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5 revisions	gnox at May 10, 2018 11:33 AM	Compared with
May 10, 2018 gnox May 08, 2018 gnox May 08, 2018 gnox Apr 07, 2018 gnox Nov 24, 2016 jeffdown1	50 50 Then there will be [ω exponents of the exponents] Cantor gives no other way of writing these. But Suppose that instead of ω² we write ω(1,2). For ω³ ω⁴, we write ω(1,3), ω(1,4). For ω^ω, etc. we write ω(1,1,2), ω(1,1,3). So that (ω^ω…)⁵·6 will be written ω(6·5·4). Then we shall at length get ω(1,1,ω) which may write ω(1,1,1,2). So we shall get w(1,1,1,1,2) w(1,1,1,1,1,2), w(1,1,1,1,1,1,2) and after all these	50 50 Then there will be [ω exponents of the exponents] Cantor gives no other way of writing these. But Suppose that instead of ω² we write ω(1,2). For ω³ ω⁴, we write ω(1,3), ω(1,4). For ω^ω, etc. we write ω(1,1,2), ω(1,1,3). So that (ω^ω…)₅·6 will be written ω(6.5.4). Then we shall at length get ω(1,1,ω) which may write ω(1,1,1,2). So we shall get w(1,1,1,1,2) w(1,1,1,1,1,2), w(1,1,1,1,1,1,2) and after all these

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