Deception
83+ ovr ultimate pack. Cost 150000. 18 items. Break down 91+ 29% 88+ 72% 86+ 98% 83+ 100%. I pulled. 8-83s 7-84s 3-85s. No 86 which was at 98%. You would think that at 98% of 18 car...
Forum Discussion
Wow. Thanks for that observation black. And the odds as stated are per card. Chances of getting an 86+ are 98%. Not 98% of pack
On the the pack odds screen it says "Minimum probability of getting one or more players of the OVR range or described category in the pack". That means the odds are per pack not per card. Even if it was per card, the odds of getting an 86+ are not 100%. It sucks you didn't get an 86 and I agree with you that the packs are too expensive.
So your premise is. Odd of 98% of getting a pack.?They are stating whats in the pack and the odds of that particular rated card being IN THE PACK! And yeah I do agree with you 98 isn't 100.
So your premise is. Odd of 98% of getting a pack.?
No, that's not what blackbolt666 means by saying that the odds are per pack.
They are stating whats in the pack and the odds of that particular rated card being IN THE PACK!
Yes, and that means the odds are per pack. Not per card.
If it was per card, then each individual card would have a 98% chance of being 86+. In that case you could expect to get lots of 86+ cards from the pack. But as you know, 98% is the probability that at least one of the 18 cards in the pack is 86+. So it's for the entire pack and not for each individual card.
But the "per pack" vs "per card" discussion is just semantics. Based on your comments, I'm pretty sure you understand how the odds work, which is more important than arguing about whether the odds are per pack or per card. But I still hope this helps you understand the semantics of "per pack" vs "per card".
No argument. The pack is the vessel which holds the cards. The % represents chances. Each % represents that particular cards chances of being pulled. Its the same premise when they state. Minimum probability of getting 1 or more players of the Ovr range or described category in this pack. The phrase relates to the cards probability. Not the packs.
