Li Dong returned to dorm room 404 in Building 35.
He didn’t waste any time. He stuffed his mobile workstation into his backpack, grabbing the power adapter and a few sheets of A4 paper for scratch work.
Since he was about to officially start writing the English paper on the algorithm for the non-trivial zeros of the Riemann Zeta function, his dorm room was clearly not a suitable place.
He slung the backpack over his shoulder, left Building 35, and headed to the Yuanpei Study.
Compared to the Yan University Library, which was perennially packed with people, the Yuanpei Study was much quieter.
Moreover, the campus network signal was at full strength here, providing a direct connection to all the top-tier Chinese and foreign databases purchased by the Yan University Library, which made looking up research papers very convenient.
Li Dong walked a lap around the study and found a seat in a corner with its own power outlet.
He plugged in his computer and powered it on.
At first, Li Dong had indeed considered submitting his paper directly to one of the top four journals in the mathematics world, like *Annals of Mathematics*.
But he always felt that Qin Fei wasn’t very reliable, so he did some research himself and then decisively gave up on the idea.
What was the acceptance threshold for the four top journals in mathematics?
They required solutions to major, publicly recognized problems in the mathematical community.
For instance, directly proving the Riemann Hypothesis, or making a decisive breakthrough in a core branch of the Langlands Program.
And while what Li Dong currently held was a god-tier dimension reduction algorithm from Riemann’s Manuscript, it was still, in essence, a computational method.
It didn’t provide a fundamental logical proof for the Riemann Hypothesis.
’A journal in the field of pure mathematics definitely wouldn’t work. The focus doesn’t match, and the editor would just reject it during the initial review.’
Li Dong finally set his sights on a top-tier journal sponsored by the AMS.
*Mathematics of Computation*.
Or *Math. Comp.* for short.
This journal was also considered top-of-the-line in the fields of computational number theory and algorithmic mathematics!
Many of the blockbuster papers that broke world records for zero computation had been first published in this very journal.
Having decided on the journal he would submit to, Li Dong opened the TeXstudio editor...
Although he had already rehearsed Riemann’s dimension reduction algorithm in his mind until he knew it like the back of his hand, and had even perfectly implemented it in C++, writing an academic paper was, after all, not the same as writing code comments.
He needed to seamlessly merge the 19th-century mathematical thinking from the manuscript with the modern computer science terminology of the 21st century.
He had to look up recent top conference papers for all sorts of specialized English computer terms and standard expressions for algorithmic complexity, then confirm and revise them word by word.
[Title: A New Dimension Reduction Algorithm for Multipoint Evaluation of the Riemann Zeta Function on the Critical Line]
[Abstract: This paper presents a breakthrough optimization algorithm for computing the Riemann Zeta function.]
[Compared to the traditional Odlyzko-Schönhage (OS) algorithm, this algorithm introduces a dimension reduction strategy based on Chebyshev interpolation and non-linear FFT grid expansion, successfully compressing the time complexity further from the traditional O(t^(1/2))... In a single mobile workstation environment, it completed a full and efficient verification of a hundred-billion-scale of non-trivial zeros in just 48 hours...]
Li Dong tapped away at his keyboard...
In the core section of his paper, he cited several classic papers, which naturally included Xavier Gourdon’s famous 2004 paper that set the record with 10^13 zeros.
Of course, the purpose of citing it was to elegantly demonstrate a "dimension reduction strike" in the subsequent discussion.
[Although the OS algorithm and its subsequent variations significantly improved the evaluation efficiency of the Riemann-Siegel formula, when processing extremely high-tier intervals, they are still inevitably constrained by the exponential explosion of memory fragmentation.]
[The algorithmic model proposed in this paper, however, completely circumvents this computational bottleneck by restructuring the underlying mathematical logic...]
Time ticked by, second by second.
Students in the Yuanpei Study came and went in waves, but Li Dong remained perfectly still.
Just then, a male student in a plaid shirt walked past Li Dong’s seat.
He was a third-year student from Yuanpei College and had already secured a direct-entry Ph.D. spot in the pure mathematics track at the School of Mathematics.
He had come to the Yuanpei Study today to look up some papers on homological algebra.
As he passed Li Dong’s table, his eyes inadvertently glanced at Li Dong’s mobile workstation and the screen filled with English text and mathematical symbols.
’Whoa, look at this guy. Is he writing his graduation thesis?’
’No, that can’t be right. I’ve seen most of the upperclassmen who come here regularly. Is this a freshman?’
The senior muttered to himself, his pace slowing slightly.
’FFT multipoint evaluation? Algorithmic complexity analysis?’
The student had a rough idea of what was going on.
At Yan University’s School of Mathematics, there was an unspoken hierarchy between fields.
Those in pure mathematics, like Algebraic Geometry and topology, delved into the uncharted territory of fundamental theory.
But those in computational number theory not only had to master the hardcore theories of analytic number theory but also had to tackle the tough nut of large-scale numerical computation. It was a top-tier track at the intersection of pure math and computation, a field you couldn’t touch without real ability.
’Whoa, this underclassman is actually tackling Riemann ζ-function zero computation?’
However, when he clearly saw the name of the target journal Li Dong had noted in the document’s header—*Math. Comp.*—
He stopped in his tracks. He knew very well the weight that journal carried.
As the top-tier journal for computational number theory sponsored by the AMS, forget about a freshman; even a proper associate professor or a "Thousand Talents Program" young scholar from the Yan University School of Mathematics would struggle to publish a first-author paper in it.
They would have to go through long and painful rounds of major and minor revisions, with no guarantee of acceptance.
He remembered how he had once been arrogant, riding on his competition gold medals, until he’d toiled under his advisor for two years and been rejected by top-journal reviewers so many times he began to question his life. Only then did he truly understand just how high the bar for top journals was.
’This underclassman... he probably hasn’t been beaten down by academia yet, has he?’
After muttering to himself, the senior quietly lightened his steps and walked away, not wanting to disturb Li Dong.
When he returned to his dorm after finishing his research, he pushed open the door and couldn’t help but speak to his roommate, who was busy coding.
"Can you believe it? I was just at the Yuanpei Study and saw an underclassman writing a paper to submit to *Math. Comp.* The topic was a computational algorithm for the zeros of the Riemann ζ-function."
His roommate burst out laughing.
"What’s so surprising about that? Last time, I saw an underclassman trying to prove the Riemann Hypothesis..."
Li Dong, however, hadn’t noticed the senior who had walked past him at all.
After typing out a long string of boundary conditions for the error analysis, a thought suddenly struck him...
’This algorithm can break the hundred-billion level in just a few days running on my workstation alone...’
’So what if I deployed it on a real supercomputer cluster?’
Li Dong was itching with curiosity.
’Just how many zeros can this dimension reduction algorithm calculate? Could it break the historical limits of 10^14 or even 10^15 in one go?’
He desperately wanted to know what the true limit of this algorithm was!
Moreover, a question had been lingering in his subconscious.
’Gauss’s message said I needed to increase my authority level...’
’Can I really increase my authority level just by running this algorithm from Riemann’s Manuscript to a higher order of magnitude?’
Li Dong’s brows furrowed slightly.
’Somehow, I feel like it’s not that simple.’
Just as his mind was wandering.
"Excuse me, sorry to bother you."
A gentle voice sounded beside him.
Li Dong snapped back to reality and saw a senior wearing a red armband standing by his desk.
The daily management and closing procedures of the Yuanpei Study were handled by student assistants from the college on a rotating work-study basis.
"Hey, it’s already ten o’clock at night. The study is about to close."
The student monitor pointed to the clock on the wall, offering a kind reminder.
"If you need to pull an all-nighter on your paper, you can pack up your things and go to the 24-hour reading room at the Yan University Library. That area is open all night, and you can connect to the WiFi there too."
Li Dong was taken aback for a moment and glanced at the time in the bottom-right corner of his screen.
"22:05."
"HISS— It’s this late already?"
He felt as if he had only just sat down.
"Oh, sorry, man. I didn’t notice the time. I’ll pack up right away!"
Li Dong stretched his sore neck.
’Pull an all-nighter?’
’Forget it. The core framework and algorithmic proof of the paper are basically done. The rest, like formatting and polishing, can wait until tomorrow.’
"Thanks, man. I’m not going to pull an all-nighter. I’m heading back to my dorm."
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My Study Chat Group Is Full of Real Big Shots — Chapters
1
Chapter 1
2
Chapter 2
3
Chapter 3
4
Chapter 4
5
Chapter 5
6
Chapter 6
7
Chapter 7
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Chapter 8
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Chapter 9
10
Chapter 10
11
Chapter 11
12
Chapter 12
13
Chapter 13
14
Chapter 14
15
Chapter 15
16
Chapter 16
17
Chapter 17
18
Chapter 18
19
Chapter 19
20
Chapter 20
21
Chapter 21
22
Chapter 22
23
Chapter 23
24
Chapter 24
25
Chapter 25
26
Chapter 26
27
Chapter 27
28
Chapter 28
29
Chapter 29
30
Chapter 30
31
Chapter 31
32
Chapter 32
33
Chapter 33
34
Chapter 34
35
Chapter 35
36
Chapter 36
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Chapter 37
38
Chapter 38
39
Chapter 39
40
Chapter 40
41
Chapter 41
42
Chapter 42
43
Chapter 43
44
Chapter 44
45
Chapter 45
46
Chapter 46
47
Chapter 47
48
Chapter 48
49
Chapter 49
50
Chapter 50
51
Chapter 51
52
Chapter 52
53
Chapter 53
54
Chapter 54
55
Chapter 55
56
Chapter 56
57
Chapter 57
58
Chapter 58
59
Chapter 59
60
Chapter 60
61
Chapter 61
62
Chapter 62
63
Chapter 63
64
Chapter 64
65
Chapter 65
66
Chapter 66
67
Chapter 67
68
Chapter 68
69
Chapter 69
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Chapter 70
71
Chapter 71
72
Chapter 72
73
Chapter 73
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Chapter 74
75
Chapter 75
76
Chapter 76
77
Chapter 77
78
Chapter 78
79
Chapter 79
80
Chapter 80
81
Chapter 81
82
Chapter 82
83
Chapter 83
84
Chapter 84
85
Chapter 85
86
Chapter 86
87
Chapter 87
88
Chapter 88
89
Chapter 89
90
Chapter 90
91
Chapter 91
92
Chapter 92
93
Chapter 93
94
Chapter 94
95
Chapter 95
96
Chapter 96
97
Chapter 97
98
Chapter 98
99
Chapter 99
100
Chapter 100
101
Chapter 101
102
Chapter 102
103
Chapter 103
104
Chapter 104
105
Chapter 105
106
Chapter 106
107
Chapter 107
108
Chapter 108
109
Chapter 109
110
Chapter 110
111
Chapter 111
112
Chapter 112
113
Chapter 113
114
Chapter 114
115
Chapter 115
116
Chapter 116
117
Chapter 117
118
Chapter 118
119
Chapter 119
120
Chapter 120
121
Chapter 121
122
Chapter 122
123
Chapter 123
124
Chapter 124
125
Chapter 125
126
Chapter 126
127
Chapter 127
128
Chapter 128
129
Chapter 129
130
Chapter 130
131
Chapter 131
132
Chapter 132
133
Chapter 133
134
Chapter 134
135
Chapter 135
136
Chapter 136
137
Chapter 137
138
Chapter 138
139
Chapter 139
140
Chapter 140
141
Chapter 141
142
Chapter 142
143
Chapter 143
144
Chapter 144
145
Chapter 145
146
Chapter 146
147
Chapter 147
148
Chapter 148
149
Chapter 149
150
Chapter 150
151
Chapter 151
152
Chapter 152
153
Chapter 153
154
Chapter 154
155
Chapter 155
156
Chapter 156
157
Chapter 157
158
Chapter 158
159
Chapter 159
160
Chapter 160
161
Chapter 161
162
Chapter 162
163
Chapter 163
164
Chapter 164
165
Chapter 165
166
Chapter 166
167
Chapter 167
168
Chapter 168
169
Chapter 169
170
Chapter 170
171
Chapter 171
172
Chapter 172
173
Chapter 173
174
Chapter 174
175
Chapter 175
176
Chapter 176
177
Chapter 177
178
Chapter 178
179
Chapter 179
180
Chapter 180
181
Chapter 181
182
Chapter 182
183
Chapter 183
184
Chapter 184
185
Chapter 185
186
Chapter 186
187
Chapter 187
188
Chapter 188
189
Chapter 189
190
Chapter 190
191
Chapter 191
192
Chapter 192
193
Chapter 193
194
Chapter 194
195
Chapter 195
196
Chapter 196
197
Chapter 197
198
Chapter 198
199
Chapter 199
200
Chapter 200
201
Chapter 201
202
Chapter 202
203
Chapter 203
204
Chapter 204
205
Chapter 205
206
Chapter 206
207
Chapter 207
208
Chapter 208
209
Chapter 209
210
Chapter 210
211
Chapter 211
212
Chapter 212
213
Chapter 213
214
Chapter 214
215
Chapter 215
216
Chapter 216
220
Chapter 220
222
Chapter 222
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