@divineartistrybyprincess: Here’s a helpful tip to achieve this almond shaped short nails at home as a beginner. #nailtutorialsforbeginners #nailtutirualsforbeginners #nailarttutorialforbeginners #nailtutorialsforbeginners #nailtipsforbeginners #nailartforbeginner #nailforbeginner #nailartforbeginners #nailsforbeginners #nailprepforbeginners #tutorialforbeginners how to do vour own natural nails how to start practicing nails equipment for nails for beginners how to do nails at home beginners how to shape nails perfectly nail beginner kit simple and easy nails for beginners

Princess OSEI |BEAUTY |Creator

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Sunday 14 January 2024 19:33:31 GMT

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Comments

Tracy ⚖️🍀 :

always unable to do my left hand nails😂😂 especially when im applying polish it turns into a mess

2024-01-22 08:51:29

102

NAIL&LASH.TECH ADENTA :

Please is not good to cut the cuticle

2024-01-26 10:07:32

55

HaddyNana3 :

my toxic trait is thinking I can do this as perfect as she did 😩

2024-01-24 11:51:18

55

Gee beauty and bridals 💧🩵 :

I can’t do my left nails 🥺🥺😫😫

2024-01-15 19:26:24

22

Lucy/ LIFESTYLE CREATOR :

Girll, just do pressons

2024-03-13 01:54:55

23

Rita 🍷🇧🇪🎆 :

Good work darling

2026-04-15 13:12:33

1

￴ ￴ ￴ ￴ ￴ ￴ ￴ ￴ ￴ ￴ ￴ :

nails tutorial for beginners at home

2024-08-18 17:22:06

31

JO🌹✨ :

l don't need artificial nails cause my natural nails are like for artificial ones 🥰🥰🥰🥰, I feel blessed 🥰

2024-01-30 21:07:00

8

I miss my dog so much 🕊️🕊️ :

Love the red

2026-01-14 01:54:39

3

Sempe Many3 Naa Aku :

Pls how to know which nail to put on which finger

2024-01-30 17:17:45

9

TheAggrey_|Content creator :

not me watching whilst doing my own in the same shape and color 😂😂😂

2024-01-24 08:48:13

18

VEE_STYLES🌸🪭 :

i used to do this when I was an understanding girlfriend😭

2024-01-24 13:20:03

14

Barnabas Stinson :

Love it

2026-01-27 06:34:37

2

soft_xoxo💞❤️ :

i am a beginner when i fix gel nails for my models it remove before two weeks

2024-12-11 10:40:12

7

Jenny :

What shape is it

2024-05-09 12:53:23

6

denisemonsyah :

svp vous utilisez quel colle?

2024-01-21 16:54:43

19

Alimaura ❤️‍🔥🩷 :

gostei

2024-07-08 13:09:24

2

Adom 🙏 :

well done 👍🥰

2024-01-19 23:47:41

5

✝️Holysinner💙(𓆩Sinara𓆪)🌘 :

the right hand is usually hard to do

2024-11-22 14:05:26

3

Tynababe 🙏 :

oh i love ot can i come and learn frome u

2026-03-11 00:59:11

1

muzungubeautyparlor :

Oh let me do this 🤣

2024-01-23 19:25:27

3

rethabile :

hy how do you manage to do the left hand side

2025-03-27 14:38:45

4

BIG QUEENCY :

this nails polish is not seen anymore in Delta state I used to buy it from Robert road shops

2025-11-10 06:20:29

2

Obidoba :

I can’t do my right hand 🤣 only the left one

2024-02-19 07:08:03

1

Resa Emel_#Jill🌹 :

What’s the name of this type of nail fixing

2024-06-08 16:13:18

0

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‎ ‎ ‎ ‎ ‎ ‎ ‎ Graham's Number Graham's number is a tremendously large finite number that is a proven upper bound to the solution of a certain problem in Ramsey theory. It is named after mathematician Ronald Graham who used the number as a simplified explanation of the upper bounds of the problem he was working on in conversations with popular science writer Martin Gardner. The number was published in the 1980 Guinness Book of World Records, which added to the popular interest in the number. Graham's number is much larger than any other number you can imagine. It is so large that the observable universe is far too small to contain an ordinary digital representation of Graham's number, assuming that each digit occupies one Planck volume which equals to about 4.2217 105 m 3 4.2217×10 −105 m 3 . Even power towers of the form a b c ⋅ ⋅ ⋅ are insufficient for this purpose, although it can be described by recursive formulas using Knuth's up-arrow notation. Though too large to be computed in full, many of the last digits of Graham's number can be derived through simple algorithms. The last 400 digits are these: 3881448314065252616878509555264605107117200099709291249544378887496062882911725063001303622934916080254594614945788714278323508292421020918258967535604308699380168924988926809951016905591995119502788717830837018340236474548882222161573228010132974509273445945043433009010969280253527518332898844615089404248265018193851562535796399618993967905496638003222348723967018485186439059104575627262464195387. 3881448314065252616878509555264605107117200099709291249544378887496062882911725063001303622934916080254594614945788714278323508292421020918258967535604308699380168924988926809951016905591995119502788717830837018340236474548882222161573228010132974509273445945043433009010969280253527518332898844615089404248265018193851562535796399618993967905496638003222348723967018485186439059104575627262464195387. Specific integers known to be far larger than Graham's number have since appeared in many serious mathematical proofs, for example, in connection with Harvey Friedman's various finite forms of Kruskal's theorem. Recommended courses and practice Recommended Courses Probability in Data #tcc #truecrimecommunity #iqmaxx likelihood of events. Contest Math Learn the key techniques and train hard for contest math. Context and Publication Graham's number is connected to the following problem in Ramsey theory: Connect each pair of geometric vertices of an n n-dimensional hypercube to obtain a complete graph on 2 n 2n vertices. Color each of the edges of this graph either red or blue. What is the smallest value of n n for which every such coloring contains at least one single-colored complete subgraph on four coplanar vertices? In 1971, Graham and Rothschild proved that this problem has a solution N ∗ , N ∗ , giving as a bound 6 ≤ N ∗ ≤ N , 6≤N ∗ ≤N, with N N being a large but explicitly defined number F 7 ( 12 ) = F ( F ( F ( F ( F ( F ( F ( 12 ) ) ) ) ) ) ) , F 7 (12)=F(F(F(F(F(F(F(12))))))), where F ( n ) = 2 ↑ n 3 F(n)=2↑ n 3 in Knuth's up-arrow notation; the number is between 4 → 2 → 8 → 2 and 2 → 3 → 9 → 2 in Conway chained arrow notation. This was reduced in 2014 via upper bounds on the Hales-Jewett number to N ′ = 2 ↑ ↑ ↑ 6 . N ′ =2↑↑↑6. The lower bound of 6 was later improved to 11 by Geoff Exoo in 2003, and to 13 by Jerome Barkley in 2008. Thus, the best known bounds for N ∗ N ∗ are 13 ≤ N ∗ ≤ N ′ . 13≤N ∗ ≤N ′ . Graham's number, G , G, is much larger than N : N: f 64 ( 4 ) , f 64 (4), where f ( n ) = 3 ↑ n 3 . f(n)=3↑ n 3. This weaker upper bound for the problem, attributed to an unpublished work of Graham, was eventually published and named by Martin Gardner in Scientific American in November 1977. The number gained a degree of popular attention when Martin Gardner described it in the

‎ ‎ ‎ ‎ ‎ ‎ ‎ Graham's Number Graham's number is a tremendously large finite number that is a proven upper bound to the solution of a certain problem in Ramsey theory. It is named after mathematician Ronald Graham who used the number as a simplified explanation of the upper bounds of the problem he was working on in conversations with popular science writer Martin Gardner. The number was published in the 1980 Guinness Book of World Records, which added to the popular interest in the number. Graham's number is much larger than any other number you can imagine. It is so large that the observable universe is far too small to contain an ordinary digital representation of Graham's number, assuming that each digit occupies one Planck volume which equals to about 4.2217 105 m 3 4.2217×10 −105 m 3 . Even power towers of the form a b c ⋅ ⋅ ⋅ are insufficient for this purpose, although it can be described by recursive formulas using Knuth's up-arrow notation. Though too large to be computed in full, many of the last digits of Graham's number can be derived through simple algorithms. The last 400 digits are these: 3881448314065252616878509555264605107117200099709291249544378887496062882911725063001303622934916080254594614945788714278323508292421020918258967535604308699380168924988926809951016905591995119502788717830837018340236474548882222161573228010132974509273445945043433009010969280253527518332898844615089404248265018193851562535796399618993967905496638003222348723967018485186439059104575627262464195387. 3881448314065252616878509555264605107117200099709291249544378887496062882911725063001303622934916080254594614945788714278323508292421020918258967535604308699380168924988926809951016905591995119502788717830837018340236474548882222161573228010132974509273445945043433009010969280253527518332898844615089404248265018193851562535796399618993967905496638003222348723967018485186439059104575627262464195387. Specific integers known to be far larger than Graham's number have since appeared in many serious mathematical proofs, for example, in connection with Harvey Friedman's various finite forms of Kruskal's theorem. Recommended courses and practice Recommended Courses Probability in Data #tcc #truecrimecommunity #iqmaxx likelihood of events. Contest Math Learn the key techniques and train hard for contest math. Context and Publication Graham's number is connected to the following problem in Ramsey theory: Connect each pair of geometric vertices of an n n-dimensional hypercube to obtain a complete graph on 2 n 2n vertices. Color each of the edges of this graph either red or blue. What is the smallest value of n n for which every such coloring contains at least one single-colored complete subgraph on four coplanar vertices? In 1971, Graham and Rothschild proved that this problem has a solution N ∗ , N ∗ , giving as a bound 6 ≤ N ∗ ≤ N , 6≤N ∗ ≤N, with N N being a large but explicitly defined number F 7 ( 12 ) = F ( F ( F ( F ( F ( F ( F ( 12 ) ) ) ) ) ) ) , F 7 (12)=F(F(F(F(F(F(F(12))))))), where F ( n ) = 2 ↑ n 3 F(n)=2↑ n 3 in Knuth's up-arrow notation; the number is between 4 → 2 → 8 → 2 and 2 → 3 → 9 → 2 in Conway chained arrow notation. This was reduced in 2014 via upper bounds on the Hales-Jewett number to N ′ = 2 ↑ ↑ ↑ 6 . N ′ =2↑↑↑6. The lower bound of 6 was later improved to 11 by Geoff Exoo in 2003, and to 13 by Jerome Barkley in 2008. Thus, the best known bounds for N ∗ N ∗ are 13 ≤ N ∗ ≤ N ′ . 13≤N ∗ ≤N ′ . Graham's number, G , G, is much larger than N : N: f 64 ( 4 ) , f 64 (4), where f ( n ) = 3 ↑ n 3 . f(n)=3↑ n 3. This weaker upper bound for the problem, attributed to an unpublished work of Graham, was eventually published and named by Martin Gardner in Scientific American in November 1977. The number gained a degree of popular attention when Martin Gardner described it in the "Mathematical Games" section of Scientific American in November 1977, writing that Graham had recently established, in an unpublished proof, "a bound so vast that it holds the record for the largest number ever used in a se

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You’ve been made to believe building an online income is something only a certain type of person can do. That you need thousands of followers. That you need to be an expert. That you need to be lucky. That it’s “too late.” But the truth is… it’s far more ordinary than people make it seem. Every single person who now has a successful online business started with zero. No sales. No audience. No clue what they were doing. You could literally start tonight if you wanted to. The only thing stopping you isn’t your age, your job, or your experience. It’s the decision to keep waiting instead of taking action. A year from now, you could still be watching other people build the life you want… or you could be so glad you started when you did. Comment “START” below and I’ll show you exactly how to get going. 🤍

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