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Topic: A finite set of all naturals
Replies: 43   Last Post: Aug 25, 2013 4:38 PM

 Messages: [ Previous | Next ]
 namducnguyen Posts: 2,777 Registered: 12/13/04
Re: A finite set of all naturals
Posted: Aug 24, 2013 1:33 AM

On 23/08/2013 11:25 PM, Peter Percival wrote:
> Nam Nguyen wrote:
>> On 23/08/2013 1:39 PM, Peter Percival wrote:
>>> Nam Nguyen wrote:
>>>> On 23/08/2013 1:05 PM, Peter Percival wrote:
>>>>> Nam Nguyen wrote:
>>>>>

>>>>>>
>>>>>> I certainly meant "odd(x) can _NOT_ be defined as a positive formula
>>>>>> ...".

>>>>>
>>>>> Are you going to prove that?

>>>>
>>>> What was the context that I said that, could you remind me?

>>>
>>> So you're not. Just like all your other assertions.

>>
>> So, you're simply (or conveniently?) unable to see the 2 different
>> contexts I've defined odd(x) [and even even(x)]!

>
> Since you keep on changing your definitions and none of them are
> coherent in the first place, how can anyone understand you?

Do you speak for everyone (some of whom might be at professor level)
who might read the conversations here?

--
-----------------------------------------------------
There is no remainder in the mathematics of infinity.

NYOGEN SENZAKI

Date Subject Author
8/22/13 namducnguyen
8/22/13 namducnguyen
8/23/13 Peter Percival
8/23/13 quasi
8/23/13 Peter Percival
8/23/13 namducnguyen
8/23/13 Peter Percival
8/24/13 Peter Percival
8/24/13 namducnguyen
8/23/13 Shmuel (Seymour J.) Metz
8/23/13 namducnguyen
8/23/13 Peter Percival
8/23/13 namducnguyen
8/24/13 Peter Percival
8/24/13 namducnguyen
8/24/13 Peter Percival
8/24/13 Shmuel (Seymour J.) Metz
8/25/13 namducnguyen
8/25/13 Peter Percival
8/25/13 fom
8/25/13 Shmuel (Seymour J.) Metz
8/24/13 Shmuel (Seymour J.) Metz
8/24/13 Shmuel (Seymour J.) Metz
8/23/13 tommy1729_
8/23/13 Peter Percival
8/23/13 namducnguyen
8/23/13 Peter Percival
8/23/13 namducnguyen
8/24/13 Peter Percival
8/24/13 namducnguyen
8/24/13 Peter Percival
8/24/13 namducnguyen
8/24/13 Peter Percival
8/24/13 namducnguyen
8/24/13 Peter Percival
8/24/13 fom
8/24/13 Ben Bacarisse
8/24/13 namducnguyen
8/24/13 fom
8/24/13 Peter Percival
8/24/13 fom
8/25/13 Peter Percival
8/23/13 Shmuel (Seymour J.) Metz