Account size and the minimum cost of a trade
Posted: Sat Oct 31, 2026 7:59 pm
Account size and the minimum cost of a trade
A small account faces a structural problem in scalping: the minimum trade size. If the smallest lot is 0.01 and the account is 500 dollars, a 10 pip stop risks about 1 dollar, or 0.2 percent. That's fine.
But costs scale differently. A commission of 0.07 dollars per side on a 0.01 lot looks tiny, yet on a 1.5 pip scalp, it amounts to a significant fraction of the profit. Rounding rules or minimum commissions can make it worse.
Spread is proportional, but for small accounts, the commission structure matters more. A micro account with a spread-only model may cost more per pip than a standard account with commission at the same size.
A calculation worth doing: total round-turn cost in dollars, divided by the pip value, gives cost in pips. Compare it to the average target. If it's more than a fifth, the edge needs to be strong.
Scaling up changes the math, which means results at small size don't predict results at larger size.
On the account size used here, what's the all-in cost per round turn in pips?
A small account faces a structural problem in scalping: the minimum trade size. If the smallest lot is 0.01 and the account is 500 dollars, a 10 pip stop risks about 1 dollar, or 0.2 percent. That's fine.
But costs scale differently. A commission of 0.07 dollars per side on a 0.01 lot looks tiny, yet on a 1.5 pip scalp, it amounts to a significant fraction of the profit. Rounding rules or minimum commissions can make it worse.
Spread is proportional, but for small accounts, the commission structure matters more. A micro account with a spread-only model may cost more per pip than a standard account with commission at the same size.
A calculation worth doing: total round-turn cost in dollars, divided by the pip value, gives cost in pips. Compare it to the average target. If it's more than a fifth, the edge needs to be strong.
Scaling up changes the math, which means results at small size don't predict results at larger size.
On the account size used here, what's the all-in cost per round turn in pips?