“From behind the Iron Curtain, there are signs that tyranny is in trouble and reminders that its structure is as brittle as its surface is hard.”

State of the Union Address to Congress http://www.eisenhower.archives.gov/avwebsite/PDF/54text.pdf (7 January 1954)
1950s

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Dwight D. Eisenhower 173
American general and politician, 34th president of the Unit… 1890–1969

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“From Stettin in the Baltic to Trieste in the Adriatic an iron curtain has descended across the Continent.”

Winston S. Churchill (1874–1965) Prime Minister of the United Kingdom

On Soviet communism and the Cold War, in a speech at Fulton, Missouri on March 5, 1946 ( complete text http://www.churchill-society-london.org.uk/Fulton.html). Churchill did not coin the phrase "iron curtain", however; the 1920 book Through Bolshevik Russia by English suffragette Ethel Snowden contained the line "We were behind the ‘iron curtain’ at last!" (This fact is mentioned in the article 'Anonymous was a Woman' http://www.yalealumnimagazine.com/issues/2011_01/anon4651.html, Yale Alumni Magazine Jan/Feb 2011).
Post-war years (1945–1955)
Context: A shadow has fallen upon the scenes so lately lighted by the Allied victory…. From Stettin in the Baltic to Trieste in the Adriatic an iron curtain has descended across the Continent.

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“Haunted trees
covered behind the curtains of their own leaves
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Suman Pokhrel (1967) Nepali poet, lyricist, playwright, translator and artist

<span class="plainlinks"> In Midnight Street http://www.prachyareview.com/poems-by-suman-pokhrel/</span>
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“The surfaces of three-dimensional space are distinguished from each other not only by their curvature but also by certain more general properties. A spherical surface, for instance, differs from a plane not only by its roundness but also by its finiteness. Finiteness is a holistic property.”

Hans Reichenbach (1891–1953) American philosopher

The sphere as a whole has a character different from that of a plane. A spherical surface made from rubber, such as a balloon, can be twisted so that its geometry changes. ...but it cannot be distorted in such a way as that it will cover a plane. All surfaces obtained by distortion of the rubber sphere possess the same holistic properties; they are closed and finite. The plane as a whole has the property of being open; its straight lines are not closed. This feature is mathematically expressed as follows. Every surface can be mapped upon another one by the coordination of each point of one surface to a point of the other surface, as illustrated by the projection of a shadow picture by light rays. For surfaces with the same holistic properties it is possible to carry through this transformation uniquely and continuously in all points. Uniquely means: one and only one point of one surface corresponds to a given point of the other surface, and vice versa. Continuously means: neighborhood relations in infinitesimal domains are preserved; no tearing of the surface or shifting of relative positions of points occur at any place. For surfaces with different holistic properties, such a transformation can be carried through locally, but there is no single transformation for the whole surface.
The Philosophy of Space and Time (1928, tr. 1957)

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