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System Architecture v5.0 (Data Enhanced)

The Alpha Factory

A technical blueprint for modern quantitative hedge funds. From bitemporal data lakes to high-capacity deep learning and execution algorithms.

Event-DrivenBitemporalDeep LearningK8s Native
Alpha Factory System Architecture Infographic
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I. System Architecture

The Hybrid Cloud Topology: Optimizing for both Latency and Capacity.

The Hybrid Model

We cannot run everything in the Cloud due to latency, nor everything On-Prem due to cost. The architecture is split into two distinct zones connected by a secure leased line.

Zone A: Co-location (On-Prem)

NY4 / NJ2 Data Centers. Directly cross-connected to exchanges.

C++ 20FPGA< 5µs Latency
10Gbps Direct Connect (The Airlock)

Zone B: The Cloud (AWS/GCP)

Elastic compute for research, massive data storage, and non-latency sensitive tasks.

PythonKubernetesPetabytes
NASDAQ / NYSE
Co-Location Pod
Market
Data
OEMS
Research Cloud
Data Lake
Alpha Gen

II. The Data Foundation

The lifeblood of the fund. Ensuring Point-in-Time correctness and cleanliness.

The 3-Tier Storage Model

We optimize storage for access patterns. Trading engines need nanoseconds; researchers need terabytes.

Tier 1: Hot (kdb+ / Redis)

In-memory. Last 24 hours of ticks. Used for live signals and real-time dashboards.

Tier 2: Warm (Parquet / Delta Lake)

NVMe SSDs. Recent history (5 years). Used for daily retraining of models.

Tier 3: Cold (S3 Glacier)

Object Store. Full history (20+ years). Used for deep-dive research.

storage_policy.py
# Data Movement Logic
def migrate_data():
    # 1. Capture realtime feed
    ticks = kdb.query("select from quote where time > -5m")
    
    # 2. End of Day: Flush to Delta Lake
    if market_status == 'CLOSED':
        df = kdb.query("select from quote where date=.z.d")
        df.write.format("delta").save("/mnt/lake/quotes")
        
    # 3. Optimistic Z-Ordering for fast retrieval
    spark.sql("OPTIMIZE quotes ZORDER BY (symbol, time)")

III. Machine Learning Design

From feature engineering to meta-labeling: The Deep Dive.

State-of-the-Art Architectures

Modern quants moved beyond simple Linear Regression years ago. We now utilize a hybrid approach, combining the interpretability of tree-based models with the feature-extraction power of deep learning.

TabNet & ResNets

Neural networks adapted for tabular data. They use attention mechanisms to select relevant features instance-wise, offering interpretability similar to decision trees.

Graph Neural Networks (GNNs)

Used for supply chain analysis. Stocks are nodes, and supplier/customer relationships are edges. Shocks to one node propagate through the graph to predict impact on connected entities.

Transformer Encoders

Applied to time-series (replacing LSTMs). We use "Time2Vec" positional encodings to capture periodicities in market microstructure.

Model_Pipeline_Config.json

1
Input LayerRank-Gauss Normalization + Lagged Returns
2
Feature ExtractionAutoencoder (Denoising) → Bottleneck Layer (64 dims)
3
Prediction HeadGradient Boosted Trees (LGBM) on Bottleneck Features
Research Environment v4.1
Auto-ML Status: ACTIVE

IV. Backtesting & Simulation

The Time Machine: From Vectorized Prototypes to Event-Driven Reality.

Vectorized vs. Event-Driven

Retail backtests often use "Vectorized" calculations (pandas), which are fast but prone to look-ahead bias. Professional backtests use an Event-Driven loop that processes data one tick at a time, exactly mimicking the live execution environment.

!
The Cardinal Rule: Your backtester code should be identical to your live trading code. They should share the same `Strategy` and `ExecutionHandler` classes.
engine_core.pyEvent Loop
while True:
if events_queue.empty(): break
event = events_queue.get()
if event.type == 'MARKET':
strategy.calculate_signal(event)
elif event.type == 'ORDER':
risk_system.check(event)
broker.execute_order(event)
elif event.type == 'FILL':
portfolio.update_positions(event)
Data
Strategy
Risk
Execution

V. Risk & Convex Optimization

The Final Step: Turning Alpha into a Portfolio.

Convex Optimization (MVO)

We don't pick stocks; we pick weights. The optimizer solves for the optimal weights $w$ that maximize expected return minus a risk penalty, subject to constraints.

The Objective Function

Maximize: $\mu^T w - \lambda w^T \Sigma w$
  • $\mu$ = Expected Returns (Alpha)
  • $\Sigma$ = Covariance Matrix (Risk)
  • $\lambda$ = Risk Aversion Parameter

*Because the problem is Convex, we are guaranteed to find the global maximum efficiently.

portfolio_opt.py
import cvxpy as cp

# 1. Variables
w = cp.Variable(n_assets)

# 2. Risk Model (Factor)
# Sigma = B*Cov_f*B.T + D
risk = cp.quad_form(w, Sigma)

# 3. Objective (Utility)
# Maximize Alpha - Risk - TransactionCosts
objective = cp.Maximize(mu @ w - gamma * risk)

# 4. Constraints
constraints = [
    cp.sum(w) == 0,     # Dollar Neutral
    cp.sum(cp.abs(w)) <= 2.0, # 2x Leverage
    w <= 0.05,          # Max Pos Size
    w >= -0.05
]

# 5. Solve
prob = cp.Problem(objective, constraints)
prob.solve(solver=cp.ECOS)

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