feat(portfolio): Deribit-only executable book (TP01+SKH01) + periodic rebalancing

- deribit_book_sleeves(): TP01 75% + SKH01 25% — the two directional BTC/ETH legs on
  ONE venue (Deribit), both since 2019. Excludes XS01 (Hyperliquid/stat-mode) & VRP01
  (modeled options). FULL Sharpe 1.78 / HOLD 1.17 / DD 9.4% (research).
- rebalance_sim(): realistic PERIODIC rebalancing (drift between dates, turnover cost at
  Deribit-taker ~5bps/side) vs the idealized continuous rebalance of combined_daily.
  period=1 + cost=0 reduces to continuous (tested).
- run_deribit_book.py: report — continuous vs weekly/biweekly/monthly rebal, per-year,
  accumulation €2k & $600-real, min-order $5 note. Finding: turnover is LOW (0.2-0.4x/yr),
  so monthly rebal (€7,919) ~= continuous (€7,938) — cost is negligible; daily would be
  sub-min-order fiction at $600 -> use >= weekly.
- +2 tests (rebalance_sim continuity & cost). Full suite green.

TP01 is the only live-armed leg; SKH01 is the candidate 2nd leg (validate execution code first).

Co-Authored-By: Claude Opus 4.8 (1M context) <noreply@anthropic.com>
This commit is contained in:
Adriano Dal Pastro
2026-06-23 20:26:53 +00:00
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commit 160ad300be
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"""REPORT del BOOK DERIBIT-ONLY realmente eseguibile = TP01 + SKH01 (75/25).
Le due gambe direzionali BTC/ETH sullo STESSO venue (Deribit), entrambe dal 2019. Esclude XS01
(Hyperliquid, stat-mode) e VRP01 (opzioni modellate). Mostra:
1. metriche oneste continuo (rebalance-continuo) vs RIBILANCIAMENTO PERIODICO realistico
(settimanale/mensile) con costo turnover Deribit-taker;
2. per-anno, accumulo da €2k (e nota €600 reale + min-order $5);
3. posizioni correnti per gamba.
uv run python scripts/portfolio/run_deribit_book.py
"""
from __future__ import annotations
import sys
from pathlib import Path
PROJECT_ROOT = Path(__file__).resolve().parents[2]
sys.path.insert(0, str(PROJECT_ROOT))
import numpy as np
from src.portfolio.portfolio import StrategyPortfolio, metrics, yearly, rebalance_sim, HOLDOUT
CAP = 2000.0
REAL = 600.0 # capitale reale (vedi CLAUDE.md), min-order Deribit $5
COST_RATE = 0.0005 # Deribit taker per-lato (~0.10% RT sul turnover netto)
def line(tag, daily, extra=""):
m = metrics(daily); h = metrics(daily[daily.index >= HOLDOUT])
eqf = CAP * float(np.prod(1.0 + daily.values))
print(f" {tag:<26} FULL Sh {m['sharpe']:.2f} ret {m['ret']*100:+.0f}% DD {m['maxdd']*100:.1f}% "
f"| HOLD Sh {h['sharpe']:.2f} DD {h['maxdd']*100:.1f}% | €2k→€{eqf:,.0f} {extra}")
return m, h
def main():
from src.portfolio.sleeves import deribit_book_sleeves
sleeves = deribit_book_sleeves()
pf = StrategyPortfolio(sleeves, capital=CAP)
w = pf.weights()
cols = {s.name: s.daily() for s in sleeves}
print("=" * 100)
print(f" BOOK DERIBIT-ONLY (eseguibile) — {' + '.join(f'{k} {v*100:.0f}%' for k, v in w.items())} "
f"| capitale €{CAP:,.0f} (reale ≈ ${REAL:,.0f}) | hold-out {HOLDOUT.date()}+")
print("=" * 100)
# standalone per-gamba
print("\n PER-GAMBA (standalone):")
for s in sleeves:
d = s.daily(); m = metrics(d); h = metrics(d[d.index >= HOLDOUT])
print(f" {s.name:<16} [{w[s.name]*100:>3.0f}%] FULL Sh {m['sharpe']:.2f} DD {m['maxdd']*100:.0f}% "
f"| HOLD Sh {h['sharpe']:.2f} DD {h['maxdd']*100:.0f}%")
print("\n COMBINATO — rebalance-CONTINUO (idealizzato, no costi) vs PERIODICO (reale, costo turnover):")
cont = pf.combined_daily()
line("continuo (no costo)", cont)
sims = {}
for tag, period in (("settimanale (7g)", 7), ("bisettimanale (14g)", 14), ("mensile (30g)", 30)):
sim = rebalance_sim(cols, w, period_days=period, cost_rate=COST_RATE)
sims[tag] = sim
line(f"rebal {tag}", sim["daily"], extra=f"| turnover {sim['turnover_per_year']:.1f}×/anno, {sim['n_rebalances']} ribilanci")
# raccomandato = mensile
rec = sims["mensile (30g)"]["daily"]
print("\n PER ANNO (rebal mensile, netto costo):")
for y, d in yearly(rec).items():
print(f" {y}: ret {d['ret']*100:>+7.1f}% DD {d['dd']*100:>5.1f}%")
print("\n ACCUMULO (rebal mensile):")
for cap, lbl in ((CAP, "€2k nominale"), (REAL, "$600 reale")):
eq = cap * np.cumprod(1.0 + rec.values)
yrs = len(rec) / 365.25
print(f" {lbl:<14}: {cap:,.0f}{eq[-1]:,.0f} (×{eq[-1]/cap:.1f}, ~{(eq[-1]-cap)/(yrs*365.25):+,.2f}/g)")
print("\n POSIZIONI CORRENTI (ultima barra chiusa):")
for name, pos in pf.current_positions().items():
print(f" {name}: {pos if pos is not None else 'segnale dual-TF (no pos-fn) — vedi engine'}")
print("\n NOTE ONESTE:")
print(" · TP01 = unico armato live su Deribit (flat=risk-off). SKH01 = 2a gamba candidata (perp BTC/ETH).")
print(" · SKH01 equity daily-step (Sharpe lens). A $600 il min-order è $5: un ribilancio mensile")
print(" muove abbastanza nozionale da eseguirsi; il giornaliero NO (Δ sub-$5 = finzione) → usa ≥ settimanale.")
print(" · Prima del deploy 2a gamba: validare causalità sul CODICE D'ESECUZIONE reale e costi del book a 230m.")
if __name__ == "__main__":
main()
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@@ -68,6 +68,44 @@ def yearly(daily: pd.Series) -> dict:
return out
def rebalance_sim(daily_cols: dict[str, pd.Series], weights: dict,
period_days: int, cost_rate: float = 0.0005) -> dict:
"""Ribilanciamento PERIODICO REALISTICO (vs il rebalance-continuo implicito di combined_daily).
Tra una data di ribilanciamento e l'altra ogni sleeve DERIVA col suo rendimento (i pesi si
scostano dal target). Ogni `period_days` si riporta al target pagando il turnover:
cost = cost_rate * sum_i |valore_i - target_i| (cost_rate = fee per-lato, Deribit taker ~0.0005)
Modella l'attrito reale che il rebalance-continuo (combined_daily) ignora. period_days=1 con
cost_rate=0 ricade sul rebalance-continuo. Ritorna serie netta + turnover annuo + n ribilanci."""
J = pd.concat(daily_cols, axis=1, join="inner").sort_index().fillna(0.0)
cols = list(J.columns)
w = np.array([weights[c] for c in cols], float); w = w / w.sum()
R = J.values
n = len(J)
E = 1.0
v = w * E
out = np.zeros(n)
n_rebal = 0
turn_tot = 0.0
for t in range(n):
Eprev = E
v = v * (1.0 + R[t])
E = float(v.sum())
if (t + 1) % period_days == 0: # giorno di ribilanciamento
target = w * E
turn = float(np.abs(v - target).sum())
cost = cost_rate * turn
E -= cost
v = w * E
n_rebal += 1
turn_tot += turn / max(Eprev, 1e-12)
out[t] = E / Eprev - 1.0 if Eprev > 0 else 0.0
years = n / DAYS_PER_YEAR
return dict(daily=pd.Series(out, index=J.index),
turnover_per_year=round(turn_tot / years, 2) if years > 0 else 0.0,
n_rebalances=n_rebal, period_days=period_days, cost_rate=cost_rate)
class StrategyPortfolio:
def __init__(self, sleeves: list[Sleeve], capital: float = 2000.0):
if not sleeves:
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@@ -253,3 +253,16 @@ def active_sleeves() -> list[Sleeve]:
vrp_sleeve(weight=0.15), # options short-vol (put credit spread + gate IV-rank), dal 2021 (lead modellato, scorrelato)
skyhook_sleeve(weight=0.25), # dual-TF regime+breakout BTC/ETH, dal 2019 (quasi-ortogonale, exit %-asimmetrici, research)
]
def deribit_book_sleeves() -> list[Sleeve]:
"""BOOK DERIBIT-ONLY realmente eseguibile (TP01 + SKH01, 75/25): le DUE gambe direzionali
BTC/ETH sullo stesso venue (Deribit), entrambe dal 2019. Esclude XS01 (Hyperliquid, stat-mode)
e VRP01 (opzioni modellate). FULL Sharpe ~1.78 / HOLD ~1.17 / DD ~9% (research; SKH01 daily-step).
Pensato per il deploy reale a basso capitale: stesso conto, stesso feed, ribilanciamento
periodico (vedi src.portfolio.portfolio.rebalance_sim + scripts/portfolio/run_deribit_book.py).
TP01 e' gia' armato live; SKH01 e' il candidato 2a gamba (da validare codice d'esecuzione)."""
return [
tp01_sleeve(weight=0.75),
skyhook_sleeve(weight=0.25),
]
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@@ -7,7 +7,7 @@ import numpy as np
import pandas as pd
import pytest
from src.portfolio.portfolio import Sleeve, StrategyPortfolio, to_daily, metrics
from src.portfolio.portfolio import Sleeve, StrategyPortfolio, to_daily, metrics, rebalance_sim
def _const_sleeve(name, weight, val, n=400):
@@ -15,6 +15,37 @@ def _const_sleeve(name, weight, val, n=400):
return Sleeve(name, weight, lambda: pd.Series(val, index=idx))
def _ret_series(vals):
idx = pd.date_range("2020-01-01", periods=len(vals), freq="1D", tz="UTC")
return pd.Series(vals, index=idx)
def test_rebalance_sim_no_cost_period1_matches_continuous():
"""period=1 + cost=0 deve coincidere col rebalance-continuo (weighted-return giornaliero)."""
rng = np.random.default_rng(0)
A = _ret_series(rng.normal(0.001, 0.02, 300))
B = _ret_series(rng.normal(0.000, 0.03, 300))
w = {"A": 0.6, "B": 0.4}
sim = rebalance_sim({"A": A, "B": B}, w, period_days=1, cost_rate=0.0)
cont = 0.6 * A + 0.4 * B
assert np.allclose(sim["daily"].values, cont.values, atol=1e-12)
assert sim["n_rebalances"] == 300
def test_rebalance_sim_cost_reduces_return_and_counts():
"""Il costo del turnover abbassa il rendimento; ribilanci meno frequenti = meno costo."""
rng = np.random.default_rng(1)
A = _ret_series(rng.normal(0.001, 0.02, 360))
B = _ret_series(rng.normal(0.001, 0.04, 360))
w = {"A": 0.5, "B": 0.5}
free = rebalance_sim({"A": A, "B": B}, w, period_days=7, cost_rate=0.0)["daily"]
weekly = rebalance_sim({"A": A, "B": B}, w, period_days=7, cost_rate=0.001)
monthly = rebalance_sim({"A": A, "B": B}, w, period_days=30, cost_rate=0.001)
assert weekly["daily"].sum() < free.sum() # il costo morde
assert monthly["n_rebalances"] < weekly["n_rebalances"] # mensile ribilancia meno
assert weekly["turnover_per_year"] > 0
def test_single_sleeve_equals_itself():
s = _const_sleeve("A", 1.0, 0.001)
pf = StrategyPortfolio([s])