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After I had the two solutions I did not go back to check it.
Yes, I did run it.
I had nothing to check it against. I did not have another solution.
The recurrence is not hard at all.
You look at what happens when you bring in another snail. You can either put it in a group with other snails or put it in a group of its own.
Correct it? Why?
Why do you not understand the recurrence?
So, an answer in form of a recurrence?
Hm, I had that GF at one point, but was not sure if it would work.
What is a gAr type answer?
Well:
and
Hi bobbym
I am getting
Hi Agnisjom
I do not know what the answer is, but that one is not correct.
Well, I derived it from a double recurrence:
where
is the number of ways to cover a 3xn board and is the number of ways to cover a 3xn board with one more square appended.I thought there might be, but I was too lazy to try and find them.
It would be interesting to do this for larger tables (4xn, 5xn,...).
I am getting the same number as bobbym.
The recurrence is:
Hi okouhlani
Well, pure blue would be 0x0000FF. My favourite would be 0x000000.
Hi bobbym
There is difference between carrots and carrot juice.
Hi okouhlani
Welcome to the forum! ![]()
What is your favourite colour?
Hi Agnishom
Are you getting it to work?
You should fix your browser.
I asked Agnishom. I am getting the correct result from the one in post #55.
Have you expanded it?
That GF works.
Sorry, I should read more carefully. It asked for the sum.
Hi pokemonmaster101
Welcome to the forum! ![]()
What's your favourite colour?
Have you set up the GF for the first problem?
Hi bobbym
If your answer to question two is the same for both powers, that is not correct.
You can get those neat looking formulas using LaTeX.
To use it, you need the math tags:
You can click any formula to see how it was written. Also, there are a lot of them here
But, if we are looking at 3D space, spherical geometry wouldn't be placed on the surface of a sphere, but rather on the surface of a hypersphere. ![]()
Also, after your post I realised that I wanted to say "in polar coordinates". But this way it's more interesting.