filluppa said:raptor3x said:filluppa said:tell me please
From an earlier post:
What's happening is that you can break the read noise down into two components: upstream of the amplifier and downstream of the amplifier (it should also be noted that some cameras use 2-stage amplifiers but the same approach is easily extensible to those as well). The resulting output referred noise becomes something like
No^2 = C^2*(N_us)^2 + (N_ds)^2
Where No is the output referred noise, N_us is the actual read noise of the upstream components, N_ds is the contribution of the downstream components, and C is the gain. To get the input referred noise, or how many electrons the read noise is equivalent to at the current gain setting, we simply use the relationship
Ni = (1/C)*No
where Ni is the input referred noise, which gives us
Ni^2 = (N_us)^2 + (1/C)^2*(N_ds)^2
Looking at both of these forms, you can see that as the gain becomes large, the relative contribution of the downstream noise becomes small; however, looking at the input referred noise should make it clear why you get an essentially constant read noise at high ISO in that table. The noise coming from the electronics doesn't change at all with ISO, but both their relative and absolute contributions to the final image absolutely changes.
1. you are not Neuro
2. do you agree that noise increase with higher iso as Neuro claims?
Noise absolutely does increase with higher ISO, not just noise-to-signal ratio. Do you think signal increases with higher ISO?
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