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Add wif adjustment to reduce CallawaySantAnna SE difference vs R
Implement weight influence function (wif) adjustment for the "simple" aggregation in CallawaySantAnna, matching R's `did` package approach. Changes: - Add _compute_aggregated_se_with_wif() method that accounts for uncertainty in estimating group-size weights - Update _aggregate_simple() to use the new wif-adjusted SE calculation - Add tests/test_se_accuracy.py for SE accuracy testing and regression Results: - SE difference reduced from ~2.5% to ~1.2% across all scales - Point estimates unchanged (ATT diff < 1e-10) - No performance regression - All existing tests pass Co-Authored-By: Claude Opus 4.5 <noreply@anthropic.com>
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2 files changed

Lines changed: 582 additions & 6 deletions

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diff_diff/staggered.py

Lines changed: 169 additions & 6 deletions
Original file line numberDiff line numberDiff line change
@@ -1479,29 +1479,36 @@ def _aggregate_simple(
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Standard errors are computed using influence function aggregation,
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which properly accounts for covariances across (g,t) pairs due to
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shared control units. This matches R's `did` package approach.
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shared control units. This includes the wif (weight influence function)
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adjustment from R's `did` package that accounts for uncertainty in
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estimating the group-size weights.
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"""
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effects = []
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weights_list = []
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gt_pairs = []
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groups_for_gt = []
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for (g, t), data in group_time_effects.items():
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effects.append(data['effect'])
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weights_list.append(data['n_treated'])
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gt_pairs.append((g, t))
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groups_for_gt.append(g)
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effects = np.array(effects)
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weights = np.array(weights_list, dtype=float)
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groups_for_gt = np.array(groups_for_gt)
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# Normalize weights
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weights = weights / np.sum(weights)
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total_weight = np.sum(weights)
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weights_norm = weights / total_weight
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# Weighted average
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overall_att = np.sum(weights * effects)
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overall_att = np.sum(weights_norm * effects)
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# Compute SE using influence function aggregation
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overall_se = self._compute_aggregated_se(
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gt_pairs, weights, influence_func_info
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# Compute SE using influence function aggregation with wif adjustment
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overall_se = self._compute_aggregated_se_with_wif(
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gt_pairs, weights_norm, effects, groups_for_gt,
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influence_func_info, df, unit
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)
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return overall_att, overall_se
@@ -1566,6 +1573,162 @@ def _compute_aggregated_se(
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variance = np.sum(psi_overall ** 2)
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return np.sqrt(variance)
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def _compute_aggregated_se_with_wif(
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self,
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gt_pairs: List[Tuple[Any, Any]],
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weights: np.ndarray,
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effects: np.ndarray,
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groups_for_gt: np.ndarray,
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influence_func_info: Dict,
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df: pd.DataFrame,
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unit: str,
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) -> float:
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"""
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Compute SE with weight influence function (wif) adjustment.
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This matches R's `did` package approach for "simple" aggregation,
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which accounts for uncertainty in estimating group-size weights.
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The wif adjustment adds variance due to the fact that aggregation
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weights w_g = n_g / N depend on estimated group sizes.
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Formula:
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agg_inf_i = Σ_gt w_gt × inf_i_gt + wif_i × ATT_gt
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se = sqrt(Σ_i (agg_inf_i)²)
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where wif_i captures how unit i influences the weight estimation.
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"""
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if not influence_func_info:
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return 0.0
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# Build unit index mapping
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all_units = set()
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for (g, t) in gt_pairs:
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if (g, t) in influence_func_info:
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info = influence_func_info[(g, t)]
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all_units.update(info['treated_units'])
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all_units.update(info['control_units'])
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if not all_units:
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return 0.0
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all_units = sorted(all_units)
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n_units = len(all_units)
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unit_to_idx = {u: i for i, u in enumerate(all_units)}
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# Get unique groups and their information
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unique_groups = sorted(set(groups_for_gt))
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n_groups = len(unique_groups)
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group_to_idx = {g: i for i, g in enumerate(unique_groups)}
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# Compute group-level probabilities (proportion of treated in each group)
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# pg[g] = n_g / N where N = total treated across all groups
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group_sizes = {}
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for g in unique_groups:
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# Count unique treated units in this group
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treated_in_g = df[df['first_treat'] == g][unit].nunique()
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group_sizes[g] = treated_in_g
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total_treated = sum(group_sizes.values())
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pg = np.array([group_sizes[g] / total_treated for g in unique_groups])
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# Standard aggregated influence (without wif)
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psi_standard = np.zeros(n_units)
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for j, (g, t) in enumerate(gt_pairs):
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if (g, t) not in influence_func_info:
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continue
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info = influence_func_info[(g, t)]
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w = weights[j]
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for i, uid in enumerate(info['treated_units']):
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idx = unit_to_idx[uid]
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psi_standard[idx] += w * info['treated_inf'][i]
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for i, uid in enumerate(info['control_units']):
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idx = unit_to_idx[uid]
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psi_standard[idx] += w * info['control_inf'][i]
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# Compute wif adjustment
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# wif captures the influence of each unit on the weight estimation
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# For simple aggregation with group-size weights:
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# wif_i = [I(G_i = g) - pg[g]] / sum(pg) for numerator effect
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# - adjustment for denominator effect
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#
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# R's formula (computed at GROUP level, not (g,t) level):
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# if1 = (1*(G == g) - pg) / sum(pg)
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# if2 = rowSums(1*(G == g) - pg) * (pg / sum(pg)^2)
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# wif = if1 - if2
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#
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# The wif matrix is then multiplied by group-level aggregated ATT
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# Build unit-group membership indicator
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unit_groups = {}
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for uid in all_units:
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unit_first_treat = df[df[unit] == uid]['first_treat'].iloc[0]
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if unit_first_treat in unique_groups:
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unit_groups[uid] = unit_first_treat
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else:
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unit_groups[uid] = None # Never-treated or other
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# Compute group-level aggregated ATT (average ATT for each group)
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# This matches R's approach where wif is multiplied by group-level ATT
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group_att = {}
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group_weight_sum = {}
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for j, (g, t) in enumerate(gt_pairs):
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if g not in group_att:
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group_att[g] = 0.0
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group_weight_sum[g] = 0.0
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# Weight within group is equal (simple average over time periods)
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group_att[g] += effects[j]
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group_weight_sum[g] += 1
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for g in unique_groups:
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if g in group_att and group_weight_sum[g] > 0:
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group_att[g] /= group_weight_sum[g]
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else:
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group_att[g] = 0.0
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# Compute wif contribution for each unit (at GROUP level)
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psi_wif = np.zeros(n_units)
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# For each GROUP (not each (g,t) pair)
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for g in unique_groups:
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g_idx = group_to_idx[g]
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att_g = group_att[g]
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for uid in all_units:
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i = unit_to_idx[uid]
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unit_g = unit_groups[uid]
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# Indicator: 1 if unit belongs to group g, 0 otherwise
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indicator = 1.0 if unit_g == g else 0.0
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# wif_i for this group
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# Formula: (indicator - pg[g]) - Σ_g' (indicator_g' - pg_g') × pg_g
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wif_i = (indicator - pg[g_idx])
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# Denominator adjustment
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denom_adj = 0.0
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for g_prime in unique_groups:
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g_prime_idx = group_to_idx[g_prime]
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ind_prime = 1.0 if unit_g == g_prime else 0.0
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denom_adj += (ind_prime - pg[g_prime_idx]) * pg[g_idx]
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wif_i = wif_i - denom_adj
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# Scale by group ATT and add to wif contribution
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# Scale by 1/n_units to match R's getSE formula: sqrt(mean(IF^2)/n)
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psi_wif[i] += wif_i * att_g / n_units
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# Combine standard and wif terms
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psi_total = psi_standard + psi_wif
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# Compute variance
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variance = np.sum(psi_total ** 2)
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return np.sqrt(variance)
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def _aggregate_event_study(
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self,
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group_time_effects: Dict,

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