Math class has a reputation for leaving more frustration than fond memories. For many students, numbers feel rigid, rules seem arbitrary, and small mistakes carry outsized consequences. Multiplication tables, in particular, are often treated as facts to memorize rather than ideas to understand. Little Johnny fit neatly into this category of students who struggled not because they lacked intelligence, but because they interpreted things in their own straightforward way.

One afternoon, Johnny came home from school with disappointing news. He told his father, in a flat and almost puzzled tone, that he had received an F in math. There was no dramatic buildup or visible panic—just confusion. His father, immediately alarmed, asked what had gone wrong, expecting to hear about missed homework or careless mistakes.

Johnny explained that during class, the teacher had asked a basic question: “What’s three times two?” Johnny answered confidently, saying “six.” He remembered feeling relieved, certain that he had finally gotten one right. Hearing this, his father quickly agreed. Six was absolutely the correct answer, and it seemed impossible that this response alone could justify a failing grade.

Encouraged, Johnny continued. After the first question, the teacher asked another: “What’s two times three?” To Johnny, this felt redundant. The math had already been done. Six was six, regardless of the order. Still recounting the moment honestly, he described how the teacher waited for an answer.

At this point, Johnny’s father reacted instinctively. Frustrated, he exclaimed, “What’s the difference?” To him, the question was obvious. Multiplication works the same both ways, and the teacher’s follow-up seemed unnecessary and unfair.

Johnny immediately grinned, delighted. “That’s what I said!” he replied, convinced he had proven his case. In his mind, he hadn’t failed math—he had simply applied common sense in a system that didn’t reward it.