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Proposed New Hillary Campaign T-shirt

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Dear Comrades,

As loyal members of the Socialist Democratic Party, I think it is important to think about two things: the Progress of Socialism in America through the continued struggle of the Party, and what must we sacrifice in order to further the goals of the Party.

With the announcement that Comrade Hillary Clinton is preparing herself to be the next president of the USSA under Comrade Party Chairman Obama, who will be moving to higher office, it is imperative that all members of the Party do their best to agitate for her universal acclamation. We must be ready to give our lives for this cause.

No greater example of this can be found that Ambassador Chris Stevens, whom the Party called upon to give his own life for the good of the nation and the Party. His courageous sacrifice for the good of the State cannot be sufficiently praised, which is why Comrades Obama and Clinton have been unable to express the full measure of the circumstances of his death.

However, such reverence does not mean we should forget such a man, whom Comrade Hillary thinks constantly of when contemplating the Work of the People. Therefore, I propose the following t-shirts for the Party's new visual propaganda campaign in preparation for the Great Patriotic War of 2016:



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One more Democrat and we'll be used to it.


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Meet the new boss, same as the old boss...




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[/img]

Crazy, right?


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At this point, what difference does it make which campaign t-shirt we choose?

bkeyser hillary 2016 shirt[3].jpg

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Comrades,

I, Bill Clinton as your Minister of Truth, am proud to announce that not only is the "ReadyForHillary.Com" campaign offering "Ready for Hillary T-Shirts" ...
Image ...
but it's also offering the Commemorative Ready For Hillary Blue Dress (which is worth far more than the blue dress Monica is trying to sell on E-bay) as modeled below by Huma Abedin a.k.a. Huma Weiner or is it Hum-a-Weiner?

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--Minister of Truth

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hillary for prison2gifsmall.jpg
Why wait for 2016? Put her in a big white house now!

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Nomenklatura-climber wrote:Dear Comrades,

As loyal members of the Socialist Democratic Party, I think it is important to think about two things: the Progress of Socialism in America through the continued struggle of the Party

Did anybody say communists for Kerry?

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Ahem, our fine Secretary is doing just Fine...

We sure look forward to the day when more catchup is distributed with beets...


 
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