Source code for tradeexecutor.strategy.weighting

"""Weighting based portfolio manipulation.

Various helper functions to calculate weights for assets, normalise them.
"""

from typing import Dict, TypeAlias

from tradeexecutor.state.types import PairInternalId

#: Raw trading signal strength.
#:
#: E.g. raw value of the momentum.
#:
#: Negative signal indicates short.
#:
#: Can be any number between ]-inf, inf[
#:
#: Set zero for pairs that are discarded, e.g. due to risk assessment.
#:
Signal: TypeAlias = float


#: Weight of an asset.
#:
#: Represents USD allocated to this position.
#:
#: For raw weights ``0...inf``, for normalised weights ``0...1``.
#:
#: Negative signals have positive weight.
#:
Weight: TypeAlias = float


class BadWeightsException(Exception):
    """Sum of weights not 1."""


[docs]def check_normalised_weights(weights: Dict[PairInternalId, Weight], epsilon=0.0001): """Check that the sum of weights is good. - If there are any entries in weights the sum must be one - If the weights are empty the sum must be zero """ if not weights: return total = sum(weights.values()) if abs(total - 1) > epsilon: raise BadWeightsException(f"Total sum of normalised portfolio weights was not 1.0\n" f"Sum: {total}")
[docs]def clip_to_normalised( weights: Dict[PairInternalId, Weight], epsilon=0.00003, very_small_subtract=0.00001, ) -> Dict[int, float]: """If the sum of the weights are not exactly 1, then decrease the largest member to make the same sum 1 precise. :param weights: Weights where the sum is almost 1. A dict of pair id -> weight mappings. :param epsilon: We check that our floating point sum is within this value. :param very_small_subtract: Use this value to substract so we never go above 1, always under. :return: A dict of pair id -> fixed weight mappings. New weights where the largest weight have been clipped to make exactly 1 """ # Empty weights if not weights: return weights for round_substract_helper in (0, very_small_subtract): total = sum(weights.values()) diff = total - 1 largest = max(weights.items(), key=lambda x: x[1]) clipped = largest[1] - diff - round_substract_helper fixed = weights.copy() fixed[largest[0]] = clipped total = sum(fixed.values()) if total > 1: # We somehow still ended above one # Try again with more subtract continue assert abs(total - 1) < epsilon, f"Assumed all weights total is 1, got {total}, epsilon is {epsilon}" return fixed raise AssertionError("Should never happen")
[docs]def normalise_weights(weights: Dict[PairInternalId, Weight]) -> Dict[PairInternalId, Weight]: """Normalise weight distribution so that the sum of weights is 1.""" total = sum(weights.values()) normalised_weights = {} if total == 0: # Avoid division by zero return normalised_weights for key, value in weights.items(): normalised_weights[key] = value / total return clip_to_normalised(normalised_weights)
[docs]def weight_by_1_slash_n(alpha_signals: Dict[PairInternalId, Signal]) -> Dict[PairInternalId, Weight]: """Use 1/N (position) weighting system to generate portfolio weightings from the raw alpha signals. - The highest alpha gets portfolio allocation 1/1 - The second-highest alpha gets portfolio allocation 1/2 - etc. More information: `The Fallacy of 1/N and Static Weight Allocation <https://www.r-bloggers.com/2013/06/the-fallacy-of-1n-and-static-weight-allocation/>`__. """ weighed_signals = {} presorted_alpha = [(pair_id, abs(signal)) for pair_id, signal in alpha_signals.items()] sorted_alpha = sorted(presorted_alpha, key=lambda t: t[1]) for idx, tuple in enumerate(sorted_alpha, 1): pair_id, alpha = tuple weighed_signals[pair_id] = 1 / idx return weighed_signals
[docs]def weight_by_1_slash_signal(alpha_signals: Dict[PairInternalId, Signal]) -> Dict[PairInternalId, Weight]: """Use 1/signal weighting system to generate portfolio weightings from the raw alpha signals. - All signals are weighted 1/signal - Higher the signal, smaller the weight - E.g. volatility weighted (more volatility, less alloaction) Example: .. code-block:: python alpha_model = AlphaModel(timestamp) available_pairs = get_included_pairs_per_month(input) top_pairs = available_pairs[0:parameters.max_pairs_per_month] assets_chosen_count = 0 for pair in top_pairs: volatility = indicators.get_indicator_value("volatility", pair=pair) if volatility is None: # Back buffer has not filled up yet with enough data, # skip to the next pair continue if volatility >= parameters.minimum_volatility_threshold: # Include this pair for the ranking for each tick alpha_model.set_signal( pair, volatility, ) assets_chosen_count += 1 """ weighed_signals = {} for id, value in alpha_signals.items(): weighed_signals[id] = 1 / value return weighed_signals
[docs]def weight_equal(alpha_signals: Dict[PairInternalId, Signal]) -> Dict[PairInternalId, Weight]: """Give equal weight to every asset, regardless of the signal strength. :return: Weight map where each pair has weight 1. """ weighed_signals = {} for idx, tuple in enumerate(alpha_signals.items(), 1): pair_id, alpha = tuple weighed_signals[pair_id] = 1 return weighed_signals
[docs]def weight_passthrouh(alpha_signals: Dict[PairInternalId, Signal]) -> Dict[PairInternalId, Weight]: """Use the given raw weight value as is as the portfolio weight.""" # Sort by pair id so we are deterministic items = alpha_signals.items() items = sorted(items, key=lambda i: i[0]) return {pair_id: abs(signal) for pair_id, signal in items}