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The last post is the WINNER!

Wu Wei

ursus senum severiorum and ex-Bisy Backson
I have an idea:

51265.png

My favorite Microsoft error is "Keyboard error, please hit any key to continue" That one makes me giggle

How about a simple message that pops up that says "Please shut down this device and return to store where purchased...you are too stupid to use this."

A help desk person did something like that a few years backkkk and althougth he was correct, he got fired for it..... these days we just refer to the I D 10 T error....
 

sun rise

The world is on fire
Premium Member
zur Unendlichkeit und darüber hinaus

61OEzTAOczL._SL1000_.jpg
Still, which infinity? Aleph sub 1? As wikipedia puts it:

Aleph-one
9bc9d952e0d3fb65351053e08b3dfe0a.png
is the cardinality of the set of all countable ordinal numbers, called ω1 or (sometimes) Ω. This ω1 is itself an ordinal number larger than all countable ones, so it is an uncountable set. Therefore
9bc9d952e0d3fb65351053e08b3dfe0a.png
is distinct from
be4c703ed73456618ed283b892c6715a.png
. The definition of
9bc9d952e0d3fb65351053e08b3dfe0a.png
implies (in ZF, Zermelo–Fraenkel set theory without the axiom of choice) that no cardinal number is between
be4c703ed73456618ed283b892c6715a.png
and
9bc9d952e0d3fb65351053e08b3dfe0a.png
. If the axiom of choice (AC) is used, it can be further proved that the class of cardinal numbers is totally ordered, and thus
9bc9d952e0d3fb65351053e08b3dfe0a.png
is the second-smallest infinite cardinal number. Using AC we can show one of the most useful properties of the set ω1: any countable subset of ω1 has an upper bound in ω1. (This follows from the fact that a countable union of countable sets is countable, one of the most common applications of AC.) This fact is analogous to the situation in
be4c703ed73456618ed283b892c6715a.png
: every finite set of natural numbers has a maximum which is also a natural number, and finite unions of finite sets are finite.
 

sun rise

The world is on fire
Premium Member
I'm here because I'm here because I'm here because I'm here.
I'm here because I'm here because I'm here because I'm here.
 
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