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"Every Cauchy sequence of real numbers converges to a limit." BUT orangutan Klyver implies that Q is not part of the real numbers. Tsk, tsk.
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Last Post:
Sep 30, 2017 4:55 AM




Re: "Every Cauchy sequence of real numbers converges to a limit." BUT orangutan Klyver implies that Q is not part of the real numbers. Tsk, tsk.
Posted:
Sep 30, 2017 4:55 AM


lørdag 30. september 2017 06.40.13 UTC+2 skrev John Gabriel følgende: > On Friday, 29 September 2017 21:20:09 UTC5, Arithmo wrote: > > With all due respect: > > > > Hope these new methods could be of some interest to you, > > mainly because they are unique true constructions of real numbers: > > > > https://domingogomezmorin.wordpress.com/ > > > > From the evidence at hand, these new highorder methods have no precedents in the math literature. > > > > YOUTUBE CHANNEL: > > https://youtu.be/N7VPXywk0qQ > > https://youtu.be/mjSHenvXsEs > > > > amazon.com/author/b01h4s0gfo > > > > > > Regards, > > **A number is the measure of a magnitude**. > > https://www.linkedin.com/pulse/howwegotnumbersjohngabriel1
If I write: It is 34 km (kilo meter) from point A to point B. What is the measure, and what is the magnitude?
If I write: It is 34 from point A to point B. What is the measure, and what is the magnitude?
KON



