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Chuck Norris solved the Travelling Salesman problem in $O(1)$ time.


Jarrell: I thought you said to stay on the path!
Old Man: Yes, but you must know when to break the rules!


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Nov
27
comment Cycling through the Zeta Garden: Zeta functions for graphs, cycle index polynomials, and determinants
Maybe you can help answering this question: How to get from Chebyshev to Ihara?
Nov
27
comment Cycling through the Zeta Garden: Zeta functions for graphs, cycle index polynomials, and determinants
Nonetheless, I think the graph zeta function example is not right, right?
Nov
26
comment Cycling through the Zeta Garden: Zeta functions for graphs, cycle index polynomials, and determinants
When I compare your Ihara $\zeta$ function with the one at Wikipedia, I assume that your $A_n$ in fact *is Hashimoto's edge adjacency operator $T$, from $ \zeta_G(u) = \frac{1}{\det (I-Tu)}~, $.* In addition when you power up to $A_n^m$, the trace would count all returning paths including non-prime ones (with backtracking). I thought it only counts prime walks, see here (Chap 2.).‌​..
Aug
26
awarded  Investor
Jun
27
awarded  Critic
Jun
27
awarded  Custodian
Jun
27
reviewed No Action Needed Theorems (from clone theory) that can be stated only by using operations and their composition.
Jun
27
awarded  Informed
Jun
25
awarded  Citizen Patrol
Jan
24
revised An Expression for $\log\zeta(ns)$ derived from the Limit of the truncated Prime $\zeta$ Function
added 601 characters in body
Jan
23
revised An Expression for $\log\zeta(ns)$ derived from the Limit of the truncated Prime $\zeta$ Function
added 411 characters in body
Jan
21
revised An Expression for $\log\zeta(ns)$ derived from the Limit of the truncated Prime $\zeta$ Function
added 108 characters in body
Jan
20
revised An Expression for $\log\zeta(ns)$ derived from the Limit of the truncated Prime $\zeta$ Function
greater missing
Jan
20
revised An Expression for $\log\zeta(ns)$ derived from the Limit of the truncated Prime $\zeta$ Function
corrected flaw; deleted 185 characters in body
Jan
19
revised An Expression for $\log\zeta(ns)$ derived from the Limit of the truncated Prime $\zeta$ Function
added 197 characters in body
Jan
18
revised An Expression for $\log\zeta(ns)$ derived from the Limit of the truncated Prime $\zeta$ Function
deleted 45 characters in body
Jan
18
awarded  Editor
Jan
18
revised An Expression for $\log\zeta(ns)$ derived from the Limit of the truncated Prime $\zeta$ Function
moved ?
Jan
18
awarded  Student
Jan
17
comment An Expression for $\log\zeta(ns)$ derived from the Limit of the truncated Prime $\zeta$ Function
Yes but I wanted a compact, notation.