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Vladurday: Putin looking for


vladimir putin

Putin looking for the one ring to rule them all

(Vladimir Putin)

We thought you already had it.

Picture by: Ryan. Caption by: dunno source via Our LOL Builder

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» 120 comments

  1. PortlandMark says:

    Meh. First! Ordinal me!

  2. Ordinal:
    In set theory, an ordinal number, or just ordinal, is the order type of a well-ordered set. They are usually identified with hereditarily transitive sets. Ordinals are an extension of the natural numbers different from integers and from cardinals. Like other kinds of numbers, ordinals can be added, multiplied, and exponentiated.

    Ordinals were introduced by Georg Cantor in 1897 to accommodate infinite sequences and to classify sets with certain kinds of order structures on them.[1]

    The finite ordinals (and the finite cardinals) are the natural numbers: 0, 1, 2, …, since any two total orderings of a finite set are order isomorphic. The least infinite ordinal is ω which is identified with the cardinal number \aleph_0. However in the transfinite case, beyond ω, ordinals draw a finer distinction than cardinals on account of their order information. Whereas there is only one countably infinite cardinal, namely \aleph_0 itself, there are uncountably many countably infinite ordinals, namely

    ω, ω + 1, ω + 2, …, ω·2, ω·2 + 1, …, ω2, …, ω3, …, ωω, …, ωωω, …, ε0, ….

    Here addition and multiplication are not commutative: in particular 1 + ω is ω rather than ω + 1 and likewise, 2·ω is ω rather than ω·2. The set of all countable ordinals constitutes the first uncountable ordinal ω1 which is identified with the cardinal \aleph_1 (next cardinal after \aleph_0). Well-ordered cardinals are identified with their initial ordinals, i.e. the smallest ordinal of that cardinality. The cardinality of an ordinal defines a many to one association from ordinals to cardinals.

    In general, each ordinal α is the order type of the set of ordinals strictly less than α itself. This property permits every ordinal to be represented as the set of all ordinals less than it. Ordinals may be categorized as: zero, successor ordinals, and limit ordinals (of various cofinalities). Given a class of ordinals, one can identify the α-th member of that class, i.e. one can index (count) them. A class is closed and unbounded if its indexing function is continuous and never stops. The Cantor normal form uniquely represents each ordinal as a finite sum of ordinal powers of ω. However, this cannot form the basis of a universal ordinal notation due to such self-referential representations as \epsilon_0 = \omega^{\epsilon_0}. Larger and larger ordinals can be defined, but they become more and more difficult to describe. Any ordinal number can be made into a topological space by endowing it with the order topology; this topology is discrete if and only if the ordinal is a countable cardinal, i.e. at most ω. A subset of ω + 1 is open in the order topology if and only if either it is cofinite or it does not contain ω as an element.

  3. Cuddlee says:

    Looks rather like a scene from Indiana Jones to me, especially with the foreign brat as sidekick.

  4. n10bettes says:

    He doesn’t need a ring for that! It’s just an excuse to ride around without a shirt.

  5. Rae says:

    Ah, good ol’ crazy Vlad. I guess he got down off his high horse long enough to send Pissy Plushenko that telegram.

  6. Jenna says:

    He’s so hot. :)

  7. LuvBJones says:

    If you squint your eyes, he looks like a centaur!

  8. LOL says:

    Our prime minister can take his shirt off and breath heavily while your president is weak, scrawny, and a heavy smoker!

    GO RUSSIA!
    ZIG HEIL HITL…. I mean Stalin! Yeaaah that’s what I meant.

  9. Moo says:

    Isn’t it COLD in Russia? Does that man EVER wear a shirt???

  10. Sandaime says:

    If all the world’s leaders were like Putins, instead of wars, we’d just throw the leaders of that particular war into a wrestling match. Last one still wearins his countrie’s flag wins.

  11. angie says:

    Had to lol at the other caption, VLAD.. “So Pablo Did you see Brokeback mountian….. PABLO ” um…. Where did everyone go?

  12. ashtreenz says:

    now that’s a president we can all be proud of!

  13. So…how about the latest freaking natural disaster? WTF? Hey, Pat Robertson, can you blame this one on a deal with the devil you fvcking assclown?

  14. Churj says:

    A Notice to All of Our Australian Friends:

    Thank you! On behalf of hungry university students everywhere I would like to thank you for the existence of the TimTam (C) and, thereby, the TimTam (C) Slam.

  15. gmc360 says:

    It’s a bit of a paradox: how can one man put the ‘jack’ in jacka** and at the same time put the ‘jack’ in jackhole?

    hmmm…..maybe if he’s an a**hole?

  16. mommer says:

    He’s the man your man could smell like if he were a despotic puppet-master.

  17. Slavic fetishist says:

    I’d still hit that.

  18. Eddiepscetti says:

    Hey, it’s Don Quixote and Sancho!

  19. King Cynic says:

    Caption fails; Putin already has a ring that’s all-powerful on this planet.

    It’s called a Sinestro Corps Ring.

  20. inkedangel says:

    Shirtless Vlad? I wouldn’t kick him outta bed! Meowwwwww


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