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60stars Astrology Season Essay
English version
By TOKYO-TANUKI
496 60stars Astrology SEASON ESSAY
New Year's Special "What Are Perfect Numbers?" Part 3
1. So, last time we talked about how 1, Φ², and 6 are perfect numbers (?) .
But then the question came up: what about the relationship between 6 and 28?
Today we'll think about this.
......Well, no need to overthink it!
We'll power through with the force of our imaginations!
2. So,
2. So,
6 = 1 + √5²
It has two terms.
But,
It has two terms.
But,
28 = 1 + √5² + √9² + √13².
It has four terms.
It has four terms.
1 + 5 + 9 + 13 = 28
Well, that's simple.
......So, what about 496?
496 = 1 + √5² + √9² + √13² + √17² + √21² + √25² + √29² + √33² + √37² + √41²+ √45² + √49² + √53² + √57² + √61²
There are sixteen terms.
......So, what about 496?
496 = 1 + √5² + √9² + √13² + √17² + √21² + √25² + √29² + √33² + √37² + √41²+ √45² + √49² + √53² + √57² + √61²
There are sixteen terms.
Adding them up gives exactly 496.
.....And sure enough!
.....And sure enough!
8128 = 1 + √5² + √9² + √13² + √17² + √21² + √25² + √29² + √33² + √37² + √41²+ √45² + √49² + √53² + √57² + √61² + √65² +..... .....+√253²
That's it!
There are 64 terms.
Well, that's why the perfect number 6 and the subsequent perfect numbers 28, 496.......... are connected in a proper pattern!
3. So then,
There are 64 terms.
Well, that's why the perfect number 6 and the subsequent perfect numbers 28, 496.......... are connected in a proper pattern!
3. So then,
√1² = 1
√1² + √5² = 6
√1² + √5² + √9² + √13² = 28
√1² + √5² + √9² + √13² + √17² + √21² + √25² + √29² + √33² + √37² + √41²+√45²+√49²+√53²+√57²+√61²=496
√1² + √5² + √9² + √13² + √17² + √21² + √25² + √29² + √33² + √37² + √41²+ √45² + √49² + √53² + √57² + √61² + √65² +..... .....+√253²=8128
As you can see, 1, 6, 28, 496.......... are connected.
Now, here lies the biggest issue with perfect numbers.
As you can see, 1, 6, 28, 496.......... are connected.
Now, here lies the biggest issue with perfect numbers.
6 is a turning point, but it wasn't the only one.
...Yes
“Why could "Φ²" be included among the perfect numbers?”
True, 1 + √Φ² = Φ², but neither √Φ nor Φ are integers.
Why is it included here?
Can be?
...Yes
“Why could "Φ²" be included among the perfect numbers?”
True, 1 + √Φ² = Φ², but neither √Φ nor Φ are integers.
Why is it included here?
Can be?
.......To be continued next time.
Tanu-chan💓 TOKYO-TANUKI💛
Tanu-chan💓 TOKYO-TANUKI💛

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