Dark Magic Awakens - A UO:Renaissance Holiday Event

It strikes me as odd that as much as everyone bitches about Trammel they sure go apeshit over anything Trammie-colored Personally, the only thing I like in the whole mix are the cacti.

Its strikes me as pimpin how pimpin all them sandies loook!

It aint Trammel if there aint Trammel !
or if its Christmas
or any holiday

Never understood why colored sandals and masks and hose deco stuff was/is considered trammel. None of that stuff inhibits any amount of freedom in game.

If it ain't dry-loot PvP, it's Trammel!

I for one am looking forward to my new burly polar bear mount!

Once the event is underway, can we perform Felucca-level actions on other players ? (or is it similar to the halloween event in that regard?)

Are the event times posted yet? And if so, are they simply in a different thread? I looked in the Event Calendar but there is only one even listed, and it's for tomorrow. Sorry if I'm missing something, haven't been on lately heh.

If you cannot bring pets in... how do tamers participate? Tame the creatures they find there?

Yes, and stable your mount so you have all 8 slots available.

Its going to be polar bear madness!

Thanks to all the staff. That was hella fun

Handsome feller on a polar bear mask! And came in third, too!

Had no power for two days just got it back but still no internet on the comp. Pics look awesome cant wait to get involvrd. Happy holidays

19:30... thought I was going to take down that spirit. Like 12,000 HP and I probably got him down to 5,000. Got down to like 3 Garlic and had to split to make sure I didn't lose my nightmare. Didn't realize how many healing regs I'd need during the event... lesson learned. Next time he goes down!

Cactus type chances...
Are the chances in getting a type of cactus 1 in 7 given there are 7 types?

I've bought 3 cacti deeds and they are all the same.
I calculated the chances of this happening.... and thought perhaps some cactus types might be less common.

If 1 in 7
1/7 = 0.14286

One can calculate the chances of two or more independent events by multiplying the chances.
0.14286 * 0.14286 * 0.14286 = 0.0029156 or 0.29%

Given the very low chance of this happening, I thought perhaps some cactus types might be less common thus it isn't 1 in 7.

Thanks

One thing to note... that is the chance of getting three in a row of that specific cactus. If you want to know your chances of getting three in a row, in general, it's .14286 * .14296 = 2.0%.

That is for 2 independent events, not 3.


For example: Probability of 3 Heads in a Row
For each toss of a coin a "Head" has a probability of 0.5:



And so the chance of getting 3 Heads in a row is 0.125