Episode 22 - How Do You Know If You Have the Right Investment Strategy? Part 3

Published: Feb. 15, 2019, 10 a.m.

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Sometimes, the market can behave in ways that are unexpected. Investors may find themselves regretting certain choices, regardless of the circumstances they were facing at the time. Join us for part three of our series on differentiating between investment strategies and outcomes. In this episode, Dr. John B. McDermott, Symmetry\'s Chief Investment Strategist, makes the case for "staying in your seat", unless, an overwhelming amount of statistical data proves otherwise.

Thank you very much for listening to The Symmetry Delta Podcast for Evidence Based Investing. Visit us at www.symmetrypartners.com. You can also find us on Facebook, YouTube, Twitter, or LinkedIn under Symmetry Partners, LLC. If you have any questions or would like more information \\u2013 give us a call at: 800.786.3309.

Symmetry Partners, LLC, is an investment adviser firm registered with the Securities and Exchange Commission. The firm only transacts business in states where it is properly registered, or excluded or exempted from registration requirements. No one should assume that future performance of any specific investment, investment strategy, product or non-investment related content made reference to directly or indirectly in this material will be profitable. As with any investment strategy, there is the possibility of profitability as well as loss.

Factors are sources of expected returns. Symmetry searches for factors that have been shown historically to deliver higher returns over time.

Symmetry Partners\' investment approach seeks enhanced returns by over weighting assets that exhibit characteristics that tend to be in accordance with one or more "factors" identified in academic research as historically associated with higher returns. Please be advised that adding these factors may not ensure increased return over a market weighted investment and may lead to under performance relative to the benchmark over the investor\'s time horizon.

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