Anyway, lobsters can live forever. When Oasis sang "you and I are going to live forever", I now know they were serenading a lobster.
No they can't. It's scientifically impossible.
They can live a long time, about 100 years, some found up to 140 years. But they don't live forever. It would be scientifically IMPOSSIBLE for them to live 'forever' given that the surface area increases needed to cover protect thier volume increases over the course of time would not be able to 'keep up' with ample surface area coverage.
They grow--increase their VOLUME-- as they age. Volume increases require SURFACE AREA increases where they have to shed their shell (moult) and grow a new one. Growth rate is some function of time. But increases in growth can NEVER be UNIFORM (or constant) for both the volume and surface area because the dimensions of the volume increase by a CUBIC function where as dimensions of the surface area increase by a SQUARE function. Eventually, growing a new shell to accommodate volume increases would become too exhausting and/or take TOO LONG to protect them from infection which is WHY they DIE and don't live forever.
In fact, that's what happens to lobsters. They can keep growing for a long time. But they MAX OUT at some LARGE size (volume) and DIE because the surface area increases (shell regeneration) can't keep up with the volume increases over the course of time. It takes too much energy for them to grow a new shell.
The dimensions of an organism don't increase by a constant factor of 'c'. Volume increases by a factor of c CUBED but the supporting 'strength' or SURFACE AREA to protect it only increases by a factor of c SQUARED. So, the more the lobster 'grows' in VOLUME, it will reach a point where the SURFACE AREA (shell) to protect it's volume (inner body) will NOT be able to 'keep up' with it's size increase.
For example, take a look at a very basic CUBE of 1CC VOLUME where one side is 1cm and surface area is 6cm2 and look at how surface area and volume changes.
1 cm side...1CC.......6 cm2 surface area
2 cm side 8CC.......24 cm2 surface area....4X SA of that of the original
3 cm side 27CC.......54 cm2 suface area.....9X SA of that of the original
4 cm side 64CC.......96 Cm2 surface area....16X SA of that of the original
5 cm side 125CC......150 cm2 surface area....25X SA of that of the original
6 cm side 216CC......216 cm2 surface area....36X SA of that of the original
Here's an article about why they DO die.
https://www.smithsonianmag.com/science-nature/dont-listen-to-the-buzz-lobsters-arent-actually-immortal-88450872/But it fails to go over the basic science describing growth and form that relates to surface area and volume. To understand that, 'Classic' science is needed. I suggest you read D’Arcy Thompson’s book 'On Growth and Form' or Galileo's 'Two New Sciences' for the REAL science and math behind why there is a limit as to how things can and can't increase in size proportionately in a 'linear' way.