<QUATROT5 4x14w T16 HFIX WL DSB L830
96549516
5037319170181
96549516
A
true
False
false
false
3
5
Thorn
PNG
Logo_T.png
Thorn 96549516 <QUATROT5 4x14w T16 HFIX WL DSB L830
10857
Indoor Lighting
Pending Deletion
Quattro T5
White side panel, Wieland GST
96549516
<QUATROT5 4x14w T16 HFIX WL DSB L830
96549516
5037319170181
96549516
60.5
0.5
0.97
A1 BAT
3115
4800
51
0.65
0.65
0
1
<13
<13
80
ceiling recessed
RECD_CUBE
CUBE
Rectangle
Ceiling
Y
X
Z
597
597
59
597
597
59
54
54
4.6
STD - standard
LDCImage_Polar
true
PNG
217170_21_Polar.png
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
LDCImage_Cartesian
true
PNG
217170_21_Cartesian.png
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
60.5
3115
1
CUBE
587
325
0
0
0
0
ceiling recessed
60.5
4.5
0.5
0.97
220
240
0.27
50
60
Electronic
HFI*
Tridonic
PCA T5 EXCITE
0.99
A1 BAT
false
T16
FDH
G5
14
T16 14W
1200
standard
Tri-fluorescent lamp
215
3
35
14
standard
3
2
CIE 97 2005
Tri-fluorescent lamp (EB)
12
0
CIE 97 2005 Tri-fluorescent lamp
363
11
35
14
2700
3
2
OSRAM
FH 14/827
12
0
OSRAM FH 14/827
364
11
35
14
3000
3
2
OSRAM
FH 14/830
12
0
OSRAM FH 14/830
365
11
35
14
4000
3
2
OSRAM
FH 14/840
12
0
OSRAM FH 14/840
366
11
35
14
6500
3
2
OSRAM
FH 14/865
12
0
OSRAM FH 14/865
836
97
35
14
2700
3
2
AURA
T5 Supreme HE 14W
12
0
AURA T5 Supreme HE 14W
837
97
35
14
3000
3
2
AURA
T5 Supreme HE 14W
12
0
AURA T5 Supreme HE 14W
838
97
35
14
4000
3
2
AURA
T5 Supreme HE 14W
12
0
AURA T5 Supreme HE 14W
839
97
35
14
6500
3
2
AURA
T5 Supreme HE 14W
12
0
AURA T5 Supreme HE 14W
969
103
35
14
3000
3
2
PHILIPS
Master TL5 HE Secura 14W/830 UNP
12
0
PHILIPS Master TL5 HE Secura 14W/830 UNP
970
103
35
14
4000
3
2
PHILIPS
Master TL5 HE Secura 14W/840 UNP
12
0
PHILIPS Master TL5 HE Secura 14W/840 UNP
1019
110
35
14
2700
3
2
PHILIPS
Master TL5 HE 14W/827 1SL
12
0
PHILIPS Master TL5 HE 14W/827 1SL
1020
110
35
14
2700
3
2
PHILIPS
Master TL5 HE 14W/827 UNP
12
0
PHILIPS Master TL5 HE 14W/827 UNP
1021
110
35
14
3000
3
2
PHILIPS
Master TL5 HE 14W/830 1SL
12
0
PHILIPS Master TL5 HE 14W/830 1SL
1022
110
35
14
3000
3
2
PHILIPS
Master TL5 HE 14W/830 UNP
12
0
PHILIPS Master TL5 HE 14W/830 UNP
1023
110
35
14
4000
3
2
PHILIPS
Master TL5 HE 14W/840 1SL
12
0
PHILIPS Master TL5 HE 14W/840 1SL
1024
110
35
14
4000
3
2
PHILIPS
Master TL5 HE 14W/840 UNP
12
0
PHILIPS Master TL5 HE 14W/840 UNP
1025
110
35
14
6500
3
2
PHILIPS
Master TL5 HE 14W/865 1SL
12
0
PHILIPS Master TL5 HE 14W/865 1SL
1026
110
35
14
6500
3
2
PHILIPS
Master TL5 HE 14W/865 UNP
12
0
PHILIPS Master TL5 HE 14W/865 UNP
1488
229
35
14
standard
3
2
ZVEI 2005
Dreibanden-Leuchtstofflampe T16 14W
12
0
ZVEI 2005 Tri-fluorescent lamp
0
1
100
1
500
1
1000
1
2000
1
4000
1
6000
0.99
8000
0.98
10000
0.98
12000
0.97
15000
0.94
20000
0.5
0
1
100
1
500
0.99
1000
0.98
2000
0.97
4000
0.93
6000
0.92
8000
0.9
10000
0.9
12000
0.9
15000
0.9
20000
0.9
0
1
100
1
2000
0.99
4000
0.98
6000
0.97
8000
0.96
10000
0.96
12000
0.95
14000
0.94
16000
0.9
18000
0.8
20000
0.5
0
1
100
1
2000
0.96
4000
0.94
6000
0.92
8000
0.91
10000
0.91
12000
0.91
14000
0.9
16000
0.9
18000
0.9
20000
0.9
0
1
100
1
2000
1
4000
1
8000
1
10000
1
12000
1
16000
1
20000
1
30000
1
32000
1
36000
1
40000
1
44000
1
46000
0.97
48000
0.94
0
1
100
1
2000
0.96
4000
0.95
8000
0.93
10000
0.92
12000
0.92
16000
0.9
20000
0.89
30000
0.88
32000
0.87
36000
0.87
40000
0.86
44000
0.86
46000
0.86
48000
0.86
0
1
2000
0.99
4000
0.98
6000
0.98
8000
0.97
12000
0.95
16000
0.94
20000
0.85
24000
0.5
0
1
2000
0.96
4000
0.95
6000
0.94
8000
0.93
12000
0.91
16000
0.9
20000
0.88
24000
0.87
0
1
2000
0.99
4000
0.98
6000
0.98
8000
0.97
12000
0.95
16000
0.94
20000
0.85
24000
0.5
0
1
2000
0.96
4000
0.95
6000
0.94
8000
0.93
12000
0.91
16000
0.9
20000
0.88
24000
0.87
0
1
100
1
500
1
1000
1
1500
1
2000
1
4000
0.99
6000
0.99
8000
0.98
10000
0.98
12000
0.98
14000
0.97
16000
0.97
18000
0.96
20000
0.91
22000
0.8
24000
0.5
0
1
100
1
500
0.99
1000
0.98
1500
0.97
2000
0.96
4000
0.95
6000
0.94
8000
0.93
10000
0.92
12000
0.92
14000
0.91
16000
0.9
18000
0.9
20000
0.9
22000
0.9
24000
0.89
T16 14W HE
0
0
1
0.207
2
0.379
3
0.385
4
0.39
5
0.395
6
0.4
7
0.407
8
0.414
9
0.421
10
0.429
11
0.436
12
0.442
13
0.449
14
0.456
15
0.462
16
0.469
17
0.474
18
0.48
19
0.486
20
0.492
21
0.497
22
0.503
23
0.51
24
0.517
25
0.524
26
0.531
27
0.538
28
0.545
29
0.551
30
0.557
31
0.562
32
0.568
33
0.575
34
0.582
35
0.589
36
0.597
37
0.604
38
0.611
39
0.619
40
0.626
41
0.634
42
0.641
43
0.647
44
0.653
45
0.659
46
0.664
47
0.67
48
0.678
49
0.686
50
0.694
51
0.702
52
0.708
53
0.715
54
0.721
55
0.728
56
0.734
57
0.74
58
0.746
59
0.753
60
0.759
61
0.765
62
0.771
63
0.779
64
0.786
65
0.794
66
0.801
67
0.808
68
0.816
69
0.823
70
0.829
71
0.835
72
0.841
73
0.847
74
0.853
75
0.859
76
0.864
77
0.87
78
0.876
79
0.883
80
0.889
81
0.896
82
0.902
83
0.909
84
0.915
85
0.92
86
0.924
87
0.928
88
0.933
89
0.939
90
0.944
91
0.945
92
0.947
93
0.948
94
0.95
95
0.958
96
0.966
97
0.975
98
0.983
99
0.992
100
1
EULUM
TLG_SP_R0030018.ldt
Zumtobel Open Product Format Generator
3.0.0.0
2024-03-29T15:57:12.5081435+01:00
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