• Members 216 posts
    March 24, 2024, 7:05 p.m.

    tetrachromacy 4D can be found up to 12% in the human population

  • Members 2355 posts
    March 24, 2024, 7:25 p.m.

    what happened to our dry summer season, the maths/scientists ALL got it wrong, it hasnt stopped raining. 🫣our farmers are not happy.
    after studying met ,predicting weather is nothing more than a guess.

  • March 24, 2024, 7:45 p.m.

    Interesting.

  • March 24, 2024, 7:47 p.m.

    Nice summary for the TLDR folk.

  • Members 2355 posts
    March 24, 2024, 8:01 p.m.

    🤪

  • Members 1225 posts
    March 25, 2024, 12:19 a.m.

    The problem with mathematical definitions on Wikipedia is that you have to be a mathematician to understand them.
    They are written as precise and dry as possible - which in general, is no use to someone trying to learn / understand a concept.

    The best teachers teach the concept first and then the definition. The worst teachers just try and ram facts / definitions down one's throat.

    The thing about mathematics is that it mostly builds on previous concepts - you can't side step into half way along.

    None the less I love it - but I am no mathematician.

  • Removed user
    March 25, 2024, 1:47 a.m.

    I thought that it was much less than that and my new buddy ChatGPT 4 agrees:

    "Tetrachromacy in humans is quite rare, especially in its functional form where it results in a significantly expanded color perception beyond the typical human range. In humans, tetrachromacy occurs most often in women, as the gene for the extra cone type is located on the X chromosome. Estimates suggest that 2% to 3% of the world's female population might have a fourth cone type, potentially enabling tetrachromacy."

  • Members 216 posts
    March 25, 2024, 1:56 a.m.

    I was wrong it was up to 12% of the female population may have the gene
    One of the problems is how do you test for this other than genetic testing or dissection.
    Next is how can a person tell if they have this gene if they have observed color this way all their life.

  • Removed user
    March 25, 2024, 3:18 a.m.

    I see. Do you have a link to where it says that?

  • Members 216 posts
    March 25, 2024, 3:46 a.m.
  • March 25, 2024, 7:16 p.m.

    Don't :) After few unsuccessful attempts I at last began to understand your 'infinite dimensional spectral densities' (as an infinite set of all possible spectral density functions over entire visible spectrum) - and now you turn my understanding upside down again :(
    🙃

  • March 25, 2024, 9:30 p.m.

    The uncertainty principal limits the number of distinguishable measurements that we can make of photons of a given momentum (and thus energy/wavelength) within a locational constraint (such as a pixel). So in fact the spectral density is only infinite if the sensor is infinitely large.

  • Members 878 posts
  • Members 7 posts
    March 29, 2024, 8:51 a.m.

    This discussion is getting very complicated. The Raw-file contains all the electrical information of the sensor, which mains also the color-info. But Raw is not a bitmap. Only after developing in a Raw-converter the pixels are fixed in place, brightness and color. What you see as a RAW-file is always a virtual interpretation, and how it shows depends of the profile/ preset used by the software (mostly converters). A JPG is a fixed pixel-array and looks the same in different software (browsers, keynote, office, macos, windows ect.

  • March 29, 2024, 11:26 a.m.

    The question is the number of distinguishable data points, which is indeed theoretically limited by the uncertainty principle - and makes the ultimate dimensionality not infinite. In practice, there are plenty on other limits (such as read and shot noise) which come into play well before the uncertainty principle.

  • March 29, 2024, 11:42 a.m.

    IMO Heisenberg uncertainly principle (HUP) does not change anything here - set of visible wavelengths (interval on ) is uncountably infnite and set of overlapping intervals on it (assuming HUP changes points to intervals) is uncountably infinite too.