1b:I[776749,["/_next/static/chunks/c97efd7440d9bd83.js","/_next/static/chunks/cade25408804e153.js","/_next/static/chunks/4b78a33ddbd7188c.js","/_next/static/chunks/da883ec1c2f0eed1.js","/_next/static/chunks/25ca49077b5926af.js","/_next/static/chunks/44ffa090c2b6b4f9.js","/_next/static/chunks/422ef944f0761271.js"],"default"] 1c:I[303486,["/_next/static/chunks/c97efd7440d9bd83.js","/_next/static/chunks/cade25408804e153.js","/_next/static/chunks/4b78a33ddbd7188c.js","/_next/static/chunks/da883ec1c2f0eed1.js","/_next/static/chunks/25ca49077b5926af.js","/_next/static/chunks/44ffa090c2b6b4f9.js","/_next/static/chunks/422ef944f0761271.js"],"default"] 1d:I[341892,["/_next/static/chunks/c97efd7440d9bd83.js","/_next/static/chunks/cade25408804e153.js","/_next/static/chunks/4b78a33ddbd7188c.js","/_next/static/chunks/da883ec1c2f0eed1.js","/_next/static/chunks/25ca49077b5926af.js","/_next/static/chunks/44ffa090c2b6b4f9.js","/_next/static/chunks/422ef944f0761271.js"],"default"] 1e:I[617707,["/_next/static/chunks/c97efd7440d9bd83.js","/_next/static/chunks/cade25408804e153.js","/_next/static/chunks/4b78a33ddbd7188c.js","/_next/static/chunks/da883ec1c2f0eed1.js","/_next/static/chunks/25ca49077b5926af.js","/_next/static/chunks/44ffa090c2b6b4f9.js","/_next/static/chunks/422ef944f0761271.js"],"default"] 1f:I[866528,["/_next/static/chunks/c97efd7440d9bd83.js","/_next/static/chunks/cade25408804e153.js","/_next/static/chunks/4b78a33ddbd7188c.js","/_next/static/chunks/da883ec1c2f0eed1.js","/_next/static/chunks/25ca49077b5926af.js","/_next/static/chunks/44ffa090c2b6b4f9.js","/_next/static/chunks/422ef944f0761271.js"],"default"] 20:I[963176,["/_next/static/chunks/c97efd7440d9bd83.js","/_next/static/chunks/cade25408804e153.js","/_next/static/chunks/4b78a33ddbd7188c.js","/_next/static/chunks/da883ec1c2f0eed1.js","/_next/static/chunks/25ca49077b5926af.js","/_next/static/chunks/44ffa090c2b6b4f9.js","/_next/static/chunks/422ef944f0761271.js"],"default"] 21:I[987099,["/_next/static/chunks/c97efd7440d9bd83.js","/_next/static/chunks/cade25408804e153.js","/_next/static/chunks/4b78a33ddbd7188c.js","/_next/static/chunks/da883ec1c2f0eed1.js","/_next/static/chunks/25ca49077b5926af.js","/_next/static/chunks/44ffa090c2b6b4f9.js","/_next/static/chunks/422ef944f0761271.js"],"default"] 22:I[226200,["/_next/static/chunks/c97efd7440d9bd83.js","/_next/static/chunks/cade25408804e153.js","/_next/static/chunks/4b78a33ddbd7188c.js","/_next/static/chunks/da883ec1c2f0eed1.js","/_next/static/chunks/25ca49077b5926af.js","/_next/static/chunks/44ffa090c2b6b4f9.js","/_next/static/chunks/422ef944f0761271.js"],"Group"] 23:I[723365,["/_next/static/chunks/c97efd7440d9bd83.js","/_next/static/chunks/cade25408804e153.js","/_next/static/chunks/4b78a33ddbd7188c.js","/_next/static/chunks/da883ec1c2f0eed1.js","/_next/static/chunks/25ca49077b5926af.js","/_next/static/chunks/44ffa090c2b6b4f9.js","/_next/static/chunks/422ef944f0761271.js"],"default"] 24:T466,We consider the groups which are infinitely definable in separably closed fields of finite degree of imperfection. We prove in particular that no new definable groups arise in this way: we show that any group definable in such a field L L is definably isomorphic to the group of L L -rational points of an algebraic group defined over L L .

F. Delon

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