It's not obvious (to me at least) what a "permutation from a table" is. There is no row that has $P2$ and $PS4$...is that relevant?
– luluApr 12 '17 at 10:26
@lulu well this table isn't comprehensive... that's the point of the question... ie there could be a row that has a p2 and a ps4.. ok I guess the question is: what is the maximum amount of permutations?
– abboodApr 12 '17 at 10:31
Ok. In that case, yes. Just multiply the number of options in each category, as you suggest.
– luluApr 12 '17 at 10:43
@lulu and so how is that described in fancy mathematical notational format? help me out here i'm making a presentation and I wanna give the folks the impression that I'm a smart guy :)
– abboodApr 12 '17 at 11:01
Permutations $=\prod_{i=1}^kn_i$ where there are $k$ categories and $n_i$ denotes the number of options in each category.
– luluApr 12 '17 at 11:05
one last quesiton @lulu: what software do you use to produce that mathematical stuff? ie this (∏ki=1ni=∏i=1kni )i wanna sound and look smart you know
– abboodApr 12 '17 at 11:05
also is there a resource online or some calculator app or something that can calculate the number of those permutations, if i use the same format you suggested?
– abboodApr 12 '17 at 11:08
Sure. here is a good tutorial on formatting for this site. The code I used was "=\prod_{i=1}^kn_i" surrounded by dollar signs (so the compiler knows it has to do some formatting.
– luluApr 12 '17 at 11:08
http://www.wolframalpha.com/ is a good online resource for symbolic computation. It may take a while to learn how to ask it questions of this type but if you are used to Mathematica the language and syntax should be familiar.
– luluApr 12 '17 at 11:10
@lulu interesting.. i used the formatter on mathJax, and I got exactly what you showed me, however as soon as I pasted the ascii code into slack.. i got some gibberish.. i'm guessing the outpout of this math jax needs to be put in an application that understand that formatting
– abboodApr 12 '17 at 11:11