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Theorem mcmd 124
Description: Association of into . The converse of this rule does not hold.

This theorem is its own dual: By flipping the around and swapping and , you end up with the same theorem.

Assertion
Ref Expression
mcmd ((𝜑 ⊗ (𝜓𝜒)) ⊸ ((𝜑𝜓) ⅋ 𝜒))

Proof of Theorem mcmd
StepHypRef Expression
Colors of variables: wff var nilad
Syntax hints:  wmd 2  wli 61  wmc 105
 WARNING: This theorem has an incomplete proof.
This theorem is referenced by: (None)
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