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naïf
‖ naïf, a. (naif) Also naif, (6–7 naife). [F. naïf:—L. nātīv-um: see naïve.] 1. a. Natural, artless, naïve.1598 Galloway in M. Napier Mem. J. Napier viii. (1834) 296 Not affectat, bot naturall and naife. [1656 Blount Glossogr., Naif (Fr.), lively, quick, natural.] 1784 F. Burney Diary 15 Jan., I was...
Oxford English Dictionary
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Vai na Fé
Vai na Fé (English title: Never Give Up) is a Brazilian telenovela created by Rosane Svartman. Lorenzo
Hugo Caramello as Young Fábio
Jonathan Haagensen as Orfeu Caruso
Nicollas Paixão as Young Orfeu
Mel Maia as Guilhermina "Guiga" de Alcântara
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faux-naïf
‖ faux-naïf, n. and a. (fonaif) [F. faux false + naïf a.] A. n. A person who pretends to be simple or unaffected and adopts a childish or naïve manner. B. adj. a. Of a work of art: self-consciously or meretriciously simple and artless. b. Of a person: affectedly simple or naïve; pretendedly ingenuou...
Oxford English Dictionary
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Musée d'Art Naïf – Max Fourny
The Musée d'Art Naïf – Max Fourny (Museum of Naïve Art–Max Fourny), also known as the Musée d'Art Brut & Art Singulier (Museum of Primitive Art and Singular - Max Fourny
Musee d'Art Naïf - Max Fourny
Art museums established in 1986
Musée d'Art Naïf - Max Fourny
Musée d'Art Naïf - Max Fourny
Folk art museums
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Cache Cœur Naïf
Cache Cœur Naïf is an EP by German electronica band Mouse on Mars. "Cache Cœur Naïf" – 3:20
"Schnick-Schnack" – 6:00
"Lazergum" – 3:38
"Glim" – 6:01
Credits
Taken from the source:
Eric Bernaud – turntables
Dinah Frank
wikipedia.org
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Fântâna
Fântâna may refer to several places in Romania:
Fântâna, a village in Hoghiz Commune, Braşov County
Fântâna, a village in Lunca Cernii de Jos Commune , Hunedoara County
Fântâna, a tributary of the Vișeu in Maramureș County
Fântâna Fătului, a tributary of the Balasan in Dolj County
Fântâna Tulbure,
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An integrable and periodic function f(x) For a periodic function we have: $$\int_{b}^{b+a}f(t)dt = \int_{b}^{na}f(t)dt+\int_{na}^{b+a}f(t)dt = \int_{b+a}^{(n+1)a}f(t)dt+\int_{an}^{b+a}f(t)dt = \int_{na}^{(n+1)a}f(t)dt...
Notationally,
$$a\textrm{ is period of }f\iff f(x)=f(x+a)~\forall~x,x+a\in\textrm{Dom(f)}$$
That gives us $na=na+a=n(a+1)$ and $b=b+a$ since $na$ and $b$ are domain values ($x-$values) for $f$ and $a$ is the period.
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Musée d'art naïf de Vicq en Île-de-France
The Musée d'art naïf de Vicq en Île-de-France, formerly known as the International Museum of Naive Art (), was opened in 1973, located at 15, rue de la See also
Musée d'Art Naïf - Max Fourny, Paris
Naïve art
References
External links
Museum website
Art museums established in 1973
Museums in Yvelines
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If $\sum\limits_na_n$ converges, $f$ is a bijection and $|f(n)-n|<X$ for every $n$, for some fixed $X$, then $\sum\limits_na_{f(n)}$ converges > Let $f(n)$ be a bijection from $\Bbb N$ to $\Bbb N$ such that $$|f(n)-n|...
We have $$\sum_{n=1}^N a_n - \sum_{n=1}^N a_{f(n)} =\sum_{j\ge N-X: f(j)>N} a_j - \sum_{N+X\ge j>N: f(j)< N} a_j $$ As $\sum_{n=0}^\infty a_n$ converges It follows that $\sum_{n=1}^\infty a_{f(n)}$ is convergent.
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Fântâna Fătului
The Fântâna Fătului is a right tributary of the river Balasan in Romania. It flows into the Balasan near Catane.
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Prove $\int_{na}^{nb}f(x)dx=n\int_a^bf(x)dx$ > Prove that $$ \int_{na}^{nb}f(x)dx=n\int_a^bf(x)dx $$ This is given as a general property of definite integrals in my reference. Is it true for all cases ? If it is tru...
It should be $t=x/n$ to remove the $n$ multiplying $a,b$: then $dt = dx/n$ and $x=nt$, so $$ \int_{na}^{nb} f(x) dx = n \int_a^b f(nt) dt$$ or equivalently from MathematicsStudent1122's comment $$ \int_{na}^{nb} f(x/n) dx = \int_a^b f(t) dt$$ The second is if $n$ is a special number for $f$ such that $f(t
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真正的生活 La Vie pour de vrai
Il débarque à Paris, naïf et perdu mais heureux d’être hébergé chez Louis, un demi-frère dont il ignorait l’existence. Il débarque à Paris, naïf et perdu mais heureux d’être hébergé chez Louis, un demi-frère dont il ignorait l’existence.
豆瓣
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Edmund na Féasóige de Búrca
Edmund na Féasóige de Búrca, 4th Mac William Íochtar (died 1458) was an Irish chieftain and noble who was lord of Lower (North) Connacht, Ireland. Féasóige de Búrca, (d.1458), 4th Mac William Íochtar
Ricard Ó Cuairsge Bourke (d.1473), 7th Mac William Íochtar
Edmond de Búrca (d.1527), 10th Mac William
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McLaren compra equipe Mercedes e anuncia entrada na Fórmula E ... - Brasil
14/mai/2022 - A McLaren anunciou que vai aumentar ainda mais o portfólio no esporte a motor e entrar na Fórmula E com a compra da Mercedes
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Proof of $\int_a^b f(nx) \;dx=\frac{1}{n} \int_{na}^{nb} f(x) \;dx $ > Let $f:\Bbb{R} \rightarrow \Bbb{R}$ be continuous. How to prove this ? $$\int_a^b f(nx) \;dx=\frac{1}{n} \int_{na}^{nb} f(x) \;dx $$ where $n \in ...
I would substitute $$nx=t$$ then we get $$x=\frac{t}{n}$$ and $$dx=\frac{1}{n}dt$$ and $$t_1=na$$ and $$t_2=nb$$
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