Chapter 9
Risk Management Before Profit
On a Tuesday in mid-December, Rohan placed a trade that cost him ₹11,400 in forty minutes.
He had not followed his system. That was the honest beginning of the story.
He had been watching a mid-cap pharmaceutical company for three days. The stock had been rising steadily, and the setup had looked clean on the chart. But when he checked his four rules, Rule 2 had not triggered: the MACD had not crossed yet. It was close. The histogram was narrowing. But the cross had not happened.
He entered anyway.
His reasoning, which he would examine thoroughly afterward, was that the cross was imminent and he did not want to miss the entry. He did not want to wait for the signal and then enter at a worse price. He wanted to be ahead of his own system.
He entered at ₹1,240 at 10:22am. He did not set a stop loss. His reasoning for this second omission was that he planned to watch the trade and exit manually if it went against him.
By 11:04am the stock was at ₹1,189.
He watched it. He did not exit. He told himself it was a temporary pullback.
By 11:38am it was at ₹1,148.
He exited at ₹1,148.
Loss: ₹11,400 in forty minutes.
He sat for a while after closing the trade. The market was still open. Other prices were moving on his screen. He did not look at them.
He had broken both of the most important rules in his system simultaneously. He had entered without a signal. He had entered without a stop loss. These were not minor violations. They were the two rules that existed specifically to prevent exactly what had just happened: a large loss on a trade he had taken on a feeling rather than a condition.
He had paid ₹40,247 to learn that trading on feelings produced losses. He had spent six weeks building a system specifically designed to replace feelings with conditions. He had then violated the system the first time the feelings reasserted themselves.
He set his phone screen-down on the desk. He stared at the wall.
He had, over his entire trading period to date, lost ₹51,647. His account balance was ₹1,48,353. He had started with ₹2,00,000. He had lost approximately twenty-five percent.
He set the stop loss and then, four minutes after entry, moved it down by ₹3 because the price was near it. This was not the trade that cost him ₹11,400. This was a different trade, two weeks later, where he had done it again --- the same violation in a smaller form. He would make this specific error three more times before he stopped making it. Each time, moving the stop cost him more than the original position size would have.
On Sunday he told KM Sir what had happened.
KM Sir did not express surprise. He did not say I told you so. He did not offer comfort. He opened his notebook, read yesterday's line, and set it down.
*The trader who survives long enough becomes the trader who profits.*
He asked: "Why did you not set a stop loss?"
"I thought I would watch it."
"And what happened when you watched it?"
"I didn't exit."
"Why?"
This was the harder question. Rohan thought about it seriously. "Because exiting meant accepting that the trade was wrong. And I didn't want to be wrong."
KM Sir said nothing for a moment. Then: "This is the reason for a stop loss. Not to limit how much money you lose. To remove from you the decision of when to accept that you were wrong. The stop loss makes that decision before you can talk yourself out of it."
Risk management, as KM Sir explained it that morning, was not a discipline about being cautious. It was a discipline about staying in the game.
The mathematics were simple. If you lost fifty percent of your account on a single bad trade, you needed to make one hundred percent return to recover. Not fifty percent. One hundred. Because you were now starting from a lower base. Every large loss compounded the difficulty of recovery nonlinearly.
The rule he taught Rohan was the one percent rule: never risk more than one percent of your total account on a single trade. At ₹1,50,000 account value, that was ₹1,500 per trade. At ₹2,00,000, it was ₹2,000. The exact amount changed as the account changed. The percentage did not.
"At one percent per trade, you can lose fifty consecutive trades and still have sixty percent of your account," KM Sir said. "That is survivable. You can learn from fifty losing trades. You cannot learn from anything if you have blown your account."
The position sizing that followed from the one percent rule was mechanical. If your account was ₹1,50,000, your risk per trade was ₹1,500. If your stop loss was twenty-five rupees below your entry, you could buy sixty shares (₹1,500 ÷ ₹25 = 60). Not sixty-one. Not a hundred because you felt confident. Sixty.
"This feels like a very small position," Rohan said.
"Yes. That is correct. Small positions keep you in the game long enough to learn. Large positions removed from context produce nothing except faster losses."
The risk-reward ratio was the companion to position sizing.
The rule was this: before entering any trade, the potential profit must be at least twice the potential loss. If your stop was twenty-five rupees from entry, your target must be at least fifty rupees from entry. This was a 1:2 risk-reward ratio.
The reason was mathematical. If you won fifty percent of your trades at 1:2 risk-reward, you made money. You won ₹2 for every ₹1 you lost, and you won and lost with equal frequency. The net result was profit. If you won forty percent of trades at 1:2, you still made money. You needed only to win thirty-four percent of trades at 1:2 to break even.
Most traders, Rohan included, had been implicitly taking trades at worse than 1:1 risk-reward --- risking more than they stood to gain --- and then losing more than half of those trades. The mathematics of this outcome were not recoverable by improving entry technique. The mathematics were broken at the level of trade design.
"Before every trade, you calculate three things," KM Sir said. "Your entry. Your stop. Your target. If the target is not at least twice as far from the entry as the stop, you do not take the trade. Not because the price might not reach your target. But because you are not being paid enough to take the risk."
Rohan rebuilt his system that week with position sizing and risk-reward rules added explicitly. His four rules became six:
Rule 5: Position size = 1% of account value ÷ distance from entry to stop. Round down to the nearest share.
Rule 6: Target must be minimum 2x the distance from entry to stop. If no such target exists at a logical level, do not trade.
He also added, in large letters at the top of the page: The stop loss is set at entry. It is not moved to accommodate the position. It is only moved to lock in profit if the trade is working.
He had seen this rule violated twice in the past week --- once in the trade where he had set a stop and moved it down when price got close. The second time was when he had watched the trade on the pharmaceutical stock without a stop at all. Both violations had cost him money.
Losing ₹11,400 in forty minutes was an expensive way to learn that the stop loss was not a suggestion. But it had, at least, delivered the lesson with enough clarity that he did not repeat it in the same form.
He would repeat it in a smaller form, twice more. He had not stopped being human. But he had stopped pretending that watching a trade in real time was a substitute for a plan made before entry.
After this chapter, and for every trade that followed for the rest of his life, he checked his account balance before entering. Not during. Before. He needed to know, before pressing the button, what one percent of his current account was. The habit had not come from discipline alone. It had come from the memory of watching ₹11,400 leave his account in forty minutes while he told himself it was a temporary pullback.
The memory was efficient. It did not require maintenance. It was simply there.
The mathematics of position sizing were simpler than he had expected and more powerful than he had initially believed.
He worked through the calculation with actual numbers from his account.
His account balance at the time was ₹1,56,000. One percent of that was ₹1,560. That was the maximum he was allowed to lose on any single trade.
If he found a setup on a stock trading at ₹2,400, with a stop loss at ₹2,350 --- a distance of fifty rupees --- his position size was: ₹1,560 divided by fifty rupees = 31 shares. He would buy thirty-one shares, not fifty, not one hundred.
At thirty-one shares, if the trade stopped out at ₹2,350, his loss would be 31 × 50 = ₹1,550. Close to but not exceeding one percent.
If he set a target at twice the stop distance --- ₹2,500, one hundred rupees above entry --- his potential gain on a winning trade was 31 × 100 = ₹3,100.
He could lose this trade and the math would not break the account. He could lose ten of these trades in a row and still have eighty-five percent of his account intact. He would need ten consecutive losses at his system's win rate to produce a string that long, and at sixty-four percent win rate, the probability of ten consecutive losses was approximately one in fifty-eight thousand.
This was the purpose of position sizing. Not to limit profit. To make losing tolerable.
The reason most retail traders did not use position sizing was not that they did not know about it. Most had read about it somewhere. The reason was that sized positions felt small. ₹1,560 at risk on a ₹1,56,000 account meant buying thirty-one shares when the impulse was to buy two hundred.
The feeling that came with buying two hundred shares was different from the feeling that came with buying thirty-one shares. Two hundred shares meant a trade that moved ₹50 in your direction produced ₹10,000 of profit. Thirty-one shares produced ₹1,550 of profit on the same move.
₹1,550 felt small. But ₹10,000 of potential profit was also ₹10,000 of potential loss, and ₹10,000 was six and a half percent of a ₹1,56,000 account. A string of four such losses would cost twenty-six percent of the account, requiring a thirty-five percent gain just to return to the starting point.
The question was not which felt better. The question was which survived.
He had learned this in the ₹11,400 trade, where he had taken a position without sizing it and had lost five percent of his account in forty minutes. The feeling during that trade had been specific: frozen. He had watched the position move against him and had been unable to move. Part of that paralysis was the size. A ₹1,550 loss would not have produced the same paralysis, because a ₹1,550 loss was within the parameters of what he had already decided was acceptable.
"Position sizing," KM Sir said, "is not a risk management tool. It is a decision-making tool. You make better decisions about trades you can afford to lose than about trades you cannot. A correctly sized position keeps the decision within your emotional range."
The concept he brought to KM Sir toward the end of this chapter was one he had read about in a trading book he had picked up at a second-hand bookshop in Andheri: R-multiples.
The concept was simple. Before any trade, you defined your risk as 1R --- the amount you were prepared to lose. If your stop was ₹1,560 from entry, then 1R was ₹1,560. If the trade won at a 1:2 target, you had gained 2R. If it lost, you had lost 1R.
The advantage of measuring all trades in R-multiples was that it allowed comparison across different trades with different position sizes and different price levels. A trade where you risked ₹1,500 and made ₹3,000 was a 2R winner. A trade where you risked ₹2,000 and made ₹4,000 was also a 2R winner. In R-multiple terms they were the same result, which made comparison meaningful.
He went back to all his November trades and calculated the R-multiple for each, using the stop distance as the denominator. The distribution was stark. His losing trades were, on average, losing 2.1R. His winning trades were winning 0.9R. He had been taking trades where he risked more than he stood to gain, losing those trades more often than he won them, and losing more when he lost than he gained when he won.
The combination of those three factors was mathematically terminal.
After chapter 9, this changed. He measured every trade in R-multiples. He required every entry to have a target of at least 2R. He required every stop to be set before entry. He required the position size to be calculated from the 1R definition.
The mechanics were not complicated. The discipline to apply them in real time, when the market was moving and the feeling to enter was strong, was the actual work.