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@stefan_milanist77: Salve #lagukatolik #madahbakti235 #dipulausamadi #katolik

kakaMilan
kakaMilan
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Tuesday 08 September 2026 04:10:49 GMT
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user972460230623
windhcntk :
sejuk hati mendengar ini lagu 🥰
2026-09-29 17:54:11
0
ida24031
Xxx@ :
ini kmpung saya
2026-09-08 04:41:44
0
ig.eginani29
Eginani :
Terbaik ee
2026-09-08 13:03:06
0
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Knuspriger Maultaschen-Salat Schnell, einfach & so lecker 😍 Perfekt für Feierabend oder Mealprep 💛 Speichern nicht vergessen! 🤭 Zutaten (2–3 Portionen): 200 g Eisbergsalat 150 g Cherrytomaten 150 g Salatgurke 300 g Maultaschen 100 g Feta etwas frische Petersilie etwas Kresse Dressing: 3 EL Joghurt 1 EL Olivenöl 1 TL Senf 1 TL Zitronensaft oder Essig Salz & Pfeffer Für die Maultaschen: 1 TL Öl etwas Paprikapulver oder Pfeffer Zubereitung: Maultaschen in Streifen schneiden und mit etwas Öl in der Pfanne knusprig anbraten. Mit Paprikapulver oder Pfeffer würzen. Salat, Tomaten und Gurke klein schneiden und in eine Schüssel geben. Feta darüber bröseln. Für das Dressing alle Zutaten verrühren und mit Salz & Pfeffer abschmecken. Alles miteinander vermengen und die knusprigen Maultaschen oben drauf geben. Mit Petersilie und Kresse toppen – fertig! 😍 #maultaschen #salatliebe #feierabendküche #schnellerezepte #einfacherezepte
Knuspriger Maultaschen-Salat Schnell, einfach & so lecker 😍 Perfekt für Feierabend oder Mealprep 💛 Speichern nicht vergessen! 🤭 Zutaten (2–3 Portionen): 200 g Eisbergsalat 150 g Cherrytomaten 150 g Salatgurke 300 g Maultaschen 100 g Feta etwas frische Petersilie etwas Kresse Dressing: 3 EL Joghurt 1 EL Olivenöl 1 TL Senf 1 TL Zitronensaft oder Essig Salz & Pfeffer Für die Maultaschen: 1 TL Öl etwas Paprikapulver oder Pfeffer Zubereitung: Maultaschen in Streifen schneiden und mit etwas Öl in der Pfanne knusprig anbraten. Mit Paprikapulver oder Pfeffer würzen. Salat, Tomaten und Gurke klein schneiden und in eine Schüssel geben. Feta darüber bröseln. Für das Dressing alle Zutaten verrühren und mit Salz & Pfeffer abschmecken. Alles miteinander vermengen und die knusprigen Maultaschen oben drauf geben. Mit Petersilie und Kresse toppen – fertig! 😍 #maultaschen #salatliebe #feierabendküche #schnellerezepte #einfacherezepte
Xiongnu civilization collapsed+-200,000,0 love in Lio Chen （hun too chinese） 🇨🇳❤️🇨🇳 #china #hun #han Graham's number, named after mathematician Ronald Graham, is an unimaginably large upper bound originating from a branch of mathematics called Ramsey theory—specifically, it concerns the coloring of the edges of a hypercube. To grasp its magnitude: it is not merely far larger than everyday numbers, but it utterly dwarfs standard large magnitudes such as a googol (10^100) or a googolplex (10^(googol)). It is so large that it cannot be expressed using standard scientific notation or even conventional exponents. As a result, mathematicians must resort to Knuth's up-arrow notation to represent it: a single arrow denotes exponentiation, a double arrow denotes repeated exponentiation (tetration), and with each additional arrow, the rate of growth accelerates exponentially. Graham's number is constructed through 64 distinct stages, beginning with a value called g₁, which evaluates to 3 ↑↑↑↑ 3; in the next stage, g₂, the number of up-arrows is determined by the enormous value of g₁, and this process iterates all the way to g₆₄—which is Graham's number itself. It is known that the last digit of this number is 7, and its subsequent digits have also been determined, yet the number has so many digits that the observable universe—even if reduced to Planck volumes—would not have enough physical space to write them all down.
Xiongnu civilization collapsed+-200,000,0 love in Lio Chen （hun too chinese） 🇨🇳❤️🇨🇳 #china #hun #han Graham's number, named after mathematician Ronald Graham, is an unimaginably large upper bound originating from a branch of mathematics called Ramsey theory—specifically, it concerns the coloring of the edges of a hypercube. To grasp its magnitude: it is not merely far larger than everyday numbers, but it utterly dwarfs standard large magnitudes such as a googol (10^100) or a googolplex (10^(googol)). It is so large that it cannot be expressed using standard scientific notation or even conventional exponents. As a result, mathematicians must resort to Knuth's up-arrow notation to represent it: a single arrow denotes exponentiation, a double arrow denotes repeated exponentiation (tetration), and with each additional arrow, the rate of growth accelerates exponentially. Graham's number is constructed through 64 distinct stages, beginning with a value called g₁, which evaluates to 3 ↑↑↑↑ 3; in the next stage, g₂, the number of up-arrows is determined by the enormous value of g₁, and this process iterates all the way to g₆₄—which is Graham's number itself. It is known that the last digit of this number is 7, and its subsequent digits have also been determined, yet the number has so many digits that the observable universe—even if reduced to Planck volumes—would not have enough physical space to write them all down.

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