#fedihelp for #instantmessaging with a #telephone #number
Shall I donate to #signal or buy #TelegramPremium (aka unlimited #Telegram )?
In case of Signal is there a "suggested" donation?
Please boost and feel free to comment.

Broncos RB Jaleel McLaughlin explains why he didn't change his jersey number

https://broncoswire.usatoday.com/2023/09/08/denver-broncos-jaleel-mclaughlin-kept-38-jersey-number/

Broncos Wire

#JaleelMcLaughlin #JerseyNumber #BroncosBuzz #BroncosWire #Number

7 Broncos players have changed their jersey numbers

https://broncoswire.usatoday.com/2023/09/04/denver-broncos-news-seven-players-pick-new-jersey-numbers/

Broncos Wire

#Ja'QuanMcMillian #JerseyNumbers #FabianMoreau #BroncosBuzz #TremonSmith #BenDiNucci #MarvinMims #RileyDixon #DevonKey #Number

Everything has always been a #number. 🤓

Donnie, Donnie
Who can you turn to?
You gave us everything needed to #convict you
I know you'll think you're like the others before
Who saw your name on the cell block wall
Donnie, I got your #number
I got your number from Jamal
I'm gonna make you mine
113-5809, 113-5809

#Trump #georgia #jail

＜ビルマ（ミャンマー）情報＞

232/365 in Myanmar/Burma

Today 12 years ago (Aug. 21st, 2011)
The numbered door panels at the local market in Mandalay( မန္တလေး)

12年前の今日（2011年８月21日）
店の開閉をするための、昔ながらの戸板。
こういうのって、結構、好きです。
うっすらとビルマ（ミャンマー）数字が見えますし。
この頃からでしょうか、ハッキリとは目に見えない変化を意識するようになったのは。
たぶん。

#Burma #Myanmar #Mandalay #number #ビルマ #ミャンマー #マンダレー #戸板 #ビルマ数字 #ミャンマー数字 #アラビア数字

#meme #Science #physic #funny #lol #number

@tao @christianp I have a problem for you in Number Theory

The Bertrand postulate which states that there is a prime between (n, 2n) for all n > 2. I wanted to improve this result.

So I defined \( \delta(n) = \sum_i p_i \) for \( n = \prod_i p_i \) the prime descomposition of n.

I want to prove that for all n, there is a prime between \( n, n + \delta(n) \) which is false: 5120 is the first of such number which has no primes in this interval.

Let's define a "refinate number" a number which has prime in the interval \( n, n + \delta(n) \) and "irrefinate" else.

I want to prove that irrefinate number are very "rare".

As a consequence of Prime Number Theorem, we have that for fixed m, mp for p prime large enough.

And if irrefinate numbers are infinite, then \( \delta(n)/n \) tends to 0.

But I don't know nothing.

It could be interesting knowing the counting function of irrefinate is.

Link to unsolved problems: "for all n, there is a prime number between \( n^2 , (n+1)^2 \) .

In general, \( \delta(n^2) < 2n +1 \) but I don't know how frequently.

It connects #addivite function to #prime #number #gaps.

It was just a divertimento in my graduate days....

Thanks in advance and regards

One day, one decomposition
A036433: Number of divisors is a digit in the base 10 representation of n

3D graph, threejs - webGL ➡️ https://decompwlj.com/3Dgraph/A036433.html
2D graph, first 500 terms ➡️ https://decompwlj.com/2Dgraph500terms/A036433.html

#decompwlj #maths #mathematics #sequence #OEIS #javascript #php #3D #number #divisors #digit #graph #threejs #webGL

[ウマ娘 プリティーダービー]
フォト機能でお気に入りの1枚を撮影！
#ウマ娘 #Number #ゲームウマ娘 #Number表紙風

Properties of the #number 372397:
- Odd
- Prime
- Prime factorization = 372397
- 1 prime factor
- 2 divisors
- φ(n) = 372396
- Binary: 1011010111010101101
- Hex: 5aead

More info: https://metanumbers.com/372397

Properties of the #number 19825:
- Odd
- Composite
- Prime factorization = 5^2 × 13 × 61
- 4 prime factors
- 12 divisors
- φ(n) = 14400
- Binary: 100110101110001
- Hex: 4d71

More info: https://metanumbers.com/19825

Properties of the #number 697:
- Odd
- Composite
- Prime factorization = 17 × 41
- 2 prime factors
- 4 divisors
- φ(n) = 640
- Binary: 1010111001
- Hex: 2b9

More info: https://metanumbers.com/697

Properties of the #number 2:
- Even
- Prime
- Prime factorization = 2
- 1 prime factor
- 2 divisors
- φ(n) = 1
- Binary: 10
- Hex: 2

More info: https://metanumbers.com/2

Properties of the #number 6226:
- Even
- Composite
- Prime factorization = 2 × 11 × 283
- 3 prime factors
- 8 divisors
- φ(n) = 2820
- Binary: 1100001010010
- Hex: 1852

More info: https://metanumbers.com/6226

Properties of the #number 753827:
- Odd
- Composite
- Prime factorization = 31 × 24317
- 2 prime factors
- 4 divisors
- φ(n) = 729480
- Binary: 10111000000010100011
- Hex: b80a3

More info: https://metanumbers.com/753827

Properties of the #number 547049:
- Odd
- Composite
- Prime factorization = 311 × 1759
- 2 prime factors
- 4 divisors
- φ(n) = 544980
- Binary: 10000101100011101001
- Hex: 858e9

More info: https://metanumbers.com/547049

Properties of the #number 2292:
- Even
- Composite
- Prime factorization = 2^2 × 3 × 191
- 4 prime factors
- 12 divisors
- φ(n) = 760
- Binary: 100011110100
- Hex: 8f4

More info: https://metanumbers.com/2292

Properties of the #number 21814:
- Even
- Composite
- Prime factorization = 2 × 13 × 839
- 3 prime factors
- 8 divisors
- φ(n) = 10056
- Binary: 101010100110110
- Hex: 5536

More info: https://metanumbers.com/21814

Properties of the #number 33:
- Odd
- Composite
- Prime factorization = 3 × 11
- 2 prime factors
- 4 divisors
- φ(n) = 20
- Binary: 100001
- Hex: 21

More info: https://metanumbers.com/33