Scientists discover brightest supernova ever seen
cfa.harvard.edu
cfa.harvard.edu
This type of supernova has been theorized, although to my knowledge not previously observed (due to the mechanics, about 50% of the energy is radiated as visible light, which is why they're so exceptionally bright).
We do have a star near us that is theorized to have undergone a pulsational pair instability supernova in the 19th century: Eta Carinae.
How spectacular of a view could you get from an earth like planet ... and still not have any ill effects?
Could it be a huge spectacular thing reaching across the entire sky, or would by that stage you be in real trouble?
(Also brings to mind the book Dhalgren.)
But it can look very bright, so it illuminates the sky. It would certainly be interesting to have an object so shiny that it creates a glowing halo around it, but I'm not sure it would be safe to look at that halo.
Typical expansion velocity is on the order of 10 000 km/s radially, so you get 20 kkm increase in diameter per second. For safety then, 20 kkm should correspond to a barely perceptual angular change, which wikipedia tells me is around 1 arc minute.
So if you are close enough to just see the shock front move, you have about an hour until it gets to you, and if you want to avoid being overtaken you need to be able to move at ~ 10 kkm/s.
When it does go supernova, it could be as bright as the moon and still visible during the day.
This video shows what that might look like https://youtu.be/hJPVuSNFxlY?t=10
Also, here they don't report on a Type Ia supernova (the ones useable as standard candles because we ain't got anything else).
Edit: Rereading the article, it seems it's only one order of magnitude higher than a normal explosion? I clearly am out of my depth on this one, because that doesn't make sense to me.
No. The light actually expands in a 2-D wave. So it falls off as the square of distance.
But if we consider 2 sources near each other, they both spread out the same amount by the time they get to us. Therefore there is a linear relationship between energy and apparent brightness. (On top of the inverse square relationship to distance.)
Hopefully this helps!
[1] https://en.wikipedia.org/wiki/Eddington_luminosity
[2] https://en.wikipedia.org/wiki/List_of_most_massive_stars#Lis...