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

Apocalypse 9.16

Ils étaient deux cents millions de cavaliers. C’était leur nombre, tel que je l’entendis.

Le nombre des cavaliers de l'armée était de deux myriades de myriades : j'en entendis le nombre.
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 AM6 MuN28gGTERGRHEPTPGe/yyjwPHv8AqZjVOr9Xpt1QtkVgm6HHa57agzf9N+3+Z+mkt/7V6dZ6bi5Nt7b3+7HOGGOquDxlZN/pk+tdZurtb9j/APBv9Ilfs17n3WHHw/zPD+hxfz3B839RzuEfzX3rJwcX89xn+c4f5j3P+e//0+v+s+H1DIz6LsXDfb6FLgMmosDhvc31KdbWW2fzVTvS2eks6ro3VK27G4ltYea3Pa9mO+oOY5+xjmVvtsfivqe37TWz9L6ldb/Wr9/qUsn62dc6d1G1lWRW7BddcxpyxvDCHv8ARaHB+Pd+kYNjfUyLFDL+uHXswV4rczHxhkAj1MVsWbfz3V+rZmPd7S30vs1X2h9tn6H9Ip58rkiJSNcENZSvofV8vztaHOYpyjAE8c7EY1+6ZRPq+T9B1vrH1HCYyv6u9NrrppL2nMFe2qtjC717MaZrqrss/ncn/g/0f85l1KgbsTpPV8HNw67PQLXOsl7nggfo7mBlznbbPRyKMmv3f8GtroX1fbg9Guvy2EZWVSXWMBc0sZtc77P7S127e+yzI/fvf/wdawOpYoZgVWhhbdX6d15ndvda5+Pk2OL/ANJ9Nj/+E9b0/X/0tj8U4xyxxgk4r4Z0eH3eP0ylIfuLc0JyxSyGMRmA48YIEji4PXGEZfvy/Sk9H1jEs6tZj5uAwZmN6ZDgTU+qxpcHPxjRlN/RPtcxm/J+nT6TK/s9v6RY1hHTczGHUjVi1UFr6mXOxLr27Pd+rgVvz8r/AK1+tessCzHot0trbZ/WAKsUdKsqwH52NjsrxGHbY+sMaYB9Nz3Vs2vdU239E+z9/wD4uxWZ/DIwkOLMIwJ4Y8Q9Wv6LUh8WlOJ4cBnOMeKXCfTp+l8rc6/1y7rWVU9rHUYeMS6imyN7nEFjsm5gltbvTe+mmn6dVb/Ut/S2+hRgM3DqtOPbbd9l2WfaLgd7Wgh1+N67XtsZV7mWVeq/+crV5QZTdl9QxcDFcDlZTobU5w9MiubvXyGH/uP77Kv/ADNWOY5aGLluHHI46I4pk9JVx/4TW5bmZZuaEssBlsS4IAChKAlLF/gcX7yXp+BmdQwOoModVTQGN9Q3b3Nd6jH5GT6LWb6m2bHsd6+30/Xs9H7PZYoDGGNuxCQ4Y044e0lwIDdm9j7Gtd3+ns/8DW/k4ef0hmF0y01MxRTkv/VmlzxW19Lb22W3Gv1v0WX6382z+h+v+i9NYT67Kb76LRD6bXM7iWgN9J0We9v6Pb9JVvh0uLNOJrhnGR4aH7wbnxSJjgxyF8WOUYiVnbhl/wCg+qT0HTsSw/VTHtr2vY6623LLa3Gw2su2subZjn1KW11432Oz02ep9ns/nq/Q/Sk6ZlnBzKv2i5jcUkj3h1p9VgDKLKcg/aG/Qe6v0qrv/BPW9XM6P1zI6Wy7HLDkYWTJsqDtljHOG2y3Ge72fpPz6H+n+m/T+t/OepQw7j0/qZzsXL6i6hmw0dNApxqQKt3pUZF1WRk78b9I/wBf0cOy26z9N/OqDPyecZZVCUgZEiQ9eh7lm5fneXOGF5IwMYgSjL0cJj+7H/vXpurtbj/XPBsraHOuNRsB8XG3GL/7NTf+gksGzquZb1FnU7tj8lrg9rdRWC1rvSYB/Oekx/8AbSV72J17f+U+7cH/ADvkaH3jHfuX+r+9cf04P5z/ALt//9TN+seRjDrBxsumy3DNuUYYD73E31VFj2/S+zP9O19e789X/qD0TO319UxA0l99NllgeHMpxwd9lNrnu/pF+K6yz06v0+H6uN9o/pV32Vj0+nrXUcjAyfVc6q26KMU1i8WMftsuu9cPqrpdvtrZ/ovTttt/wFK0sSul3Sun9ExMbIoZe451teNs9R9ZLsellT73bfV9rH5duV6Wyz9P/NKfmjCWTijIzNRF18vDHaLByolHEIyxiFSnIa3I+5KUuKT6OuK+smNa42PoqJoi9j7HQxzmXurtt9Ct1lV1voWfaLXv/mPQs/wiN0f6ysxielWYNrMei2uo3B+9rBkv/Rj1CXNdRj2X/Z/X+0b/ANH6npf4Fa+a3DZ1LHw7GsZXkhwDdGgyy+qxvHvdb6tXtUI0Zi8Nj4zrsl9FjhWygk5dzeGNb9Jzd359rf6Mx30/VZ/g10Vd+DYG0NxjS0sIpbbV6ZdWzax3oOtG+z0d9e9YuNkHE6FZkiLPVbZVaTrtvbVHTHOn/APwWU43v+hkYjPz8i1anVsGzCsx8PHayzHZkiukZD3CusPxdpbY6ttljarbad7H7LP0vret+jVnPzM8vAZ7Vw/X9Nq8vyuPCJxhvfF/g+r2x6v3XKzOnfZ2W2ssb6VbQ9rOXGHik11O3BrtzrG+l/O2et+p/wA5+mv3vqZ0JlFuR1XIrZ9qs/QNcNri1tZiyv1G/T9O1npvfu/nK/8ARqGLiV5FbxmP9K/30ek33Cl7SabX737X3XbP6Pb+j+z0WfoP52zfvYF1NeAxlRDHQXhg/NDz6oY383cyt6GbNmnAQlIyjfEP+j8ycPL4ITOSERGdcJ+p4j6f3mr9aopwa+otE2YVgO3aXl9dv6tfRta179tjLNz9jHv/AEa4KhnU8x9mQ3HsfU1tVT921pZ9CjBa21+12ddkb/Qu2b/09X85+m9Nd/XkdXyM/wCx+pWzHawPuuYwi2CXNY1u59lTHW7P3H/o/wDRqv1utr8PIyLLCxldoousE7m0l1TfVrcNzvVxd32ih/8Ap/0qix5J4picTUgy5cUM0JQmLjL6bOHX0atnTS3I9NudkBpre861WD3Mxa7Po+m/+byv/MMdYxY8W+iWObduLTSR79w+kzYPzlsNybfTzKb7C6/GosDntI+lXZjZNd1f5rqsrH9HJp/4H9H++oW+hbaDY70/cPVtqa0XOa1r6P5+wWWfQs/z/wCb9NXsHN5omRrjEzxa3v4NDmOSwTjAA+2cY4fTW39biaY6V1U1+qMK/YNZNbhpHO13vSXV4zhbgP8AQe9vTqq3tsfMvcA13qexj/Urc2fU/S2+t/ISTvv2T3r4YXw8HDr+9xf463/R+L2OHinXFx8Xp/d4f8R//9XRvzem4PTn4tGQDhOc5mRkO3CzIDn7s3+aqyLMfF9W2zG/m/Xy8v8AnPSwMP8AXWH1l+rmJ9ZrcnMtP2C2n7JRVbRZo1pqfTsqdUN2Kx/rspbSz9F/hv0lqxOoR9mA/fvx2nzm6lEzHOFL3h214B22bS7bP0vo+5m9rdjnrVl8MiOL9YfSOLboeL/vXHj8XmeH9UPUTHc7gR1/xpPRP6t9WWYvUcdv6fN6nZa3DY3HeHv3114eJU39GytlbP0GPU53pVfzPq/pv0i2s/DymW9HtspfluxGOrvj9KZc2qv1C94Zufub6vquXF/VLEdR9Y8CnJrY15udYRtLXHbj5L69zbKqf0bPZYz/AIVbzc+lmZ9oxeouyn7HMovN2ILXsPuZS71mH9HZf6Ffqtx//DP8z+ioZ4QhICB4okXd8X/RdHl8k8kCckeGQlWxjpvtJq5zcMY2ZjvbdT9uxGMya7arD6WQyqtmLkW1VNf+h9avH9O1n/an1v5alkdcweodGxG5FtuP1GppbkTRa9zox8rFb/g31Odb9r/f/PXQ9QNdn1Tuc/JOY11O9uS/05eSfUpM4za8d35mx9Ldj1wqtcnycOYxmUpSjwyr07bRanPc9k5bJGMYxkJR4vVfFv4N+/qgfn5l2OXehbfNRcHNJY2qjHYdtgY//AfnK3iddZU4C0loHg1xH/RCxUjoJWkOUxe3GFXwjh4v0nK++5vclkBriJlw/ovXV/WPpdeXTlevua5jqb2hr9wj9JQ/Zs/N3XMSq670uwdVLr2MxnVb66rfaXvcLfV2VWe+xzttf0N65t7cCmz0rGZFr2sqc8tfXWN1tVeTtY19Vrva25rfcma/pp5pyh4AW0n/ANEsVI8jglrH3fPhuP8A0XQHP8xHSXs+MTPhl/0mx1A02YVGdjZDfWwow8nGcQXW49ha+iyr8+z7J9pcz/ivtP8AhalQLnceCM2zpbtfRyiNQ0+rSODD/wDAu2/1fp/9b9L1S1Y2JktYaG3VE5FdDw97LJFrXv3V+lVT72+krHLe3ijw3OUSTUpRoDvFrc2MuaXERCMgAZRhPilIfoypq13W1Ocanur3tLH7SRuadHMfH0mpKIHuiRzE6x+RJXOEXdC9r6tDjlVWau6v0v8A/9armAOGPV+c/Iqc0f8AFO+0v/zWUo76BawP2PtNbxLawXbQNp3WNH/ch7vSqc/9Dsryf8JbVsCwmzOtd+bjMbW0fy7f01zv+2m47VHM6hiYT6jeHPs9zqmVQbAR9C1sx+d/r+jW9zcqw5MlgCJGkvln7f6Evl/yjzfJxvPjxUSZirifVCWYfPDSX+SZ4/svruoH2fIxDS9lrRoXhjbHPZ7v0tDv5t/u+n69X8z+iWx17qlnWen21U59nScm8RfVY02Y7mhhpdXU7GxbX205LbX+q3Kf63sr/Q/o61S6tk9HryKP2a6s4l1JuBr9jWOcWstrcy/0vc++v1a2Vs/7Uep6FX89bRszLBtFOPZa4mHCIDdA5u5/uZ7muVHFHlc2DHxzrLEEeg+5kl6v82OOUvmdLMed5fmcgjj/AFMiJD3QMGKB4df1s/bhD5P05OxkdRa3CPS8Ox92HLD9ouYWWvaxrPTq22F1zqWWtsu9TJ/WP8F9Cr1r6CX+sKF1rKanWvnawSYElauHDDBj4I/KNST/ANKTjZ8+TmMnHL5jUYxj+EYs0kzSS0Ejae7TyD+c3+ynUoNix1YiCCQeibMbGST+/Tiu/wDZXGb/AN9UuntofnUV5DG3MeXBlD3bGW2hrji4ttp9rGZF+1nv/nX/AKv+k9f002a7dkAfu0YoH/sPQ7/vyrua1zSxwDmuEOaRII8CCoIwM+XMAeEyEo8XZszmMfM8ZiJiMoy4T1dfq+AcTB35OGzEyRc2vHsZ6Vbrg51bb2OxsKarK6MZluS/Js9B/qV1+jX6SF0h0+wQHNzMZ8mP9Fmfve3/AAf5yz3Fznb3kvfG3c4lzo/d3vLnbVe6MXC6wtO2L8UhxJGvp9R/c2v/AMxVxglhwcMp8fq4vCPpbP3mGfmTOMOAe3w/1pa7tIAertjTeREjx/e+ikpCxv2n1ZO31C+e8bt373/oz+2kr/Rzev1f/9ejVk01Z+Vj2Piy2yt1YgmQ6qquNwG1nvr/AD/5H76llYdVmRTl6C+oCup5AMFz2ua94P021+/2fy1S6gXY3VKs++H4tFZc1jRNgnbjFzW7fe6u25j/AOd/m/8Ai1o3XM9Cu8as3VvaT7dD9Ddv27PpN+n9D89dB6ckcuLKAREk8J09EvVxvM+vHLBmwmQkYw9Q1/XY/TwR/wCZ6UDTl5udddmObSHS041TTBY11gG7JudZk3eq6x9llz3+q/8Am/Z6NPpWaKG0V+m0lwBJl3OqKcO+my2aHg0BrX2OLWtggn1HWPczH/Wv0d7LfW2f4NDruqtc9tbtzqiG2D90kbtrv5f7zfzFHyPscMREjjF0DLiyVP1M3xAcxxyMwfbNCRjDgxcWP0D5YxZoWS4toc4Dgtk6AASJ37/b6f76KnZh/bnnGc4srdW82vbBcATXQxlXqez1bbr6m+p/g6/VVnmZiGHJI6DhI/xvS1eVgZ58cRqeIH/F9bLKAZn5VDWsa2l7Wt9MucwjbG5rrS57vc39L/w/qqCsdTuustx7Lg1oDCwXF7ibAdx3O9U7qdlmO9rKP+NsVc6a+Cg+GTMuUxiXzQuB6/L8v/NZ/isBHnMhHyzqcenzD1f89vOwc3OyizDodkPrxsV1gYWjaDRU1pJtfU33bfaxUfEEEEEhzXAggg7Xsex0OY9jhtexy0KurZ3SOoX3YWwmzHxarmPYXghmLRZVY1rbKX+pU62z2ep+m9T/AIt6zH2uNnucXvfYHZFxLfpXOL/Vfs9jfVtf+az02JYc04EjJwxxAA45dZcRTnw45iJxGU8xkY5I9I8Ef8ZmtDo1fqfamzBL8PZq4a7s1s/oiyz878xyza7A8TEOgFzfDcN22Vp9HprtZltsG5hdiAjXu/L/AHCx3/TUvMke1YP6Udv79MHLA+7RH6Mt/wC45wI5/N+fCSkNvq8e3dxHaf3d3/oz/riSnYH/0K0z1Af8Hjn/AMFeP/SCllMrsxrmWmGOY4Od4afS0/dcmx67d9t9wDbLi0BgM7K2CK6y4e1z/dZZZ/xifIcWsaAA51lldYaeDue3eP8AtsPc7+QukMuHFknIdJTo/uj5f+Y8pGPFlx44nrCAMf3pfNR/vySdOqdfSyzKxMg2VUNqyPUqvcG21l7cmvixn5/6Vn5n6TeqWBT9ny81gj0Mm12RivBBD6nHS1v/AAbvU21vXefVasutysYucK6rvWqJ+ka3trrrGv7vofpv+G9Vi5rqeIcX7Iz3bce3KxK3bHBr6tz8nGc23b6TvT2X+1j/APCLF5PJw58fieH/ABvS9Bz8ePlcvgOP/E9bWQwBZ1DGxxYG2W7xXXyS4MdY1zm7menXuY2v1rX11/T/ANFaiKrU7pVfUMv9qvZR6lbH419rHWBoZFNjW0ta9lr/APDMY9mz/hKftC0fis+HliK4hOQgb2H6V/8Ae/13N+CYRk5uzIxOOEsseACU5yjwx4Ixlw/oz/Wf6n3G31bNwMi0YeM2qyqmmuu3Kofuoba0OZuda5ldeXdZUz+dpZV+fV+l+zWIFt4sbY2jc6xokAe3Xlo9/wCa7+qqteUc7qL7qMd4wbCGtfYGVuArb+l3/ZnfpHepZX+h3v8As/q+j6f/AGoV+Bt2gADsBoFB8MxZPanKJEOOXqlUpTPD8vBx8GOHD/1dn+L5cIzwiYnJ7cAYR48ft+r1T932jlyT4/8AN/0bgx/+G5JZHrB7zaP03p0bgIOv2bFj+S72qx0h1X2m31K3Xsqa221tYLiwv3VWPdTWPVtfpSz03fo2M9W//Ap77MK603F17HPbWHMa2vaHMrqxzte57nOa70d30ETEyMPEbk+ldlMdlNa1xbXRLS3cN9by/wCm71P8IyxO5zDmycoMUISlMcEdeEfL804/1lnJZsGPnJZp5IQgTOVREz8/y4zxfoR/vtAurfbc+sM2G2xtfpmWbGOcxnpk7v0ej31/uMetPohgZUmJswgD/azD4OVOqjouPUKqPtQraXFjIpaGgkv2bibnbWbtjUWjLxsZtgqrsebX0vcbHMIAo9Us2trrZ7nfaPznKxGOQ4MeMwlxREBIyMf0Pm/S9TVlLHHmMuX3IcMjkMBAT2nfB+h6WuNnrcezefb5bvopJb2+t6mwbd270+0Tu2JK50aXV//ZADhCSU0EIQAAAAAAVQAAAAEBAAAADwBBAGQAbwBiAGUAIABQAGgAbwB0AG8AcwBoAG8AcAAAABMAQQBkAG8AYgBlACAAUABoAG8AdABvAHMAaABvAHAAIABDAFMANgAAAAEAOEJJTQ+gAAAAAAEMbWFuaUlSRlIAAAEAOEJJTUFuRHMAAADgAAAAEAAAAAEAAAAAAABudWxsAAAAAwAAAABBRlN0bG9uZwAAAAAAAAAARnJJblZsTHMAAAABT2JqYwAAAAEAAAAAAABudWxsAAAAAgAAAABGcklEbG9uZ2PgH8kAAAAARnJHQWRvdWJAPgAAAAAAAAAAAABGU3RzVmxMcwAAAAFPYmpjAAAAAQAAAAAAAG51bGwAAAAEAAAAAEZzSURsb25nAAAAAAAAAABBRnJtbG9uZwAAAAAAAAAARnNGclZsTHMAAAABbG9uZ2PgH8kAAAAATENudGxvbmcAAAAAAAA4QklNUm9sbAAAAAgAAAAAAAAAADhCSU0PoQAAAAAAHG1mcmkAAAACAAAAEAAAAAEAAAAAAAAAAQAAAAA4QklNBAYAAAAAAAcACAAAAAEBAP/hE0NodHRwOi8vbnMuYWRvYmUuY29tL3hhcC8xLjAvADw/eHBhY2tldCBiZWdpbj0i77u/IiBpZD0iVzVNME1wQ2VoaUh6cmVTek5UY3prYzlkIj8+IDx4OnhtcG1ldGEgeG1sbnM6eD0iYWRvYmU6bnM6bWV0YS8iIHg6eG1wdGs9IkFkb2JlIFhNUCBDb3JlIDUuMy1jMDExIDY2LjE0NTY2MSwgMjAxMi8wMi8wNi0xNDo1NjoyNyAgICAgICAgIj4gPHJkZjpSREYgeG1sbnM6cmRmPSJodHRwOi8vd3d3LnczLm9yZy8xOTk5LzAyLzIyLXJkZi1zeW50YXgtbnMjIj4gPHJkZjpEZXNjcmlwdGlvbiByZGY6YWJvdXQ9IiIgeG1sbnM6eG1wPSJodHRwOi8vbnMuYWRvYmUuY29tL3hhcC8xLjAvIiB4bWxuczpkYz0iaHR0cDovL3B1cmwub3JnL2RjL2VsZW1lbnRzLzEuMS8iIHhtbG5zOnBob3Rvc2hvcD0iaHR0cDovL25zLmFkb2JlLmNvbS9waG90b3Nob3AvMS4wLyIgeG1sbnM6eG1wTU09Imh0dHA6Ly9ucy5hZG9iZS5jb20veGFwLzEuMC9tbS8iIHhtbG5zOnN0RXZ0PSJodHRwOi8vbnMuYWRvYmUuY29tL3hhcC8xLjAvc1R5cGUvUmVzb3VyY2VFdmVudCMiIHhtbG5zOnN0UmVmPSJodHRwOi8vbnMuYWRvYmUuY29tL3hhcC8xLjAvc1R5cGUvUmVzb3VyY2VSZWYjIiB4bWxuczp4bXBSaWdodHM9Imh0dHA6Ly9ucy5hZG9iZS5jb20veGFwLzEuMC9yaWdodHMvIiB4bXA6Q3JlYXRlRGF0ZT0iMjAwOC0wMy0xNFQxODoxMTozMiswMTowMCIgeG1wOk1vZGlmeURhdGU9IjIwMTYtMTItMzFUMTU6NTM6MzYrMDE6MDAiIHhtcDpNZXRhZGF0YURhdGU9IjIwMTYtMTItMzFUMTU6NTM6MzYrMDE6MDAiIHhtcDpDcmVhdG9yVG9vbD0iQWRvYmUgUGhvdG9zaG9wIENTNS4xIFdpbmRvd3MiIGRjOmZvcm1hdD0iaW1hZ2UvanBlZyIgcGhvdG9zaG9wOkxlZ2FjeUlQVENEaWdlc3Q9IkM3NUQxN0U1NzRCNTZFRjVEQkJFMzk5NEMwRTk3OTVDIiBwaG90b3Nob3A6Q29sb3JNb2RlPSIzIiB4bXBNTTpJbnN0YW5jZUlEPSJ4bXAuaWlkOjA0ODAxMTc0MDcyMDY4MTE4MjJBQzc1RDUyQTAyQTAxIiB4bXBNTTpEb2N1bWVudElEPSJ1dWlkOjhCMjgxQkMyNzY0QUREMTE5RjJBQjBGOERFODBFRDA4IiB4bXBNTTpPcmlnaW5hbERvY3VtZW50SUQ9InV1aWQ6OEIyODFCQzI3NjRBREQxMTlGMkFCMEY4REU4MEVEMDgiIHhtcFJpZ2h0czpNYXJrZWQ9IkZhbHNlIj4gPHBob3Rvc2hvcDpEb2N1bWVudEFuY2VzdG9ycz4gPHJkZjpCYWc+IDxyZGY6bGk+dXVpZDozODc1QTI1N0ZCMTJFMzExOTlGREMzRjFGQzZBQzM0QjwvcmRmOmxpPiA8cmRmOmxpPnhtcC5kaWQ6NTdFQUVEMDg3MkI3RTQxMTk5RjJCMDY1REIzNEQyQzA8L3JkZjpsaT4gPC9yZGY6QmFnPiA8L3Bob3Rvc2hvcDpEb2N1bWVudEFuY2VzdG9ycz4gPHhtcE1NOkhpc3Rvcnk+IDxyZGY6U2VxPiA8cmRmOmxpIHN0RXZ0OmFjdGlvbj0ic2F2ZWQiIHN0RXZ0Omluc3RhbmNlSUQ9InhtcC5paWQ6NjFCOTVEMEQ3MDMwRTUxMTk0NERDMENGMzU1QkE3MDAiIHN0RXZ0OndoZW49IjIwMTUtMDctMjJUMTU6MDg6NTQrMDI6MDAiIHN0RXZ0OnNvZnR3YXJlQWdlbnQ9IkFkb2JlIFBob3Rvc2hvcCB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wDU6U8psvsV7X96n362l9UfP806fw3EFrcAj0rNA7CuQSrKaHjw6Be7fdD+7vu4Jl9t4IJafFbz3UBFfOkU6oaeQZWA8h0QDtH4M/z1/i9DUZLsT4Rdb/ 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jb8 …

Alain Auderset
Apocalypse 9.1-21 Apocalypse 9.1-21 Apocalypse 9.1-21
La bible annotée Commentaire de Matthew Henry
Grec : Et le nombre des armées de la cavalerie était deux myriades de myriades.

Ces armées n'étaient composées que de cavaliers.

Une myriade équivalant à 10000, deux myriades à 20000, ce nombre multiplié par une myriade ou 10 000 donne 200 millions. Ce nombre est précis, car Jean ajoute : j'en ouïs le nombre. Il ne faut pas l'assimiler à l'expression "myriades de myriades et milliers de milliers," qui se lit dans Apocalypse 5.11 et qui désigne une multitude innombrable.

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Aucun commentaire associé à ce passage.
Matthew Henry © traduction Dominique Osché
2532 Le nombre 706 des cavaliers 2461 de l’armée 4753 était de deux 1417 myriades 3461 de myriades 3461 : 2532 j’en 846 entendis 191 5656 le nombre 706.

191 - akouoêtre doté de la faculté d'entendre, non sourd entendre considérer ce qui est ou a …

706 - arithmosun nombre exact et défini un nombre indéfini, une multitude, une foule

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

1417 - duoles deux, deux

2461 - hippikonéquestre, les cavaliers, la cavalerie

2532 - kaiet, aussi, même, en effet, mais

3461 - muriasmille, milliers une multitude innombrable, un nombre illimité des guerriers en très grand nombre

4753 - strateumaune armée une bande de soldats corps de garde, hommes de garde

5656Temps - Aoriste 5777 Voix - Active 5784 Mode - Indicatif 5791 Nombre - 2319

© Éditions CLÉ, avec autorisation

APOCALYPSE(grec apocalupsis =révélation, premier mot du livre). Autant l'Apocalypse soulève de problèmes de détail qui semblent peu susceptibles de solutions …

NOMBREI Arithmétique. Si loin qu'on remonte dans l'histoire israélite, on trouve en usage notre système décimal. De même Assyriens, Babyloniens, …

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