(U+2610+\(\mu^2\))x =0
what is x ?
Cuchulainn:(U+2610+\(\mu^2\))x =0
what is x ?
With U+2610 standing for a box symbol sa=tanding for a d'Alembertian, it's a free field (no particle interactions) Klein-Gordon equation, and the solution x, a.k.a. [$]\phi[$], is a plane wave.(U+2610+\(\mu^2\))x =0
what is x ?
Correct! U+2610 is unicode for Box, and this means it is the K-G equation.With U+2610 standing for a box symbol sa=tanding for a d'Alembertian, it's a free field (no particle interactions) Klein-Gordon equation, and the solution x, a.k.a. [$]\phi[$], is a plane wave.(U+2610+\(\mu^2\))x =0
what is x ?
Correct! Exactement!Cuchulainn:(U+2610+\(\mu^2\))x =0
what is x ?
Depends
https://en.wikipedia.org/wiki/Zero_divisor
**
Interesting, but is it also fair to ask about U?
If U=
(-2610-\(\mu^2\)),
then obviously x can be anything at all!
and I indicated Unicorn (between the lines)Correct!Cuchulainn:(U+2610+\(\mu^2\))x =0
what is x ?
Depends
https://en.wikipedia.org/wiki/Zero_divisor
**
Interesting, but is it also fair to ask about U?
If U=
(-2610-\(\mu^2\)),
then obviously x can be anything at all!
The real problem is that Collector had not defined ..
Alan says squirrel, I say witch.
Riding on the front of the broomstick! Let's see what happens when you type witch into Wolfram Alpha, one moment..."Alan says squirrel, I say witch."
Screen Shot 2020-08-02 at 2.55.27 PM.png
can u see where the cat is hiding? (typeset in LaTeX )
Very nice! The authors of the top book shown here really missed an opportunity - should have added an Appendix with such information! : )LaTeX math commands u possibly don't know, that are essential to know
\xrightwitchonbroom*{f_{1}+\dots+f_{n}} gives
Screen Shot 2020-08-02 at 3.25.27 PM.png