An answer to bike thieves?

[confusedcyclist]

Buzz went beyond it, so it's there somewhere.

How can you go beyond something which cannot be reached

 

[jefmcg]

How can you go beyond something which cannot be reached

Are you fact checking this thread? And Toy Story?

 

[confusedcyclist]

Before you know it someone will be telling us Santa doesn't exist...

 

[jefmcg]

How can you go beyond something which cannot be reached

The set of integers is infinite but countable. The set of rational numbers is infinite but uncountable. In fact there are infinite rational numbers between 0 and 1. So one could describe rational numbers as being beyond infinity.

Now, how many cycling security devices can dance on the head of a pin?

 

[confusedcyclist]

You are right, in that there is potential for infinity... but it doesn't really exist. It's a representation, a human construct. It can never be achieved.

Now, how fine is that pin head?

 

[derrick]

I put my one down and now i can't find it.

 

[classic33]

How can you go beyond something which cannot be reached

You are right, in that there is potential for infinity... but it doesn't really exist. It's a representation, a human construct. It can never be achieved.

Now, how fine is that pin head?

Found it!
803
New Hey Rd, Huddersfield, West Yorkshire, HD3 3YP

 

[Lee_M]

I ordered one but it was delivered by Yodel who signed for it themselves so I think it might have been thrown over the fence into my garden but I can't find it

 

[jefmcg]

You are right, in that there is potential for infinity... but it doesn't really exist. It's a representation, a human construct. It can never be achieved.

What? Do we have a future Nobel winner in our presence? No leading physicist is ready to say categorically that the universe is not infinite.

Few of them believe that @Markymark's shed is, though.

 

[Dogtrousers]

I'm waiting for next year's model to come out. You'll be able to get these cheaper then. Mind you, I said that last year.

 

[classic33]

The set of integers is infinite but countable. The set of rational numbers is infinite but uncountable. In fact there are infinite rational numbers between 0 and 1. So one could describe rational numbers as being beyond infinity.

Now, how many cycling security devices can dance on the head of a pin?

Can we see them?

 

[Markymark]

What? Do we have a future Nobel winner in our presence? No leading physicist is ready to say categorically that the universe is not infinite.

Few of them believe that @Markymark's shed is, though.

My shed is limitless offering infinite possibilities - although most of those possibilities involve a few bikes and some power tools that I 'needed' at the time of purchase but somehow are gathering dust,.

 

[Dogtrousers]

Can we see them?

Some of us can.

There are those who cannot, but they are generally unfit for high office, or particularly stupid.

 

[confusedcyclist]

What? Do we have a future Nobel winner in our presence? No leading physicist is ready to say categorically that the universe is not infinite.

Few of them believe that @Markymark's shed is, though.

Arguing one way or the other is completely, utterly, hopelessly pointless. I was just having some fun.

 

[Tim Hall]

The set of integers is infinite but countable. The set of rational numbers is infinite but uncountable. In fact there are infinite rational numbers between 0 and 1. So one could describe rational numbers as being beyond infinity.

Now, how many cycling security devices can dance on the head of a pin?

Never mind that. Do the management of Hilbert's Hotel let you take your bike into one of its infinite number of rooms?