The Return Number Is Only Half the Story

Why the highest return does not always create the most wealth

Josh Opheim

Senior Investment Advisor
April 23, 2026
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</head>

<body>
  <header class="hero">
    <div class="hero-inner">
      <div class="eyebrow">Investment Perspective</div>
      <h1>The Return Number Is Only Half the Story</h1>
      <p class="hero-subtitle">
        Why the highest average return does not always create the most wealth, and why risk, downside capture,
        cash flow, and compounding deserve equal attention.
      </p>
      <div class="hero-callout">
        Do not only measure what your portfolio earned. Measure what it had to survive to earn it.
      </div>
    </div>
  </header>

  <main class="article-wrap">
    <section class="lead">
      <p>
        Most investors compare portfolios by looking at one number: the percentage return. At first glance, that seems logical.
        If one portfolio averaged 10% and another averaged 6%, most people would naturally assume the 10% portfolio created
        more wealth.
      </p>
      <p>
        But that is not always true.
      </p>
      <p>
        A portfolio can underperform in every positive market year, outperform in every down year, have a lower average rate
        of return, and still leave the investor with more money at the end.
      </p>
      <p>
        That sounds counterintuitive, but it is one of the most important concepts in long-term investing.
      </p>
    </section>

    <div class="pull-quote">
      You do not build wealth from average returns. You build wealth through compounding.
    </div>

    <section class="section">
      <h2>Return gets the attention. Risk determines the outcome.</h2>
      <p>
        When investors look at performance, they often focus almost entirely on return. What did I make over one year?
        What did I make over three years? What did I make over five years? What did I make over 10 years?
      </p>
      <p>
        Those are reasonable questions. Return matters. But return is only one side of the equation.
      </p>
      <p>
        The equally important question is:
        <strong>How much risk was taken to earn that return?</strong>
      </p>
      <p>
        A portfolio that earns a high average return but suffers large losses along the way may not compound as efficiently
        as a portfolio with a lower return but better downside protection.
      </p>

      <h3>The math of losses is unforgiving</h3>
      <div class="loss-grid">
        <div class="loss-item"><strong>-10%</strong><span>Needs +11.1% to recover</span></div>
        <div class="loss-item"><strong>-20%</strong><span>Needs +25.0% to recover</span></div>
        <div class="loss-item"><strong>-30%</strong><span>Needs +42.9% to recover</span></div>
        <div class="loss-item"><strong>-40%</strong><span>Needs +66.7% to recover</span></div>
        <div class="loss-item"><strong>-50%</strong><span>Needs +100.0% to recover</span></div>
      </div>

      <p>
        Large losses damage the capital base. Once the capital base is reduced, future gains are earned on fewer dollars.
        That is the part many investors miss.
      </p>
    </section>

    <section class="section highlight-box">
      <h2>Average return is not the same as wealth creation.</h2>
      <p>
        A portfolio’s average return can look attractive on paper, but the investor does not spend an average.
        They spend dollars.
      </p>
      <p>
        The account value is what matters.
      </p>
      <p>
        If two clients each start with $1,000,000, the question is not only which portfolio had the higher average return.
        The better question is:
      </p>
      <p class="yellow-text">
        Which portfolio left the client with more money after experiencing the real ups and downs of the market?
      </p>
    </section>

    <section class="section">
      <h2>Example One: The 6% portfolio beats the 10% portfolio</h2>
      <p>
        Assume two investors each start with <strong>$1,000,000</strong>.
      </p>
      <p>
        Portfolio B is the higher-return portfolio based on simple average return. It averages <strong>10% per year</strong>
        over 10 years.
      </p>
      <p>
        Portfolio A is the lower-return portfolio based on simple average return. It averages only <strong>6% per year</strong>
        over 10 years.
      </p>
      <p>
        But Portfolio A has one key advantage: in every down year, Portfolio A only goes down half as much as Portfolio B.
        In every up year, Portfolio A underperforms Portfolio B.
      </p>

      <div class="table-wrap">
        <table aria-label="Example one: 6% average return portfolio beats 10% average return portfolio">
          <thead>
            <tr>
              <th>Year</th>
              <th>Portfolio B Return</th>
              <th>Portfolio B Value</th>
              <th>Portfolio A Return</th>
              <th>Portfolio A Value</th>
            </tr>
          </thead>
          <tbody>
            <tr><td>Start</td><td>—</td><td>$1,000,000</td><td>—</td><td>$1,000,000</td></tr>
            <tr><td>1</td><td class="positive">52.0%</td><td>$1,520,000</td><td class="positive">16.0%</td><td>$1,160,000</td></tr>
            <tr><td>2</td><td class="negative">-31.0%</td><td>$1,048,800</td><td class="negative">-15.5%</td><td>$980,200</td></tr>
            <tr><td>3</td><td class="positive">39.0%</td><td>$1,458,832</td><td class="positive">20.0%</td><td>$1,176,240</td></tr>
            <tr><td>4</td><td class="positive">17.0%</td><td>$1,706,833</td><td class="positive">15.0%</td><td>$1,352,676</td></tr>
            <tr><td>5</td><td class="negative">-44.0%</td><td>$955,826</td><td class="negative">-22.0%</td><td>$1,054,087</td></tr>
            <tr><td>6</td><td class="positive">48.0%</td><td>$1,414,622</td><td class="positive">23.0%</td><td>$1,296,527</td></tr>
            <tr><td>7</td><td class="positive">13.0%</td><td>$1,598,523</td><td class="positive">12.0%</td><td>$1,452,109</td></tr>
            <tr><td>8</td><td class="negative">-26.0%</td><td>$1,182,907</td><td class="negative">-13.0%</td><td>$1,263,335</td></tr>
            <tr><td>9</td><td class="positive">47.0%</td><td>$1,738,873</td><td class="positive">32.0%</td><td>$1,667,602</td></tr>
            <tr><td>10</td><td class="negative">-15.0%</td><td class="ending">$1,477,031</td><td class="negative">-7.5%</td><td class="ending">$1,543,997</td></tr>
          </tbody>
        </table>
      </div>

      <div class="comparison">
        <div class="comparison-card winner">
          <div class="name">Portfolio A</div>
          <div class="return">Simple average return: 6%</div>
          <div class="value">$1,543,997</div>
        </div>
        <div class="comparison-card">
          <div class="name">Portfolio B</div>
          <div class="return">Simple average return: 10%</div>
          <div class="value">$1,477,031</div>
        </div>
      </div>

      <div class="difference">
        Portfolio A ends with approximately $66,966 more.
      </div>

      <p>
        Portfolio B had the higher average return. Portfolio A ended with more money. That is the power of downside protection.
      </p>
    </section>

    <section class="section">
      <h2>The most important part of this example</h2>
      <p>
        Portfolio A underperforms Portfolio B in every positive year. It does not win by capturing more upside.
        It wins by losing less during the difficult years.
      </p>

      <div class="grid-two">
        <div class="card">
          <h3>Portfolio A lags in up years</h3>
          <p>
            When Portfolio B is up 52%, Portfolio A is only up 16%. When Portfolio B is up 39%, Portfolio A is only up 20%.
            When Portfolio B is up 48%, Portfolio A is only up 23%. When Portfolio B is up 47%, Portfolio A is only up 32%.
          </p>
        </div>
        <div class="card">
          <h3>Portfolio A protects in down years</h3>
          <p>
            When Portfolio B is down 31%, Portfolio A is down 15.5%. When Portfolio B is down 44%, Portfolio A is down 22%.
            When Portfolio B is down 26%, Portfolio A is down 13%. When Portfolio B is down 15%, Portfolio A is down 7.5%.
          </p>
        </div>
      </div>

      <div class="pull-quote">
        You can underperform in up markets, outperform in down markets, have a lower average rate of return, and still finish with more money.
      </div>

      <p>
        That is not a sales phrase. That is compounding math.
      </p>
    </section>

    <section class="section">
      <h2>Example Two: Same 10% average return, different ending wealth</h2>
      <p>
        Now let’s make the example even more interesting. Assume both portfolios average the exact same return over 10 years.
        Both portfolios average <strong>10% per year</strong>. Both clients start with <strong>$1,000,000</strong>.
      </p>
      <p>
        But there is one important difference: Portfolio A underperforms Portfolio B in every positive year, but only goes
        down half as much in every negative year.
      </p>

      <div class="table-wrap">
        <table aria-label="Example two: same 10% average return but different ending wealth">
          <thead>
            <tr>
              <th>Year</th>
              <th>Portfolio B Return</th>
              <th>Portfolio B Value</th>
              <th>Portfolio A Return</th>
              <th>Portfolio A Value</th>
            </tr>
          </thead>
          <tbody>
            <tr><td>Start</td><td>—</td><td>$1,000,000</td><td>—</td><td>$1,000,000</td></tr>
            <tr><td>1</td><td class="positive">24.0%</td><td>$1,240,000</td><td class="positive">19.0%</td><td>$1,190,000</td></tr>
            <tr><td>2</td><td class="negative">-20.0%</td><td>$992,000</td><td class="negative">-10.0%</td><td>$1,071,000</td></tr>
            <tr><td>3</td><td class="positive">18.0%</td><td>$1,170,560</td><td class="positive">15.0%</td><td>$1,231,650</td></tr>
            <tr><td>4</td><td class="positive">14.0%</td><td>$1,334,438</td><td class="positive">11.0%</td><td>$1,367,132</td></tr>
            <tr><td>5</td><td class="negative">-16.0%</td><td>$1,120,928</td><td class="negative">-8.0%</td><td>$1,257,761</td></tr>
            <tr><td>6</td><td class="positive">22.0%</td><td>$1,367,532</td><td class="positive">18.0%</td><td>$1,484,158</td></tr>
            <tr><td>7</td><td class="positive">8.0%</td><td>$1,476,935</td><td class="positive">6.0%</td><td>$1,573,207</td></tr>
            <tr><td>8</td><td class="negative">-12.0%</td><td>$1,299,703</td><td class="negative">-6.0%</td><td>$1,478,815</td></tr>
            <tr><td>9</td><td class="positive">20.0%</td><td>$1,559,643</td><td class="positive">14.0%</td><td>$1,685,849</td></tr>
            <tr><td>10</td><td class="positive">42.0%</td><td class="ending">$2,214,694</td><td class="positive">41.0%</td><td class="ending">$2,377,047</td></tr>
          </tbody>
        </table>
      </div>

      <div class="comparison">
        <div class="comparison-card winner">
          <div class="name">Portfolio A</div>
          <div class="return">Simple average return: 10%</div>
          <div class="value">$2,377,047</div>
        </div>
        <div class="comparison-card">
          <div class="name">Portfolio B</div>
          <div class="return">Simple average return: 10%</div>
          <div class="value">$2,214,694</div>
        </div>
      </div>

      <div class="difference">
        Portfolio A ends with approximately $162,353 more.
      </div>

      <p>
        Both portfolios averaged 10% per year. But Portfolio A ended with more money because the path of returns was different.
        Portfolio B had stronger up years, but its larger losses reduced the capital base. Portfolio A gave up some upside in
        every positive year, but it preserved more money in the down years.
      </p>

      <div class="pull-quote">
        Two portfolios can have the exact same average return, but the portfolio with better downside protection can still leave the client with more money.
      </div>
    </section>

    <section class="section">
      <h2>Why this matters so much</h2>
      <p>
        Investors often compare portfolios like they are watching a scoreboard. This portfolio made 10%. That portfolio made 8%.
        This one beat that one.
      </p>
      <p>
        But investing is not that simple.
      </p>
      <p>
        A portfolio can have a higher average return and still produce a worse financial outcome if the ride is too volatile.
        A portfolio can have the same average return and still produce a worse financial outcome if the losses are deeper.
        And a portfolio can have a lower average return and still produce a better financial outcome if it protects capital
        more effectively during difficult markets.
      </p>
      <p>
        The real question is not just: <strong>What return did this portfolio earn?</strong>
      </p>
      <p>
        The better question is: <strong>What did the portfolio have to survive to earn that return?</strong>
      </p>
    </section>

    <section class="section highlight-box">
      <h2>Why downside capture matters</h2>
      <p>
        Downside capture measures how much of a decline a portfolio experiences during negative market periods.
      </p>
      <p>
        If the market falls 20% and a portfolio falls 10%, the portfolio captured 50% of the downside.
      </p>
      <p>
        That can be incredibly valuable. A portfolio with lower downside capture does not need to fully participate in every
        up market to create a strong long-term result. If it preserves enough capital in bad markets, it can compound more
        efficiently over time.
      </p>
      <p class="yellow-text">
        That is why risk-adjusted returns matter.
      </p>
    </section>

    
    <section class="section">
      <h2>Portfolio construction is not about chasing the highest number</h2>
      <p>
        The goal is not simply to build the portfolio that looks best during the strongest bull market. The goal is to build a
        portfolio that can survive different market environments and still support the client’s financial plan.
      </p>

      <ul class="factor-list">
        <li><strong>Return potential</strong>The portfolio still needs to grow.</li>
        <li><strong>Downside protection</strong>Large losses can permanently impair compounding.</li>
        <li><strong>Volatility</strong>The path of returns affects investor outcomes.</li>
        <li><strong>Cash flow</strong>Income can reduce the need to sell capital.</li>
        <li><strong>Tax efficiency</strong>After-tax return is what the client actually keeps.</li>
        <li><strong>Liquidity</strong>Clients need access to capital at the right times.</li>
        <li><strong>Manager quality</strong>Skill, discipline, and process matter.</li>
        <li><strong>Diversification</strong>Different assets behave differently in different markets.</li>
        <li><strong>Time horizon</strong>The right strategy depends on when the money is needed.</li>
        <li><strong>Client-specific goals</strong>The portfolio must serve the financial plan.</li>
      </ul>

      <p>
        The right portfolio is not always the one with the highest average return. The right portfolio is the one that gives
        the client the best chance of achieving their goals with an appropriate level of risk.
      </p>
    </section>

    <section class="section highlight-box">
      <h2>The bottom line</h2>
      <p>
        Investors often compare portfolios based on percentage return alone. That is understandable, but incomplete.
      </p>
      <p>
        Return matters, but risk matters just as much.
      </p>
      <p>
        A portfolio can underperform in up markets, outperform in down markets, show a lower average rate of return, and still
        leave the investor with more money at the end.
      </p>
      <p>
        A portfolio can also have the same average return as another portfolio and still finish with more money if it protects
        better during the down years.
      </p>
      <p>
        The reason is compounding. When a portfolio loses less in difficult markets, it preserves more capital. When markets
        recover, that preserved capital has more power to compound.
      </p>
      <p class="yellow-text">
        Do not only measure what your portfolio earned. Measure what it had to survive to earn it.
      </p>
    </section>

    <section class="disclaimer">
      <p>
        <strong>Important disclosure:</strong> The examples above are hypothetical and for illustration purposes only.
        They are intended to demonstrate the impact of volatility, downside capture, and compounding. Actual portfolio
        results will vary. No investment strategy can guarantee gains or fully protect against losses.
      </p>
    </section>
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