Perform various data analysis on SEC 13-F and obtain some insights of fund activities such as number of holdings, AUM, and change of holdings between two quarters.
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Define custom distance/similarity metrics for clustering and ML algorithms. Use when working with DBSCAN, sklearn, or scipy distance functions with application-specific metrics.
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설치 방법 보기설치하기 전에 에이전트에게 전달되는 지시 내용을 확인할 수 있습니다.
Custom distance metrics allow you to define application-specific notions of similarity or distance between data points.
sklearn's DBSCAN accepts a callable as the metric parameter:
from sklearn.cluster import DBSCAN
def my_distance(point_a, point_b):
"""Custom distance between two points."""
# point_a and point_b are 1D arrays
return some_calculation(point_a, point_b)
db = DBSCAN(eps=5, min_samples=3, metric=my_distance)
To use a distance function with configurable parameters, use a closure or factory function:
def create_weighted_distance(weight_x, weight_y):
"""Create a distance function with specific weights."""
def distance(a, b):
dx = a[0] - b[0]
dy = a[1] - b[1]
return np.sqrt((weight_x * dx)**2 + (weight_y * dy)**2)
return distance
# Create distances with different weights
dist_equal = create_weighted_distance(1.0, 1.0)
dist_x_heavy = create_weighted_distance(2.0, 0.5)
# Use with DBSCAN
db = DBSCAN(eps=10, min_samples=3, metric=dist_x_heavy)
As an example, Manhattan distance (L1 norm) can be parameterized with a scale factor:
def create_manhattan_distance(scale=1.0):
"""
Manhattan distance with optional scaling.
Measures distance as sum of absolute differences.
This is just one example - you can design custom metrics for your specific needs.
"""
def distance(a, b):
return scale * (abs(a[0] - b[0]) + abs(a[1] - b[1]))
return distance
# Use with DBSCAN
manhattan_metric = create_manhattan_distance(scale=1.5)
db = DBSCAN(eps=10, min_samples=3, metric=manhattan_metric)
For computing distance matrices efficiently:
from scipy.spatial.distance import cdist, pdist, squareform
# Custom distance for cdist
def custom_metric(u, v):
return np.sqrt(np.sum((u - v)**2))
# Distance matrix between two sets of points
dist_matrix = cdist(points_a, points_b, metric=custom_metric)
# Pairwise distances within one set
pairwise = pdist(points, metric=custom_metric)
dist_matrix = squareform(pairwise)
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Perform various data analysis on SEC 13-F and obtain some insights of fund activities such as number of holdings, AUM, and change of holdings between two quarters.
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AC branch pi-model power flow equations (P/Q and |S|) with transformer tap ratio and phase shift, matching `acopf-math-model.md` and MATPOWER branch fields. Use when computing branch flows in either direction, aggregating bus injections for nodal balance, checking MVA (rateA) limits, computing branch loading %, or debugging sign/units issues in AC power flow.
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Redact text from PDF documents for blind review anonymization
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Use when checking simplified ADA-derived plan-view bathroom accessibility constraints such as turning space, door clear width, toilet centerline, grab bars, and lavatory knee/toe clearance.
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Analyze failed GitHub Action jobs for a pull request.
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Use when extracting plan-view architectural geometry from DXF files with semantic CAD layers, especially when outputs must normalize rooms, doors, fixtures, clearances, and grab bars into machine-checkable JSON.
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