It really matters how much weight each component carries

Baranyi Pál junior portfolio manager December 09, 2025

It is important not only what we invest in, but also the proportion in which we hold each asset. The same Dow Jones Industrial Average basket of thirty stocks has a completely different risk-return profile if we weight them differently. Let’s see what this means in practice with three different versions.

 

Common index weighting methods

In market cap weighted indices, the weight of companies is proportional to their total stock market value, i.e., the product of their share price and number of shares. This is how the S&P 500, which tracks the average share price change of major US listed companies, works. The advantage of this is that it accurately reflects the structure of the market and is relatively stable, as the weighting of large companies generally changes slowly. The disadvantage is that the performance of the index can easily be dominated by a few giant companies, so the investor’s exposure is actually less diversified than the name suggests.

In the case of price-based weighting, shares with higher prices are given greater weight. The Dow Jones Industrial Average is classically constructed in this way: the prices of the 30 individual shares included in the index are added together and then divided by a number called the Dow divisor. Historically, this method was easy to calculate, which is why it has survived for so long. However, the weights are quite arbitrary, as a higher-priced but smaller company may be given greater weight than a larger but lower-priced stock. Stock splits can further distort the weights.

 

Finally, equal weighting is more intuitive. Here, each component is given the same weight, regardless of price and company size. The advantage is greater diversification, i.e., less dependence on the largest companies. The disadvantage is that the largest capitalization “mega-cap” stocks are underweighted, and maintaining equal weighting requires frequent rebalancing, which increases turnover costs.

 

Three versions of the Dow on the same stock basket

Now let’s look at an experiment to show the differences. All three strategies started with $100,000 in initial capital on January 1, 2010. In the first case, we used the original price-weighted official weighting. In the second case, all current Dow components were given equal weight, with regular rebalancing. In the third case, we weighted based on market capitalization.

 

Comparison of results

Indicator

Price weighted Dow

Equal weight Dow

Market cap weighted Dow

Initial capital

100 000 USD

100 000 USD

100 000 USD

Final balance

632 908.75 USD

637 207.94 USD

752 691.97 USD

Net return

532.91%

537.21%

652.69%

Annualized return (CAGR)

12.29%

12.34%

13.52%

Maximum drawdown

−38.700 %

−33.200 %

−31.700 %

Sharpe ratio

0.529

0.551

0.585

Annualized volatility

0.142

0.135

0.142

Profit–loss ratio

1.39

0.73

1.61

Total trades

364

2 031

869

 

What does this mean in practice?

The price-based and equal-weighted Dow ended up almost exactly the same in the long term. The final balance and annualized return were practically identical. Equal weighting resulted in a slightly lower maximum decline and slightly better risk indicators but also meant significantly higher turnover and higher transaction costs.

In contrast, the market capitalization-weighted version clearly showed a better risk-return profile. The return was higher, the maximum drawdown was lower, and the Sharpe and profit-loss ratios were more favourable. Using the same thirty blue chip stocks, simply changing the weighting rule resulted in a significantly higher final balance.

The name of an index is therefore only partial information. It is not enough to know which stocks are included in it; it is at least as important to know the rules according to which the weights are distributed. The same universe with three different weighting logics provides three different investment experiences. It is the investor’s task to choose the weighting method that best suits their risk tolerance and goals.

 

The model does not fully replicate the original Dow methodology due to the simplified modelling approach.

 

 

 

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