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How to Stop People From Ruining A Thread ?

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MonkeyMadness On April 08, 2015
Lord of your mum





Big Tree, United Kingdom
#16New Post! Aug 27, 2008 @ 05:33:47
@raditz8526 Said
Don't all threads go off topic at some point?



Maybe, but there is no reason why they should
MartianLeader On February 20, 2015
PazuzuPossessed





Exorcist Drive,
#17New Post! Aug 27, 2008 @ 05:33:57
@raditz8526 Said
Don't all threads go off topic at some point?



Yes they do. We all need some fun in all topics right? Am I right or not?

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martian leader
raditz8526 On July 02, 2009

Deleted



, Minnesota
#18New Post! Aug 27, 2008 @ 05:35:39
@monkeymadness Said
Maybe, but there is no reason why they should



Well, it's just a natural progression I think. For example, I start a thread talking about taxes and it ends up progressing to nationalized healthcare, government schools or what ever that tax might be used for.
MonkeyMadness On April 08, 2015
Lord of your mum





Big Tree, United Kingdom
#19New Post! Aug 27, 2008 @ 05:37:23
@raditz8526 Said
Well, it's just a natural progression I think. For example, I start a thread talking about taxes and it ends up progressing to nationalized healthcare, government schools or what ever that tax might be used for.



That is still off topic, you can make a new thread, that way, if someone logs on after the debate has started, they dont have to read through a hundred pages just to catch up on where the convo has gone, they can reply to the OP and still be relevant
El_Tino On October 12, 2023
booyaka!





Albuquerque, New Mexico
#20New Post! Aug 27, 2008 @ 05:37:57
@raditz8526 Said
Don't all threads go off topic at some point?



hiro On October 30, 2008

Deleted



, Washington
#21New Post! Aug 27, 2008 @ 05:41:03
There is a kind of hypertetrahedron, called the 'n-simplex', having (n+1) faces, all of which are (n-1)-simplices.
There is a kind of hypercube, called the 'n-cube', having 2n faces, all of which are (n-1)-cubes.
And there is a kind of hyperoctahedron, called the 'n-dimensional cross-polytope', having 2n faces, all of which are (n-1)-simplices.
How can we understand the proliferation of regular polytopes in 4 dimensions? And how can we visualize them?
hiro On October 30, 2008

Deleted



, Washington
#22New Post! Aug 27, 2008 @ 05:42:16
Got it yet?
hiro On October 30, 2008

Deleted



, Washington
#23New Post! Aug 27, 2008 @ 05:48:27
BTW I love OP
lisajones On December 31, 2009




Woodbridge, Virginia
#24New Post! Aug 27, 2008 @ 05:49:36
I think you have to ignore them & go on with what you're doing. Kind of like, skip over their post & write what it is you want to say as if they weren't there. Read what you want & ignore what you don't want.
MartianLeader On February 20, 2015
PazuzuPossessed





Exorcist Drive,
#25New Post! Aug 27, 2008 @ 05:50:49
@lisajones Said
I think you have to ignore them & go on with what you're doing. Kind of like, skip over their post & write what it is you want to say as if they weren't there. Read what you want & ignore what you don't want.



Thats exactly right!!


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martian leader
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