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unicity

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unicity
unicity (juːˈnɪsɪtɪ) [ad. med.L. *ūnicitās (whence F. unicité, It. unicitá, Sp. unicidad), or f. L. ūnic-us one, unique: see -ity.] 1. The fact of being or consisting of one in number or kind; oneness.1691 J. Howe Wks. (1834) 147/2 The most unquestionable unity or unicity of the Godhead. 1694 R. Bur... Oxford English Dictionary
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Unicity (disambiguation)
Unicity refers to various things. of metadata Unicity distance, a term in cryptography Unicity, an album by Edward Simon Unicity (philosophy), a concept that explains the particularity wikipedia.org
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UNICITY: Feel Great Approach: Unimate and Balance
The science supports that intermittent fasting can have a multitude of benefits for your body, and together, Unimate and Balance can transform your gut, physical, and metabolic health. The principles behind the individual components of Feel Great are solid, but most importantly, we have studied the effects of the system as a whole and seen ...
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Balance » Unicity - Portal
The original Balance formula, known as Bios Life Diet, was developed by scientists at the University of Santa Barbara in 1986. Since then, this revolutionary product has improved with each subsequent generation. That's why Bios Life 2 was listed in the Physicians' Desk Reference in 2002. The PDR is one of the most commonly used drug and ...
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Unicity (philosophy)
The principle of unicity explains that each event, each living being, each object, each person or each circumstance has the characteristic of its uniqueness wikipedia.org
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EXPRESS
EXPRESS falsetrue is the online platform for Unicity customers and distributors in Australia. You can access your account, shop for products, manage your orders, and track your business performance. Join the Unicity community and transform your life today.
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Unicity (data analysis)
Measuring unicity Unicity () is formally defined as the expected value of the fraction of uniquely identifiable trajectories, given p points selected from Instead, unicity is usually estimated using sampling techniques. wikipedia.org
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Unicity (or not) of the solution of an integral equation Given the integral equation: $$\int_0^a f(x)\left[ \frac{d^2}{dx^2}f(x) \right]dx=a$$ with the condition: $$\lim_{x\to\infty}f(x)=0$$ how can I find its solutio...
Take any function $g$ defined on $[0,a]$, and write $$\int_0^a g(x)g''(x)\,dx=b.$$ All we require at this point is that $b>0$. Clearly, there is a huge number of such functions to choose from. Now define $$f(x)=\sqrt{\frac{a}{b}} g(x)\qquad\text{for } x\in[0,a],$$ and expand $f$ to $(a,\infty)$ in w...
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Unicity Mall
Unicity Mall was an enclosed shopping mall in Winnipeg, Manitoba. It was named for the 1972 unicity restructuring of city management. History Unicity Mall was opened in September 1975 as Unicity Fashion Square, and was anchored by a Woolco and The Bay, and was one of only three malls wikipedia.org
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Unicity condition for an ODE Let $f$ be a continuous function on a neighborhood of $y_0$. If the differential equation: $$y'=f(y)$$ Has two solutions that pass through the point $(0,y_0)$, prove $f(y_0) = 0$ $$$$I hav...
If $f(y_0) \neq 0$, then there is only one local solution satisfying $y(0) = y_0$. Namely, if $J$ is an open neighborhood of $y_0$ where $f\neq 0$, then the function $$ F(y) := \int_{y_0}^y \frac{1}{f(s)}\, ds, \qquad y \in J $$ is locally invertible, being a bijection from $J$ to $F(J)$. Hence the ...
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Unicity distance
This L is the unicity distance. Basically the bigger the unicity distance the better. wikipedia.org
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Unicity of the projection on a closed convex subset of $L^p$ The original problem (not full) statement is the following : > Let $(\Omega, \mathfrak{B},\mu)$ a measured space and $p>1$ and let $C$ be a closed convex s...
**Hint** : For $p\in(1,\infty)$, assume there are two different solutions $\phi,\psi\in C$. Then, by convexity of the norm, one can show that $(\phi+\psi)/2$ is closer to $u$ than $\phi$ or $\psi$. In order to show the last part, you have to use the fact that for real numbers $a,b$ it holds that $$ ...
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Conditions for unicity of system solutions of a non locally lipschitz IVPs I am studying unicity of the solutions of IVP in ordinary differential systems. In this context, we have the following result for differentia...
Yes, there is an analog: $$ \langle X-Y,F(X,t)-F(Y,t)\rangle\le0\quad\forall X,Y\in\Bbb R^n,\quad\forall t\ge t_0. $$ Here $\langle,\rangle$ is the dot product in $\Bbb R^n$.
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why does unicity exist
The principle of unicity explains that each event, each living being, each object, each person or each circumstance has the characteristic of its uniqueness
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Unicity of wave equation pde problem we consider the problem $$ \begin{cases} \dfrac{\partial^2 u}{\partial t^2}= a^2 \dfrac{\partial^2 u}{\partial x^2}\\\ u(0,t)=u(l,t)=0\\\ u(x,0)=f(x)\\\ \dfrac{\partial u}{\partial...
You are meant to set $$ I(t)= \frac{1}{2} \int_0^l \left\\{\left(\frac{∂u}{∂t}\right)^2+a^2 \left(\frac{∂u}{∂x}\right)^2\right\\} dx $$ so that $$ \frac{d}{dt}I(t) = \frac{1}{2} \int_0^l \frac{∂}{∂t} \left\\{\left(\frac{∂u}{∂t}\right)^2+a^2 \left(\frac{∂u}{∂x}\right)^2\right\\} dx=0 $$ which implies...
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