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0:16
ik Albert einstien was talking about Nicola Tesla but this is tuff song I remain versatile slowed #catholic #aquinas #edit #fyp #popular
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I was legit shook 😂 she definitely looks like #Solange | solange
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new debate with athari muslim it is in 1.2x speed btw#cdotapolegitics #debate #christian #muslim #apolegetics @Athari orthodox @H𝔁𝓺𝓺 𝓛𝓸𝓰𝓲𝓬 @Nepon the cryrillan
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El es Artyom Graham y este es su número: El número de Graham es un número inmenso que surgió como una cota superior para la respuesta a un problema en el campo matemático de la teoría de Ramsey . Es mucho mayor que muchos otros números grandes introducidos como cotas efectivas en matemáticas, como la cota de Skewes , que a su vez es mucho mayor que un googolplex . El número de Graham es tan grande que el universo observable es demasiado pequeño para contener su representación digital ordinaria ,
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#fyp #phdrill🇵🇭 #navs #cdot
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Число Грема (англ. Graham's number) — велике число, верхня межа в популярному поясненні доведення одного з аналогів теореми Рамсея. Назване на честь американського математика Рональда Грема. Рональд Грем у 1987 р. Під час роботи з популяризації математики в 1977 році Рональд Грем запропонував Мартіну Гарднеру велике число G, що було одним із варіантів верхньої межі. Стаття Гарднера була надрукована в розділі «Математичні ігри» часопису Scientific American [1]. Це число стало загальновідомим післ
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words, a special case of which shows that this problem has a solution N*. They bounded the value of N* by 6 ≤ N* ≤ N, with N being a large but explicitly defined number N = F 7 ( 12 ) = F ( F ( F ( F ( F ( F ( F ( 12 ) ) ) ) ) ) ) , {\\displaystyle N=F^{7}(12)=F(F(F(F(F(F(F(12))))))),} where F ( n ) = 2 ↑ n 3 {\\displaystyle F(n)=2\%uparrow ^{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.[2] This was reduced in 2014 via
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