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@maryamsabo: 🐍🩵🥂

Maruma 😩🩵🥂
Maruma 😩🩵🥂
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Region: NG
Thursday 30 July 2026 19:23:48 GMT
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Comments

samihasani6
samiha :
My love
2026-07-30 22:53:17
0
hafseey0311
hafseey❤️ :
Gift of god ❤️
2026-07-30 20:07:15
0
abbakallah2
Abbakallah sheka :
Hajjaju na
2026-07-31 08:13:24
1
autarmaruma
Autar maruma🐍🩵🥂 :
Yiiihuuu🩵🐍kinyi aiki d hankali🩵🫡
2026-07-30 22:33:50
1
hafsart_t001
hafsart_T001 :
Allah yazama gatanki 🙏🙏🙏
2026-07-30 19:27:11
0
prince_khaleepha02
prince_khaleepha :
my love 💖😘 maruma na hanya 😘😘😘
2026-07-30 19:25:45
0
saddeeq.sadi.muhammad
💫SIRDDEEQ001💫💫 :
Kin kama da wuta sister ❤️❤️❤️❤️
2026-07-30 19:27:54
0
nasirisah8816
nasirisah8816 :
Dan allah ki dinga sa manyan Kaya sunfi miki kyau wlh
2026-07-30 20:34:27
0
real_bahago
REAL_BAHAGO :
Sister nayi miki magana Ta dm
2026-07-30 19:31:54
0
ummeeterh535
Ummeeterh35 :
🤭💗
2026-07-30 22:07:35
1
obbl11
Abdullahi :
👍👍👍🫡🫡🫡🫡💪💪💪💪💪💪💪😴😴😴🛌🛌🛌🥯🥯🥄🥄💸💸💸💸💸💸💸💸💸💸💵💴💵💵💶💶💪👍
2026-07-31 02:03:48
1
abubakarlawal791
abubakarlawaluser75155495869 :
🥰🥰🥰
2026-07-31 15:22:37
0
mamabelly3
user82142121219576 :
🥰🥰🥰
2026-07-31 02:13:36
0
yalo.tama
Zakari Maàzou :
🥰🥰🥰
2026-08-01 08:18:15
0
maryam.mameta
Maryam Mameta🐍🖤🔱. :
😘😘😘
2026-07-31 02:14:27
0
m.mubeelat
@m.mubeelat :
🩵🩵🩵
2026-07-31 06:59:59
0
samarinfairahfuntua
I S Dan Mammah 🤍 :
♥️♥️♥️
2026-08-02 07:15:59
0
real_danasali
Real Dan Asali :
🖤💕💕
2026-07-31 02:05:39
0
fatimalawan25
@fatima Love7361 :
💯💯✌️✌️✌️✌️✌️✌️✌️✌️✌️✌️✌️✌️✌️✌️✌️✌️✌️✌️
2026-07-31 00:22:54
0
time..........0
🖇N̈Ä..MÀŔÙMÄ..🖇 :
🥰🥰🥰
2026-07-30 23:41:56
0
autandamash
Autarassss 💜🤍 :
🥂🩵🐍
2026-07-30 20:59:34
0
ousseyni696
ousseyni :
❣️❣️❣️
2026-07-31 07:16:59
0
ummee049
Ummeey🌸 :
❤❤❤
2026-07-30 22:16:41
0
time..........0
🖇N̈Ä..MÀŔÙMÄ..🖇 :
💝💝💝
2026-07-30 23:41:55
0
To see more videos from user @maryamsabo, please go to the Tikwm homepage.

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I do a lot of abstract, florals and botanicals, but being able to do a cute little birdy with the abstract features of the weighted lines, the disconnected lines with dots is so pretty! I would love to be able to do more projects like this, especially including some soft shading as well 🫶🏼 #a#allininku#utahtattooartistb#birdtattoof#finelinetattoou#utahcountytattoos
I do a lot of abstract, florals and botanicals, but being able to do a cute little birdy with the abstract features of the weighted lines, the disconnected lines with dots is so pretty! I would love to be able to do more projects like this, especially including some soft shading as well 🫶🏼 #a#allininku#utahtattooartistb#birdtattoof#finelinetattoou#utahcountytattoos
Graham’s number is a gigantic finite integer that once held the Guinness World Record for the largest number ever used in a serious mathematical proof. It was introduced by mathematician Ronald Graham in 1977 as an upper bound for a problem in Ramsey Theory.Mathematical BackgroundThe Problem: It answers a question about hypercubes where vertices are connected with lines colored red or blue, asking when a single-color coplanar square is forced to appear.Size vs Infinity: It is vastly larger than a googolplex, but it is still a normal, whole number and not infinity.Physical Limits: The observable universe is too small to contain the normal digits of Graham's number because if you tried to write every digit down, your brain would collapse into a black hole before you finished.How It Is Built (Knuth's Up-Arrow Notation)Step 1 (g₁): Starts with \(3 \uparrow\uparrow\uparrow\uparrow 3\), meaning 3 with four up-arrows. One arrow is regular powers (3³), two is a power tower, and more arrows grow past comprehension.Step 2 (g₂): Takes 3 and uses g₁ number of arrows with another 3.The Final Step (G₆₄): Repeats this recursive process 64 total times to reach the final value.If you would like, I can explain Knuth's up-arrow notation in simpler steps or discuss how even larger numbers like TREE(3) compare to it. #minecon2015 #dantdm #trending
Graham’s number is a gigantic finite integer that once held the Guinness World Record for the largest number ever used in a serious mathematical proof. It was introduced by mathematician Ronald Graham in 1977 as an upper bound for a problem in Ramsey Theory.Mathematical BackgroundThe Problem: It answers a question about hypercubes where vertices are connected with lines colored red or blue, asking when a single-color coplanar square is forced to appear.Size vs Infinity: It is vastly larger than a googolplex, but it is still a normal, whole number and not infinity.Physical Limits: The observable universe is too small to contain the normal digits of Graham's number because if you tried to write every digit down, your brain would collapse into a black hole before you finished.How It Is Built (Knuth's Up-Arrow Notation)Step 1 (g₁): Starts with \(3 \uparrow\uparrow\uparrow\uparrow 3\), meaning 3 with four up-arrows. One arrow is regular powers (3³), two is a power tower, and more arrows grow past comprehension.Step 2 (g₂): Takes 3 and uses g₁ number of arrows with another 3.The Final Step (G₆₄): Repeats this recursive process 64 total times to reach the final value.If you would like, I can explain Knuth's up-arrow notation in simpler steps or discuss how even larger numbers like TREE(3) compare to it. #minecon2015 #dantdm #trending
cuma Abang
cuma Abang"an yg lagi kesurupan doang wkwk 😹 #thehealerwhowasbanishedfromhisparty #fyp #jjanime #margasmf #margakagenou

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