下载 Crazy Coin - Free Wingo Rummy game - v1.1

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Crazy Coin - Free Wingo Rummy game - v1.1的最新版本为1.1，发行日期为2021-10-16，大小为69.9 MB。由Hello Group Inc.开发，Crazy Coin - Free Wingo Rummy game - v1.1至少需要Android版本Android 4.1+。因此，如有必要，您必须更新手机。

负载量很大，大约有1000次下载。您可以根据需要更新已单独下载或安装在Android设备上的应用程序。更新应用程序使您可以访问最新功能，并提高应用程序的安全性和稳定性。

Wingo tickets check application provide you details about number of win tickets, when you press button for add wingo numbers after number income, you will get alert if that number is last number that you wait, that mean you have all wingo numbers on your wingo ticket.
First, you have to put wingo numbers by press on buttons with numbers, after that you will see red button, that mean you pick that button with wingo number. When you put numbers between 5-10, you must press "Start" button. That mean your numbers of wingo game income... When your numbers show on dispay of game Wingo, you just have to put that number by press some button (where you add Wingo tickets). Wingo game are called "Tombola", "Lucky six" , "lucky numbers" etc...
You cant add wingo ticket if you dont chose between 5-10 numbers!
Wingo tickets are tested application, with no chance to give you bad information about win numbers!

Litle more about numbers:
In number theory, a wingo number is a natural number in a set which is generated by a certain "sieve". This sieve is similar to the Sieve of Eratosthenes that generates the primes, but it eliminates numbers based on their position in the remaining set, instead of their value (or position in the initial set of natural numbers).

The term was introduced in 1956 in a paper by Gardiner, Lazarus, Metropolis and Ulam. They suggest also calling its defining sieve, "the sieve of Josephus Flavius"[1] because of its similarity with the counting-out game in the Josephus problem.

wingo numbers share some properties with primes, such as asymptotic behaviour according to the prime number theorem; also, a version of Goldbach's conjecture has been extended to them. There are infinitely many wingo numbers. However, if Ln denotes the n-th wingo number, and pn the n-th prime, then Ln > pn for all sufficiently large n.

Because of these apparent connections with the prime numbers, some mathematicians have suggested that these properties may be found in a larger class of sets of numbers generated by sieves of a cer