Artificial intelligent assistant

amiss

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1
amiss
amiss, adv., pred. a., and n. (əˈmɪs) Forms: 3 a mis, 4 a mysse, 4–5 a mys, (4 of mys, 5 of mysse, on mys), 3–6 amys, 5–6 amysse, 6–7 amisse, 7– amiss. [prop. phrase, a prep.1 of manner + miss n. failure, deficiency, shortcoming.] A. adv., gen. sign. Away from the mark, not up to the mark, out of co... Oxford English Dictionary
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Amiss
Amiss is a surname. Jye Amiss (born 2003), Australian rules footballer See also Amiss-Palmer House, historic home in Virginia wikipedia.org
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amiss
amiss/əˈmɪs; ə`mɪs/ adj[pred 作表语], adv (dated 旧)1 wrong(ly); inappropriate(ly) 错误; 不恰当 Something seems to be amiss can I help? 好像有点儿不对头--要我帮忙吗?2 (idm 习语) (not) come/go a`miss (not) be unwelcome or unsuitable （并非）不称心或不顺当 A new pair of shoes wouldn't come amiss. 新鞋不会不称心的. take sth a`miss be offended b... 牛津英汉双解词典
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Dennis Amiss
Early years Amiss was born at Harborne in Birmingham. Others: Amiss has shown gratitude to the Indian trio of Bishen Bedi, Venkatraghavan and Abid Ali who had bowled to him in practice which enabled Amiss wikipedia.org
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Amiss–Palmer House
Amiss–Palmer House, also known as the Palmer House, is a historic home located at Blacksburg, Montgomery County, Virginia. wikipedia.org
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go amiss
go amiss(not) go amissBritish, American & Australian, informal, British & Australian, informalif something would not go amiss, it would be useful and might help to improve a situation. A word of apology would not go amiss. (usually in conditional tenses) Some extra helpers never come amiss. Cambridge English Idioms Dictionary
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Audrey Amiss
Amiss. The archive contains material created by Amiss over the course of her life, as found by Amiss's family after her death. wikipedia.org
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not go amiss
not go amiss(not) go amissBritish, American & Australian, informal, British & Australian, informalif something would not go amiss, it would be useful and might help to improve a situation. A word of apology would not go amiss. (usually in conditional tenses) Some extra helpers never come amiss. Cambridge English Idioms Dictionary
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Jye Amiss
Amiss kicked a career-high four goals during Fremantle's round 16 game against the Western Bulldogs. Amiss signed a six year contract extension during 2023 tying him to Fremantle until at least 2029. wikipedia.org
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Why do I see update-like marks in Synaptic Manager (Mint/Xfce) although there is no update available? I'm in Linux Mint 14, Xfce. In Synaptic Manager I see these marks that seem to indicate an available upgrade, but ...
The package you selected is up-to-date, you can only do re-installation as the Synaptic Package Manager suggested. If your `update manager` is not showing any package to upgrade, try update the package cache, IIRC there's a `Update` button you can click on (or `sudo apt-get update` in CLI). If it st...
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Exponentially-distributed lifetimes (death process) In a pure death process where the individual death rate is fixed at v, because the process is a time-homogeneous Markov process, the wating time till the next "event...
Nothing is wrong, you are rediscovering the so-called memoryless property of the exponential distribution. This is the fact that if $X$ is exponentially distributed, then, for every nonnegative $t$ and $s$, $P[X\geqslant t+s\mid X\geqslant s]=P[X\geqslant t]$ (and this probability is $\mathrm e^{-\l...
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陈港 - Facebook
陈港 is on Facebook. Join Facebook to connect with 陈港 and others you may know. Facebook gives people the power to share and makes the world more open and connected.
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迪根·米切尔
迪根·艾米斯·汤玛斯·米切尔（Dickon Amiss Thomas Mitchell，）是一位格林纳达政治人物。自2021年担任国民民主大会党魁，并于2022年带领该党赢得国会大选，从而就任格林纳达总理兼财政部长。 他虽与上任总理基思·米切尔同姓，但并无亲戚关系。 现任国家领导人 格林纳达总理 wikipedia.org
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纯真小镇的夫人 Purity Falls
Yet Nicole soon notices that something is amiss,... Yet Nicole soon notices that something is amiss, with her son leaving and coming back at suspiciously late hours. 豆瓣
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Logic questions over set of real numbers Why is $∀x\,∃z\, ∀y \, \left(z = \frac{x+y}2\right)$ false? Can't you have any real number for x and y, and have some real number z such that the equation is satisfied? What is...
The assertion $\forall x\exists z\forall y\left(z=\frac{x+y}2\right)$ means that for **each** real number $x$ **there is** a real number $z$ such that, **for each** real number $y$ you have $z=\frac{x+y}2$. This is clearly false. Take $x=0$, for instance. is there a real number $z$ such that $z=\fra...
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