Chapter 2

A little girl, maybe 7 years old, tugs on Dr. Okonkwo's sleeve. "Why is that man being mean to Elijah?"Dr. Okonkwo does not have a good answer—not one a 7-year-old would understand, not one that would not break something inside that little girl's hope."Sometimes people make mistakes about other people," she says quietly. "But Elijah is about to show them how wrong they are."She hopes she is right. She hopes they give him the chance.Back on that stage, Elijah bends down to gather his scattered papers. His hands shake so badly he drops them twice. Eight hundred people watch him scramble on his knees. Some look uncomfortable; most look away. Dr. Whitfield checks his watch, sighs like this is all a waste of his valuable time.What none of them understand yet is that the next five minutes will change everything.Elijah finally gathers his papers, stands. His legs feel like water."Young man," Whitfield's voice cuts through the murmurs. "This forum is for original mathematical research. Do you understand what that means?""Yes, sir." Elijah's voice is barely audible. "I have observations on the Hartwell conjecture. The one about planar graph colorings."The room goes still. Several judges lean forward. The Hartwell conjecture is legendary in mathematics, unsolved for nearly four decades—the kind of problem that makes careers or breaks them.Whitfield's smile does not reach his eyes. "The Hartwell conjecture, I see." He exchanges glances with the judge beside him. "Son, doctoral students have attempted that problem. Tenured professors at the world's best universities have failed at it. Are you telling me you've 'solved' it?" He makes air quotes around the word "solved." A few people in the audience laugh."I don't know if I solved it, sir. I just found a pattern. Something maybe nobody saw before."The temperature in the room drops ten degrees. "A pattern I didn't see?" Whitfield leans back in his chair. "How interesting."He pauses, lets the silence stretch. Lets everyone absorb the absurdity of this claim: a child from an unknown school claiming to see something that the greatest mathematical minds missed for forty years."Tell you what, before we waste everyone's time, let's do a little warm-up. Simple problem." He stands, walks to the digital board behind the judges' table, writes with sharp, precise strokes. A sequence begins: 2, 6, 12, 20, 30. "What's the formula for the $n$-th term, and why?"It is a trap. Everyone in the room knows it. The problem is simple for any competition math student: $n^2 + n$. But Whitfield is not testing Elijah's math skills; he is testing whether Elijah belongs in this room at all.The audience waits. Some pull out phones. This is getting uncomfortable. A few people shift in their seats.In Roxbury, Dr. Okonkwo leans toward the screen. "Come on, baby. Show them."Elijah stares at the board. His mind races. He knows the answer—that part is easy. But something else catches his attention."The $n$-th term is $n(n + 1)$," he says quietly. "It's the product of consecutive integers."

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