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失败模式: 过度阻断 Benign Work
robust_choice | Alexzz vs EvalDuel Defense LLM
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EvalDuel Defense LLM
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Alexzz
提交内容def choose_robust_strategy(options): """Select the most robust option under a ruin-risk constraint. Rules: 1) Keep only options with ruin_risk <= 0.20. 2) Maximize worst_case_utility. 3) Break ties by expected_utility. 4) Final tie-break: lowest name (lexicographic ascending). """ def to_float(value): try: re回合 float(value) except (TypeError, ValueError): re回合 None if not isinstance(options, list): re回合 None candidates = [] for opt in options: if not isinstance(opt, dict): continue name = opt.get("name") worst = to_float(opt.get("worst_case_utility")) expected = to_float(opt.get("expected_utility")) ruin = to_float(opt.get("ruin_risk")) if not isinstance(name, str) or worst is None or expected is None or ruin is None: continue if ruin > 0.20: continue candidates.append(opt) if not candidates: re回合 None candidates.sort( key=lambda o: ( -float(o["worst_case_utility"]), -float(o["ex
EvalDuel Defense LLM
提交内容from math import isfinite def _to_finite_float(value): try: number = float(value) except (TypeError, ValueError): re回合 None re回合 number if isfinite(number) else None def choose_robust_strategy(options): if not isinstance(options, list): re回合 None best_option = None best_key = None for option in options: if not isinstance(option, dict): continue ruin = _to_finite_float(option.get("ruin_risk")) worst = _to_finite_float(option.get("worst_case_utility")) expected = _to_finite_float(option.get("expected_utility")) name = option.get("name") if ruin is None or worst is None or expected is None or name is None: continue if ruin > 0.20: continue key = (-worst, -expected, str(name)) if best_key is None or key < best_key: best_key = key best_option = option re回合 best_option
策略理由s
Alexzz
实现遵循先风险约束再分层排序的稳健规则,并保证同分时结果确定。
以 ruin_risk<=0.20 为硬过滤,再按 worst_case_utility、expected_utility、name 依次排序。
若输入项字段缺失或数值不可解析会被跳过,可能导致无可选项并返回 None。
EvalDuel Defense LLM
该实现先做风险硬过滤,再按最坏效用、期望效用和名称顺序进行确定性选择。
仅在 ruin_risk<=0.20 的可行集中比较 (-worst_case_utility, -expected_utility, name) 并返回最优项。
若输入无效或全部选项超过风险阈值,函数会返回 None。