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Path: ...!weretis.net!feeder8.news.weretis.net!news.neodome.net!rocksolid2!i2pn2.org!.POSTED!not-for-mail From: joes <noreply@example.org> Newsgroups: sci.math Subject: Re: How many different unit fractions are lessorequal than all unit fractions? Date: Fri, 6 Sep 2024 12:26:21 -0000 (UTC) Organization: i2pn2 (i2pn.org) Message-ID: <27b3b5e088d82d4475c68a64f50a4bccac9c6f29@i2pn2.org> References: <vb4rde$22fb4$2@solani.org> <0da78c91e9bc2e4dc5de13bd16e4037ceb8bdfd4@i2pn2.org> <vb57lf$2vud1$1@dont-email.me> <5d8b4ac0-3060-40df-8534-3e04bb77c12d@att.net> <vb6o0r$3a4m1$2@dont-email.me> <7e1e3f62-1fba-4484-8e34-6ff8f1e54625@att.net> <vbabbm$24a94$1@solani.org> <06ee7920-eff2-4687-be98-67a89b301c93@att.net> <38ypmjbnu3EfnKYR4tSIu-WavbA@jntp> <34e11216-439f-4b11-bdff-1a252ac98f8f@att.net> <vbd56i$fqa0$1@dont-email.me> <vbdbq3$gdoe$2@dont-email.me> <vbes57$qdqo$2@dont-email.me> MIME-Version: 1.0 Content-Type: text/plain; charset=UTF-8 Content-Transfer-Encoding: 8bit Injection-Date: Fri, 6 Sep 2024 12:26:21 -0000 (UTC) Injection-Info: i2pn2.org; logging-data="1050012"; mail-complaints-to="usenet@i2pn2.org"; posting-account="nS1KMHaUuWOnF/ukOJzx6Ssd8y16q9UPs1GZ+I3D0CM"; User-Agent: Pan/0.145 (Duplicitous mercenary valetism; d7e168a git.gnome.org/pan2) X-Spam-Checker-Version: SpamAssassin 4.0.0 Bytes: 2171 Lines: 15 Am Fri, 06 Sep 2024 14:22:00 +0200 schrieb WM: > On 06.09.2024 00:36, Python wrote: >> Le 05/09/2024 à 22:44, crank Wolfgang Mückenheim, aka WM a écrit : > >>> You are mistaken. I do not conclude the latter from the former. I >>> conclude the latter from the fact that NUF(0) = 0 and NUF(x>0) > 0 and >>> never, at no x, NUF can increase by more than 1. >> What the Hell could mean "to increase at an x" ? > Example: The function f(x) = [x] increases at every x ∈ ℕ by 1. > The function NUF(x) increases at every x = unit fraction 1/n by 1. It > does not increase at 0 because 0 is not a unit fraction. What exactly happens at those points? -- Am Sat, 20 Jul 2024 12:35:31 +0000 schrieb WM in sci.math: It is not guaranteed that n+1 exists for every n.