Leslie Hower's decision to purchase call options is accurate when attempting to synthetically sell a risk-free bond. This is based on the rearranged put-call parity formula, which is a fundamental principle in options pricing. The formula is expressed as:

$-\frac{X}{(1 + r)^T} = c_0 - p_0 - S_0$

where $X$ is the strike price, $r$ is the risk-free rate, $T$ is the time to maturity, $c_0$ is the price of the call option, $p_0$ is the price of the put option, and $S_0$ is the price of the underlying asset. To synthetically short sell a risk-free bond, one should purchase call options ($c_0$), sell put options ($p_0$), and sell the underlying asset ($S_0$). Therefore, Hower's decision to purchase call options aligns with the requirements of the put-call parity formula for creating a synthetic short position in a risk-free bond.

Choice B is incorrect. Purchasing put options would not help Leslie in creating a synthetic short position in a risk-free bond. Put options give the holder the right to sell an asset at a specified price within a specific time period. In this case, buying put options would mean that Leslie expects the price of the bond to decrease, which contradicts her intention of creating a synthetic short position.

Choice C is incorrect. Buying the underlying asset does not contribute towards creating a synthetic short position either. A synthetic short position involves mimicking the potential profit and loss outcomes of selling an asset without actually selling it. Therefore, buying more of this asset would contradict the goal of a synthetic short position.