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Merci à Bibles et Publications Chrétiennes pour la conception du processus d’affichage DYS.

Matthieu 6.27

Qui de vous, par ses inquiétudes, peut ajouter un instant à la durée de sa vie ?
1161 Qui 1537 5101 de vous 5216, par ses inquiétudes 3309 5723, peut 1410 5736 ajouter 4369 5629 une 1520 coudée 4083 à 1909 la durée 2244 de sa 846 vie ?
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P+A/f/nH5H/EpLhLPsrbWtpyLXbnD1SX6Acbt20e7+Wkkqn//0un+v31cp60zGtv6j+z24zLWtayk322C7067msrZax9jNra/Yyl65/oH1Lw8POwG4OczJFbLr7LMnGtrJf6npMa2qzZ6HtqdX/P+rvputYz/AEXTfWm6t3UcWh4ltVZsLrK91THWvbTRkPstxM3HZ6b69tr3vxfRosss9Sz+aWN6WRW6t7GMfZQfVr244Dz7ans9K6rpdlbmN3s2en6f879m9/6NI6pBI27U6f1l6Dl5fS+oZlVuN9oupIyHVMsHqUs2W3UgfabKm3ZFePTQ/J9H1vs9ddP5lPpZvRPrN1PpuBidMqxacsUtbUx+97HvJPt21tptb7921X+jh+Bh9ScN1ODThmx2P9mdQwWhjm3ek+zFwm2el6Gxvp/Tr99yzPqnjts6ziMsAPotLyD+8xm1v+a/3q5yeHFOGaeSJl7URIayj+/6fT/daHO580MmDHimI+7Ixl6Yy/cHF6noceq37O3LyL6KWYLvTr9aX0V2Bxbk3/Sxt9vqudRRdZ/NUfzf87kepXe/qPVbaasbqV+NlOa64TS/HYayHUuobTYyxrfc7f8ApbsnM30foPs9aXWMfNwcbGoFwNbanAtYHSbCScnJtA3+1jrKfse3ZZTnel/OfzaqfYszHzTYGOFgc9mPbsb6oZZZ7LTl0Y+S+h+Rs3e/fvZb6fof4Oqm3mHWvqy/FwLczPtOYwX45sr3O2Oa13p+q7G9mN6z77v9Hspo/wBLkepcsyzLx7yWZNW/HD3WsoEBnqPf6u66sbWWsp/R10V/8Eul+sLs6j6q2U9SdW7JfbTTWa3FxePVq9z3OZTuu2Nstu2VMrXHkjUnjlaXIcrhzY5yyRsiVA3KPRy/iXN5sGSEccqEo2Rwxl1/rIMzCxuoZt2Zm+o8v2troY7azZXrU3Jdt9W/+X7vYz9HR6f6O5Xm3W1NbidLc6mp2ymigxAseW1N+j7Wssse39GzZ/11ULs/Fpqsuc4uZV/ObGlxbrt937v8j99WPUfS5l1Q3WUvZbVxG+t7bqi7cW/o9zFYPJ8oYz9scc4i9Jynqfk0jJqffudEoe4TjhOVXKEMfpB/WcMpxdTA6d9XMd7Mb0Ksh9pZcOqjIbi2uLXbMjJqxKxR9iposF7KqaP55+P+l/SfrKH1f6q/Un7Jfm9Key7JxNtmVORZaTXYdvqP32u2/wBf/g/TWpXbR1EttxM37O1pbvxcvIyBZXfY1+5vreuz1d1bX/Z9ln+ltx7PoeiV2bdZ079n1ZmFk5nr1HFrpym25JYxwyjs+3bfWy6vS9THqv8A0X/ci3/CLJxkwyAyiDwn1Qn/ AM6 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wDU6U8psvsV7X96n362l9UfP806fw3EFrcAj0rNA7CuQSrKaHjw6Be7fdD+7vu4Jl9t4IJafFbz3UBFfOkU6oaeQZWA8h0QDtH4M/z1/i9DUZLsT4Rdb/ 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jb8 …

Alain Auderset
Matthieu 6.1-34
Message texte

Tu es né ou ?

Question d'un Internaute : Pourquoi est-ce certaines personnes naissent dans de meilleurs conditions que d'autres, sachant que nous n'avons qu'une …

Hélène Cazaban
Matthieu 6.1-34
La bible annotée Commentaire de Matthew Henry
Troisième motif : l'inutilité, l'impuissance des inquiétudes, qui ne font au contraire qu'énerver les forces de l'âme. Nul ne peut, en s'inquiétant, (grec) ajouter une coudée à son âge, une heure au temps de sa vie, objet de ses soucis.

Dieu en a déterminé la mesure, (Psaumes 39.5) nul n'y peut rien ajouter.

- Bien que le mot grec signifie aussi la taille, la stature, c'est à tort que la plupart des versions le rendent par un de ces termes. L'image devient alors monstrueuse et n'a plus aucun rapport avec le contexte qui traite de l'entretien de la vie. (verset 26) Comment, s'il s'agissait d'un tel prodige, ajouter une coudée à sa taille, Jésus pourrait-il dire dans Luc 12.26 "Si donc vous ne pouvez faire la moindre chose ?"

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Aucun commentaire associé à ce passage.
Matthew Henry © traduction Dominique Osché
1161 Qui 1537 5101 de vous 5216, par ses inquiétudes 3309 5723, peut 1410 5736 ajouter 4369 5629 une 1520 coudée 4083 à 1909 la durée 2244 de sa 846 vie ?

846 - autoslui-même, elle-même, eux-mêmes il, elle le même

1161 - demais, de plus, et, etc.

1410 - dunamaiêtre capable, avoir le pouvoir par sa vertu ou son habilité et ses moyens, à …

1520 - heisun, l'un, un seul

1537 - ekhors de, depuis, de, par, loin de

1909 - episur, à, par, avant de position: sur, à par, au dessus, contre à travers, au …

2244 - helikiaâge, temps de vie, durée âge, terme ou longueur de vie âge adulte, maturité âge …

3309 - merimnaoêtre inquiet être troublé par des soucis soigner, s'occuper de (une chose) chercher à promouvoir …

4083 - pechusune coudée une mesure de longueur égale à la distance du joint du coude au …

4369 - prostithemiposer dessus ajouter, additionner c.à.d. joindre à, rassembler dans une compagnie le nombre des suivants, …

5101 - tisqui, lequel, ce qui ...

5216 - humonde vous, votre

5629Temps - Aoriste Second 5780 Voix - Active 5784 Mode - Infinitif 5795 Nombre - …

5723Temps - Présent 5774 Voix - Active 5784 Mode - Participe 5796 Nombre - 2549

5736Temps - Présent 5774 Voix - Moyenne ou Passive Déponente 5790 Mode - Indicatif 5791 …

© Éditions CLÉ, avec autorisation

AMENMot hébr., que l'usage liturgique a fait passer en grec, et qui a subsisté dans tous les cultes chrétiens. La …

AMOURDéfinition biblique de Amour : L’amour est une particularité de Dieu c’est à dire un côté essentiel de son caractère, …

AUMÔNECe mot vient du grec é léêmosunê, qui signifiait à peu près « miséricorde » ; il a pris peu …

COMMUNIONGrec koïnônia, de koïnos, adj. qui signifie : commun à plusieurs personnes. 1. Koïnônia, comme le subst. koïnônos, a d'abord …

ÉVANGILES SYNOPTIQUES (2.)II Données du problème. 1. LES RESSEMBLANCES 1 ° Il s'agit bien tout d'abord, comme l'indique le mot synoptique, d'une …

ÉVANGILES SYNOPTIQUES (4.)IV Solution d'ensemble. Il y faut, en effet, une solution d'ensemble. Comme on vient de le voir, aucune des théories …

MATTHIEU (évangile de) 2.II Contenu. Le plan de Matthieu suit la ligne générale de Marc qui constitue l'arête synoptique commune aux trois premiers …

MATTHIEU (évangile de) 3.III Composition. 1. LES SOURCES. 1 ° L'EVANGILE DE MARC . La comparaison de l'analyse qui précède avec celle de …

MATTHIEU (évangile de) 5.V Valeur historique et religieuse. 1. LES FAITS. Toutes ces particularités de Matthieu, si secondaire qu'en puisse parfois sembler l'intérêt, …

ORGUEILL'A. T, revient sans cesse sur l'orgueil et n'emploie pas moins de douze mots pour le désigner. On voit par …

POIDS ET MESURESQuand on rapproche les indications données en notes dans nos versions bibliques et dans les commentaires, à propos des mesures …

PROPHÈTE 6.VI Les trois grands siècles de la prophétie. Nous avons vu ce qu'était le milieu d'où le prophétisme est sorti …

PROPHÈTE 8.VIII Comment Jésus a accompli les prophètes. Le caractère original, l'inspiration essentielle de l'enseignement des prophètes, par rapport aux doctrines …

PROVIDENCENous distinguerons la Providence de la Prescience, celle-ci attribuant à Dieu la faculté de prévoir l'avenir, celle-là le pouvoir de …

YAHVÉ, JAHVÉ=JÉHOVAHDéfinition biblique de Yahvé, Jahvé, Jéhovah : Dieu est désigné dans la Bible par deux noms principaux : Jéhovah et …

ZACHARIE (livre de)Ce livre se compose de deux parties, dont la différence éclate à la première lecture. Dans la première (1-8), le …

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      Psaumes 39

      5 « O Eternel, fais-moi savoir quand finira ma vie, quel est le nombre de mes jours, afin que je sache à quel point ma vie est éphémère.
      6 Voici : mes jours sont limités, car tu leur as donné la largeur d’une main. *Pause Oui, devant toi, ma vie n’est vraiment presque rien, même s’il est solide, tout homme n’est qu’un souffle :

      Ecclésiaste 3

      14 Je sais que tout ce que Dieu fait demeurera toujours : il n’y a rien à y ajouter, et rien à en retrancher. Et Dieu l’a fait ainsi pour qu’on le révère.

      Matthieu 5

      36 Ne dites pas davantage : « Je le jure sur ma tête », car tu ne peux pas rendre un seul de tes cheveux blanc ou noir.

      Luc 12

      25 D’ailleurs, qui de vous peut, à force d’inquiétudes, prolonger son existence, ne serait-ce que de quelques instants ?
      26 Si donc vous n’avez aucun pouvoir sur ces petites choses, pourquoi vous inquiétez-vous au sujet des autres ?

      1 Corinthiens 12

      18 Dieu a disposé chaque organe dans le corps, chacun avec sa particularité, comme il l’a trouvé bon.
      La Bible Du Semeur Copyright © 1992, 1999 by Biblica, Inc.® Used by permission. All rights reserved worldwide.
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