Chapters (147)
- Welcome
- Dedication
- Prologue
- FINDERS, KEEPERS
- One
- Two
- Book One
- SHOOTER READY
- Chapter 1
- Chapter 2
- Chapter 3
- Chapter 4
- Chapter 5
- Chapter 6
- Chapter 7
- Chapter 8
- Chapter 9
- Chapter 10
- Chapter 11
- Chapter 12
- Chapter 13
- Chapter 14
- Chapter 15
- Chapter 16
- Chapter 17
- Chapter 18
- Chapter 19
- Chapter 20
- Chapter 21
- Chapter 22
- Chapter 23
- Chapter 24
- Chapter 25
- Chapter 26
- Chapter 27
- Chapter 28
- Book Two
- FOXES IN THE HENHOUSE
- Chapter 29
- Chapter 30
- Chapter 31
- Chapter 32
- Chapter 33
- Chapter 34
- Chapter 35
- Chapter 36
- Chapter 37
- Chapter 38
- Chapter 39
- Chapter 40
- Chapter 41
- Chapter 42
- Chapter 43
- Chapter 44
- Chapter 45
- Chapter 46
- Chapter 47
- Chapter 48
- Chapter 49
- Chapter 50
- Chapter 51
- Chapter 52
- Chapter 53
- Chapter 54
- Chapter 55
- Book Three
- MULTIPLICITY
- Chapter 56
- Chapter 57
- Chapter 58
- Chapter 59
- Chapter 60
- Chapter 61
- Chapter 62
- Chapter 63
- Chapter 64
- Chapter 65
- Chapter 66
- Chapter 67
- Chapter 68
- Chapter 69
- Chapter 70
- Chapter 71
- Book Four
- FINAL TARGET, FINAL STRATEGIES
- Chapter 72
- Chapter 73
- Chapter 74
- Chapter 75
- Chapter 76
- Chapter 77
- Chapter 78
- Chapter 79
- Chapter 80
- Chapter 81
- Chapter 82
- Chapter 83
- Chapter 84
- Chapter 85
- Chapter 86
- Chapter 87
- Chapter 88
- Chapter 89
- Chapter 90
- Chapter 91
- Chapter 92
- Chapter 93
- Chapter 94
- Chapter 95
- Chapter 96
- Chapter 97
- Chapter 98
- Chapter 99
- Chapter 100
- Chapter 101
- Chapter 102
- Chapter 103
- Chapter 104
- Chapter 105
- Chapter 106
- Chapter 107
- Chapter 108
- Chapter 109
- Chapter 110
- Chapter 111
- Chapter 112
- Chapter 113
- Chapter 114
- Chapter 115
- Epilogue
- SUMMER
- Chapter 116
- Chapter 117
- WITCH & WIZARD
- Whit
- Whit
- Wisty
- Table of Contents
- About the Author
- Books by James Patterson
- FEATURING ALEX CROSS
- THE WOMEN’S MURDER CLUB
- FEATURING MICHAEL BENNETT
- FOR READERS OF ALL AGES
- OTHER BOOKS
- Copyright
- Front Cover Image
“This is Riemann’s zeta function,” she said. It was the one we’d seen that morning on John Doe’s back. “It’s theoretical mathematics. Does this really have something to do with one of your cases?”
Sampson nodded. “Without going into too much detail, we’re wondering why this might be on someone’s mind. Maybe obsessively.”
“It’s on a lot of people’s minds, including mine,” she said. “Zeta’s the core of Riemann’s hypothesis, which is arguably the biggest unsolved problem in mathematics today. In the year two thousand, the Clay Institute offered a million dollars to anyone who could prove it.”
“Sorry, prove what?” I said. “You’re talking to a couple of high school algebra cutups here.”
Sara sat up straighter, getting into it now. “Basically, it’s about describing the frequency and distribution of all prime numbers to infinity, which is why it’s so difficult. The hypothesis has been checked against the first one and a half billion instances, but then you have to ask yourself — what’s one and a half billion compared to infinity?”
“Exactly what I was about to ask myself,” Sampson said, straight-faced.
Sara laughed. She looked almost exactly the same as she did back when we were all pooling our pocket change for pitchers of beer. The same quick smile, the same long hair flowing down her back.
“How about the other two sets of numbers?” I asked. These were the ones that had been carved into the victims’ foreheads.
Sara glanced down for a second, then turned to her laptop and googled them from memory.
“Yeah, right here. I thought so. Mersenne forty-two and forty-three. Two of the biggest known prime numbers to date.”
I scribbled some of this down while she spoke, not even sure what I was writing. “Okay, next question,” I said. “So what?”
“So what?”
“Let’s say Riemann’s hypothesis gets proved. What happens then? Why does anyone care?”
Sara weighed the questions before she answered. “There’s two things, I suppose. Certainly, there are some practical applications. Encryption could be revolutionized with something like this. Writing and breaking code would be a whole new game, so whoever you’re chasing might have that in mind.”
“And number two?” I asked.
She shrugged. “The whole because-it’s-there aspect. It’s a theoretical Mount Everest — the difference being that people have actually been to the top of Everest. Nobody’s ever done this before. Riemann himself had a nervous breakdown, and that guy John Nash from A Beautiful Mind? He was obsessed with it.”
Sara leaned forward in her chair and held up the page of numbers so we could see them. “Let’s put it this way,” she said. “If you’re looking for something that could really drive a mathematician crazy, this is as good a place to start as any. Are you, Alex? Looking for a crazy mathematician?”