I'm trying to find the name for this form—I don't know if it'd rightly be called a "fallacy", or just a "rhetorical technique"—where you affirm or reiterate non-disputed premises of your argument—the common ground between those who hold A
and those who hold ¬A
—as if it supports whatever your stance is, be that A
or ¬A
.
So if your argument goes P1; P2; P1^P2→A; A
, and most people who hold ¬A
hold P1^¬P2
, you will nevertheless present P1
as if it's characteristic of your position, despite the fact that it's equally characteristic of most natural persons who hold the opposite position.
The real-world examples that inspired this question (I've seen this only in political contexts so far, as I expect it would fall apart in any formal setting):
P1: I have the right to make decisions about my body
P2: Abortion is a decision about my body
Conclusion: I have the right to abortion
P1: Children should not be exploited or abused
P2: Gender transition is exploitation or abuse
Conclusion: Children should not be gender transitioned
In the first argument, P2
is disputed by opponents of the conclusion, but P1
is presented as being in pro.
In the second argument, P2
is disputed by opponents of the conclusion, but P1
is presented as being in pro.
I have heard this tentatively characterized as a "red herring", but that term seems to be both too broad and a slightly awkward fit: in this form, P1
does form a necessary part of the argument for A
—it's not irrelevant, as you would get the opposite conclusion by negating it.
“I do not have the right to make decisions about my body”; “Children should be exploited or abused”: either of these would negate their respective conclusions, ceteris paribus. These propositions are not irrelevant to the conclusion, so I feel like it stretches the definition of "red herring". But I can't find the proper terminology for this "special edge case" of that fallacy. Is there established terminology for this, or existing literature on this rhetorical phenomenon?