Anton Shavlik
Well-known member
Going off of what Graeme said, cineon log keeps track of numbers less than 13.5, and puts middle grey as the number 0.18. 0.18*2^6.2 is ~13.5, so at most you can have 6.2 stops above grey before cineon will clip to white.
3G10 can have values as high as 184.32, and puts grey at a value of 1/3.
1/3*2^9.1 is 184, so it can encode 9.1 stops above grey, which I guess has been rounded up to 10. Hence 3G10
If I got any of this wrong please chime in, I'm curious how it all works and am trying to follow Graeme's explanation.
edit: Graeme said it's 'linear float'. Linear means that if the sensor sees a light that's twice as bright, it records a number that's twice as big. Float means that every number has the same amount of significant digits, so (for example) if there are 5 significant digits, middle grey is .33333 (5 3's), and white is 184.32 (5 digits total). Near middle grey you'd have accuracy to 5 decimal places, but near white it's only to two, so some accuracy is theoretically lost for numbers closer to clippling in exchange for more usable dynamic range.
I think that coincidentally every stop more in highlight retention capability means one (binary) decimal place less accuracy. So 3g10 should be 4x more precise than 3g12. I hope all that is correct and helps explain what Graeme is talking about.
3G10 can have values as high as 184.32, and puts grey at a value of 1/3.
1/3*2^9.1 is 184, so it can encode 9.1 stops above grey, which I guess has been rounded up to 10. Hence 3G10
If I got any of this wrong please chime in, I'm curious how it all works and am trying to follow Graeme's explanation.
edit: Graeme said it's 'linear float'. Linear means that if the sensor sees a light that's twice as bright, it records a number that's twice as big. Float means that every number has the same amount of significant digits, so (for example) if there are 5 significant digits, middle grey is .33333 (5 3's), and white is 184.32 (5 digits total). Near middle grey you'd have accuracy to 5 decimal places, but near white it's only to two, so some accuracy is theoretically lost for numbers closer to clippling in exchange for more usable dynamic range.
I think that coincidentally every stop more in highlight retention capability means one (binary) decimal place less accuracy. So 3g10 should be 4x more precise than 3g12. I hope all that is correct and helps explain what Graeme is talking about.
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