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-itis
-itis, suffix a. Gr. -ῖτις, properly forming the fem. of adjs. in -ίτης, but often used absolutely with a fem. n. understood, as in ἀσϕαλτῖτις (λίµνη) Lake Asphaltitis, the Dead Sea; already in Greek used to qualify νόσος disease, expressed or understood, e.g. ἀρθρῖτις (disease) of the joints, gout,...
Oxford English Dictionary
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-itis
-itissuff 後缀 (with ns forming uncountable ns 与名词结合构成不可数名词)1 (medical 医) inflammatory disease of ...炎症; ...炎 appendicitis * tonsillitis.2 (infml esp joc 口, 尤作戏谑语) excessive interest in or exposure to 过分沉迷於...; ...迷、 癖或狂: World Cup-itis.
牛津英汉双解词典
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Itis
Itis may refer to: Healthcare Inflammation Postprandial somnolence (colloquially "the itis"), a state of drowsiness or lassitude following a meal Information systems Integrated Taxonomic Information System, a partnership designed to provide consistent and reliable information on the taxonomy of biol...
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PDF Grading of Industrial Training Institutes (ITIs) - NCVT MIS
1 NCVT MIS Portal data as on 6th Jan 2017. Grading of Industrial Training Institutes (ITIs) 4 | P a g e 3.3 The parameters (total 43) are grouped under 10 heads such as civil work, trades, industry connect, outcome, instructors, production center, capacity utilization, key compliances, special achievement, and ...
ncvtmis.gov.in
Registro Elettronico - ITIS Eustachio Divini - San Severino Marche
Link per accedere al servizio NUVOLA: https://nuvola.madisoft.it/login. La scuola, nella propria struttura, mette a disposizione dei genitori che ne hanno bisogno postazioni per accedere al servizio. Saranno disponibili anche tecnici che potranno aiutare chi avesse bisogno di aiuto per il primo accesso o per informazioni sul servizio NUVOLA.
divini.edu.it
Itis Definition & Meaning | Merriam-Webster Medical
noun. ˈīt-əs. : a disease characterized by inflammation. arthritis, tendinitis and all those other itises Sports Illustrated.
www.merriam-webster.com
Love-Itis
Love-Itis is a song written by Harvey Scales and Albert Vance (with Rudy Jacobs also initially acknowledged as a co-writer), originally recorded by Harvey Scales and The Seven Sounds. The song was later recorded and popularized by The Sonics, Mandala and the J. Geils Band, among others. History
The ...
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itis
itis, n. (ˈaɪtɪs) [The suffix -itis used as an independent word.] A bodily condition, affection, or disease that is or may be described or designated by a word ending in -itis.[1896 Allbutt's Syst. Med. I. 120 To regard every condition of generalised or localised fibroid change of the organs of the ...
Oxford English Dictionary
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Itis shopping centre
Itis (formerly Itäkeskus) is the second largest shopping centre in Finland, located in Itäkeskus in East Helsinki. It is located next to the Itäväylä motorway and the Itäkeskus metro station. The mall has been refurbished a number of times, most recently in 2014, increasing the gross leasable area –...
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When trying to compile magic file : Warning: type `' invalid and Warning: offset `search' invalid I'm trying to compile a very basic magic file with the command: $ file -C -m foo I get this error: ...
The format of the `magic` file is described in the `magic(5)` manual on your system (`man 5 magic`). On an Ubuntu system I have access to (as well as on my OpenBSD system), the format is described as a collection of lines with the following fields: offset type test message I'm guessing that your fil...
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A non weakly convergent sequencein $\ell_2$ I'm going to prove that this sequence $(x_n=ne_n)$ where $e_n$ is $0$ in all place and $1$ in n'th, is a non-weakly convergent sequence in $\ell_2$, I know that if $x_n$ wea...
It is not possible to disprove the weak convergence $x_n \rightharpoonup x$ (for some $x \in \ell_2)$ by _only_ looking at $x^*$. Indeed, $(x_n , x^*) = 1$. Thus, you cannot disprove, e.g., $x_n \rightharpoonup x_1$ in $\ell_2$ by _only_ looking at $x^*$. It is sufficient to additionally consider th...
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An inverse for a knowing isomorphism. > Let $i:X\rightarrow X\times Y$ and $j:Y \rightarrow X\times Y$ be maps defined by $i(x)=(x,y_0) $ and $j(y)=(x_0,y)$, where $x_0\in X$ and $y_0\in Y$. Prove that the mapping of ...
Write $\alpha(t) = (\alpha_1(t), \alpha_2(t))$. Then $ip\alpha(t) = (\alpha_1(t),y_0)$ and $jq\alpha(t) = (x_0, \alpha_2(t))$. That is, $ip\alpha = \alpha_1 \times c_{y_0}$ and $jq\alpha = c_{x_0} * \alpha_2$ (where $c_{x_0}$ and $c_{y_0}$ are the constant loops based at $x_0$ and $y_0$, respectivel...
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鬆獅大人 - 最「芋」罷不能的濃芋獅球,肉鬆尬芋泥100分絕配! >>https://bit.ly/3m5ItIs...
最「芋」罷不能的濃芋獅球,肉鬆尬芋泥100分絕配! >>https://bit.ly/3m5ItIs 大甲芋頭打造自然濃郁的顆粒感芋泥 台灣本土在地鹹酥香的肉鬆 鬆獅球獨特鬆軟的戚風蛋糕體 只要一吃,就會陷入這超完美搭配的魅力! 一口、兩口、三口.....又要下一顆啦 -...
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جارد كومستوك غريغوري
جارد كومستوك غريغوري هو محامي وسياسي أمريكي، ولد في 1823، وتوفي في 1892. نشط حزبياً في الحزب الديمقراطي. مراجع أشخاص من بوتيرنوتس
ديمقراطيون من ولاية نيويورك
ديمقراطيون من ولاية ويسكونسن
سياسيون أمريكيون في القرن 19
عمدات ماديسون (ويسكونسن)
محامون أمريكيون في القرن 19
محامون من ولاية نيويورك
محامون ...
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الكسندر بوكنر
الكسندر بوكنر هو محامي وسياسي أمريكي، ولد في 1785 في مقاطعة جيفيرسون في الولايات المتحدة، وتوفي في 6 يونيو 1833 في مقاطعة كيب غيراردو في الولايات المتحدة بسبب كوليرا. نشط حزبياً في ديمقراطية جاكسونية. مناصب انتخب عن دائرة خلال (4 مارس 1833 – 6 يونيو 1833). انتخب عن دائرة خلال (4 مارس 1831 – 4 مارس 1...
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