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@tamo__tyan: やっと、辿り着きました！かわいい…ふわふわパンケーキ🍑 ◎ 桃の大福パンケーキ　¥1,500 (ドリンク付き) …中には完熟桃が入っていて、外から求肥で覆われた可愛くてふわふわな桃のパンケーキ🍑 【店舗名】カフェスタンド10.8 【住所】福岡県久留米市通町107-13 【アクセス】西鉄久留米駅から徒歩7分 【営業時間】11:00-18:00 【定休日】不定休 【予算】1,000-2,000 【Adorable Pancake】 Price: $11.50 (includes a drink) Inside, you'll find ripe, juicy peaches, and the pancake is wrapped in chewy, mochi-like mochi — fluffy, cute, and irresistibly delicious! 🍑 Location: Café Stand 10.8 Address: 107-13 Tōrimachi, Kurume-shi, Fukuoka Prefecture, Japan Access: 7-minute walk from Nishitetsu Kurume Station Hours: 11:00 AM – 6:00 PM Closed: Irregular holidays Budget: $9 – $18 #福岡グルメ #japanesefood #tiktokfood

たもグルメ【Japanese food】
たもグルメ【Japanese food】
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Region: JP
Saturday 11 July 2026 09:34:51 GMT
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No Watermark .mp4 (10.51MB) No Watermark(HD) .mp4 (11.25MB) Watermark .mp4 (10.35MB) Music .mp3

Comments

asale.5
🍯 عسل 🍯 :
2026-07-11 20:53:34
9891
iloveddessertssomuch
teru and tsukasa goonable wife :
bro needs water
2026-07-12 07:34:07
1362
mekskp
雲☁️ :
:
2026-07-11 15:40:23
5478
shiffon_cookie18
★・Your average hoe・★ :
I know hes singing
2026-07-12 11:23:36
2739
user5579719530914
りお🍳💛 :
どんぐらないなって思ったらマスオさん来た
2026-07-16 10:16:58
6
hokori_shiratama
ドミノだからDo🍕 :
やっと来たと思ったら誰だよ
2026-07-12 02:32:22
572
user9688422844136
しゅん :
料理がやかましすぎて曲が頭に入って来ない
2026-07-16 09:16:24
103
crazy8107
crazy :
声これやん
2026-07-12 00:06:25
132
epan.siu
epan | MC :
tinggalkan jejak sebelum di bahas privasi
2026-07-14 05:16:20
35
biscof.latte.oreo
★KOCHO★ :
the singing Look like..
2026-07-26 07:22:14
0
lonermann0
Single😢Play :
Bro forgot to use voice changer
2026-07-12 12:50:27
1
bacon_girl810
Bacon :
今日のどんぐりはタイミーなの？
2026-07-14 04:42:54
43
tomiaditya918
TOMZ TBR★ :
nangka gak kalian
2026-07-15 13:41:33
6
user2178753026557
まお :
どんぐらずに終わるタイプかって思ったら…www
2026-07-12 12:20:09
57
akisyo_2525
飽き性 :
この音源ならレストランたどり着かん方がマシ
2026-07-24 21:12:56
14
ena6429
ENA :
ごめんうち歌おうか？
2026-07-15 13:38:30
26
user2181337665256
爽将 :
上手い歌くるのかと思ったら ド↓ン↑グ↓リ↑来て吹いた笑
2026-07-17 04:46:26
11
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Murojat uchun ☎️+998 71 203 66 60
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Bongkar Framing Jahat: Lu Kritis Pakai Data atau Cuma FOMO Reformasi Jilid 2?
Bongkar Framing Jahat: Lu Kritis Pakai Data atau Cuma FOMO Reformasi Jilid 2?
Graham's number is a finite number that serves as an upper bound in a specific problem in Ramsey theory and is famously large, so large that it vastly exceeds the number of atoms in the observable universe and even the number of digits needed to write it. It is defined recursively using Knuth’s up-arrow notation. Origin and Significance • Ramsey theory: The number was introduced by Ronald Graham while studying a problem in Ramsey theory, a field that examines how order emerges in large systems. • Upper bound: It provides an upper bound for the solution to this problem, making it the largest number ever used in a serious mathematical proof. Construction via Knuth’s Up-Arrow Notation • Knuth’s arrows: The number is defined using Knuth’s up-arrow notation, where a single arrow represents exponentiation, two arrows represent repeated exponentiation (tetration), and additional arrows continue this pattern of explosive growth. • Recursive sequence: The sequence starts with $ g_1 = 3 \uparrow\uparrow\uparrow\uparrow 3 $, and each subsequent term uses the previous term as the number of arrows: $ g_n = 3 \uparrow^{g_{n-1}} 3 $ for $ n \geq 2 $; $ g_{64} $ is Graham’s number.1 Magnitude and Representability • Unimaginable size: The number is so large that even the number of digits in its decimal representation exceeds the number of atoms in the observable universe. • Last digits: While its full decimal form is infeasible to write, the last digits can be computed using modular arithmetic, and the final 10 digits are 2464195387.2
Graham's number is a finite number that serves as an upper bound in a specific problem in Ramsey theory and is famously large, so large that it vastly exceeds the number of atoms in the observable universe and even the number of digits needed to write it. It is defined recursively using Knuth’s up-arrow notation. Origin and Significance • Ramsey theory: The number was introduced by Ronald Graham while studying a problem in Ramsey theory, a field that examines how order emerges in large systems. • Upper bound: It provides an upper bound for the solution to this problem, making it the largest number ever used in a serious mathematical proof. Construction via Knuth’s Up-Arrow Notation • Knuth’s arrows: The number is defined using Knuth’s up-arrow notation, where a single arrow represents exponentiation, two arrows represent repeated exponentiation (tetration), and additional arrows continue this pattern of explosive growth. • Recursive sequence: The sequence starts with $ g_1 = 3 \uparrow\uparrow\uparrow\uparrow 3 $, and each subsequent term uses the previous term as the number of arrows: $ g_n = 3 \uparrow^{g_{n-1}} 3 $ for $ n \geq 2 $; $ g_{64} $ is Graham’s number.1 Magnitude and Representability • Unimaginable size: The number is so large that even the number of digits in its decimal representation exceeds the number of atoms in the observable universe. • Last digits: While its full decimal form is infeasible to write, the last digits can be computed using modular arithmetic, and the final 10 digits are 2464195387.2

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