kecin1981
发表于 2016-3-2 08:41
发觉联想的小屏普遍色域很差,不知道为何,其他牌子都会有比较出色的产品
按照道理很多小屏机器价格也不低啊,为何屏幕这么渣,不懂了!
阿里发
发表于 2016-3-2 09:46
色域高并不代表屏幕效果好
以前用过95%色域的W510 结果屏幕偏色严重 发红非常明显
看视频 每个人都跟喝大了一样而且这个偏色不可更改
进入BIOS的界面都能觉得屏幕严重偏红用了很多较色ICC也没用
而且还是TN屏幕 可视角度 从上面看 失真严重
kecin1981
发表于 2016-3-2 13:42
阿里发 发表于 2016-3-2 09:46
色域高并不代表屏幕效果好
以前用过95%色域的W510 结果屏幕偏色严重 发红非常明显
有理,但是色域低的屏幕肯定不好,这句话肯定对!
tunny_zhou
发表于 2016-3-2 23:36
mark一下,技术贴
kecin1981
发表于 2016-3-3 16:19
tunny_zhou 发表于 2016-3-2 23:36
mark一下,技术贴
只是搬运工!!!
wfmrr1
发表于 2016-3-18 20:59
既然看到了,那我也来测一测看看。我这是新换的AU的垃圾通用TN屏。B140RTN03.1型号。1600X900.规格书上说是色域是45%。
本以为测出来会很惨不忍睹。不料结果却也还能接受,50.8%色域。
wlyh51
发表于 2016-3-18 22:38
联想b460自带屏幕,LGD02E9,
0.584 0.346 0.338 0.553 0.158 0.124 0.071397 45.1%
wtuihgy
发表于 2016-3-23 18:30
N150U3-L01T60P的IPS 1600*1200竟然 才44.4%,晕倒!
agings
发表于 2016-3-29 09:48
不发我的了,低的不好意思用啦。
shalom77
发表于 2016-3-29 10:10
slt1 49.4%
yfy
发表于 2016-3-29 10:25
x201:
dingdangxp
发表于 2016-3-29 10:30
难道Dc屏真的是偏红?
所有显示器,就算是垃圾显示器都要做校色啊
一定要校色
效果完全不同的
adai326
发表于 2016-3-30 19:56
HKC 2400 0.653 0.334 0.3 0.62 0.146 0.05 0.122627 77.5%
X230 ips LP125WH2-SLT2 0.593 0.353 0.335 0.57 0.155 0.115 0.078225 49.4%
多谢分享,用了这么久,才了解显示器啥情况
pigxiang
发表于 2016-3-30 22:20
本帖最后由 pigxiang 于 2016-3-30 22:21 编辑
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**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
测了一下大显示器,果然是屌丝神器~~~~
HKC T7000+<
0.6780.3090.1980.6980.1460.060.163234103.2%
全心全意小肥智
发表于 2016-4-11 09:16
P50 4K屏幕
gy3592
发表于 2016-4-11 16:59
都不好意思发出来,2015 X1C,算了!
spead
发表于 2016-4-11 22:27
网盘失效了,有谁下载过的分享下马
zlw03
发表于 2016-4-13 11:20
色域覆盖率只是一个方面,色彩还原准确度、色温一致性、色度均匀性、亮度均匀性、显示稳定性...........
小秦随天涯
发表于 2016-4-27 00:02
外接了一个屏幕确实好太多,以前用X220i自带的显示器测出来大概只有48%那个样子。
tiger9148
发表于 2016-5-27 11:41
这个软件不错啊, 回去正好测试下色域如何, 感谢!!
zhangdelin68
发表于 2016-5-27 12:33
我的 T450s,LP140WF3-SPD1,LG 的屏,71.6%,还行。
tanhui5599
发表于 2016-5-27 16:21
很实用啊,这个计算器^g^
我的不用测了,v4的
chaseli
发表于 2016-5-27 17:36
本帖最后由 chaseli 于 2016-5-27 18:37 编辑
我想知道这个软件不是仅仅根据显示器型号来判断参数,同一个型号的显示器出来的参数都是一样的么。如果是这样的话,那查屏库也会得到一样的数值。我的屏测了一下和屏库提供的参数一致,71.6%~72%
deargreat
发表于 2016-5-27 19:00
X1C2016IPS只有71%多
zhouca
发表于 2016-5-27 23:23
本帖最后由 zhouca 于 2016-5-27 23:25 编辑
刚才少填写了一个数据,现在是47.2% 普分affs HV121WX4-110
ff0138
发表于 2016-5-28 23:13
马克,又是一篇技术流
beyondpara
发表于 2016-5-28 23:17
就是做光学测量的,直接拿个CS2000或者SR-3AR测量一下RGB画面就知道结果了,此外,均匀性,Gamma,CT,可视角等都可以测试。。。
polonez
发表于 2016-5-29 00:37
好贴,收藏。
tcwsd
发表于 2016-6-1 23:02
俺的W510屏是这样的,不知道靠谱不?len40b2 w510 0.676 0.314 0.215 0.665 0.141 0.069 0.150365 95.0%
lzlml168
发表于 2016-6-1 23:10
kecin1981 发表于 2016-1-27 22:38
dc随随便便100%+,兄弟
任何一枚彩电都在100%之上,您怎么看?
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