@bylia88123: Use my old bread maker with me 😆❤️ bread maker for beginners 🍞 Recipe at the end of video #bread #breadmaking #vloglife #recipes #baking

ByLi
ByLi
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Region: MY
Saturday 16 May 2026 05:19:47 GMT
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scupperpunk
scupper-punk :
Yeah that’s not when you should add yeast
2026-05-21 22:19:47
6942
firestar503
Firestar503 :
politely - the yeast goes into the wet ingredients
2026-05-24 13:55:55
71
tr.0709
Timehhh :
gotta activate the yeast though
2026-05-19 09:56:42
1399
sandowar
darkblue :
It sounds angry 😢
2026-05-18 18:06:29
4497
n.oddy.12345
Noddy :
Quicker to use a fork
2026-05-18 21:48:15
5720
akimat2020
user9546272920325 :
Egg in bread?
2026-05-25 22:41:57
45
ira_humairah94
ira_humairah94 :
maaf breadmaker dh dijual 😂 beli preloved ngn kawan semangat ye sbb nak bt donut viral . skali cuba jd lps tu.. goodbye
2026-05-17 09:06:57
0
mayrarodriguez820
maya :
te lo juro me dió flojera 😁... a mano es más rápido 🚄🚄🚄
2026-05-25 02:15:48
532
pemburu_menceme
Pemburu_Menceme :
Harap recipe nie jadi. Saya dah buat beberapa kali, result dia keras je
2026-05-17 09:06:23
29
saidatud
intan :
benda ni boleh masak terus ke
2026-05-17 05:05:43
46
fatibka
FATIMAH :
العجانه تقهر والا
2026-05-30 00:32:19
392
beestouri
Beestouri :
quelle horreur
2026-05-21 10:01:38
9
motherofgirls575
S_r_a :
جيبيها اعجنها بيدي ابرك
2026-06-02 20:04:01
15
7eona00
N :
مستفزة
2026-06-18 21:56:16
25
4r_ni3
🧸 TℹℹQaa 🧸 :
sy beli masa PKP.. bsimpan dlm kotak... belum pernah guna sampai skrg 🥲
2026-05-17 02:51:10
42
sydaworld_
Cida :
sy punya beli time pkp, entah rosakk dah skrg hm
2026-05-16 23:13:21
795
gaktaugue43
gaktaugue :
oh dia memang gidak gitu ya? saya ingatkan dulu salah pasang. demi menyenangkan hati mak saya , saya uli dan letak dalam bread maker😂
2026-05-17 07:39:50
490
user5763978735227
❤ :
Una semana despues pruebas el pan 😳
2026-05-22 02:19:23
30
mama_de_fetita
🇲🇩 girl's mother🇲🇩 :
у меня тоже такая есть дома 🔥
2026-05-25 04:28:33
9
melodynoe41
melodynoe41 :
Avec cette machine je me faisais des gratin dauphinois, ils étaient excellents très bien cuit
2026-05-19 12:49:43
14
ozerozqul
ozqulozer :
4-5 saat sürüyor bir ekmek yapmak
2026-05-24 17:58:20
8
peachy_pans
peachy_pans :
Thanks for the recipe! It turned out well and it was really good 😁
2026-05-26 06:37:10
25
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Spoony Spoonicus 🤣 AI Graham's number is an immense number that arose as an upper bound on the answer of a problem in the mathematical field of Ramsey theory. It is much larger than many other large numbers introduced as effective bounds in mathematics, such as Skewes's bound, which in turn is much larger than a googolplex. Graham's number is so large that the observable universe is far too small to contain its ordinary digital representation, assuming that each digit occupies one Planck volume. But even the number of digits in this digital representation of Graham's number would itself be a number so large that its digital representation cannot be represented in the observable universe. Nor even can the number of digits of that number—and so forth, for a number of times far exceeding the total number of Planck volumes in the observable universe. Thus, Graham's number cannot be expressed even by physical universe-scale power towers of the form  a b c ⋅ ⋅ ⋅ {\displaystyle a^{b^{c^{\cdot ^{\cdot ^{\cdot }}}}}}, even though Graham's number is indeed a power of three. However, Graham's number can be explicitly given by computable recursive formulas using Knuth's up-arrow notation or equivalent, as was done by Ronald Graham, the number's namesake. As there is a recursive formula to define it, it is much smaller than typical busy beaver numbers, the sequence of which grows faster than any computable sequence. Though too large to ever be computed in full, the sequence of digits of Graham's number can be computed explicitly via simple algorithms; the last 10 digits of Graham's number are ...2464195387.[1] Using Knuth's up-arrow notation, Graham's number is  g 64 {\displaystyle g_{64}},[2] where g n = { 3↑↑↑↑3,	 if  n=1  and 3 ↑ g n − 1 3,	 if  n≥2.  {\displaystyle g_{n}={\begin{cases}3\uparrow \uparrow \uparrow \uparrow 3,&{\text{if }}n=1{\text{ and}}\\3\uparrow ^{g_{n-1}}3,&{\text{if }}n\geq 2.\end{cases}}} Graham's number was used by Graham in conversations with popular science writer Martin Gardner as a simplified explanation of the upper bounds of the problem he was working on. In 1977, Gardner described the number in Scientific American, introducing it to the general public. At the time of its introduction, it was the largest specific positive integer ever to have been used in a published mathematical proof. The number was described in the 1980 Guinness Book of World Records, adding to its popular interest. Other specific integers (such as TREE(3)) 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. Additionally, smaller upper bounds on the Ramsey theory problem from which Graham's number was derived have since been proven to be valid. #robert #maudsley #spoonyspoonicus #tpd #fyppppppppppppppppppppppp
Spoony Spoonicus 🤣 AI Graham's number is an immense number that arose as an upper bound on the answer of a problem in the mathematical field of Ramsey theory. It is much larger than many other large numbers introduced as effective bounds in mathematics, such as Skewes's bound, which in turn is much larger than a googolplex. Graham's number is so large that the observable universe is far too small to contain its ordinary digital representation, assuming that each digit occupies one Planck volume. But even the number of digits in this digital representation of Graham's number would itself be a number so large that its digital representation cannot be represented in the observable universe. Nor even can the number of digits of that number—and so forth, for a number of times far exceeding the total number of Planck volumes in the observable universe. Thus, Graham's number cannot be expressed even by physical universe-scale power towers of the form a b c ⋅ ⋅ ⋅ {\displaystyle a^{b^{c^{\cdot ^{\cdot ^{\cdot }}}}}}, even though Graham's number is indeed a power of three. However, Graham's number can be explicitly given by computable recursive formulas using Knuth's up-arrow notation or equivalent, as was done by Ronald Graham, the number's namesake. As there is a recursive formula to define it, it is much smaller than typical busy beaver numbers, the sequence of which grows faster than any computable sequence. Though too large to ever be computed in full, the sequence of digits of Graham's number can be computed explicitly via simple algorithms; the last 10 digits of Graham's number are ...2464195387.[1] Using Knuth's up-arrow notation, Graham's number is g 64 {\displaystyle g_{64}},[2] where g n = { 3↑↑↑↑3, if n=1 and 3 ↑ g n − 1 3, if n≥2. {\displaystyle g_{n}={\begin{cases}3\uparrow \uparrow \uparrow \uparrow 3,&{\text{if }}n=1{\text{ and}}\\3\uparrow ^{g_{n-1}}3,&{\text{if }}n\geq 2.\end{cases}}} Graham's number was used by Graham in conversations with popular science writer Martin Gardner as a simplified explanation of the upper bounds of the problem he was working on. In 1977, Gardner described the number in Scientific American, introducing it to the general public. At the time of its introduction, it was the largest specific positive integer ever to have been used in a published mathematical proof. The number was described in the 1980 Guinness Book of World Records, adding to its popular interest. Other specific integers (such as TREE(3)) 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. Additionally, smaller upper bounds on the Ramsey theory problem from which Graham's number was derived have since been proven to be valid. #robert #maudsley #spoonyspoonicus #tpd #fyppppppppppppppppppppppp

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