well i rarely reply to a libtard like you but i find this interesting.
i am what's called a high earner, if you use above 100k as the classic benchmark. i'll make 115k this year. and on that .. according to this i'll pay 28% on that money
https://taxfoundation.org/2017-tax-brackets/
28% $91,900 to $191,650
in 2018 i'll pay 24% on the same money ..
https://www.fool.com/taxes/2017/12/1...if-the-go.aspx
24% $82,500-157,500
![](https://eccie.net/data:image/png;base64,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)
so. i'm getting a 4% tax break on gross income of 115k. are u gonna say i'm too rich for a tax break??
well are ya? ProfessorShitforBrains?
Originally Posted by The_Waco_Kid
Yes dumbass did you read the article, you are going to get a tax break and your rate dropped 4 %. People below your income level will get a smaller % tax break even though they have less income, which isn’t fair, it should at least be a equal tax break. Corporations are getting a 14 % tax cut, how is that fair? Then you have to consider all the other tax giveaways to the wealthy such as , carried interest, estate tax changes. If you did a pie chart of all the tax money given away it would be heavily shaded to the wealthy, you have a nice income but your not considered one of the wealthy, we are talking people that earn millions, they got the biggest advantages in the tax scam, you got a bone thrown at you to keep you happy to take the attention away from the massive theft of money moving to the wealthy, it’s a reverse Robin Hood redistribution of wealth.
The conversation behind closed doors probably went something like this:
How can we get away with giving corporations and millionaires and billionaires massive savings on their wealth while keeping the negative feedback at a minimum?
Answer:
Well the only way is to give the others some token tax break too to shut them up, so yes I guess we have to give them a little tax break.
Do you think they will notice the vast majority of the debt we are creating will be going to payback our billionair doners? And what about all the debt how will we pay it down once we redistribute all this wealth to the wealthy?
Answer:
Don’t worry, they are pretty stupid and will be happy to get anything no matter how small, then we just tell them that the money redistributed to our billionaire friends is a good thing for them, the uneducated always fall for that and they are our voters. Then down the road a few years when all the backlash blows over we will end the tax cuts automatically in the bill. Then the debt that was created we can re coup by taking good subsides from the poor and end that awful health program for poor children, that will get us a bundle , if there is any excess we will send more to the Koch brothers, after all they bought us and put us here,
So asshole keep your little 4 % tax savings while it last and be happy and keep your mouth shut, that’s exactly what they want you to do!