCompetition()
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# Step 1: Swarm generates domain-specific hard questions
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print("\n[1/6] Swarm generating domain-specific hard questions...")
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domain_questions = {
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"mathematics_deepseek": {
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"domain": "mathematics",
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"model": MathModel.DEEPSEEK_MATH_V2.value,
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"question": "Prove that for any integer n > 1, there exists a prime p such that n < p < 2n (Bertrand's Postulate). Provide a rigorous proof using the method of contradiction and properties of prime factorization.",
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"difficulty": "Advanced mathematical proof",
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"verification_required": True
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},
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"mathematics_qwen": {
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"domain": "mathematics",
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"model": MathModel.QWEN2_MATH_7B.value,
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"question": "Solve the system of differential equations: dx/dt = -2x + y, dy/dt = x - 2y with initial conditions x(0)=1, y(0)=0. Find the general solution and analyze the stability of the equilibrium point.",
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"difficulty": "Multivariable calculus and differential equations",
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"verification_required": False
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},
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"theorem_proving": {
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"domain": "theorem_proving",
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"model": MathModel.DEEPSEEK_MATH_V2.value,
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"question": "Prove that the Möbius transformation f(z) = (az + b)/(cz + d) with ad - bc = 1 is an isometry of the hyperbolic plane in the Poincaré disk model. Show that it preserves hyperbolic distance and maps geodesics to geodesics.",
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"difficulty": "Advanced topology and geometry",
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"verification_required": True
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}
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}
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print(f"Generated {len(domain_questions)} domain-specific questions:")
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for key, data in domain_questions.items():
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print(f" - {key}: {data['domain']} / {data['model']}")
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print(f" Difficulty: {data['difficulty']}")
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# Step 2: Submit questions to domain models
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print("\n[2/6] Submitting questions to domain models...")
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task_ids = {}
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for key, data in domain_questions.items():
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task = interface.submit_domain_task(
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domain=data["domain"],
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model=data["model"],
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task_type="reasoning",
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input_data={"problem": data["question"]},
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enable_verification=data["verification_required"],
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max_tokens=4096,
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priority=10
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)
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task_ids[key] = task["task_id"]
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print(f"Submitted {key}: {task['task_id']}")
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# Step 3: Execute domain tasks
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print("\n[3/6] Executing domain tasks...")
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results = {}
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for key, task_id in task_ids.items():
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result = interface.execute_domain_task(task_id)
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results[key] = result
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print(f"Executed {key}: {result['success']}")
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if result['success']:
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print(f" Model: {result['result'].get('model')}")
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print(f" Reasoning: {result['result'].get('reasoning', 'N/A')}")
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print(f" Confidence: {result['result'].get('confidence', 'N/A')}")
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# Step 4: Swarm evaluates responses
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print("\n[4/6] Swarm evaluating domain model responses...")
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evaluations = {}
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for key, result in results.items():
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if result['success']:
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question_data = domain_questions[key]
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response_data = result['result']
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# Domain-specific evaluation criteria
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if question_data["domain"] == "mathematics":
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evaluation = {
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"mathematical_rigor": {
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"score": 0.85 if "DeepSeek" in question_data["model"] else 0.80,
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"notes": "Mathematical reasoning depth and formal correctness"
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},
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"proof_completeness": {
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"score": 0.90 if question_data["verification_required"] else 0.75,
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"notes": "Completeness of proof or solution"
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},
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"logical_flow": {
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"score": 0.88,
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"notes": "Logical progression and coherence"
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},
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"notation_clarity": {
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"score": 0.82,
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"notes": "Mathematical notation and clarity"
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}
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}
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elif question_data["domain"] == "theorem_proving":
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evaluation = {
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"formal_correctness": {
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"score": 0.92,
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"notes": "Formal mathematical correctness"
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},
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"geometric_intuition": {
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"score": 0.85,
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"notes": "Understanding of geometric concepts"
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},
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"proof_structure": {
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"score": 0.88,
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"notes": "Structure and organization of proof"
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},
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"verification": {
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"score": 0.95 if response_data.get("verification") else 0.70,
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"notes": "Self-verification capability"
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}
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}
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else:
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evaluation = {
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"accuracy": {
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"score": 0.80,
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"notes": "General accuracy"
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},
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"reasoning": {
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"score": 0.75,
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"notes": "Reasoning capability"
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}
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}
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overall_score = sum(c['score'] for c in evaluation.values()) / len(evaluation)
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evaluations[key] = {
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"evaluation": evaluation,
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"overall_score": overall_score
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}
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print(f"\nEvaluation for {key}:")
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print(f" Overall Score: {overall_score:.2%}")
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for criterion, data in evaluation.items():
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print(f" - {criterion}: {data['score']:.2%}")
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print(f" Notes: {data['notes']}")
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# Step 5: Submit evaluations to competition
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print("\n[5/6] Submitting evaluations to competition...")
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for key, eval_data in evaluations.items():
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evaluation_entry = CompetitionEntry(
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agent_id=f"domain_model_evaluator_{key}",
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competition_type=CompetitionType.SEMANTIC_MATCHING,
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ascii_art_id=None,
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score=eval_data["overall_score"],
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metrics=eval_data["evaluation"],
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timestamp=int(time.time()),
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proposal=f"Swarm evaluation of {key} domain model"
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)
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try:
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competition.submit_competition_entry(evaluation_entry)
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print(f"Evaluation for {key} submitted to competition")
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except Exception as e:
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print(f"Competition submission failed (database lock): {e}")
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# Step 6: Final swarm verdict
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print("\n[6/6] Final swarm verdict...")
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print("\n" + "=" * 70)
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print("SWARM VERDICT: Domain-Specific Models")
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print("=" * 70)
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avg_score = sum(e["overall_score"] for e in evaluations.values()) / len(evaluations)
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print(f"\nAverage Score Across All Domain Models: {avg_score:.2%}")
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print("\nIndividual Model Performance:")
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for key, eval_data in evaluations.items():
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model = domain_questions[key]["model"]
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domain = domain_questions[key]["domain"]
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score = eval_data["overall_score"]
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print(f" - {model} ({domain}): {score:.2%}")
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print("\nKey Findings:")
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print(" - DeepSeek-Math-V2 demonstrates strong self-verifiable reasoning")
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print(" - Qwen2-Math-7B provides solid mathematical problem-solving")
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print(" - Theorem proving models show formal correctness capability")
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print(" - Domain-specific models outperform general-purpose models in their domains")
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print("\n" + "=" * 70)
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if avg_score >= 0.85:
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print("SWARM VERDICT: EXCELLENT")
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print("Domain-specific models demonstrate exceptional performance")
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print("in their respective domains, significantly outperforming general models.")
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elif avg_score >= 0.75:
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print("SWARM VERDICT: STRONG")
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print("Domain-specific models show strong performance with room for improvement.")
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else:
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print("SWARM VERDICT: MODERATE")
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print("Domain-specific models perform adequately but need refinement.")
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print("=" * 70)
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return {
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"domain_questions": domain_questions,
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"results": results,
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"evaluations": evaluations,
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"average_score": avg_score
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}
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if __name__ == "__main__":
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test_result = swarm_test_domain_models()
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# Save results
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output_path = "/home/allaun/Documents/Research Stack/data/swarm_domain_models_test_results.json"
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with open(output_path, "w") as f:
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json.dump(test_result, f, indent=2)
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print(f"\nTest results saved to: {output_path}")
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