Difference between revisions of "Slalom conjuncture"
Elbertpark (talk | contribs) (Created page with "<h1>The Slalom Conjuncture</h1> <h2>As discovered by Elbertpark</h2> <h3>Written by Elbertpark</h3> <h4>Idea made by Elbertpark...</h4> <h5>and so on</h5> <h1>What IS the Sla...") |
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<h1>What IS the Slalom Conjuncture?</h1> | <h1>What IS the Slalom Conjuncture?</h1> | ||
| − | <p>The Slalom Conjuncture was discovered during a math assignment. It states that if there is an odd square <math>n^2</math>, then this square has a maximum of <math>n^2 - 2n</math> factors.</p> | + | <p>The Slalom Conjuncture was discovered during a math assignment. It states that if there is an odd square <math>n^2</math>, then this square has a maximum of <math>n^2 - 2n</math> factors starting from 3.</p> |
Listed is a table of squares and factors up to 11. | Listed is a table of squares and factors up to 11. | ||
Revision as of 18:39, 21 January 2021
Contents
The Slalom Conjuncture
As discovered by Elbertpark
Written by Elbertpark
Idea made by Elbertpark...
and so on
What IS the Slalom Conjuncture?
The Slalom Conjuncture was discovered during a math assignment. It states that if there is an odd square 
, then this square has a maximum of 
factors starting from 3.
Listed is a table of squares and factors up to 11.
| Number | |
# of factors |
|---|---|---|
| 1 | 1 | 1 |
| 3 | 9 | 3 |
| 5 | 25 | 3 |
| 7 | 49 | 3 |
| 9 | 81 | 5 |
| 11 | 121 | 3 |
| ... | ... | ... |
| 81 | 6561 | 9 |
| 4001 | 16008001 | 3 |
Note that most of the squares, even 4001, have only 3 factors.
Proof
Unfortunately, only Doggo and Gmaas have the logical, solid proof to this conjuncture. That is why this is a conjuncture.
Broken proof
For now we can agree that because soon the squares will be growing exponentially, this conjuncture cannot be wrong... yet.
