wonder thing

answer Answers

ProphetesAI is thinking...

MindMap

Loading...

Sources

1
wonder thing
† wonder thing Obs. (Also as one word.) [f. wonder n. or a. Cf. G. wunderding, MSw. unders thing (see wonders a.).] A wonderful thing, wonder, marvel.c 1290 St. Brendan 677 in S. Eng. Leg. 238 A wonder þing it was to seo..A so gret best a-boute wiende. 13.. Sir Beues (A.) 1527 A wonder-þing now ȝe m... Oxford English Dictionary
prophetes.ai 0.0 3.0 0.0
2
So flying is a thing for Wonder Woman? : r/WonderWoman - Reddit
The original Wonder Woman couldn't fly. She had the invisible jet for that. In the Silver Age comics, Wonder Woman was able to ride air currents, but couldn't fly under her own power. In the 1970s TV show, she couldn't fly or ride air currents. In the mid-1980s comics reboot, she got the power of flight. 2. bathtissue101.
www.reddit.com 0.0 1.5 0.0
3
Don't You Worry 'Bout a Thing - Genius
[Verse 2] They say your style of life's a drag And that you must go other places But just don't you feel too bad When you get fooled by smiling faces [Chorus] Don't you worry 'bout a thing Don't ...
genius.com 0.0 0.90000004 0.0
4
Don't You Worry 'bout a Thing
"Don't You Worry 'bout a Thing" is a song by American singer-songwriter Stevie Wonder, released as the third single from his sixteenth studio album, Innervisions "Don't You Worry 'bout a Thing" (Edit) – 4:09 "Don't You Worry 'bout a Thing" (LP Version) – 5:18 "Colibri" (Remix) – 5:40 "Don't You Worry 'bout a Thing wikipedia.org
en.wikipedia.org 0.0 0.6 0.0
5
NBA: Scoring boom is still going strong, and some wonder ...
7 hours ago — INDIANAPOLIS — There was a week in January unlike almost any other in NBA history. Joel Embiid scored 70 and Karl-Anthony Towns scored 62 ...
chroniclet.com 0.0 0.6 0.0
6
NBA's scoring boom still going strong, some wonder it it's ...
10 hours ago — There was a week in January unlike almost any other in NBA history. Joel Embiid scored 70 and Karl-Anthony Towns scored 62 one night, ...
www.fultonsun.com 0.0 0.3 0.0
7
NBA's scoring boom going strong; some wonder if that's a ...
6 days ago — By TIM REYNOLDS INDIANAPOLIS — There was a week in January unlike almost any other in NBA history. Joel Embiid scored 70 and Karl-Anthony ...
www.news-herald.com 0.0 0.3 0.0
8
The NBA's scoring boom is still going strong, and some ...
2 days ago — And points just keep piling up anyway with the NBA on pace to see its highest-scoring season in more than 50 years with teams averaging more ...
www.recordherald.com 0.0 0.3 0.0
11
Do unexpressible numbers exist? I just learned about the difference between transcendental numbers and irrational numbers (I guess I had been mis-educated into thinking they were the same thing) and it made me wonder ...
I believe the concept of computable/uncomputable numbers is what you're looking for. In less technical language than the Wikipedia page, a number is computable if we can make a computer generate the first $n$ digits of the number (it doesn't matter how long it takes as long as it will eventually fin...
prophetes.ai 0.0 0.0 0.0
12
Parametrizing a set of lines from a parametrization of a curve. Given a parametrization $\gamma(t)=(t,t^2,t^3)$ of a curve, can one similarly parametrize the set of lines that go through the origin and a point on the ...
$$\frac{x-t}{x-0}=\frac{y-t^2}{y-0}=\frac{z-t^3}{z-0}=u\text{ (say)}$$ So that $x-t=ux,x=\frac t{1-u}$ Similarly, $y=\frac {t^2}{1-u},z=\frac {t^3}{1-u}$ Clearly, $u\ne1$ as $u=1\implies t=0$
prophetes.ai 0.0 0.0 0.0
13
What changes in the sheaf theory of topological spaces with the "étale topology"? The customary site structure on the category of topological spaces has covering families given by open covers. What "happens" if we ref...
Absolutely nothing changes. The category of etale sheaves on a topological space $X$ is equivalent to the category of ordinary sheaves on $X$. The reason is that ordinary open subsets (i.e., maps $U\to X$ which are homeomorphisms to some open subset of $X$) are cofinal in all etale maps to $X$, sinc...
prophetes.ai 0.0 0.0 0.0
14
如何评价Stevie Wonder?
特别喜欢superstition, isn't she lovely,don't you worry about a thing,my cherie amour, 会继续翻唱他的歌! zhihu
www.zhihu.com 0.0 0.0 0.0
15
十項使用者體驗設計優化原則 - Medium
一致性和標準化(Consistency and standards) Users should not have to wonder whether different words, situations, or actions mean the same thing. Follow platform conventions.
medium.com 0.0 0.0 0.0