Common Core Math Meme
While the common core debate continues numerous funny math memes have been created related to the great debate. While we have seen funny math memes in the past none seem to capture the society's current feelings towards education like common core memes.
The common core meme enables us to laugh at our pain. Remember the Arkansas mother that exposed the common core back in 2013?
The common core is a serious issue yet if there is one thing we should know by now it's that anger will not get us anywhere. Common core memes can be used to approach the matter with a lighter heart. Screaming at policymakers will make them feel worthless whereas making them laugh at their mistakes may be a more effective way to convince them to get things right the next time around.
We created the following common core meme maker for you to create your own common core memes:
Enough about us! We want to see your creations! Use our meme maker to create your own common core memes and email your creations to carriedthe2@gmail.com. After you email us your meme notify us that you have done so by leaving a comment below. We will add your meme to this post.
If you are anything like us you are all out of idea! We've collected some of our favorite common core memes to inspire your creation process:
Common Core Memes
Common Core Math Meme
Common Core Meme
Common Core Meme Drunk Kid
Funny Common Core Memes
The following common core math meme is one of our absolute favorites. We've also added some additional common core memes for you to enjoy:
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http://bit.ly/2UGYDqU The final part, starting with a reaction of Mochizuki himself on my previous IUTeich-posts. July 7th, 2013 Mochizuki update While i’ve been away from G+, someone emailed Mochizuki my last post on the problem i have with Frobenioids1. He was kind enough to forward me M’s reply: “There is absolutely nothing difficult or subtle going on here (e.g., by comparison to the portion of the theory cited in the discussion preceding the statement of this “problem”!). The nontrivial result is the fact that the degree is rational , i.e., the initial portion of [FrdI], Theorem 6.4, (iii), which is a consequence of a highly nontrivial result in transcendence theory due to Lang (i.e., [FrdI], Lemma 6.5, (ii)). Once one knows this rationality, the conclusion that distinct prime numbers are not confused with one another is a formal consequence (i.e., no complicated subtle arguments!) of the fact that the ratio of the natural logarithm of any two distinct prime numbers is ne
