@doofguyva: Just me, gonna try getting back into motion, been TOO BUSY ANYWAYS DM ME FOR MY RATES! #voiceactor #rdr2 #audiopotential #fyp #books

DOOFGUY

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Region: US

Tuesday 13 October 2026 23:21:50 GMT

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No Watermark .mp4 (0.83MB) No Watermark(HD) .mp4 (0.79MB) Watermark .mp4 (0.75MB) Music .mp3

Comments

DOOFGUY :

life has been so chaotic lately, barely been able to post. working on it

2026-10-13 23:22:31

53

➣Solar➢ :

MINE NOW! Thank you for the audio!!!!!

2026-10-13 23:56:14

9

♤Callsign:Midnyt♤ :

The ending had me laughing😂 But for low effort this is ACTUALLY really good!

2026-10-14 03:58:21

6

ᎷᏗᎶᏁᎥ ᎮᏒᎥᎷᏋ :

....so, you decided to give me 2 videos worth of audio at once? I appreciate you.

2026-10-14 05:19:57

3

Virtual Comics :

Mind if I make a video out of this?

2026-10-14 03:38:32

1

SkaWolf360 (Comms Open) :

Hope it's been a good type of busy! Love your stuff man, keep it up.

2026-10-14 01:12:53

12

Tim :

Sounds like something he'd say

2026-10-14 01:49:27

3

⦻☻hayden☻⦻ :

the first guy lowkey sounds like pitch black

2026-10-14 02:34:03

5

random.fando1 :

AND ANOTHER ONE GOES INTO THE FOLDER FOR THE OCS!

2026-10-14 02:21:57

4

Leggy 🎙 :

Awesome work as usual!! GOSH

2026-10-14 07:11:31

0

Katana :

2026-10-13 23:47:23

3

Kade Fallcrest :

Good to have you back

2026-10-14 00:18:00

2

🐦‍⬛🖤Kenya🖤🐦‍⬛ :

hello Doof

2026-10-14 01:01:39

1

Katya Knightwolf :

Let's go!!👏👏👏👏👏👏

2026-10-14 02:58:41

1

Artemis Thorn :

great tone shift, lad! 🤘

2026-10-14 01:19:03

1

Truthhunter115 :

Legit love this kind of audio though, simple and to the point, so using this as reference for a character of mine

2026-10-14 01:33:13

1

_V/S :

DOOF!! HIII!!! 👋👋

2026-10-14 00:34:34

1

Ray :

2026-10-14 00:47:54

1

Dark The n00b :

2026-10-14 01:42:18

1

Maeven Celeste :

loved this

2026-10-14 00:24:15

1

Evergrey :

2026-10-13 23:38:28

1

Glitch :

OHOHOHOOOOO!!! WE ARE SO BACK BAYBEEEE!!!!!

2026-10-13 23:26:20

1

To see more videos from user @doofguyva, please go to the Tikwm homepage.

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$Graham's number (named after Ronald Graham) is an unfathomably large natural number that long held the record as the largest number ever seriously used in a mathematical proof. It serves as an upper bound for a complex problem in Ramsey theory involving hypercube geometry. Background and Significance – Origin: Mathematician Ronald Graham used the number in a 1971 paper on Ramsey theory to define bounds for the solution to a multidimensional cube problem. Magnitude: The number is so gigantically large that it cannot even be represented using standard exponential notation. Even if one were to write each digit of the number on a single atom, there would nowhere near be enough atoms in the known universe to accommodate them all. Properties: Its exact value is unknown, though it is known, for instance, to end with the digit 7. Arrow Notation (Knuth Notation): To describe Graham's number, Knuth's arrow notation is used: A single arrow (\(3 \uparrow 3\)) corresponds to 3³ = 27. Two arrows (\(3 \uparrow\uparrow 3\)) signify a power tower (\(3^{3^{3}}\)). Graham's number is built upon a recursive process in which the number of arrows is drastically increased over 64 steps. The 64th step (i.e., G₆₄) ultimately yields Graham's number. An illustrative video explaining the underlying geometric problem and the dimensions behind Graham's number:$
Graham's number (named after Ronald Graham) is an unfathomably large natural number that long held the record as the largest number ever seriously used in a mathematical proof. It serves as an upper bound for a complex problem in Ramsey theory involving hypercube geometry. Background and Significance – Origin: Mathematician Ronald Graham used the number in a 1971 paper on Ramsey theory to define bounds for the solution to a multidimensional cube problem. Magnitude: The number is so gigantically large that it cannot even be represented using standard exponential notation. Even if one were to write each digit of the number on a single atom, there would nowhere near be enough atoms in the known universe to accommodate them all. Properties: Its exact value is unknown, though it is known, for instance, to end with the digit 7. Arrow Notation (Knuth Notation): To describe Graham's number, Knuth's arrow notation is used: A single arrow (\(3 \uparrow 3\)) corresponds to 3³ = 27. Two arrows (\(3 \uparrow\uparrow 3\)) signify a power tower (\(3^{3^{3}}\)). Graham's number is built upon a recursive process in which the number of arrows is drastically increased over 64 steps. The 64th step (i.e., G₆₄) ultimately yields Graham's number. An illustrative video explaining the underlying geometric problem and the dimensions behind Graham's number:

NIATNYA NGASIH NASIHAT, YANG DAPET MALAH PETAKA 😭💀 Kadang yang kita butuhkan bukan jawaban, tapi keberanian buat introspeksi diri. 🫵 #bapakpalingjujur #punyabapakjujur #bpjclip #andovidalopez

NIATNYA NGASIH NASIHAT, YANG DAPET MALAH PETAKA 😭💀 Kadang yang kita butuhkan bukan jawaban, tapi keberanian buat introspeksi diri. 🫵 #bapakpalingjujur #punyabapakjujur #bpjclip #andovidalopez

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