Client Investment Recommendations and Strategies
Know the client before the product
Suitability answers almost always begin with client facts: goals, time horizon, liquidity needs, tax bracket, risk tolerance (willingness versus ability), and existing holdings. A long horizon with stable income supports equities; a short horizon or an imminent tuition bill supports cash equivalents no matter how aggressive the client feels.
Portfolio math
Diversification reduces unsystematic (company-specific) risk; no amount of it removes systematic (market) risk. Correlations run from -1 to +1, and a diversification benefit exists whenever correlation is below +1. Beta measures volatility relative to the market; CAPM prices expected return as the risk-free rate plus beta times the equity risk premium. Standard deviation measures total risk, the Sharpe ratio divides excess return by standard deviation (higher is better), and alpha is return not explained by beta.
Strategy and tax
Buy-and-hold defers gains; dollar cost averaging lowers average cost in declining markets but does not prevent loss; rebalancing enforces sell-high/buy-low discipline; tax-loss harvesting offsets gains, subject to the wash sale rule. Asset location places tax-inefficient income producers in tax-deferred accounts and tax-efficient equities in taxable accounts. Account mechanics matter: traditional IRA and 401(k) contributions are pre-tax with ordinary-income withdrawals after 59½; Roth is after-tax with qualified tax-free withdrawals; 529 plans grow tax-deferred for education.
Traps
Watch for 'diversification eliminates risk' (only unsystematic), 'high beta guarantees high return' (only higher expected return with more risk), and Sharpe ratio comparisons where the larger number wins.
Worked example
Risk-free 4 percent, beta 1.2, equity risk premium 6 percent: expected return = 4 + 1.2(6) = 11.2 percent. Against an 18 percent standard deviation, Sharpe = (11.2 - 4)/18, roughly 0.40.