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  1. #1
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    Quote Originally Posted by Pascal View Post
    Maybe. This could be the reason why the 20DMF - based on sectors that have the same weight - is better than the MF calculated on the S&P500.

    Pascal
    Thanks, Pascal. I suppose the proof is in the pudding. Regarding the 20DMF calculation, IIRC each sector weighs the individual stocks' EV in proportion to their respective market cap, i.e. if you have 10 stocks in a sector - one $100B mega cap and nine $1B medium caps, the aggregate EV would mostly represent the mega cap. If my assumption about parallel trading activity is correct, wouldn't that mean that the sector's EV would be inaccurate?

    Trader D

  2. #2
    Quote Originally Posted by TraderD View Post
    Thanks, Pascal. I suppose the proof is in the pudding. Regarding the 20DMF calculation, IIRC each sector weighs the individual stocks' EV in proportion to their respective market cap, i.e. if you have 10 stocks in a sector - one $100B mega cap and nine $1B medium caps, the aggregate EV would mostly represent the mega cap. If my assumption about parallel trading activity is correct, wouldn't that mean that the sector's EV would be inaccurate?

    Trader D
    Each sector weights each stocks depending on market cap, but the 20DMF gives an equal weigt on each sector. Therefore, the sectors that holds XOM and CVX has the wame weight as the dryshipper sector (very tiny sector).


    Pascal

  3. #3
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    Quote Originally Posted by Pascal View Post
    Each sector weights each stocks depending on market cap, but the 20DMF gives an equal weigt on each sector. Therefore, the sectors that holds XOM and CVX has the wame weight as the dryshipper sector (very tiny sector).

    Pascal
    Thanks, Pascal, I understand the equal weighting of EV across all sectors, each comprised of different aggregate market caps.

    To keep numbers round, say you have a choice of 1000 stocks for 100 sectors out of a population of 10,000 stocks of *different* market caps. If I were to draw a different representative subset of stocks for each sector (on average, only a 1/10th of the overall population will be utilized) and then calculate the equally-weighted EV (or 20DMF), would I possibly get drastically different results?

    Trader D

  4. #4
    Quote Originally Posted by TraderD View Post
    Thanks, Pascal, I understand the equal weighting of EV across all sectors, each comprised of different aggregate market caps.

    To keep numbers round, say you have a choice of 1000 stocks for 100 sectors out of a population of 10,000 stocks of *different* market caps. If I were to draw a different representative subset of stocks for each sector (on average, only a 1/10th of the overall population will be utilized) and then calculate the equally-weighted EV (or 20DMF), would I possibly get drastically different results?

    Trader D
    I do not know! Maybe you'll get similar results. maybe not. What else can I say. We would really need to test that idea. This is a pretty big work.

    Pascal

  5. #5
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    Quote Originally Posted by Pascal View Post
    I do not know! Maybe you'll get similar results. maybe not. What else can I say. We would really need to test that idea. This is a pretty big work.

    Pascal
    Pascal, I can appreciate the amount of work necessary to decipher this fundamental aspect of the 20dmf signal. As you state, the rationale for sector composition may not be obvious and only extensive testing can answer this question. Thanks again.

    Trader D.

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