We show that there exist genus one curves of every index over the rational numbers, answering affirmatively a question of Lang and Tate. The proof is "elementary" in the sense that it does not assume the finiteness of any Shafarevich-Tate group. On...
The Relevance Vector Machine (RVM) is a recently developed machine learning framework capable of building simple models from large sets of candidate features. Here, we describe a protocol for using the RVM to explore very large numbers of candidate...
Interpolate numbers, colors, strings, arrays, objects, whatever! (⭐ 498)
In this paper, we describe an attack against one of the Oblivious-Transfer-based blind signatures scheme, proposed in [1]. An attacker with a primitive capability of producing specific-range random numbers, while exhibiting a partial MITM behavior,...
Moderately large numbers of transitive elliptic spreads are constructed in characteristic $2$ and dimension $\equiv $ 2 (mod 4)....
Orthogonal spreads in orthogonal spaces of type $V^+(2n+2,2)$ produce large numbers of rank $n$ dual hyperovals in orthogonal spaces of type $V^+(2n,2)$. The construction resembles the method for obtaining symplectic spreads in $V(2n,q)$ from orthogo...
We analyze the two-player game of Knock 'em Down, asymptotically as the number of tokens to be knocked down becomes large. Optimal play requires mixed strategies with deviations of order sqrt(n) from the naive law-of-large numbers allocation. Upon...
Packet Knock-Out is an exploration in a method of data exfiltration via packet port numbers. (⭐ 14)
Understanding animals' behaviors is significant for a wide range of applications. However, existing animal behavior datasets have limitations in multiple aspects, including limited numbers of animal classes, data samples and provided tasks, and also...
t, Patrick (R) Jacobs, Paul (R) Note: On the following pages, room numbers in boldfaced type are in the State House; othe. are in the Stratton Ofice Building. Bilandic is listed for thos. in the Michael A. …
This post is going to be long, but if you don’t like looking at individual numbers, you can scan to the TLDR. As is obvious to anyone with the ability to differentiate colors, last week was a bruta...
We are interested in the set of normal sequences in the space $\{0,1\}^\mathbb{N}$ with a given frequency of the pattern $11$ in the positions $k, 2k$. The topological entropy of such sets is determined....
We relate binary words with a given number of subsequences to continued fractions of rational numbers with a given denominator. We deduce that there are binary strings of length $O(\log n \log \log n)$ with exactly $n$ subsequences; this can be impro...
We propose a phenomenological model for thermal convection at high Rayleigh numbers. It hypothesizes existence of a high-Reynolds-number turbulent boundary layer near each horizontal plate, which is shown to be convective. The convective logarithmic...
Hi everyone, does anyone have the number for the real Tong? I’m seeing two different numbers floating around - one ending in 2718 and another in 7064. I read somewhere that 2718 might not be the rea...
Despite the negative stereotypes still overshadowing community colleges, scores of freshmen nationwide are deliberately beginning their college careers at these institutions, and the numbers are increasing more than twice as fast as those of four-yea...
sixth season premiered on May 5, 2021. The performers are given a basic outline of a premise by the writers, and call telephone numbers from a list of
Aug 20, 2025 · H 0365 Library of Congress Classification Numbers in Subject Authority Records (PDF) H 0370 Broader Terms, Narrower Terms, and Related Terms (PDF) REVISED November 2020
I know that the number of lines of code in a program doesn't matter, but sometimes it is nice to know how long a program is or the number of a particular line for reference. Though I tried, I can't seem to …
Let ${\mathbb F}_0$ be an algebraically closed field, with $char({\mathbb F}_0)=0$. In this article, for prime numbers $p\geq 2$, we construct smooth affine algebras $B$ over ${\mathbb F}_0$, with $\dim B=p+2$. Further, we construct projective $B$-mo...