我想让我的html网站页面拥有＆＃34;最美丽的定理？＆＃34;右侧部分。但是，我无法弄清楚如何做到这一点。现在它只是在我所有其他标题下出现，就像正常一样，但我希望它在页面的右侧作为一个单独的列。如果你能帮助我那会很棒。谢谢！ 这是我现在的编码：
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McLain-Graning MaKayla, CSIS 140, Fall 2015
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<h2>Leonhard Euler (1707-1783)</h2>
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<p>
The greatest mathematician of the eighteenth century,
<strong>Leonhard Euler</strong> was born in Basel, Switzerland. There,
he studied under another giant of mathematics, <strong>Jean
Bernoulli</strong>. In 1731 Euler became a professor of physics
and mathematics at St. Petersburg Academy of Sciences.
Euler was the most prolific mathematician of all time,
publishing over 800 different books and papers. His
influence was felt in physics and astronomy as well.
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He is perhaps best known for his research into
mathematical analysis. Euler's work,
Introductio in analysin infinitorum (1748),
remained a standard textbook in the field for
well over a century. For the princess of Anhalt-Dessau he wrote
Lettres a une princesse d'Allemagne (1768-1772),
giving a clear non-technical outline of the main
physical theories of the time.
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One can hardly write a mathematical equation without
copying Euler. Notations still in use today, such
as e and pi, were introduced
in Euler's writings. Leonhard Euler died in 1783,
leaving behind a legacy perhaps unmatched, and
certainly unsurpassed, in the annals of mathematics.
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<h1>The Most Beautiful Theorem?</h1>
<p>Euler's Equation:</p>
<p>cos(x) + i*sin(x) = e to the power (i*x)</p>
<p>demonstrates the relationship between algebra,
complex analysis, and trigonometry. From this
equation, it's easy to derive the identity:
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<p>e to the power (pi*i) + 1 = 0</p>
<p>which relates the fundamental constants:
0, 1, pi, e, and i in a single beautiful and
elegant statement. A poll of readers
conducted by The Mathematical Intelligencer
magazine named Euler's Identity as the
most beautiful theorem in the history of
mathematics.</p>
<p>Math High: A Site for Educators and Researchers</p>
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