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QuantConnect Trading Strategy implementation

I need a trading strategy written in Python for Quantconnect which can be backtested and optimized.

This is basically for me to get a template for changing in future.

Requirements:

- The trading algorithm must trade US equities only

- Must be written in Python

- Must use Coarse/Fine selection

- Will trade both sides

1. Universe Selection in timeframe 1:

The universe selection happens in one timeframe and the actual trading in another faster timeframe.

For example, we want to select a set of stocks every night for the next day.

- Must use Coarse/Fine selection

- Coarse equity selection must have

HasFundamentalData and

[login to view URL] > priceThreshold, where priceThreshold is a parameter with default value of 5 and

minimum avg volume of avgVolThreshold, where avgVolThreshold is a parameter with default value of 50000, and minimum average volume of the symbol is computed over a parameterized period say AvgVolPeriod e.g. symbolSMAv = SimpleMovingAverage([login to view URL])

- Fine equity selection

This needs to be clearly written such that another algorithm may be substituted by me later.

For this project we will use a parameterizable Bollinger Band squeeze as a threshold.

i.e. we will select only those where the bollinger bandwidth is below a certain threshold and has become smaller in the last m periods versus over the prior n periods

(see [login to view URL] for a reference)

The resulting list must be sorted by Float

2. Trading Algorithm in timeframe 2:

We want to trade in a shorter timeframe. E.g. if the universe selection happened on the day timeframe, then we are trading next day on the 1 min or 5 min timeframes.

- The trading algorithm for longs and shorts should be in seperate blocks so that one may comment the Long OR short versions for testing.

- The trading algorithm is breakout (or breakdown) over a certain % from its previous close in the universe and certain % over (or under) its bollinger band value.

- breakout is used for long positions, breakdown for short positions.

- e.g. we want to buy if the stock breakouts 2.5% over its previous close and is above its upper bollinger or vice-versa for shorting. This part needs to be clean and nicely modifiable.

- these two % values should be parameterizable.

- The algorithm must not enter into a trade for a symbol if it has earnings that day

- Similarly it must close out positions by close of trade which have earnings in the following day

- Must be able to set a buy and sell window times for all trades: e.g. enter new positions from 9:45 a.m. to 10:45 a.m. etc.

- The algorithm can trade up to 10 stocks in a single day but only 4 to prevent pattern day trading.

3. Position Sizing and Loss Control:

- The algorithm should allocate capital per position based on a fixed risk % of the currently available capital

- First: the stop loss price for Long positions = Minimum of AverageTrueRange(n periods, close), yesterday's close, Invert this for Short positions

- Capital Risk per position = 2% (parameter)

- e.g. if the parameter risk is 2% and 100K capital exists then 2k can be risked. hence the number of shares

- Number of shares = Risk-amount/(current_price - stop loss price)

- Based on the above conditions, The algorithm can allocate 100% of available capital or an equal dollar amount into each equity if there are more than one at that time.

4. Position Exit

- STOP LOSS: Upon entering the position a stop limit loss must be entered using the above value.

- PROFIT TARGET: A profit target based exit must also be entered e.g. 10% from entry

- TIME based EXIT: The position should be closed after N bars where N is a parameter.

[login to view URL] Criteria:

- Must show via backtesting that the algorithm works without errors before completion acceptance.

- Cleanly separated code and parameters for the major blocks as mentioned.

6. Skills required:

- Python

- Quantconnect

- Basic Trading Knowledge: ATR, Float, Stop Loss, Short/Long etc.

Skills: Python, Algorithm

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About the Employer:
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Project ID: #24115039

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enggworks

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