answersLogoWhite

0

Using spherical duck matrix algebra:

quack1 inner product with quack2 = ?? since inner product is not defined in n-dimensional duck space.

Convert to rectangular leopard coordinates:

The metric for this is (-1, 5, tree, banjo)

Using the Haggis equation, we can represent quack1 with (123Po, 344Qo, 232Po, 56Qo) Where P nought and Q nought are the Haggis coefficients of zeroth order. quack2 is more difficult to define in Haggis coordinates so we refer to it in its generalised form, quack2ijk where ijk are indicies representing the different quantum duck (and Haggis) states.

With this in mind, we can use the definition of inner product in leopard coordinates but this is undefined so we must then conclude that quack1 and quack2 are unsoluble in duck, Haggis and leopard coordinates so we must give up move on to the next Haggisean problem.....

User Avatar

Wiki User

15y ago

Still curious? Ask our experts.

Chat with our AI personalities

ReneRene
Change my mind. I dare you.
Chat with Rene
FranFran
I've made my fair share of mistakes, and if I can help you avoid a few, I'd sure like to try.
Chat with Fran
EzraEzra
Faith is not about having all the answers, but learning to ask the right questions.
Chat with Ezra

Add your answer:

Earn +20 pts
Q: How many kilometre is here in 20 percent?
Write your answer...
Submit
Still have questions?
magnify glass
imp