Overall Statistics
Total Trades
11
Average Win
59.27%
Average Loss
-4.95%
Compounding Annual Return
197.965%
Drawdown
37.000%
Expectancy
9.385
Net Profit
615.719%
Sharpe Ratio
1.845
Loss Rate
20%
Win Rate
80%
Profit-Loss Ratio
11.98
Alpha
0.854
Beta
0.107
Annual Standard Deviation
0.468
Annual Variance
0.219
Information Ratio
1.627
Tracking Error
0.475
Treynor Ratio
8.101
Total Fees
$690.24
# QUANTCONNECT.COM - Democratizing Finance, Empowering Individuals.
# Lean Algorithmic Trading Engine v2.0. Copyright 2014 QuantConnect Corporation.
#
# Licensed under the Apache License, Version 2.0 (the "License");
# you may not use this file except in compliance with the License.
# You may obtain a copy of the License at http://www.apache.org/licenses/LICENSE-2.0
#
# Unless required by applicable law or agreed to in writing, software
# distributed under the License is distributed on an "AS IS" BASIS,
# WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
# See the License for the specific language governing permissions and
# limitations under the License.


import numpy as np
import decimal as d

### <summary>
### In this example we look at the canonical 15/30 day moving average cross. This algorithm
### will go long when the 15 crosses above the 30 and will liquidate when the 15 crosses
### back below the 30.
### </summary>
### <meta name="tag" content="indicators" />
### <meta name="tag" content="indicator classes" />
### <meta name="tag" content="moving average cross" />
### <meta name="tag" content="strategy example" />
class ChannelsAlgorithm(QCAlgorithm):

    def Initialize(self):
        '''Initialise the data and resolution required, as well as the cash and start-end dates for your algorithm. All algorithms must initialized.'''

        self.SetStartDate(2016, 01, 01)  #Set Start Date
        self.SetEndDate(2017, 10, 19)    #Set End Date
        self.SetCash(10000)             #Set Strategy Cash
        # Find more symbols here: http://quantconnect.com/data
        self.SetBrokerageModel(BrokerageName.GDAX)
        self.AddCrypto("BTCUSD", Resolution.Hour)

        # create a 15 day exponential moving average
#        self.fast = self.EMA("BTCUSD", 15, Resolution.Daily);
        
        # create a 30 day exponential moving average
#        self.slow = self.EMA("BTCUSD", 70, Resolution.Daily);
        
        # Create Channels
        self.channel = self.DCH("BTCUSD",20,20,Resolution.Daily)

        self.previous = None


    def OnData(self, data):
        '''OnData event is the primary entry point for your algorithm. Each new data point will be pumped in here.'''
        # a couple things to notice in this method:
        #  1. We never need to 'update' our indicators with the data, the engine takes care of this for us
        #  2. We can use indicators directly in math expressions
        #  3. We can easily plot many indicators at the same time

        # wait for our slow ema to fully initialize
#        if not self.slow.IsReady:
#            return
        
        # only once per day
        if self.previous is not None and self.previous.date() == self.Time.date():
            return

        # define a small tolerance on our checks to avoid bouncing
        tolerance = 0.00015;
        
        holdings = self.Portfolio["BTCUSD"].Quantity
        
        # we only want to go long if we're currently short or flat
        if holdings <= 0:
            # if the fast is greater than the slow, we'll go long
            
            if float(self.Securities["BTCUSD"].Price) > float(str(self.channel.UpperBand)):
                self.Log("BUY  >> {0}".format(self.Securities["BTCUSD"].Price))
                self.SetHoldings("BTCUSD", 1.0)

        # we only want to liquidate if we're currently long
        # if the fast is less than the slow we'll liquidate our long
        if holdings > 0 and self.Securities["BTCUSD"].Price < float(str(self.channel.LowerBand)):
            self.Log("SELL >> {0}".format(self.Securities["BTCUSD"].Price))
            self.Liquidate("BTCUSD")
        
        self.previous = self.Time