Galekingex

Hello, i want to sell my shiny comp omanyte female with 5v Looking for 60m cash.

Hello guys! I dont really know the value of this ditto, if someone could help me please The rate to caught a ditto like this one is 1 / 5 113 056 But really, dont have any idea about the price.... Thanks and have a nice day! :)

Well, PokeMMO is probably the best multiplayer Pokemon game that exist. So Im not agree with "a lackluster game with poor decision making from the development team". But I respect your opinion.

That is not the point. Im just saying that complaining about something free in our society doesn't make any sense. That's all.

The game is free, and some player is complaining about the fact that updates are slow. Seriously, that's insane... Just grow up. Develop a game is not simple, it takes TIME and MONEY. And if your not satisfied about the game, just quit it. Fortunately im not a Mod, you would be banned for a long time just for posting this. Sorry for my english.

Step 1: Buy a Gyarados with ice fang, waterfall and bite. Step 2: Finish the game with Gyarados. Sounds easy..

Thank you my friend, I had another graphic view with the probability for different intervals. Hope theses data will be useful to you :)

Thank you Thank you for sharing your analysis with us.

Edit: Added the probability with graphic view for every sum of possible IV (0-186).

Thanks for the information.

Thanks for your comment, your right. I think I will probably caught some ditto (like 3000-4000) and check all the IV's to see if the distribution is equal or not ^^ De rien ;) Ty :)

IV’s is determinate between 0 and 31, so there is 32 possibilities for each stat. 32^6 = 1 073 741 824 combinations of different pokemon IV's. Chance to get a 6*31 wild catch: 31 31 31 31 31 31 There is just one combination with theses IV’s, so the probability is 1 / 1 073 741 824. The probability to catch a 6*0 wild pokemon is the same, 1 / 1 073 741 824. Chance to get a 5*31 wild catch: X 31 31 31 31 31 31 X 31 31 31 31 31 31 X 31 31 31 31 31 31 X 31 31 31 31 31 31 X 31 31 31 31 31 31 X Considering X could be between 0 and 30, there is 31 possibilities for each case. 6 * 31 = 186. 1 073 741 824 / 186 ≈ 5 772 806. The probability to catch a 5*31 wild pokemon is approximately 1 / 5 772 806. Chance to get a 4*31 wild catch: X X 31 31 31 31 X 31 X 31 31 31 X 31 31 X 31 31 X 31 31 31 X 31 X 31 31 31 31 X 31 X X 31 31 31 31 X 31 X 31 31 31 X 31 31 X 31 31 X 31 31 31 X 31 31 X X 31 31 31 31 X 31 X 31 31 31 X 31 31 X 31 31 31 X X 31 31 31 31 X 31 X 31 31 31 31 X X Considering X could be between 0 and 30, there is 31*31 = 961 possibilities for each case. 15 * 961 = 14 415. 1 073 741 824 / 14 415 ≈ 74 488. The probability to catch a 4*31 wild pokemon is approximately 1 / 74 488. Chance to get a 3*31 wild catch: X X X 31 31 31 X X 31 X 31 31 X X 31 31 X 31 X X 31 31 31 X X 31 X X 31 31 X 31 X 31 X 31 X 31 X 31 31 X X 31 31 X X 31 X 31 31 X 31 X X 31 31 31 X X 31 X X X 31 31 31 X X 31 X 31 31 X X 31 31 X 31 X 31 31 X X 31 X 31 X X 31 31 X 31 X 31 X 31 31 X X X 31 31 31 X X 31 X 31 31 X 31 X X 31 31 31 X X X Considering X could be between 0 and 30, there is 31*31*31 = 29 791 possibilities for each case. 20 * 29 791 = 595 820. 1 073 741 824 / 595 820 ≈ 1 802. The probability to catch a 3*31 wild pokemon is approximately 1 / 1 802. Chance to get a 2*31 wild catch: 31 31 X X X X 31 X 31 X X X 31 X X 31 X X 31 X X X 31 X 31 X X X X 31 X 31 31 X X X X 31 X 31 X X X 31 X X 31 X X 31 X X X 31 X X 31 31 X X X X 31 X 31 X X X 31 X X 31 X X X 31 31 X X X X 31 X 31 X X X X 31 31 Considering X could be between 0 and 30, there is 31*31*31*31 = 923 521 possibilities for each case. 15 * 923 521 = 13 852 815. 1 073 741 824 / 13 852 815 ≈ 78. The probability to catch a 2*31 wild pokemon is approximately 1 / 78. Chance to get a 1*31 wild catch: 31 X X X X X X 31 X X X X X X 31 X X X X X X 31 X X X X X X 31 X X X X X X 31 Considering X could be between 0 and 30, there is 31*31*31*31*31 = 28 629 151 possibilities for each case. 6 * 28 629 151 = 171 774 906. 1 073 741 824 / 171 774 906 ≈ 6,25. The probability to catch a 1*31 wild pokemon is approximately 1 / 6,25. ----------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------- After this, i decided to calculate the probability for every sum of possible IV. It would take 10000 years to do it by myself, so I made a little program in C++ which will do this in 3 seconds. The program: And the result of the program: Total IV : Number of combination 0 : 1 1 : 6 2 : 21 3 : 56 4 : 126 5 : 252 6 : 462 7 : 792 8 : 1287 9 : 2002 10 : 3003 11 : 4368 12 : 6188 13 : 8568 14 : 11628 15 : 15504 16 : 20349 17 : 26334 18 : 33649 19 : 42504 20 : 53130 21 : 65780 22 : 80730 23 : 98280 24 : 118755 25 : 142506 26 : 169911 27 : 201376 28 : 237336 29 : 278256 30 : 324632 31 : 376992 32 : 435891 33 : 501906 34 : 575631 35 : 657672 36 : 748642 37 : 849156 38 : 959826 39 : 1081256 40 : 1214037 41 : 1358742 42 : 1515921 43 : 1686096 44 : 1869756 45 : 2067352 46 : 2279292 47 : 2505936 48 : 2747591 49 : 3004506 50 : 3276867 51 : 3564792 52 : 3868326 53 : 4187436 54 : 4522006 55 : 4871832 56 : 5236617 57 : 5615966 58 : 6009381 59 : 6416256 60 : 6835872 61 : 7267392 62 : 7709856 63 : 8162176 64 : 8623146 65 : 9091452 66 : 9565682 67 : 10044336 68 : 10525836 69 : 11008536 70 : 11490732 71 : 11970672 72 : 12446566 73 : 12916596 74 : 13378926 75 : 13831712 76 : 14273112 77 : 14701296 78 : 15114456 79 : 15510816 80 : 15888642 81 : 16246252 82 : 16582026 83 : 16894416 84 : 17181956 85 : 17443272 86 : 17677092 87 : 17882256 88 : 18057726 89 : 18202596 90 : 18316102 91 : 18397632 92 : 18446736 93 : 18463136 94 : 18446736 95 : 18397632 96 : 18316102 97 : 18202596 98 : 18057726 99 : 17882256 100 : 17677092 101 : 17443272 102 : 17181956 103 : 16894416 104 : 16582026 105 : 16246252 106 : 15888642 107 : 15510816 108 : 15114456 109 : 14701296 110 : 14273112 111 : 13831712 112 : 13378926 113 : 12916596 114 : 12446566 115 : 11970672 116 : 11490732 117 : 11008536 118 : 10525836 119 : 10044336 120 : 9565682 121 : 9091452 122 : 8623146 123 : 8162176 124 : 7709856 125 : 7267392 126 : 6835872 127 : 6416256 128 : 6009381 129 : 5615966 130 : 5236617 131 : 4871832 132 : 4522006 133 : 4187436 134 : 3868326 135 : 3564792 136 : 3276867 137 : 3004506 138 : 2747591 139 : 2505936 140 : 2279292 141 : 2067352 142 : 1869756 143 : 1686096 144 : 1515921 145 : 1358742 146 : 1214037 147 : 1081256 148 : 959826 149 : 849156 150 : 748642 151 : 657672 152 : 575631 153 : 501906 154 : 435891 155 : 376992 156 : 324632 157 : 278256 158 : 237336 159 : 201376 160 : 169911 161 : 142506 162 : 118755 163 : 98280 164 : 80730 165 : 65780 166 : 53130 167 : 42504 168 : 33649 169 : 26334 170 : 20349 171 : 15504 172 : 11628 173 : 8568 174 : 6188 175 : 4368 176 : 3003 177 : 2002 178 : 1287 179 : 792 180 : 462 181 : 252 182 : 126 183 : 56 184 : 21 185 : 6 186 : 1 The sum of all theses numbers is 1 073 741 824, so it works perfectly. Graphics view: probabilty (%) Another graphic view, thanks to the member TohnR for the idea:

Less than 100 encounters

6k encounters, no leppas

Very nice work, but it could be amazing if it was detecting the IV's of the pokemon just by showing the IV's page, think you can do that?