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infinite matrices dont'even exist

Anonymous Thu 07 Jan 01:58:06 2021 No.12553254 View Reply Original Report

Quoted By: >>12553268 >>12553271 >>12553279 >>12553282 >>12553378 >>12555129 >>12555262 >>12555290 >>12555316 >>12555421 >>12555544 >>12555626 >>12556848 >>12556856

Prove the existence of a an infinite matrix. You can't.

Why? because an infinite matrix is an infinite array of numbers. It's literally impossible to put an infinite number of numbers into an array.

This kills any infinite quantum mechanics. QM is bogus 100%.

Anonymous

Anonymous Thu 07 Jan 2021 02:07:37 No.12553268 Report

Quoted By:

>>12553254
Well, that's technically not true.

I seen infinite iterator.

How can you tell numbers are not always in array if I iterated infinite matrix with diagonal for identity element on default matrix there would be just one until computer worked.

How can you tell it's not infinite, if it haven''t finished and would be going on forever with perfect calculator?

Anonymous

Anonymous Thu 07 Jan 2021 02:08:43 No.12553271 Report

Quoted By:

>>12553254
When it's infinite it's matrice, if it's finite it's field.

Literal linguistics...

This should work.

Anonymous

Anonymous Thu 07 Jan 2021 02:12:29 No.12553279 Report

Quoted By:

>>12553254
Ever heard of rational map? ( Function ) ? Matrice of rational numbers is having [id] the point of where something occurs as nth element in row or in column.

In real stuff, it can be realty number of column.

Real application: Physics.

Therefore you don't have something like zth elementh, but zth and half element's qouefficient.

You just map whole real axis there, and viola, infinite matrices.

Anonymous

Anonymous Thu 07 Jan 2021 02:14:06 No.12553282 Report

Quoted By: >>12553285

>>12553254
Ei
i belongs to N

I defined it now dumbfuck.

Here have column with infinite number of elements.

Anonymous

Anonymous Thu 07 Jan 2021 02:15:08 No.12553285 Report

Quoted By:

>>12553282
*for all Ei it stants that i belongs to N.

For every N there is Ei where for above.

Anonymous

Anonymous Thu 07 Jan 2021 02:56:11 No.12553378 Report

Quoted By: >>12553750

>>12553254
>It's literally impossible to put an infinite number of numbers into an array.
why?
$a_n = 1, \forall n \in \mathbb{N}$
didn't I just define an infinite array of numbers?

Anonymous

Anonymous Thu 07 Jan 2021 03:00:49 No.12553384 Report

Quoted By:

Checking if I am banned lol

Anonymous

Anonymous Thu 07 Jan 2021 07:16:32 No.12553750 Report

Quoted By: >>12553758

>>12553378
you can't even have an infinite sequence, there are not enough ato,s in the universe to write it

Anonymous

Anonymous Thu 07 Jan 2021 07:19:57 No.12553758 Report

Quoted By: >>12555523

>>12553750
but he just did

Anonymous

Anonymous Thu 07 Jan 2021 19:46:24 No.12555129 Report

Quoted By: >>12555136

>>12553254
Ok then how come I can define one:
Let O be the matrix such that the jth entry of the ith row is 1 if i = j and 0 otherwise, where i and j are positive integers.

Anonymous

Anonymous Thu 07 Jan 2021 19:47:25 No.12555136 Report

Quoted By:

>>12555129
Crap, that should be called I, but whatever, it still works

Anonymous

Anonymous Thu 07 Jan 2021 20:26:33 No.12555262 Report

Quoted By:

>>12553254
int array[infinity][infinity];

Anonymous

Anonymous Thu 07 Jan 2021 20:33:41 No.12555290 Report

Quoted By:

>>12553254
Finite matrices don’t exist

Anonymous

Anonymous Thu 07 Jan 2021 20:43:21 No.12555316 Report

Quoted By: >>12555321

>>12553254
There

$A = (a_{ij})_{i, j \in N)$
and
$a_{ij} = \delta_{i}^{j}$
With $\delta$ being the Kroeckner delta

Anonymous

Anonymous Thu 07 Jan 2021 20:44:24 No.12555321 Report

Quoted By:

>>12555316
Oops
$<br />A = (a_{ij})_{i, j \in \mathbb{N}}<br />$

Anonymous

Anonymous Thu 07 Jan 2021 21:14:45 No.12555421 Report

Quoted By:

>>12553254

Well, linear transformations on an infinite dimensional space exist, so, infinite matrices should exist.

Anonymous

Anonymous Thu 07 Jan 2021 21:22:52 No.12555439 Report

Quoted By:

Infinite matrix? It's just a space.

Anonymous

Anonymous Thu 07 Jan 2021 21:58:24 No.12555523 Report

Quoted By:

>>12553758
He didn’t, if you don’t accept the premise that a number you can’t write down in positional notation exists.

Anonymous

Anonymous Thu 07 Jan 2021 22:04:03 No.12555544 Report

Quoted By:

>>12553254
It's literally impossible to show anything that isn't an infinite array of numbers.

Anonymous

Anonymous Thu 07 Jan 2021 22:22:11 No.12555626 Report

Quoted By:

>>12553254
Why? I would use them to calculate prime numbers.

Anonymous

Anonymous Fri 08 Jan 2021 05:44:47 No.12556848 Report

Quoted By:

>>12553254
>Prove the existence of a an infinite matrix
i just define it, lol
Derivative of polynomial is basicly dot product of with infinite matrix

Anonymous

Anonymous Fri 08 Jan 2021 05:47:36 No.12556856 Report

Quoted By:

>>12553254
If they don’t exist then how come people can use them in Haskell?

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