Intrinsic Permutation

In competitive policy debate, the affirmative team proposes a plan that endorses some action (often by the United States federal government). The negative team may respond with a counterplan — an alternative policy that solves the same problem but is mutually exclusive with the plan. A permutation is the affirmative's test of whether the counterplan is genuinely competitive: if the plan and counterplan can be combined without contradiction, the counterplan loses its reason to reject the plan.

An intrinsic permutation (often shortened to "perm do the plan and X") adds an action that is not part of either the original plan text or the counterplan text. The affirmative argues that combining the plan with some third action — for example, a separate piece of legislation or an unrelated diplomatic move — resolves the disadvantage or net benefit the negative claims.

Most negative teams respond with the standard theory objection that intrinsic permutations are illegitimate. The argument runs roughly:

• Permutations should only test competition between the plan as written and the counterplan as written.
• Allowing the affirmative to add extra actions makes the plan a moving target and lets it sidestep any disadvantage by simply legislating the link away.
• It encourages severance and intrinsicness abuse, undermining stable advocacy and negative ground.

Affirmatives sometimes defend intrinsic perms by arguing that real-world policymakers routinely bundle actions, and that artificially restricting the comparison rewards contrived counterplans. In practice, most judges on the national circuit reject intrinsic permutations as a matter of theory, treating "perms must be textual or functional combinations of the plan and counterplan only" as the default rule. The argument typically appears in a 2AC theory shell or as a one-line objection in the block, and is resolved before substantive counterplan debate.