Timeline
A French refutation with a real concession: rebuild the four moves
Rebuild a French refutation in four logically dependent moves, keeping the accepted premise visible while challenging a separate inference.
- C1
- 4 moments
- Put-in-order game
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In short
A genuine concession remains true inside your reply. Accept a precise premise, identify the disputed inference, explain why it fails and offer a stronger argument. The order below is logical: it is not a chronology of events.
Yellow the idea to rememberBlue French to learn

The proposal is to abolish reservations at a reading room because some unused bookings block places. You accept that unused bookings are a problem. That premise does not by itself establish that every reservation should disappear. The reply compares the proposed remedy with a release rule that targets the problem more directly.
- Accepted premiseJe reconnais que certaines réservations inutilisées bloquent des places.I acknowledge that some unused bookings block seats.
- PivotCela ne suffit pas à justifier la suppression de toute réservation.That does not suffice to justify removing all bookings.
- Refutation of the inferenceLa suppression pénaliserait aussi les lecteurs qui doivent prévoir un long trajet.Removal would also penalise readers who must plan a long journey.
- Reinforced proposalLibérons les places non occupées après quinze minutes, tout en maintenant la possibilité de réserver.Release unoccupied seats after fifteen minutes while retaining booking.
The objection needs a target
The pivot identifies the leap from some unused bookings to no bookings. The next move gives a relevant cost of that remedy. Finally, the alternative addresses unused places while preserving planning. A bare certes followed by “there is no problem” would retract the premise and fail to perform the same argument.
For another topic, write the accepted premise in a complete sentence. Then state the disputed conclusion separately. This helps you challenge a real inference without weakening the other speaker’s strongest point.