No, its a simple logical deduction that is implied. You don't use that language SO, you do use some type of language to beg for gun control
Jesus you're a ******* idiot. That's like saying "I don't use guns to kill people, therefore I must use something else to kill people." Since you brought up logical deductions let's have a lesson in logic.
First, we must recast your argument into standard form categorical syllogisms.
Some "Weapons of war" statements are used by some people to beg for gun control.
No "Weapons of war" statements are used by me to beg for gun control.
Therefore, some other statements are used by me beg for gun control.
This gives the logical form:
Some S is P
No R is P
Therefore some O is P
This is known as the fallacy of four terms. You have concocted a fourth term and assumed it is true, claiming that it is a deduction. But as we see here, deductive reasoning does not allow for such a conclusion.
We can further see the logical invalidity of your argument by using an opposition square. We could also recast your argument with the following standard form propositions:
Some statements are not used by me to beg for gun control.
Therefore, some statements are used by me to beg for gun control.
That is to say:
Some S is not P
Therefore some S is P.
The only method to directly deduce the truth of one proposition from another (i.e. draw an immediate conclusion from a single premise), is through application of an opposition square. "Some S is not P" is known as a
particular negative or an "O statement." As long as there is at least one instance of S that is not P, then the statement is true. It's possible that all instances of S are not P. But that is not necessary; the statement becomes true with only a single instance. "Some S is P" is known as a
particular affirmative, or an "I statement." Similar to the O statement, it becomes true so long as there is at least once instance in the universe where an S is also a P; if
all S are P then it is true that at least
some S is P.
The oppositional relationship between I and O statements is called
subcontrary. That is to say, the statements are each other's
subcontrary. The relationship between subcontraries does not allow for the deduction of truth from one based on the truth of the other. We can take the example "Some dogs are not 10 feet tall." The subcontrary of that statement, "Some dogs are 10 feet tall" cannot be determined just because we have found at least one dog that is shorter than 10 feet tall.
In an opposition square, no true statements can be deduced if an O statement proves true. True A statements (All S is P, the universal affirmative) provide one way deduction which allow us to deduce that the corresponding I statement (some S is P) is true. And a true E statement (No S is P, the universal negative) provides the same one way deduction. This is called the subaltern relationship. Simply put, we can deduce that a particular is true if we already know that the corresponding universal is true. But we cannot deduce a universal statement is true based on a particular statement being true.
There is also the
contrary relationship, which exists between A and E statements. In this relationship, both statements cannot true, however both could be false. So the statements "All dogs are 2 feet tall, no dogs are 2 feet tall" could both be false. However, they can't both be true. There is one other relationship found in an opposition square, called
contradictories. This describes the A to O statement relationship, and the E to I statement relationship. Contradictories are statements where one must be true, and one must be false. So determine a universal affirmative is true ( ex: "All dogs are mammals") we immediately know that the corresponding particular negative ("Some dogs are not mammals") is false.
Glad we could clear that up.