>>>>> President Trump POSTS on Truth Social. <<<<<
https://truthsocial.com/@realDonaldTrump/110936037128651717
[ https://twitter.com/IAPolls2022/status/1694124053466943564 ]
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https://truthsocial.com/@realDonaldTrump/110938559841475079
NOBODY HAS EVER FOUGHT FOR ELECTION INTEGRITY LIKE PRESIDENT DONALD J. TRUMP. FOR DOING SO, I WILL PROUDLY BE ARRESTED TOMORROW AFTERNOON IN GEORGIA. GOD BLESS THE UNITED STATES OF AMERICA!!!
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https://truthsocial.com/@realDonaldTrump/110938660048574506
For the first time in three years, brave American Patriots will be able, in Court, to show how the Presidential Election of 2020 was RIGGED & STOLLEN. For those RINOS, Radical Left Democrats, Communists, Marxists, Fascists , & others who say, “Don’t Look Back, Look Forward,” they either do not want to reveal the answers because they “got away with murder,” or are FOOLS & COWARDS because we now know the answers to all of the Fraud, Irregularities, & Cheating, & WE CANNOT LET IT HAPPEN AGAIN!
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https://truthsocial.com/@realDonaldTrump/110938777359431324
MY INTERVIEW WITH TUCKER CARLSON WILL BE AIRED TONIGHT AT 9:00 P.M. “SPARKS WILL FLY.” ENJOY!
From Trump’s Truth Social this morning:
“@realDonaldTrump · 1h
For the first time in three years, brave American Patriots will be able, in Court, to show how the Presidential Election of 2020 was RIGGED & STOLLEN. For those RINOS, Radical Left Democrats, Communists, Marxists, Fascists , & others who say, “Don’t Look Back, Look Forward,” they either do not want to reveal the answers because they “got away with murder,” or are FOOLS & COWARDS because we now know the answers to all of the Fraud, Irregularities, & Cheating, & WE CANNOT LET IT HAPPEN AGAIN!”
He keeps repeating the word STOLLEN, which to my mind means he’s trying to tell us something.
Messing around with the word this morning I came across the following. Not sure if this has already been posted, or if it means anything or not - that’s for brains much more active than mine at the moment:
“Modus tollens
In propositional logic, modus tollens (/ˈmoʊdəs ˈtɒlɛnz/) (MT), also known as modus tollendo tollens (Latin for “method of removing by taking away”)[2] and denying the consequent,[3] is a deductive argument form and a rule of inference. Modus tollens takes the form of “If P, then Q. Not Q. Therefore, not P.” It is an application of the general truth that if a statement is true, then so is its contrapositive. The form shows that inference from P implies Q to the negation of Q implies the negation of P is a valid argument.
The history of the inference rule modus tollens goes back to antiquity.[4] The first to explicitly describe the argument form modus tollens was Theophrastus.[5]
Modus tollens is closely related to modus ponens. There are two similar, but invalid, forms of argument: affirming the consequent and denying the antecedent. See also contraposition and proof by contrapositive.”
More at:
https://en.wikipedia.org/wiki/Modus_tollens