**UPDATES TO ENLISTMENT GIFTING EVENT:**
To prevent exploitation, we will prevent new Accounts from being able to Gift enlistment crystals. We will also be taking action on those who are using 3rd Party Sellers, Bots and other farms to gift themselves mass amounts of Enlistment Crystals. Lastly, we will be adding an expiration timer to Enlistment Crystals. All unopened Enlistment Crystals will expire on Oct 18 @ 17:00 UTC. For more information, please see this post: https://forums.playcontestofchampions.com/en/discussion/346104/updates-to-enlistment-gifting-event
To prevent exploitation, we will prevent new Accounts from being able to Gift enlistment crystals. We will also be taking action on those who are using 3rd Party Sellers, Bots and other farms to gift themselves mass amounts of Enlistment Crystals. Lastly, we will be adding an expiration timer to Enlistment Crystals. All unopened Enlistment Crystals will expire on Oct 18 @ 17:00 UTC. For more information, please see this post: https://forums.playcontestofchampions.com/en/discussion/346104/updates-to-enlistment-gifting-event
Arena Crystal Comparison

Ever wondered which one is more reliable for units? I compared UC vs regular with a pretty large sample size to see the difference.


I’ve seen many people make claims that they average out to be the same, but this typically isn’t true, as you can see from the screenshots. Statistically it would be true if you had a really really large sample size, but in most cases that isn’t practical.
You can think of it another way. In Calculus, the Riemann Sum is used to approximate the area under a curve between two points x=a and x=b. As n approaches infinity (the number of partitions), the Riemann sum approaches the definite integral between a and b.


I’ve seen many people make claims that they average out to be the same, but this typically isn’t true, as you can see from the screenshots. Statistically it would be true if you had a really really large sample size, but in most cases that isn’t practical.
You can think of it another way. In Calculus, the Riemann Sum is used to approximate the area under a curve between two points x=a and x=b. As n approaches infinity (the number of partitions), the Riemann sum approaches the definite integral between a and b.
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