@w6n_16: #رحمك_الله_يا_أبي_الغالي

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Saturday 08 August 2026 01:36:29 GMT

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🇸🇦💫 هادي الشمراني 💫🇸🇦 :

الله يرحمه ويغفرله ويسكنه الفردوس الأعلى من الجنة

2026-08-08 09:25:08

2

مجنننه الحلويين :

الله يرحمه ويغفر له ويسكنه فسيح جناته يارب ويرحم اموات المسلمين والمسلمات يارب

2026-08-08 08:15:17

1

همس 309 🇸🇦 :

الله يرحمه ويغفر له

2026-08-08 03:36:02

1

ع بن سعيد :

الله يرحمك ياابو محمد ويسكنك فسيح جناته اللهم نقيه من الذنوب والخطايا كما ينقى الثوب الأبيض من الدنس وانثر عليه رحمتك واغسله بالماء والثلج والبرد

2026-08-08 04:49:55

1

user43195723884 :

الله يرحمه ويغفر له ويسكنه فسيح جناته

2026-08-08 02:27:09

1

بشير الشمراني :

رحمك الله يا عم عبدالله واسكنك الفردوس الأعلى من الجنة واموات المسلمين اجمعين

2026-08-08 02:25:51

1

بكر الشمراني :

الله يرحمه ويغفر له ويسكنه فسيح جناته صاحب القلب الطيب والابتسامه ماتفارق وجهه

2026-08-08 01:43:02

1

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James Mason on Satanism // #education #ns// //For engagement// #larp #iqmaxx #fyp @𖦏Okkkvltisstt18ᛉ Graham's number is an extremely large finite integer that historically held the record for the largest number ever used in a serious mathematical proof. Named after mathematician Ronald Graham, it served as an upper bound for a complex problem in Ramsey theory involving multidimensional cubes.Origin and PurposeThe Problem: Ronald Graham studied hypercubes where every pair of corners is connected by lines, and each line is colored either red or blue. He wanted to find the minimum dimension n required to guarantee a complete single-color planar sub-cube.The Bound: Graham proved that an answer exists and is less than this massive upper-bound number (subsequent research has since lowered the actual required bounds significantly).

James Mason on Satanism // #education #ns// //For engagement// #larp #iqmaxx #fyp @𖦏Okkkvltisstt18ᛉ Graham's number is an extremely large finite integer that historically held the record for the largest number ever used in a serious mathematical proof. Named after mathematician Ronald Graham, it served as an upper bound for a complex problem in Ramsey theory involving multidimensional cubes.Origin and PurposeThe Problem: Ronald Graham studied hypercubes where every pair of corners is connected by lines, and each line is colored either red or blue. He wanted to find the minimum dimension n required to guarantee a complete single-color planar sub-cube.The Bound: Graham proved that an answer exists and is less than this massive upper-bound number (subsequent research has since lowered the actual required bounds significantly).

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