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Action-Reaction: Infinite Vs Finite

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jdawe

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May 19, 2013, 7:48:13 PM5/19/13
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If infinite is uncountable. Then finite is a countable quantity.

Infinite - Finite

Continuum - Discrete

Uncountable - Countable

To have a quantity requires a minimum of 2.

Singular - Plural

Therefore, there is only ONE thing that is infinite.

To find out what that thing is we just use more action-reaction logic:

Same - Different

Straight - Curved

Okay, so infinite must equal the same value and have no curvature. So
we can't for example purpose we have an 'infinite loop'. This is
illogical.

We must represent infinite with a straight line. Curving around that
straight line we have finite quantity.

Infinite = Continuum = Uncountable = Singular = Same = Straight = 0.

So infinite is a single, 0 degree straight line.

Centre - Perimeter

Through - Around

The single, 0 degree straight line of infinity penetrates through the
centre in contrast to finite quantity that curves 'around'.

Let's look at this visually:

https://skydrive.live.com/redir?resid=613C2D19007C3515!2705&authkey=!AHlp2dQyYDTYiII

We have one continuous straight line through the centre. No matter the
quantity of discs placed on the line there is always only on one line.

Path - Hurdle

So, along the path of infinity we have a quantity of hurdles to
penetrate through.

Long - Short

The centre path is infinitely long in contrast to the variable short
quantity of curved hurdles.

Because the centre path is long it represents length. So, in physics
we recognise length as an uncountable continuum.

Therefore, the only way we can measure the length of something is to
count the quantity of hurdles along that straight line.

For example:

Looking at:

https://skydrive.live.com/redir?resid=613C2D19007C3515!2705&authkey=!AHlp2dQyYDTYiII

We can say the length of this path is 3 units long.






jdawe

unread,
May 19, 2013, 7:56:36 PM5/19/13
to
On May 20, 9:48 am, jdawe <mrjd...@gmail.com> wrote:
> If infinite is uncountable. Then finite is a countable quantity.
>
> Infinite - Finite
>
> Continuum - Discrete
>
> Uncountable - Countable
>
> To have a quantity requires a minimum of 2.
>
> Singular - Plural
>
> Therefore, there is only ONE thing that is infinite.
>
> To find out what that thing is we just use more action-reaction logic:
>
> Same - Different
>
> Straight - Curved
>
> Okay, so infinite must equal the same value and have no curvature. So
> we can't for example purpose we have an 'infinite loop'. This is
> illogical.
>
> We must represent infinite with a straight line. Curving around that
> straight line we have finite quantity.
>
> Infinite = Continuum = Uncountable = Singular = Same = Straight = 0.
>
> So infinite is a single, 0 degree straight line.
>
> Centre - Perimeter
>
> Through - Around
>
> The single, 0 degree straight line of infinity penetrates through the
> centre in contrast to finite quantity that curves 'around'.
>
> Let's look at this visually:
>
> https://skydrive.live.com/redir?resid=613C2D19007C3515!2705&authkey=!...
>
> We have one continuous straight line through the centre. No matter the
> quantity of discs placed on the line there is always only on one line.
>
> Path - Hurdle
>
> So, along the path of infinity we have a quantity of hurdles to
> penetrate through.
>
> Long - Short
>
> The centre path is infinitely long in contrast to the variable short
> quantity of curved hurdles.
>
> Because the centre path is long it represents length. So, in physics
> we recognise length as an uncountable continuum.
>
> Therefore, the only way we can measure the length of something is to
> count the quantity of hurdles along that straight line.
>
> For example:
>
> Looking at:
>
> https://skydrive.live.com/redir?resid=613C2D19007C3515!2705&authkey=!...
>
> We can say the length of this path is 3 units long.

That should be a length of 4.

The centre path represents linear distance in contrast to the curving
time hurdles that rotates around that path.

Linear - Curved

Distance - Time

So, to travel a linear distance we must travel through the multiple
time zones.






Sam Wormley

unread,
May 19, 2013, 9:24:20 PM5/19/13
to
On 5/19/13 6:48 PM, jdawe wrote:
> If infinite is uncountable.

See: http://mathworld.wolfram.com/CountablyInfinite.html

> Any set which can be put in a one-to-one correspondence with the
> natural numbers (or integers) so that a prescription can be given for
> identifying its members one at a time is called a countably infinite
> (or denumerably infinite) set.


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