@amalabdallha3: الرد على @shmekamear2 #لقفه العروسه#ترحيب بااهلها #من هو عريس الله يديم سروره #اشارككم_مايعجبني

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Tuesday 14 February 2023 21:21:16 GMT
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user5379882707782
محبه لرسول لله. :
يوووووه يالله كم يعجبني الطبل
2023-02-25 17:02:59
9
user729591523696
دكتورة ♥♥ :
ايش اسمها انزلها كامل
2023-04-25 22:30:03
0
user4823461991450
الوحيد وحده 💔 :
ليش مغلقه حفظ الفيديو 🥺
2023-02-15 05:54:42
2
ugytfhyg
مذحج فرج :
كملي روعه والله
2023-02-15 00:15:13
2
userkpc9s5w69k
مجودي مجودي649 :
ابداع بنات الكوكباني
2023-02-15 02:53:37
2
fvpo2
user7532831111544 :
رووووعه
2023-02-15 08:19:22
3
yhyamchlh0
yahya musleh0 :
ماشاءالله تبارك الرحمن 🥰🥰🥰🥰🥰🥰🥰🥰😂😂😂😂😂😂😅😅😅😅😅😅
2023-02-15 08:48:12
2
gglleeaa
صنعانيه :
الله الله والحلا
2023-04-15 18:01:04
1
2ha_jj
مـتــ̮مــ͢✮ـ̐ــࢪدهـ⍣⃟فخمـهہ🇾? :
محلا الفن اليمني وعادتنا وتقاليدنا🥰
2023-02-16 19:42:12
2
user2140698612944
ابو خطاب :
يازن العادات والتقاليد ومااجمل اي شخص يتمسك بها ويكون مبدع فيها انتي راقيه ومبدعه وتستاهلي الاحترام والتقدير الله يسعدك سيدة الذوق
2023-02-15 07:16:22
3
shomokh61
شموخ :
روعه
2023-02-15 12:03:42
2
labosh8
Libya Abduallh :
الله يحفظهم عيال عمي يرفعوا الراس 🥰 ذكرتني بزفة عرسي كانت هكذا الفنانه نجود العسمي و خواتها
2023-02-19 09:51:53
1
dy0zzflz2j8h
ابو محمد .. :
ههههههههههه
2023-02-15 22:25:24
2
smas313
smas :
اعراسنا دائما تفوز #صنعاء وعمران
2023-03-27 17:17:05
1
user6584576761325
أبولؤي العسودي :
قوه
2023-05-04 11:01:22
1
ali.qwerty4
user6834801128838 :
روعه
2023-02-18 18:46:44
1
user6025593643543
صبري :
ابليز الاصلي
2023-02-17 10:30:12
1
7omahmed24
om ahmed :
احب هذه الاغاني الي بلصحن والملعقه واحب كلماتها
2023-02-16 20:33:00
2
user1016279056113
آحًمًدٍ :
الفنانة أماني عندي كاملة زفة ترحيب وصول العروسة بيت زوجها
2023-03-09 19:24:25
0
amolialusifigmail.com
amolialusifigmail.com :
كن خليه واحد يقدر يحفظه
2023-03-04 08:13:28
0
abwnawaf18
أبونواف الجبوبي :
اسم الفنانه
2023-02-19 08:44:34
1
user9924252617124
عادل احمد الحداد :
روعه🤣🤣🤣
2023-02-15 20:17:57
1
usert111u3xk10
حنين ألماضي😔 :
هههههه جت الاسره كلها معها 🤣
2023-05-01 18:43:33
1
user20943120
user1049352396983 :
هذي امنه في احد تعرف بي اب تزف هكذ
2023-05-07 18:32:21
1
user7735929036696
محمد سالم :
طيب كيف نحجزهذا الفن الرائع لاعراسنا
2023-02-19 23:19:07
1
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Tony Stark||slideshow iron-man Graham's numbera colossal finite integer that famously served as an upper bound for a problem in Ramsey theory, named after mathematician Ronald Graham. History and Purpose • Ramsey Theory: Ronald Graham used it in 1971 while studying hypercubes and the conditions required to force a monochromatic complete subgraph. • Guinness Record: It gained widespread public recognition when Martin Gardner featured it in Scientific American (1977) and it entered the Guinness Book of World Records (1980) as the largest number ever used in a serious mathematical proof. How It Is Constructed • Knuth's Up-Arrow Notation: Standard scientific notation cannot express Graham's number, so it relies on Knuth's up-arrow notation (\([0.6.11]\)), where one arrow (\(\uparrow \)) means exponentiation, two (\(\uparrow\uparrow\)) mean tetration (power towers), and so on. • The 64 Steps: It is built in 64 sequential steps (\(g_{1}\) through \(g_{64}\)). 	• Step 1 (\(g_{1}\)): Defined as \(3 \uparrow\uparrow\uparrow\uparrow 3\) (three with four up-arrows). 	• Subsequent Steps: Each next number \(g_{k}\) defines the number of up-arrows in the operation for the next step, \(3 \uparrow^{g_{k-1}} 3\). 	• Graham's Number (\(G\)): The final 64th term, \(g_{64}\), is incomprehensibly larger than \(g_{1}\). Properties • Too Large to Visualize: The universe is not large enough to write down the number of digits in Graham's number in ordinary decimal notation. • Known End Digits: Despite its immense size, mathematicians know exact properties about it—for instance, its final digit is 7, and hundreds of its trailing digits have been calculated. Would you like to explore how it compares to other massive numbers like TREE(3) or dive deeper into how up-arrow notation works? Wikipedia Graham's number Publication The number gained a degree of popular attention when Martin Gardner described it in the
Tony Stark||slideshow iron-man Graham's numbera colossal finite integer that famously served as an upper bound for a problem in Ramsey theory, named after mathematician Ronald Graham. History and Purpose • Ramsey Theory: Ronald Graham used it in 1971 while studying hypercubes and the conditions required to force a monochromatic complete subgraph. • Guinness Record: It gained widespread public recognition when Martin Gardner featured it in Scientific American (1977) and it entered the Guinness Book of World Records (1980) as the largest number ever used in a serious mathematical proof. How It Is Constructed • Knuth's Up-Arrow Notation: Standard scientific notation cannot express Graham's number, so it relies on Knuth's up-arrow notation (\([0.6.11]\)), where one arrow (\(\uparrow \)) means exponentiation, two (\(\uparrow\uparrow\)) mean tetration (power towers), and so on. • The 64 Steps: It is built in 64 sequential steps (\(g_{1}\) through \(g_{64}\)). • Step 1 (\(g_{1}\)): Defined as \(3 \uparrow\uparrow\uparrow\uparrow 3\) (three with four up-arrows). • Subsequent Steps: Each next number \(g_{k}\) defines the number of up-arrows in the operation for the next step, \(3 \uparrow^{g_{k-1}} 3\). • Graham's Number (\(G\)): The final 64th term, \(g_{64}\), is incomprehensibly larger than \(g_{1}\). Properties • Too Large to Visualize: The universe is not large enough to write down the number of digits in Graham's number in ordinary decimal notation. • Known End Digits: Despite its immense size, mathematicians know exact properties about it—for instance, its final digit is 7, and hundreds of its trailing digits have been calculated. Would you like to explore how it compares to other massive numbers like TREE(3) or dive deeper into how up-arrow notation works? Wikipedia Graham's number Publication The number gained a degree of popular attention when Martin Gardner described it in the "Mathematical Games" section of Scientific American in Novem... Википедия Число Грэма - Википедия Число Грэма (англ. Graham's number) — гигантское число, которое является верхней границей для решения определённой проблемы в теории Рамсея. Является некоторой ... Brilliant Graham's Number | Brilliant Math & Science Wiki 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 math... Plus Maths Too big to write but not too big for Graham | plus.maths.org Too big to write but not too big for Graham But not all colourings of a three-dimensional cubes have such a single-coloured slice. Luckily, though, mathematicia... Googology Wiki Graham's number | Googology Wiki | Fandom Definition: Graham's number (G₆₄) is defined using up-arrow notation as the 64th term where G₀=4 and G_{k+1}=3 up-arrow^(G_k) 3. History: Arose from a Ramsey th... Wikipedia Graham's number - Simple English Wikipedia, the free encyclopedia Definition: Graham's number ($G$ or $g_{64}$) is a colossal natural number defined by Ronald Graham in 1971 as an upper bound solution to a Ramsey theory hyperc... OneMoneyWay What is Graham’s Number? Definition, purpose, and significance What is Graham's Number? The History Behind Graham's Number Graham's Number emerged in the 1970s when Ronald Graham was tackling a particularly tricky problem i... YouTube·Numberphile 9:16 Graham's Number - Numberphile YouTube·Thinkable 7m How Big Is Graham's Number? (S1EP04) #ironman#tonystark#creatorsearchinsights #foryour #fyp

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