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blatter
▪ I. blatter, v. (ˈblætə(r)) Also 6–7 blotter. [In sense 1, ad. L. blaterāre to talk idly, babble, prate, perhaps partly through F. blatérer. But the use of the word is probably largely influenced by its phonetic suggestiveness of forcible and repeated noise: cf. batter, chatter, clatter, patter, an...
Oxford English Dictionary
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Blatter
Blatter is a surname. Sepp Blatter (born 1936), former president of FIFA
Silvio Blatter (born 1946), Swiss writer
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Rolf Blatter
Rolf Blatter (born 18 February 1951) is a former Grand Prix motorcycle road racer from Switzerland.
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Joseph Anton Blatter
Joseph Anton Blatter (also known in French as Joseph-Antoine Blatter; 8 March 1745 — 19 March 1807) was a Swiss prelate and the 73rd and last Prince-bishop Life
Blatter was born in Visp, the son of Anna Maria Schiner, from Ernen, and Johann Arnold Blatter.
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More explanations please on Conditional Expectation for Geometric Series - Dice problem Original question link I have difficulties in understanding Prof. Christian Blatter's answers, especially for the first equation ...
$E_x$ is the expected time to roll the first $5$. When you throw a dice, it's either going to be $5$ with the probability $\frac{1}{6}$ and the rest with the probability $\frac{5}{6}$. Once you have thrown the dice, for the first time, you add $1$ to $E_x$ (The first term, $+1$). At the first roll, ...
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Ethelbert Blatter
In pursuit of his researches, Blatter traveled extensively within India. Ethelbert Blatter died on 26 May 1934 at St. Vincent's High School, Pune.
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Problem using Stokes's Theorem : Boundary Curve, Unit Normal Vector Source: Stewart, James. _Calculus: Early Transcendentals_ (6 edn 2007). p. 1097. §16.8, Exercise #5. > !enter image description here $\Large{1.}$ H...
$(1)$ since the cube is bottomless, the square at the bottom of the cube is the boundary. This square **lies** in the plane $z=-1$, but it is not the whole plane. $(2)$ firstly, your green and purple arrows are going in the same direction, so lets just imagine the green one is pointing the other way...
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Barbara Blatter
Barbara Blatter (born 22 December 1970) is a Swiss mountain biker. She won the silver medal in Mountainbike in 2000 Summer Olympics.
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convergence of series $\sum_{n=1}^{\infty} a_n$ with $|a_n| \le \frac{n+1}{n^2}$ Let us consider series: $$S=\sum_{n=1}^{\infty} a_n$$ $$a_n=\frac{n\cos(n)+\sin(n^2+2n-5)}{n^2}$$ The bounds for $a_n$ is shown in th...
* $$|\frac{\sin(n^2+2n-5)}{n^2}|\leq\frac{1}{n^2}$$ * $\sum\frac{\cos n}{n}$ is convergent by using dirichlet test.
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Hansruedi Blatter
Hansruedi Blatter (born 1936, died 1971) was a Swiss footballer who played for FC Basel in the 1950s. Blatter played as goalkeeper. Blatter played three seasons for Basel, and in total, he played 15 games.
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Sepp Blatter
Joseph Sepp Blatter (born Josef Blatter; 10 March 1936) is a Swiss former football administrator who served as the eighth President of FIFA from 1998 to Blatter was raised as a Catholic.
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Integral $\int_{0}^{i}z\sin{z} \operatorname dz$ Find this complex integral $$I=\int_{0}^{i}z\sin{z}dz=\dfrac{5\pi^2}{96}?$$ where $i^2=-1$ My try: use $$\sin{z}=\dfrac{e^{iz}-e^{-iz}}{2i}$$ so $$I=\dfrac{1}{2i}\int_...
A hint: Find a primitive $F$ of the function $f(z):=z\sin z$. To this end find a primitive of the real function $f(x):=x\sin x$ in the usual way and check whether its "complexified version" works. Your integral is then simply $=F(i)-F(0)$.
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塞普·布拉特
约瑟夫·"塞普"·布拉特(Joseph "Sepp" Blatter,)出生于瑞士瓦莱州,1998年6月8日在第51届国际足联大会中接替巴西人阿维兰热博士当选为第八任国际足球总会主席。2015年9月25日,正式遭瑞士政府刑事调查。 TIME Europe article on Zen-Ruffinen's allegations
Sepp Blatter Revealed on CNN.com
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英格兰足球名人堂
奥林匹克勋章获得者
Blatter
瑞士经济学家
三等智者雅罗斯拉夫王公勋章获得者
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国际足联、布拉特和我 Panorama: Fifa, Sepp Blatter and Me
Now with football in crisis, Andrew is once again back on the road investigating Sepp Blatter\'s Fifa. Now with football in crisis, Andrew is once again back on the road investigating Sepp Blatter\'s Fifa.
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Freddy Blatter
Fred Blatter (born 25 September 1949) is a Swiss former professional tennis player. Born in Zürich, Blatter was a Davis Cup player for Switzerland, with an appearance in a tie against Romania in Bucharest in 1972.
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