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CAD2D
true
DWG
tlgsp_danub_lge_rnd_2d.dwg
96503553
<DA GRIL 2x26w TC-DEL HF OP RD L AL WHI
96503553
5037319023203
96503553
ProductImage
JPG
TLG_Blank.jpg
51
0.97
A2
1055
3600
21
0.29
0.28
0.01
0.97
<19
<22
80
surface mounted
SURF_VCYL
VCYL
Circle
Ceiling
X
Y
Z
415
415
81
415
415
81
0
0
2.436
Dust-proof IP5X
IP65
IP
IK07
IK
SC1
SC
CE
PZ
RCM
PZ
EAC
PZ
960
Filament
SF_4
PZx
Ta=25
PZx
STD - standard
LDCImage_Polar
true
PNG
151579_21_Polar.png
iVBORw0KGgoAAAANSUhEUgAAAUoAAAFKCAYAAAB7KRYFAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAAC1KSURBVHhe7Z1pduO4DkZrXV5Q1uPV5HfvI4tJC7KgwDRJccAkCfccvpJlEfgwEHGqU3n/Fn5jxYoVK1Zl/QZBEARVYlAGQRAcEIMyCILggBiUQRAEB8SgDIIgOCAGZRAEwQExKIMgCA6IQRkY8P379e9r+d8/fp6Pv59Z+yLvfH/t9/9uw364924jCKSIQRkokxlyP8/fx+P5+/N68ft84FCEZx+/T3gDnsE938/93jMmZaBADMpAERiCMOyST5Qfg5IMx9z9dX98ogz0iEEZGJAMSmD9xAjDD4fhAnzbTb4N//6i334HgR4xKAMDkkEJAzH3rXcMysAJMSgDA94HJfyHnMf+MXIBB2TxW+8g0CUGZWBA7RPl65Pja3DCc5n/mBMEysSgDAz4/DtKGI7tPx4UBLrEoAyCIDggBmUQBMEBMSiDIAgOiEEZqPHff/+xrSDQJAZlME1ukOVWCz3Ptawg4CAGZdBEbgjh4kTCXmkFQSsxKIMPLIeKtq90BUGOGJTBipdh4cG/hzwEvohBeVPoQPA0FLxp8ZijQJ8YlFMc/AuT9J/pffwLE9ifPCdE6dB7GwDe9ACoCXOHS4fz9NiViUE5TK4BS7+4AZ7N/Jtl4V9A23qo9Q79MZ60ADU9mFs5zf577C7EoBwCmhUaEZqTNHHpFzfAfcVfQNt7eOUOej+etACtenpzfozvHrsbMSinSJp4/S04j6WRoTGXhd//wH3yGx0kfq8iHtSRw8p7wOfwpAXo1YM14IvDT4/dmRiUUyRNDPz8bF/V4Yv849WsQk3MdSj5DvU8nrQAM3qwNnMx2fZY8CIG5RSZJibsv5C2+G3RGPOH7xNue6N40QFwahmvmU2PBe/EoJwi820R+TK+f7Vfn8v8RXsn44ftGCm7vXjRAUho6a+hbo8FeWJQTvH51Z7+6MbH/73Bdr/nWyI8WBKHliJtvxUvOgBJLVjTYx/yPRYcE4PSKW2HiA9NXzW86AC0tGjXOugnBqUzLA+Nh8PqZWBY6LCsfVAnBqUTPBwSD4fUy6Cw1OGhF4J3YlAa4+lQeNARufjDU2/cnRiUhng7BF6Ggwc81SaGpT0xKA2Axvfa/Na6POTFY20898wdiEGpCG12r01vrctDXjzWhvaNR31XJwalEmlze212a10e8uKxNmfpn6sSg1IYaOhSU5/hQGrjISfe6lLrH29ar0oMSiFamthrk1vqss6Jx5q09JFH3VciBqUAPU17xoMpiXU+vNXj7L10FWJQMgKN2tusHpvbUpN1PrzVY6SfvMVwBWJQMjHTnB4b20qTZS681eFqPXVmYlAywNGUVzqkM1jmwVMNrthTZyYG5QTQiFzN6K2prfRY5sFTDTj7ylNcZyUG5SASzXfFg9qLZQ685P/qvXVGYlAOINV03prZQo9VDjzl/i79dSZiUHYAjSbdbHc4sDWs4veSd43+8hLrmYhB2Yhmc93l0Oawiv1uOfcS71mIQdmAdlPd7dBSrGL3kPO79tkZiEF5wJ0PLnCHw+sh13fvM+/EoKxg2UReGlhbh0XcHnIdveabGJQF7n54EE4NYItrccJtrxdr/4AHDZ6JQZnBS9Oc7QDBs7XVQs9ztdVD7/PcWPtHvOjwSAzKBG/N4kFPTgPcSxcHnHbSlaN0Xwtr/yne9HghBuVG7TBZ4+Ewp0sKadtpDJL+WrD2n4PmJ3gRg3LBe1NY6MPDgksLbV8WMSIWPnvwrk+T2w/KszSDhk7wgYuimSNNXwD1h7FraNCOc5Sz6JTm1oPyTE0gpRXs4qqhlSstP0DNF+ZESo9mnLOcSasUtx2UtPhnaQQunWAHVytaOdLyA7T6wlxxadOMcRbUeibNEtxyUOaKfpZGmNEJe0f3a+VHsw4jvmZyiGjGOEOq8yy6JYhBSThDI4xohD2zsWnlRrMGM75Gc6oZ3ww5nWfRLsHtBuVRsc/QDK0a4TnOeDRyo5V/Lj+9OdaKb4aaxjPol+BWg7K1yN6b4UgfvC8Rg0ZetHLP7acl51qxzdCi8QxxcHObQdlbXO/NUNInqVsjJ1p5l/JjURcuejSeIR5ObjEoR4vquRlSbfBaQ6+0j6vEkPrQiGuGEX3eY+Lk8oNytpiemwG04dJC2pdGLFr5wtpo+RtlRp/32Li49KDkKqLHZgBNuDSR9qcRj0XOtH22wqHLa2ycXHZQchfPSzOADqpFW5e0P414NHOW1krT9xGcWjzFJcElB6VU0SybAXyX/GvrkvQnHYuHXME9bR0pEv6tY5IkBmUnFs1w5FNb05nzq5krb3VDpPxaxaPB5QalRrE0G6LVl0dNI0jHoZUnj3UDrpJfbS41KDWLpNFwPT6uErtGXjXorZ2GLo+xn4XLDEqL4kj5HLWrmQNvsbeglR+P9dOKHdH2J00Mykm4/c7a08qDlB9J/WfIjYRGrbgpFj4lucSgtC4Kl38OO1q5kPIjqV8jN95qqBFzCUvf3Jx+UHopxqyOsx0OKR+S2s+UFw47GvEe4UEDB6celN6KMKIH9nDHoZUXCT9S2jVyIlHHUZsa8bbiScsowoPy+/fr39fyv8jP7/Px7/ffv219/b3z+/213/+7DfvhHrXxh8cC9GiS1K+RGwkfUrql8+GpltKx9lLWIzsfOBEclJ9B/DwfJPhXUl4v4dnH7/MHbj9/H7jn+7nfeyaZ8NYMlBZtGvqlfUjYl9J8xlxQWu1L6xjlU5fsfOBGaFBCkBAMBPiXiBRIzAMiheAfz2XXenfZuyVl3f/5FcNrM1BqGrX0S/uRsC+lWTIXXuqppWOUP32y80EC5W+9KeQ9+Fj993l6eUk/Xn/ivSGQVCe81tYu7Y/bvoTes+WgBvjK+dPUMMqnRpn5IIHRoIT7+FUBXrYn4gwNQUG9Vrql/XLbl9ArmQMPdbXSMMK7Vv75IIX+oFz/joEkASh+tP7kTE2BWGuW9M9tW0LrmeLvAXxb+h/hXS//fJBCd1CuSTj4ClJ8xrYpR0HNltqlfXPa59YqGbtlTQHwb61hhD/NvPNBEtVBCR+Z9//0v631L2tfb+73ch+rz90QLyxjkPTNaZtb51ni7oX6ttQxyksz33yQRnhQ8nHeZnjHMg4p35x2uTWeIeZeUt+WWkY5m+ZTDMqrNYJVPFJ+Z+zC3qM1w+z+HBI2Wyn5ttQ0ypk0n2ZQ4joDLTqtYpHym9qF1y0rpXSvZaXk7nEgZfeII79WukYArWfS635Qpsn0nuAebRZxSPnEuuAaZXYv9T9jq4SEzRZa/VrpawX0UY3e9SKuB2UtiWnCPTCixyIGTp9YBy6bnHY4dSHc9lro9Wmh8YhaLTzqTTntoEQ8JXlUi0UMM1rpQkbtpXDZAdAWasU1yszeUUZ8WuiscaTHm94cbgdlT/LgWetkz/rX1j+S36M9HDFw2ABqdjCWXl9c2lqZ8aetNUdPjj3orXGJQYn0FIYTLp/a2o/89eaTQz9XDlrttMbIpasVDn/ampHWnFKstLbiclDOJk0z6dy+PGiH+yM6OLRzxd9rpxYzl6ZWOP2dSbu21h4uOSgBsCGdeCn7mg1Dfc3mjEM3V+yjdnI54NJ0RM43Bxr6ObRr6BzF3aDkThZHAXNIF1WradAPl79ZOxw6OG1w5eUIaT9S9sEup22tfPdy+UGJnLGgWj485YVDC1c83LkpcUYfUrnRyMUIrgblWRpGs5hSvsAutc3lZ9YOhw7uWOBPLpspUnZzcOdFCs2ctHK7QQmAn1FfFkXk9FmKncvHrB0OHVKxwGsu2wCnrVZmfHLHX8IiL0fcclAivYW3LCCH7yMbXPHN2JnVoBEDhw8unSP0+obnNfVa5qaEm0F5hsaxLuCM/5a9XPFJ66zBEYN0rjg0ztDj30qrdY5SYlBugP+aBi+FG9HRs4cjzhkbs/419Y/44tDHwZEOeN9Sq5c8IS4GpaeklBrEm8ZWenVzxDljY9a/9n54vnXPrDZOSlp64pHGU75iUBagDeNVXw2qvxeOeC18e9bNoY0bqgmuvWn0pMd8UHpsIIrHBkJKujj0ztoY3T/j10ozUto/a1cK1OVVH+BFWwzKA0AfLo+kurh0ztoZ3T/j10ozJbXBYVMK0OZZH+BFXwzKA6g+r42Fmri1zdob2T/q00JrCbTFaZMT0OVdI+JFn+mgPGuR4L437RJ6Zm2O7B/1OaPVY+4kAE05XR61Ujzoi0FZ4UifF/2oQ0LPjM2RvaP+tHXWQHvcdmeoafGkM4cHfTEoC7Rqg+cs40h9S2gZtTmyT9MXwJ2v1B63/V7Af4sGa501PGgzG5RXKwzs0Y6p5I9bx4y93r0jvjT11SjZ4vTRCvjs9WuhsxVrbTEoM8xo04rryA+3jlF7vftG/Ghpq3Fki9PXER7ywY21NpNBefWCgA3pGFvsc2oYtdW7b8SPlrYSrXa4/JUA+7M+pDXOYKktBmUCpzawJRFrj03ueHrp3aPhA+DKS48dLp8pYNciHm0stcWgJEjpArtctkfsWPoGevb1+jhbPrh8A2CL0x4iYZMDS13qg9JrEQBpbbP2Z/ZzxTZip2dPr31pPSVmbFj7P0LS9ixW2mJQbmjpAj8jvjj0ccXYa6fneUnbAEcOLG3APg7/R2j4GMFKVwzKDW1d4K/VJ6c2Dlu9Nnqel7QNzMY/u5/SmxdO30do+urBSlcMygVLTS2+ufVx2Ou10fp8j10pDSVm96dI5IQTK781rDSpDkqPiQesdYH/kgYpbbN2e/e3Pt9jV0pDjpm9NWp24T0pvy1Y+q5hoSsG5YIXXaAj1SKpbdZ2z/7WZyVsAjOxzuw9Imcb7kn6bMWDhhwWutQHpbfke2wGzJOGtlkfrfu5nwMkbKbM7G0FfcCfGv568KYHsNBk8okSGwKXJdb+a2hpm/HTszd9Fl63rpTcvRI9z1JG9/VSitEDHnRhfujSRm1Q1oKzTIK2v1ZQl1ZOZny07sVYcOWo3U9XC63PpYzu66U3Hm0sdNGclPxr63IxKFNokiQTIml7hpwu6VwAo/Zr+1B3q+2e51rsttqjjOzpJaddw+8I0rowF7hakNaU4nJQptAkciaI0xYnNV3cOUgZtZ3uG9U5uie3T8t/DyWtgLTvUbh1YQ5wjcCt6QiVQckd1GySEe1kt9CqSVL7iG3cA3/OaJvdS/f32prx3UKLfWkNI3BoAhu4uNDM1SkHJYUWoMePpKYZemOQiqPXLpcWLhsj+qXo0SOpY4aRfNIlgZTdHKcflCm0ODW/mppaGdV0FOsoLTa5fXPbao1Bglb/KVJ6ZjjShLHi0kDLD3C5QZlCi0d1WGoqMatJIqaaTW1/o2jHAMzYldI0Q6oJXtNlgabfyw/KFFpcb7o4kIgrZ08qd5p2JXyBTQ67UnkYBePiio8DTR3ig9JLUilUExYelxXcvrnjobYk86Rlm9sP2OO0KZmHFjAeGpe1phxamm4/KFPgPVyaSPnjjEUjLxr2OX1I5UQ6DzkwlpJvC01HaGmKQVkBnqNLCknbCIePs+g8gsuHtFYN+3QdIa1nBC1NMSg7gH10ccFpq8aMbk2NGsz4mcljD9w+UPeofm49HGhput2g5NQDtugahVNTC716NfV59tWbt1lmfaFeTt1cdrjQ0hODkhGwTVcrkppqtPjV1ubVn0WNen3C83RJIGV3FC09MSgFAV+4Sljnp6bPQps3n7X8aHDkG/VpabTMRQ4tPaKD0ltSAStN4JcuxEpPSqoLsNDmxWcuHxakGlCXlT4Ln0doaIpBaQTooMsL1pqs/VrGngP1eNHlKTeIhqZbDUrPeuCaLmusNFj69ZJ3uvCeJ+6oJwalITU98B5dmmj7o9zNN9YXVw4LXTXuqCcGpSE9euBZuqSQtN3C1f1j/XC1IK2plzvqiUFpxKwW2I+LE+scXdE/1mnGtnVeKJ60ABp6YlAawakFbNE1A6euEa7gH+uAiwMuOxx40gJo6IlBaYSkFrBNVyuSmlo5owbMMy4JpOyO4EkLoKEnBqURmlrAF10lNDWVOIMGzCMuDbT8tOBJC6ChJwalEZZawDddiKUmxKMGzBMuC6z85vCkBdDQIzYo75jMHrw1vhc9nnREXsrcTU8MSiNCT57QkSf01JHWE4PSiNCTJ3TkCT11pPXcZlAG58BL38RgqnM3PTEoA1d46pvQUuZuemJQBq6I4VQmclNGWk92UH5//fv99++1vr63m8D3V+b+9+/Xeu9rufrDKpE/z8euEdfj+bO+R+NK9UpR9JnNpTQ/v88H0UMcW+TmjcUvrL1vtteW3G0Y9OA9NxwzjPLZiWDo8VyOFAAH6/H7mjNgbLv+ef4+0Oj3c7/3JF5cJJLqfItFi5LPQi6FWb+I7N3xGpqvlxa5ebH0599FZsEfVsSgLOM6N0wzjPLRhnCY8BMYsL8Gw0Xnn9PYQyLhq8rfXNAbSDsln8Vc6vJWW4XckPm3r+zNzEpvaRCDsozn3HDNMMpny31M4+1bV7hPPsO+DaEM5ol8S8rCGteSsDUhy6qJ56LkszOXMkBzbI0hlJvF1L7eXjAt+lKCGJRlXOdm7ef5GUbJttjf9/eP36+vbRp3OgHh2osC+uhXlZWfn31wwlcZ0J+zw7F2Mj5ruczZ4ljvkG9BkJzOhZyt2toHF140LNyb3qOvWxdeos1Y91kUjhlGWVqqzm6s89vFVLgu5NNSgfTjuQbH3wIosH6bXffXmxscTrDeXqSrgea+ydkni74cxbaHP/Gk50y5GZ1hlM82olN3PVQ4cMinkLf7eUwT+ZaQjeSrCf3UJEbRZ18u2Sj5GsjNOoDoNMqtAab6JqdhW3jZw5mGgTauc8M0wyjZ1vn72Jp8NAUBufsZTBOZHHyExqX1abLosyOXXFAtuFBTa26Wt9e1X+TWBCx9k9O0LbxswfUwMMZ7bjhmGKWxZfrxlshgDhgusPaL/QYvIn2Tal4WXtaIwVTmbnoOWmUcb4kMxtgHCl7QJYBo3yT66cuUGEx17qYn0yI8eEtkMMY6ROhEyU0VRlT6JomHvkRiMNW5mx7SGrxEYet41EMHxjo0Pm7Io5aXNLZl0ZfRL3XupmdpCRmisHW86aFD4u3FflMH9bxkYsVLT0T/1pHWI9oOUdwynrTsgwEv6FLGLC+Z2OEPL3WK3i2joWdpBTnumNBWLLWAb1w4F/aL/YYN5jVK8oCXNGcWmOeF4EkLoKFnaQE57pjQVjS1gC+6ADILkhe2aOalxKqBJIhc7u/TpYGWnxY8aQE09Gyll+GOCW1FUgvYpovydujpi/WGfY5c+U/yg5cpmGdcEkjZHcGTFkBDT6bsfNwxoa1wagFbdJUgZ/79xXrjBaeuEdz5Jzkil1WwDrg44LLDgSctgIaeg5LPcceE9jCjB/biamU/5JUTb50jt/63fFVSVwTrNBqbdU5S7qino9z9RIHr9OiBZ+nq4e1wv73I02ufE7e+ad6WhZe9YP1wtdD6nBZ31DNQ6naiwHVqeuA9ukYhZzt5UWfG5wyu/dL8LQsvZ8D64srRpE2RO+qZLHMdbwkFvBYZ/qSLA3KmkxfHcGnoxdJvs2+Sy46UNoE66PKENz2AhibGEn9y16S2ADrokmA/xHjRcKKpHildNax90virbPnsSO0QqKdZlzAeNKRoaBIq7x/eEmulB/zShUjpeTu8DSc51QVIaavhxWcuHx9secX0HqR4iFQD6mrSJ4CFzxpaegRK+85dEwuAL1w1uDW9HdyDE3ykj1vbEd78VfNDEn2Q5iFacoH6Wp7lQMtPK1p6mEv7yZ0SC7bpaoVb035o8aJwglv9cuur4dVX8VmS40qqh+jNBTxPlwRSdkfR0sNY1jzeEgtwaQI7dI3CpQfYDyteZE7uiF5OjTU8+ynmjeS6kPIhZnOBeou6O+GwwY2WJqaSlrlScmEfXVxw2doPKV4kJ3ZWN2fMJc7gI5tHkvNM6ofgzgXqzupvgFsPB1qaGMpZ58zJhefokmTGPjmjyYs/uPR7zkMLnPY/bJHcZ0rQhXQeAPBB1xEamnrR0jRRyjbOllx4D5cmo/7I2UxevOCMBe1I5kbDNqcPsPVmj9QgKUUXknkogbGUfFtoOkJL02AZ+/CcYPiTLitGfe+HES+2k8kdT2pLKldadrn9gL3dJqnFVo5upPLQCsZDlzc0NQ2WsQ9PSaaF96QLGNGzHkRyMCXiKtmTyJ+mTSlfq11SE/ijBwlds2Bce3wO0NTRWcIxLBNLi0t1WGoq0atpPYDkQErEdGQT3uf0y22rRb8Eq92tLliiVqQ0zZBqgtd0WaDpt6N842gGRItX86upqYdWXevBwxO4LIl4emzCsxwauGz0apdgtbvVB0t1hJSWWY50wft0aaDlB2go3TySAdHi9PqR1DVKi6b1wOHJazl9A4zkBmswk9fZvbi/186M3yqkTi2lEtMxwYgm2EOXBFJ2c8icsgycQXEVQDPRPRzpWg8cHkABRvKS7oHXHHZaKPnqtTXiuwms1bJqJRPzPwmHLrCBiwPtXMmctAwzgdEkcyaI0xYnNV3rQcODJ8BoTkr74D6uFnqeO7LbaosysqeJrWa10on5noRbF9ijawRuTUfInLYMPYHRJEonRNr+KKkueL0fstppm2A0F6374Dm6ctTuH+3N0fMsMrKnia1u8Ecah5jPSTR0YS5wtaChi8J/2iqUgqNJ0k6Atr8e0pyss3E7bNzM5KF1b/ocxtayUnL3crQ+lzK6r8pWO1q+UnxesNCGOSnlxkIT/4mrgAHSJFgETbH2XyPVth6w7bBxMpODnr0tz7ba4/abY3RflUz9wI+ILwY86ML80KUN74k7wCrII7xponl60+ZsSAKt+7mfAyRspszszZLUkNqHa3Z/E3jSQrHQpT4oPeJFF+hIteDr9WwxD8rZuHv2tz4rYROYiXVmb0pax5xtuMfpcxQPGnJY6OI7dY14TL61JvBf07C+d+IhCbQ+32NXSkOOmb0fbLU8sgnvs/rtxNJ3CStNMSg3rHS1+F2fYRyUHLH22mh9vseulIYSs/vf6Kgnq99GLHy2YKUrBuWGti7w1+zzJkMSkLQNzMY/u3+ns6bgl813A5q+erDSFYOSoKENfHT72Q7VrD6u+Hrt9DwvaRvgyMGsjXV/56BEYC9HDDWk7c9gpU19UAJeC+GyAZMDNaqRK7YROz17eu1L6ykxamPfNzgoEY4YSkjansFSVwzKBAltYHPYbuZA9driimnUTs8+jdis8vHxPMOw5IoF4bbHiaW2GJQJnNrA1rS9wmFqtcsdTy+9ezR8AFx56bHz8ezkoETArkU82lhqMxmUwJULAvs54lvP0MSg5MzxqK3efSN+tLSVaLGTfYZpUCLgYyYmrnxIYK2Nr0qdXLUorHEdHKSaL+78jtrr3TfiR0tbjZqt4ntbfRln5YqHfHBjrc1sUAJXKgw8zx7PwaAEcj65dczY69074ktTX42crUP7DTUeAfz2xMaZB248aItBWaFFHzwjFkfjIaL+JbSM2hzZp+kL4M4Xtddke6uxwKxcAQ1HOrhzwI0HfTEoK1g22HpwtkPUAmiR0DNjc2TvqD9tnTXAXrPNrcaNZR6mpoc7fm486BMuzzFnLBLck9a9HpztELUgoWnW3sj+UZ8zWiXy1mxzq3FjmafI6eKOnRsv+hTKU+dMhYJrNb2dQxLh1Ddra2T/qE8LrTmonSabioMSAV2ojStuKbzoi0HZAG0sDdZDsx2gI3K6OLTO2hjdP+PXSjOS299ks7HW3IC22Zil8aJPvzoZPBfLoplaB2VN16zu2ZhH959RM1Dbe2h3q/VBudlBXbN5k8KTLuXS5PFYKNBEdWlqXA/MdnhKtOoZ0c0R66iNGd8WuuH5lj3VZ7ZaV8rNTqqnNQ5NPOlRLE0dL0kpNYymvvXAbIcnR6+Wnuc54pyxMetfc3+vr+LzW60L5RahpAXu98YlgQcNFMXS1LFOTEuDaGhcD8t2cHKMamjdxxHjjI1Z/1r6R/1k9231LpScndb4RmPkwNJ3DqXStGGVnFa/GvrWw7IdnJRZ/0f7ueKbsSMdYwvSecruL9Rcgh79HPnsxcLnETqVaUQ7QeCv16e0xtKg5PJbi5nTxyizGiRjgHti9pUG5Yh+zrhb0PTVinxlOtBK0GzhJXXmBqWEvzQHXD5m7XDo4I4F/uSySXmzqTAoZ2OQykOKho9eZCszgHSSuOxL6UwHpUY+cHEwa4dDB2csXLZK7PaFByVnHJI5kc73KHKVGUQqUWD3FM2iOCQRztzM2uHQwWmDKy81Vh8nGpQA2JPIjUa+R3A3KAHOZEkVFBCxux0YrYahfjhyZb0fmLGR5oBDTwurH6FhKRlDmq8ZtHI9wmUHJWcBa7D7EDosJXL6R3PHkQuufPbaqcXMpekQgdpraa/lrxW1PA/gclACM0nTTjirP8VBeaQb3u+JjSMPXLlstdMSI5emQ7baa+eAk1GfFlp7uNSghD1WCefwu9pwNCgRzOvR8632anDYAGp2MJYeX1y6qpDaz/pT0VugN7eApd4W3A5KoDV5I4WRYEbDvldpUI5qxVzjoozapHDYAKgd1IprlJm9TSS1H/UnrrOR1nx70Vvj9IPSU5JHtbztcz4oU8AOLg686gI4bWXJ1H7Ep7jOTo70eNObw/WgBEpJhPseE9yriT6/nhGFQSmRN6wHrlFm91L/M7ZKSNjcKdS+x6eovglAV06bV70psieSCZrMUsI90aovfU5jUErlLrULr1tWSuley0rJ3ZtFwubOVvtc+Vv8impjAjSizjPoReROJCOY3DMl9khr7v31gGyHRQqpHI7ahX1Ha5SZvTWk7GLtS+Wv+RXTJAToPZNmuRPJzNkaAShpLt1fD8h2WCSQyiGnXW6NEjFL5RFrXyt/zreYHkHOplnmRCb8PB9L8aEBlvX1vd1d+P7a7//d/v79Wu99LVd/XKUZanEsYe+HRQKpHHLa5dZ4hph3ttoflT/1LRWjJFQzx3yQRuZEUn6ev4/H8/fn9eL3+cCgIeDH7xPegGcw8O/nfu+ZZOLsDXGkf6n/fli4kcwdp21unWeJe2WrfUv50bdkfFK8aWacD5Lwn8gE+GrxWCNL+EjQlpQ1QeWvGGdtjCPd2xkhF3xI54zTPrdWydjZbW+1by2/dF0lSDVzzwcpeE9khu+v5SvEE74iQHDLws/Q8LGafMxen2uI/KzNcaQbDsd6QPYLPiRzxm1bQusp4t/q3lp+9CsZmwSpXu75IAXvicwAAf7bvzKQgCcScabmoFrhuqR9PyD7BQ/SueK2L6FXMgdstre6H5Uf/KU+JePjJKdTYj5IwHciC6QB7h+1ix+tjzlzYwC5+/sBOTopnUjnitu+hN5T5GCre638NT/SMXKQ0ygxHyTgO5Elil8ZCn9Z24j3xjjSl3t/PyS109KBdI4k7EtplswFi+2t5qXSt/iQjHGWojah+cDN/GlsgP7n/7e/uIUkbffpV5VWvDZGq670OTggsP4u5pDOj4R9Kc3uc7HVPFf6HtvScY5wpElqPnAyfxoNOWNTpMDzdM96SOB/1otxNHIj4UNKt3Q+pu1vNaelB5sjdqVj7cWbnhHmTqMDPBVhRgvuXQ8JPS0DaOVEwo+Udo2cTPnYao5ln9WrEW8LXnTMMn4aHeGhGBwadhsnGJRSPiS1u84LGZRcOjXirWHtn5NLDErAsiicvsHWOiO3g9OLVh6k/Ejq18jNsI+t3twaNWLOYeVXihiUk0j4jUEpg+vcDNa7Ba24KRY+JZGpjBHaxZHyNzooNeOX8iUZg1Z+uv0IDknkCr1hiWx1DHB7GHrZDk+rn6scBOk4tPLUVTeFQQloxK6VX20uNygB6WKpNAM5PC3+NBtU0tclarfQVTOlQQmcuXaWxKDsRLUZkmFZ8q3doGfOr2auavV6e09xUAJSOdDMrTaXHJSARNHUGyFzgEBDqkNbl6Q/6VgscwXXH/6VhyTCnQftvGpz2UEJcBbPohHW81M4SKAHlybS/jTi0cwZ1qjo02hQAlx50MynFTYVUoSjiFaNUBuUCGjT1CftSyMWrXxhbYr+ttpWyivObC60cmmNYYn0mCmmZSPsM3K/eIdqg2sNrdI+rhID9VH0V6irNqP5kM6jJ+yrpMRIUT00QmlQlrRJaz67fUDSR3NdtpomZTWjNycadfKEkzLp0FNcL42wz8j94kVNH7wnoV8jJ1p55/ZzlPOP97Z6kpKa05oT7tydAUdl0qGlyJ4aYZ+P+0VfQ3PGopEXrdxz+enJ8f7cVktSUjccxcKVt7PhrEw61IrtsRH2A7Vd9GqE5zni0siNVv5n/YzmdN2z1XH7wx2luGZzdmYclkmeszXCfqAmTxbENxqjVm40azDiayaHK1sNJ0spTi5Gzdp4w3GpZEmL7r0J9oPFcMIgVlytaOVHsw6tvjBX09qwdstiKKM4NN7p2E+O81LJgsU/QxPsB4v5hEHsuGpo5UizFjVfmBM2PVi3ZTGXUBTWHJyYk5RLjrM0AejcD5jQScNDkcuJVp60/ACpL4xdRAOpmVD5RNCsh2dOUi5ZztAMoHE/YAonDQcGLi20fanESOqFl5pxjnIGjVrInrYTIX5YJqC69jO3X8iDuaFLCmnbaQyS/na2WmHJsGwqvgeg+Qle6Jy0E+GxQaim/aDREydMLid4mOjigNNOunKU7rOy1SpXMhX/HXjT4wWdk3YyPDVLTst62PDUpSdPgNZ8wHO11ULPc7XVSs+zQ2w1KpVK3H8HnrR4Q/6UnRQPTXOoAU9f7gQywZkHsMW1OOG298ZWn1qJRP034kGDZ+RO2AWwbp4j/+vh2w6iFNo5sMi5mM+tNkfl8d5nwVLG7c+ggFUTtfpdD+F2ICXQjt8i32I+O+rivc/ujszpuhjuD28MyilEfHbW5DJxX5QYlI1oNtWQL4FheafDy+oXa9FZD/c9dmN4T9bFgebSaLAhH4OHs4bFYbI6wGx+J+sgHT/Yt8rxmeE7VTdCstGmbE8e0hSLA2V1iNn8TubfbW/dHJ4TdUMkmo7FZgzKITzl3m1v3ZgYlBNA83E2IJsthgNrdbAsD/SUb8y5s0EJtixzehXmqxqwNCJrM9NDO3hwrQ6X5aEe9j2Z6xzueurm8FX25sw2JXtT08M7cICtDpnl4R7yTXI8kOYi7vrp5jCWNoDmHGlQiabG87tfdJ5iq4NmecC7fZPcdqa3idFesszhVREob9DTqFJNTc4wuWjD8qBZH/Jm/yTBnentwkMvBUt9tz8DZqBpWxpXsrnJWSYXx1geOOvD3uSfJLYjrUO09pB13q6OYIkDoNbEGs29H2S82G+UsTx01gf+0D/JYUMqWaj1j3W+7oJCmQMg19BaTb4faLzYb3xiffA8HPyiBpI7cimOZe8ELxTKHCDQ3NjgFo2+H+zKKbc+gB4GQFYDyVkhdaLQvvGQo7uhXO4AsGz2/ZDjxX7jhfUh9DAE3jQkecJLbSx7Jlhqvv0ZGGDV+Pthx4v9RgxKYNeQ5AcvtYkBaY9B2QMKHALtg0DO/uvgv72wxc1QIDkhl6pY9EaQR7n0QQntQ0EP/zoA0hu4lDEbDLnYl0VfahED0h+K5Q9asByYby/SpYTqgMjFSRZeahED0i+KbRD0YDkw9wGRu0mXAKIx52IgK72lRQxI/yi2w3X5/oJD9lpf39tN4Psrc//792u997VcHYOHSPogVe0vequLEZE4c5pxVZDMOda01YdkjwXH1DslOAYade9QaFBsTrh+/D5/lsuf5+8D738/93vPzi7uOVi9dNtdDuLHYoA1vkmNErkeqqFijwV5+jonOIA0MTTu4/kL/bq8+H0+toZen5n7aj902A4YtpcOIlgTsMTFpIkzx3w10+mx4J2xDgo++Hk+lsYk3/68fQqAl8m3TAzg4eM4gDM21jmEA4muFnL7cuuI3J5lwR+jzOaVsz6ARY8FLybaKMixN6tyE88cSo6DjLNpvzBeeDlLb25m6tCKVY/dGYZWCijwVf8B3/8Uvy2Sp/egch7qfUDhRcPCS4Bq2e/jxcGiL7lozU1vzmfw0GN3g7Glbkrxq3rhL9oVwcN7dIC5DzgdWKVVoqYlZydd3NT0YG658/eB4x67CwKtdT+gcfFHNNav9Ag0+Hbf+lsieqjTgy1+0DvwpAWgejB3uDQ5Q49dmRiUN8Xy0NfwpsVjjgJ9YlAGK14Gggf/HvIQ+CIGZfABHRbaQ0PbV7qCIEcMyqCJ3FDBxYmEvdIKglZiUAbT5IZQbrXQ81zLCgIOYlAGauQG2egKAk1iUAauiCEYeCQGZRAEwQExKIMgCA6IQRn4IPsvTOLXhV0P+Dfpf//K6PNfE5FfI7eBvzVpXXTDwb9Kgn35f61U0VCwGYMycEDh3yzHL6C9GK8B9fdPMEndVzJfGD9+8QcOsELPEPKDsqahbDMGZWDPx2GgjZscnOC8vNX5xc/P97LWq6XuUGeoeW1QkkF28JuTsoOypqFiMwZlYA98u0M6On6vogOWL1DDq0RS5zzJoARggC12/9FPnw09kx2UNQ0Vm5WogkCJGJS+SAdf7yoxMihhz9unvK03GnomBmVwLRq+jQouQObb3k/eByUMu49fKwfTq6FnWr/13qnYjEEZOAAOx9aU0Kzxd5IX5fWJ8P0/pCS/XzMZlOtgJIMNPuW9nj/umeygrGoo24xBGfgADsTSsB8/rhFcjNdgwlq/D0kgGZQLMBzx+bdvmw96Jj8ogYqGgs0YlEEQXJLyoOwnBmUQBJckBmUQBIEiMSiDIAgOiEEZBEFwQAzKIAiCAzoH5etnkP7+gnT7oczvzA9x1n6wMwiCi/OaFZ8/avN+H3/cB/7Dy35vW/uP7Qz/GFBJw/uPHL3t5fnxoGRQ4jDMDcUYlEFwU15z4v2Hul8/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LDCImage_Cartesian
true
PNG
151579_21_Cartesian.png
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
51
1055
0.97
VCYL
208
0
34
34
34
34
surface mounted
opal
white
disymmetric
Polycarbonate (PC)
round
51
3
0.97
220
240
50
60
Electronic
HF
Tridonic
PC TCT PRO
1
A2
false
TC-DEL
FSQH
G24q-3
26
TC-DEL 26W
1800
standard
Compact fluorescent lamp
290
6
49
26
standard
4
2
CIE 97 2005
Compact fluorescent lamp (EB)
16
0
CIE 97 2005 Compact fluorescent lamp
509
21
49
26
2700
4
2
OSRAM
DULUX D/E 26W/827
16
0
OSRAM DULUX D/E 26W/827
510
21
49
26
3000
4
2
OSRAM
DULUX D/E 26W/830
16
0
OSRAM DULUX D/E 26W/830
511
21
49
26
4000
4
2
OSRAM
DULUX D/E 26W/840
16
0
OSRAM DULUX D/E 26W/840
913
99
49
26
2700
4
2
AURA
Unique-D/E 26W
16
0
AURA Unique-D/E 26W
914
99
49
26
3000
4
2
AURA
Unique-D/E 26W
16
0
AURA Unique-D/E 26W
915
99
49
26
4000
4
2
AURA
Unique-D/E 26W
16
0
AURA Unique-D/E 26W
1259
163
49
26
3000
4
2
PHILIPS
Master PL-C Xtra 26W/830/4P 1CT
16
0
PHILIPS Master PL-C Xtra 26W/830/4P 1CT
1260
163
49
26
4000
4
2
PHILIPS
Master PL-C Xtra 26W/840/4P 1CT
16
0
PHILIPS Master PL-C Xtra 26W/840/4P 1CT
1270
164
49
26
2700
4
2
PHILIPS
Master PL-C 26W/827/4P 1CT
16
0
PHILIPS Master PL-C 26W/827/4P 1CT
1271
164
49
26
3000
4
2
PHILIPS
Master PL-C 26W/830/4P 1CT
16
0
PHILIPS Master PL-C 26W/830/4P 1CT
1272
164
49
26
4000
4
2
PHILIPS
Master PL-C 26W/840/4P 1CT
16
0
PHILIPS Master PL-C 26W/840/4P 1CT
1519
232
49
26
standard
4
2
ZVEI 2005
Kompaktleuchtstofflampe TC-DEL 26W
16
0
ZVEI 2005 Compact fluorescent lamp
0
1
100
1
500
0.99
1000
0.99
2000
0.98
4000
0.97
6000
0.94
8000
0.86
10000
0.5
0
1
100
1
500
0.98
1000
0.97
2000
0.94
4000
0.91
6000
0.89
8000
0.87
10000
0.85
0
1
100
1
1000
0.99
2000
0.99
3000
0.99
4000
0.98
5000
0.98
6000
0.98
7000
0.97
8000
0.94
8500
0.91
9000
0.84
9500
0.72
10000
0.5
0
1
100
1
1000
0.97
2000
0.92
3000
0.9
4000
0.88
5000
0.86
6000
0.85
7000
0.84
8000
0.83
8500
0.83
9000
0.83
9500
0.825
10000
0.82
0
1
100
1
2000
1
4000
1
8000
1
10000
1
12000
0.99
16000
0.97
20000
0.95
24000
0.9
0
1
100
1
2000
0.98
4000
0.95
8000
0.92
10000
0.9
12000
0.88
16000
0.87
20000
0.86
24000
0.85
0
1
2000
0.99
4000
0.98
6000
0.97
8000
0.96
12000
0.95
16000
0.94
20000
0.9
33000
0.5
0
1
2000
0.92
4000
0.88
6000
0.86
8000
0.84
12000
0.81
16000
0.79
20000
0.78
33000
0.75
0
1
2000
0.99
4000
0.98
6000
0.97
8000
0.9
12000
0.6
13000
0.5
0
1
2000
0.92
4000
0.88
6000
0.86
8000
0.84
12000
0.81
13000
0.8
0
1
100
1
500
1
1000
1
1500
0.99
2000
0.99
4000
0.98
6000
0.97
8000
0.96
10000
0.91
12000
0.8
14000
0.6
0
1
100
1
500
0.98
1000
0.96
1500
0.94
2000
0.92
4000
0.87
6000
0.85
8000
0.82
10000
0.8
12000
0.79
14000
0.78
TC-DEL 26W
0
0
1
0.096
2
0.156
3
0.216
4
0.276
5
0.283
6
0.291
7
0.298
8
0.306
9
0.313
10
0.321
11
0.328
12
0.335
13
0.342
14
0.35
15
0.357
16
0.364
17
0.372
18
0.378
19
0.385
20
0.391
21
0.398
22
0.404
23
0.411
24
0.417
25
0.424
26
0.431
27
0.437
28
0.443
29
0.45
30
0.456
31
0.463
32
0.469
33
0.476
34
0.482
35
0.488
36
0.494
37
0.5
38
0.506
39
0.512
40
0.518
41
0.524
42
0.53
43
0.536
44
0.543
45
0.55
46
0.557
47
0.564
48
0.571
49
0.578
50
0.584
51
0.589
52
0.595
53
0.601
54
0.607
55
0.613
56
0.619
57
0.626
58
0.633
59
0.64
60
0.648
61
0.655
62
0.662
63
0.67
64
0.677
65
0.685
66
0.692
67
0.7
68
0.707
69
0.714
70
0.721
71
0.728
72
0.735
73
0.741
74
0.748
75
0.754
76
0.763
77
0.772
78
0.78
79
0.789
80
0.796
81
0.803
82
0.81
83
0.817
84
0.828
85
0.838
86
0.848
87
0.858
88
0.867
89
0.878
90
0.889
91
0.9
92
0.911
93
0.921
94
0.931
95
0.94
96
0.953
97
0.966
98
0.978
99
0.989
100
1
EULUM
TLG_SP_R0031660.ldt
Zumtobel Open Product Format Generator
3.0.0.0
2024-03-28T14:12:20.5887552+01:00
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