Artificial intelligent assistant

comprime

answer Answers

ProphetesAI is thinking...

MindMap

Sources

1
comprime
† comˈprime, v. Obs. rare. [ad. L. comprimĕre or F. comprimer: see compress v.] To compress.1541 R. Copland Guydon's Q. Chirurg. E ij b, For feare..that it compryme the brayne. 1597 Lowe Chirurg. (1634) 58 Perturbations..either dilate, or comprime the heart. So † ˈcompriment [ad. L. compriment-em pr... Oxford English Dictionary
prophetes.ai 0.0 3.0 0.0
2
Comprime PDF - Reduce gratis y online tus archivos en PDF - Smallpdf
Sin límite de tamaño de archivo ni marcas de agua. Es sencillamente un fantástico compresor de PDF gratuito que reduce el tamaño de tus archivos PDF y mantiene su buena calidad.
smallpdf.com 0.0 1.5 0.0
3
Compresor de PDF: comprime archivos PDF en línea gratis - Adobe
Añade comentarios, rellena formularios y firma archivos PDF de forma gratuita. Almacena tus archivos en línea para acceder a ellos desde cualquier dispositivo. Crear una cuenta gratuita Iniciar sesión. Comprime un archivo PDF en cuatro sencillos pasos. Reduce el tamaño de archivos grandes con los servicios en línea de Adobe Acrobat gratis.
www.adobe.com 0.0 0.90000004 0.0
4
Smallpdf - Edita, comprime y convierte PDF - Google Chrome
Smallpdf - Herramientas sencillas para editar, convertir, mezclar, dividir y comprimir archivos PDF. Convierte, comprime, fusiona, divide y edita tus archivos PDF ★ ¡Aumenta tu productividad añadiendo Smallpdf a Chrome!
chrome.google.com 0.0 0.6 0.0
5
coll-hardy
† coll-hardy, a. Obs. rare. [Perhaps f. coll n.3 though the dupe or simpleton is not exactly the type of the ‘hardy’ fool.] Foolhardy, foolishly rash.1581 J. Bell Haddon's Answ. Osor. 20 b, Away with this arrogancie: be no more so collhardy [Lat. ferociam comprime], and write hereafter more advisedl... Oxford English Dictionary
prophetes.ai 0.0 0.6 0.0
6
Compresor de PDF: comprime archivos PDF en línea gratis - Adobe
Reduce el tamaño de archivos grandes con los servicios en línea de Adobe Acrobat gratis. Comprime archivos PDF en cuatro sencillos pasos. Reduce el tamaño de archivos grandes para compartirlos y almacenarlos fácilmente.
www.adobe.com 0.0 0.3 0.0
7
Divisors of a product. Is there a proof that if $d \mid mn$, where $m$ and $n$ are coprime, then $d=d_1d_2$ where $d_1 \mid m$ and $d_2 \mid n$, where the $d_i$ are comprime? I was working on Project Euler and came a...
$\color{#c00}{cd = mn}\,\Rightarrow\, (d,m)(d,n) = ((d,m)d,(d,\color{#c00}m)\color{#c00}n) = (d,\color{#0a0}{m,n},\color{#c00}c)\color{#c00}d = d,\,$ by $\color{#0a0}{(m,n)=1}$ Hence $\ d = (d,m)(d,n)\ $ where $\ (d,m)\mid m,\,\ (d,n)\mid n\ \ \ $ **QED** * * * **Or** $\,\ d\mid mn\iff d\mid dn,mn \...
prophetes.ai 0.0 0.3 0.0
8
General sum of $n$th roots of unity raised to power $m$ comprime with $n$ I am trying to find a reference for the following proposition: Let $m$ and $n$ be coprime. Then, $$ \sum_{k=0}^{r-1} \exp\left( i \frac{2\pi}{...
It can be proven easily using geometric summation. Observe that $$ \sum_{k=0}^{r-1} \exp\left(i \frac{2\pi k m}{n} \right) = \sum_{k=0}^{r-1} \exp(2\pi i m/n)^k = \frac{1-\exp(2\pi i m/n)^r}{1-\exp(2\pi i m/n)} $$ The sum is $0$ if and only if $\exp(2\pi i m/n)^r = 1$, which corresponds to $n|rm$.
prophetes.ai 0.0 0.3 0.0
9
Show that $5n+3$ and $7n+4$ are relatively prime for all $n$. Show that $5n+3$ and $7n+4$ are relatively prime for all $n$.
Bezout's Lemma states that for if and only if $a$ and $b$ are comprime numbers then the following equation has integer solutions: $$ax + by = 1$$ Now ) - 5((7n+4) - (5n+3)$$ $$1 = 7(5n+3) - 5(7n+4)$$ We just obtained one solution $(x,y) = (7,5)$, but it's enough to prove that $7n+4$ and $5n+3$ are comprime
prophetes.ai 0.0 0.3 0.0
10
Infinite subset with pairwise comprime elements I'm looking for solution for this problem > Let $a$ be an integer greater then 1. Then, the set $A\mathrel{:=}\\{a^n(a+1)-1\mid n\in\mathbb{Z}_{+}\\}$ a has an infinite...
**Construction by induction** : As a basis step note that any two consecutive terms in the sequence $X_n=a^{n+1}+a^n-1$ are pairwise coprime. Now assume that we constructed a set $S$ of cardinal $n$ constituted by the terms of the sequence $X_n$, let $P$ be the product of all elements of $S$ so (Eul...
prophetes.ai 0.0 0.3 0.0
11
How to count the numbers $n$ which $n\le p^e$ and $n$ is not coprime to$p^e$ To a prime $p$ and a natural number $n$, I want to find $\phi(n)$. To count how many numbers are there which is less or equal to $p^e$ and ...
A natural number $n$ fails to be prime to $p^e$ precisely when it is divisible by $p$. And there are exactly $p^{e-1}$ integers $1\leq n\leq p^e$ which are divisible by $p$, namely the integers of the form $kp$ for $k=1,2,\dots,p^{e-1}$.
prophetes.ai 0.0 0.0 0.0
12
Integer sequence generated by using transcendental numbers Given the integer sequence in which the $n^{\rm th}$ term is defined by: $$ f(n)=\lfloor nt \rfloor, $$ where $t$ is a transcendental number and $n$ is a po...
$\newcommand{\fl}[1]{\lfloor #1 \rfloor}$ Let's reason about the negative. Suppose that for some $t$ only finitely many terms of $\fl{tn}$ are coprime with some other term. Then there must be some constant integer $s$ and constant integer common divisor $d > 1$ such that $\fl{t(n+s)} = dm$ for all $...
prophetes.ai 0.0 0.0 0.0
13
A certain ideal of a valuation ring A question from Frohlich and Taylor's book 'Algebraic Number Theory', page 60. Let $\mathfrak o$ be a Dedekind domain with quotient field $K$ and let $v$ be a discrete valuation on...
If $a$ is comprime to $p_v$, then $v(a)=0$, it is a unit Note that $o_v = \\{ v \geq 0 \\}$ and $v: K_v^\times \rightarrow \mathbb{Z}$ is a group homomorphism
prophetes.ai 0.0 0.0 0.0
14
what is the greatest integer that divides $p^4-1$ for every prime number p greater than 5 what is the greatest integer that divides $p^4-1$ for every prime number p greater than 5(this is a gre subject math problem) ...
divisible by $8$ and $3$, and $p^{2}+1$ is even, so $p^{4}-1$ divisible by $16$, and then by $3$, so by $16 \times 3 \times 5=240$ as they are pairwise comprime
prophetes.ai 0.0 0.0 0.0
15
The greatest common divisors of all numbers that are one less than the twelfth power of a prime > What is the greatest common divisor of all numbers that are one less than the twelfth power of a prime with a units dig...
Note that $a^4 \equiv 1 \mod 16$ for all $a$ comprime with $16$. This can be proved by case inspection.
prophetes.ai 0.0 0.0 0.0