mjhjmtu

Jean-Paul Rabaut Saint-Étienne (14 November 1743 – 5 December 1793) was a leader of the French Protestants and a moderate French revolutionary. Jean-Paul Rabaut de Saint-Étienne Born 14 November 1743 Nîmes Died 5 December 1793 Paris Nationality French Office Deputy for the Third Estate of the Estates-General Biography Jean-Paul Rabaut was born in 1743 in Nîmes, in the department of Gard, the son of Paul Rabaut. The additional surname of Saint-Étienne was assumed from a small property near Nîmes. [1] His brothers were Jacques Antoine Rabaut-Pommier and Pierre-Antoine Rabaut-Dupuis, both also politically active. Like his father, he became a Calvinist pastor, and distinguished himself with his zeal for his co-religionists, becoming a spokesman for the Protestant community in France. He worked closely with Guillaume-Chrétien de Lamoignon de Malesherbes, minister to Louis XVI, and with members of the parlement of the Ancien Régime to obtain formal recognition of Protestant civil rights, d

Clash Royale CLAN TAG #URR8PPP 3 Say $B$ and $D$ be closed and open unit discs in 2 dimensional euclidean plane. I have two doubts. Given continuous function $g : B to mathbbR$ , there is a continuous function $f : mathbbR ^2 to mathbbR$ such that $f=g$ on $B$ . Given continuous function $u : D to mathbbR$ , there is a continuous function $v : mathbbR ^2 to mathbbR$ such that $ v=u $ on $D$ . I think the first one is doable. What I think is if we define $f$ as $ f(re^iz) = r*f(e^iz)$ outside $B$ and $f=g$ inside $B$ , we are done. The same can not be done with the second part. Am I on the right track? general-topology algebraic-topology continuity metric-spaces share | cite | improve this question edited Dec 25 '18 at 16:49 mathcounterexamples.net 25.2k 2 19 53 asked Dec 25 '18 at 16:45 ChakSayantan 142 6 For the second part think of a function that goes to $infty$ as you get close to the border of the