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The Cantor set, named after the German mathematician George Cantor (1845 - 1918), is constructed as follows. We start with the closed interval [0, 1] and remove the open interval ( (1)/(3), (2)/(3) ). That leaves the two intervals [ 0, (1)/(3) ] and [ (2)/(3), 1 ] and we remove the open middle third of each. Four intervals remain and given we remove the open middle third of each of them. We continue this procedure indefinitely, at each step removing the open middle third of every interval that r

The Cantor set, named after the German mathematician George Cantor (1845 - 1918), is constructed as follows. We start with the closed interval [0, 1] and remove the open interval ( (1)/(3), (2)/(3) ). That leaves the two intervals [ 0, (1)/(3) ] and [ (2)/(3), 1 ] and we remove the open middle third of each. Four intervals remain and given we remove the open middle third of each of them. We continue this procedure indefinitely, at each step removing the open middle third of every interval that r

2019年2月27日

The Cantor set, named after the German mathematician Georg Cantor (1845-1918), is constructed as follows. We start with the closed interval [0,1] and remove the open interval ((1)/(3), (2)/(3)) . That leaves the two intervals [0, (1)/(3)] and [(2)/(3), 1] and we remove the open middle third of each. Four intervals remain and again we remove the open middle third of each of them. We continue this procedure indefinitely, at each step removing the open middle third of every interval that remains fr

The Cantor set, named after the German mathematician Georg Cantor (1845-1918), is constructed as follows. We start with the closed interval [0,1] and remove the open interval ((1)/(3), (2)/(3)) . That leaves the two intervals [0, (1)/(3)] and [(2)/(3), 1] and we remove the open middle third of each. Four intervals remain and again we remove the open middle third of each of them. We continue this procedure indefinitely, at each step removing the open middle third of every interval that remains fr

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