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cześć mam na imię speccie

cześć mam na imię speccie

cześć mam na imię speccie
cześć mam na imię speccie
cześć mam na imię speccie
cześć mam na imię speccie
cześć mam na imię speccie

Watching this season

Last completed anime

cool

hard

wat is dit

wat is ranking

en ook nog nummer 3?

wtf moet dit voorstellen

Statistics

All Anime Stats Anime Stats
Days: 40.6
Mean Score: 7.97
  • Total Entries268
  • Rewatched1
  • Episodes2,395
Anime History Last Anime Updates
Ragna Crimson
Ragna Crimson
Mar 5, 9:36 AM
Plan to Watch · Scored -
Bungou Stray Dogs
Bungou Stray Dogs
Jan 21, 5:17 AM
On-Hold 2/12 · Scored -
Sakamoto Days
Sakamoto Days
Jan 21, 5:17 AM
Watching 2/11 · Scored -
All Manga Stats Manga Stats
Days: 10.5
Mean Score: 8.88
  • Total Entries13
  • Reread0
  • Chapters1,880
  • Volumes65
Manga History Last Manga Updates
Jujutsu Kaisen
Jujutsu Kaisen
Jan 21, 5:20 AM
Completed 272/272 · Scored 8
Blue Lock
Blue Lock
Jan 21, 5:16 AM
Reading 288/? · Scored 9
Hazurewaku no "Joutai Ijou Skill" de Saikyou ni Natta Ore ga Subete wo Juurin suru made
Hazurewaku no "Joutai Ijou Skill" de Saikyou ni Natta Ore ga Subete wo Juurin suru made
Apr 8, 2023 7:19 AM
Reading 38/? · Scored 8

All Favorites Favorites

Anime (10)
Manga (6)
Character (8)

All Comments (10) Comments

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Madkurre Feb 28, 2023 10:38 AM
thoughts on SAO? (sword arto nlnie)
Jarito Nov 20, 2022 5:13 PM
hey suscer wanneer ga jen ou is mijn vriendschapverzoek accepteren dan?? hallooo
Arvindus Oct 19, 2022 3:21 PM
Toosy Oct 17, 2022 12:04 PM
gavin132_ Aug 24, 2022 2:29 PM

jfpldorp Aug 24, 2022 2:26 PM
jfpldorp Aug 2, 2022 6:46 AM
kamome64 Jul 1, 2022 7:54 AM
Toosy Jun 29, 2022 6:50 AM
(Urgente waarschuwing)
Deze man eet dagelijks witte crackers met boter
kamome64 Jun 23, 2022 11:41 AM
In algebra, Gauss's lemma,[1] named after Carl Friedrich Gauss, is a statement[note 1] about polynomials over the integers, or, more generally, over a unique factorization domain (that is, a ring that has a unique factorization property similar to the fundamental theorem of arithmetic). Gauss's lemma underlies all the theory of factorization and greatest common divisors of such polynomials.

Gauss's lemma asserts that the product of two primitive polynomials is primitive (a polynomial with integer coefficients is primitive if it has 1 as a greatest common divisor of its coefficients).
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