你的IQ 也一定是99 percentile以上。135以上。
https://www.iqcomparisonsite.com/iqtable.aspx
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IQ Percentile and Rarity Chart
These are IQs, their percentiles, and rarity on a 15 SD (e.g. Wechsler) and 16 SD (e.g. Stanford-Binet) scale. They were calculated using the NORMDIST function in Excel. The number of decimal places for the rarity was varied in the hope it might be useful. You can see why presently nobody should be able to get a deviation IQ higher than 195 (or 201 on the 16 SD scale). There are not enough people in the world to 'beat'. Note that rarities given are of people that have a certain IQ or higher. Some people might find it more useful to know the rarity of people that have a certain IQ or lower. In that case use this example as a guide: If you want to know how many people have IQs of 84 or lower, look at the rarity of people that have an IQ of 116 or higher. (100 - 84 = 16. 100 + 16 = 116).
|
IQ
|
15 SD Percentile
|
Rarity: 1/X |
16 SD Percentile
|
Rarity: 1/X |
|
202
|
99.9999999995%
|
190,057,377,928 |
99.9999999908%
|
10,881,440,294 |
|
201
|
99.9999999992%
|
119,937,672,336 |
99.9999999862%
|
7,252,401,045 |
|
200
|
99.9999999987%
|
76,017,176,740 |
99.9999999794%
|
4,852,159,346 |
|
199
|
99.9999999979%
|
48,390,420,202 |
99.9999999693%
|
3,258,706,819 |
|
198
|
99.9999999968%
|
30,938,221,975 |
99.9999999545%
|
2,196,908,409 |
|
197
|
99.9999999950%
|
19,866,426,228 |
99.9999999327%
|
1,486,736,899 |
|
196
|
99.9999999922%
|
12,812,462,045 |
99.9999999010%
|
1,009,976,678 |
|
195
|
99.9999999880%
|
8,299,126,114 |
99.9999998548%
|
688,720,101 |
|
194
|
99.9999999815%
|
5,399,067,340 |
99.9999997879%
|
471,441,334 |
|
193
|
99.9999999717%
|
3,527,693,270 |
99.9999996913%
|
323,940,499 |
|
192
|
99.9999999568%
|
2,314,980,850 |
99.9999995524%
|
223,436,817 |
|
191
|
99.9999999345%
|
1,525,765,721 |
99.9999993536%
|
154,701,783 |
|
190
|
99.9999999010%
|
1,009,976,678 |
99.9999990699%
|
107,519,234 |
|
189
|
99.9999998511%
|
671,455,130 |
99.9999986669%
|
75,011,253 |
|
188
|
99.9999997770%
|
448,336,263 |
99.9999980964%
|
52,530,944 |
|
187
|
99.9999996674%
|
300,656,786 |
99.9999972920%
|
36,927,646 |
|
186
|
99.9999995062%
|
202,496,482 |
99.9999961624%
|
26,057,620 |
|
IQ
|
15 SD Percentile
|
Rarity: 1/X |
16 SD Percentile
|
Rarity: 1/X |
|
185
|
99.9999992699%
|
136,975,305 |
99.9999945820%
|
18,457,107 |
|
184
|
99.9999989254%
|
93,056,001 |
99.9999923799%
|
13,123,126 |
|
183
|
99.9999984250%
|
63,492,548 |
99.9999893231%
|
9,366,012 |
|
182
|
99.9999977016%
|
43,508,721 |
99.9999850966%
|
6,709,882 |
|
181
|
99.9999966604%
|
29,943,596 |
99.9999792755%
|
4,825,216 |
|
180
|
99.9999951684%
|
20,696,863 |
99.9999712895%
|
3,483,046 |
|
179
|
99.9999930398%
|
14,367,357 |
99.9999603760%
|
2,523,720 |
|
178
|
99.9999900166%
|
10,016,587 |
99.9999455198%
|
1,835,530 |
|
177
|
99.9999857417%
|
7,013,455 |
99.9999253755%
|
1,340,043 |
|
176
|
99.9999797237%
|
4,931,877 |
99.9998981672%
|
982,001 |
|
175
|
99.9999712895%
|
3,483,046 |
99.9998615605%
|
722,337 |
|
174
|
99.9999595211%
|
2,470,424 |
99.9998125011%
|
533,337 |
|
173
|
99.9999431733%
|
1,759,737 |
99.9997470088%
|
395,271 |
|
172
|
99.9999205647%
|
1,258,887 |
99.9996599197%
|
294,048 |
|
171
|
99.9998894360%
|
904,454 |
99.9995445629%
|
219,569 |
|
170
|
99.9998467663%
|
652,598 |
99.9993923584%
|
164,571 |
|
169
|
99.9997885357%
|
472,893 |
99.9991923180%
|
123,811 |
|
IQ
|
15 SD Percentile
|
Rarity: 1/X |
16 SD Percentile
|
Rarity: 1/X |
|
168
|
99.9997094213%
|
344,141 |
99.9989304314%
|
93,496 |
|
167
|
99.9996024097%
|
251,515 |
99.9985889129%
|
70,867 |
|
166
|
99.9994583047%
|
184,606 |
99.9981452833%
|
53,917 |
|
165
|
99.9992651083%
|
136,074 |
99.9975712563%
|
41,174 |
|
164
|
99.9990072440%
|
100,730 |
99.9968313965%
|
31,560 |
|
163
|
99.9986645903%
|
74,883 |
99.9958815099%
|
24,281 |
|
162
|
99.9982112841%
|
55,906 |
99.9946667250%
|
18,750 |
|
161
|
99.9976142490%
|
41,916 |
99.9931192192%
|
14,533 |
|
160
|
99.9968313965%
|
31,560 |
99.9911555410%
|
11,307 |
|
159
|
99.9958094411%
|
23,863 |
99.9886734737%
|
8,829 |
|
158
|
99.9944812644%
|
18,120 |
99.9855483883%
|
6,920 |
|
157
|
99.9927627566%
|
13,817 |
99.9816290270%
|
5,443 |
|
156
|
99.9905490555%
|
10,581 |
99.9767326626%
|
4,298 |
|
155
|
99.9877101029%
|
8,137 |
99.9706395788%
|
3,406 |
|
154
|
99.9840854286%
|
6,284 |
99.9630868216%
|
2,709 |
|
153
|
99.9794780761%
|
4,873 |
99.9537611786%
|
2,163 |
|
152
|
99.9736475807%
|
3,795 |
99.9422913506%
|
1,733 |
|
151
|
99.9663019177%
|
2,968 |
99.9282392963%
|
1,394 |
|
IQ
|
15 SD Percentile
|
Rarity: 1/X |
16 SD Percentile
|
Rarity: 1/X |
|
150
|
99.9570883466%
|
2,330 |
99.9110907427%
|
1,125 |
|
149
|
99.9455830880%
|
1,838 |
99.8902448799%
|
911 |
|
148
|
99.9312797919%
|
1,455 |
99.8650032777%
|
741 |
|
147
|
99.9135767802%
|
1,157 |
99.8345580959%
|
604 |
|
146
|
99.8917630764%
|
924 |
99.7979796890%
|
495 |
|
145
|
99.8650032777%
|
741 |
99.7542037453%
|
407 |
|
144
|
99.8323213712%
|
596 |
99.7020181412%
|
336 |
|
143
|
99.7925836483%
|
482 |
99.6400497338%
|
278 |
|
142
|
99.7444809358%
|
391 |
99.5667513617%
|
231 |
|
141
|
99.6865104294%
|
319 |
99.4803893690%
|
192 |
|
140
|
99.6169574875%
|
261 |
99.3790320141%
|
161 |
|
139
|
99.5338778217%
|
215 |
99.2605391688%
|
135 |
|
138
|
99.4350805958%
|
177 |
99.1225537500%
|
114 |
|
137
|
99.3181130218%
|
147 |
98.9624953632%
|
96 |
|
136
|
99.1802471131%
|
122 |
98.7775566587%
|
82 |
|
135
|
99.0184693146%
|
102 |
98.5647029151%
|
70 |
|
134
|
98.8294737819%
|
85 |
98.3206753694%
|
60 |
|
133
|
98.6096601092%
|
72 |
98.0419987942%
|
51 |
|
IQ
|
15 SD Percentile
|
Rarity: 1/X |
16 SD Percentile
|
Rarity: 1/X |
|
132
|
98.3551363216%
|
61 |
97.7249937964%
|
44 |
|
131
|
98.0617279292%
|
52 |
97.3657942589%
|
38 |
|
130
|
97.7249937964%
|
44 |
96.9603702812%
|
33 |
|
129
|
97.3402495072%
|
38 |
96.5045568849%
|
29 |
|
128
|
96.9025987934%
|
32 |
95.9940886433%
|
25 |
|
127
|
96.4069734486%
|
28 |
95.4246402670%
|
22 |
|
126
|
95.8481819706%
|
24 |
94.7918730337%
|
19 |
|
125
|
95.2209669590%
|
21 |
94.0914867949%
|
17 |
|
124
|
94.5200710546%
|
18 |
93.3192771207%
|
15 |
|
123
|
93.7403109348%
|
16 |
92.4711969715%
|
13 |
|
122
|
92.8766585983%
|
14 |
91.5434221090%
|
12 |
|
121
|
91.9243288744%
|
12 |
90.5324192858%
|
11 |
|
120
|
90.8788718026%
|
11 |
89.4350160914%
|
9 |
|
119
|
89.7362682436%
|
10 |
88.2484711894%
|
9 |
|
118
|
88.4930268282%
|
9 |
86.9705435536%
|
8 |
|
117
|
87.1462801289%
|
8 |
85.5995592220%
|
7 |
|
116
|
85.6938777630%
|
7 |
84.1344740241%
|
6 |
|
IQ
|
15 SD Percentile
|
Rarity: 1/X |
16 SD Percentile
|
Rarity: 1/X |
|
115
|
84.1344740241%
|
6.30297414356 |
82.5749307167%
|
5.7388581000 |
|
114
|
82.4676075848%
|
5.70372814115 |
80.9213089868%
|
5.2414497373 |
|
113
|
80.6937708458%
|
5.17967538878 |
79.1747668425%
|
4.8018670064 |
|
112
|
78.8144666062%
|
4.72020213705 |
77.3372720270%
|
4.4125314534 |
|
111
|
76.8322499196%
|
4.31634490415 |
75.4116222443%
|
4.0669620824 |
|
110
|
74.7507532660%
|
3.96051419092 |
73.4014531849%
|
3.7596038872 |
|
109
|
72.5746935061%
|
3.64626736341 |
71.3112335745%
|
3.4856849025 |
|
108
|
70.3098594977%
|
3.36812148102 |
69.1462467364%
|
3.2410967685 |
|
107
|
67.9630797074%
|
3.12139865776 |
66.9125584538%
|
3.0222947235 |
|
106
|
65.5421696587%
|
2.90209798497 |
64.6169712244%
|
2.8262136810 |
|
105
|
63.0558595794%
|
2.70678919205 |
62.2669653200%
|
2.6501976543 |
|
104
|
60.5137031432%
|
2.53252414027 |
59.8706273779%
|
2.4919402788 |
|
103
|
57.9259687167%
|
2.37676298063 |
57.4365675495%
|
2.3494345790 |
|
102
|
55.3035150084%
|
2.23731239758 |
54.9738265155%
|
2.2209304558 |
|
101
|
52.6576534466%
|
2.11227383685 |
52.4917739192%
|
2.1048986302 |
|
IQ
|
15 SD Percentile
|
Rarity: 1/X |
16 SD Percentile
|
Rarity: 1/X |
|
100
|
49.9999999782%
|
1.99999999913 |
49.9999999782%
|
1.9999999991 |
|
99
|
47.3423465534%
|
1.89905917668 |
47.5082260808%
|
1.9050604034 |
|
98
|
44.6964849916%
|
1.80820333002 |
45.0261734845%
|
1.8190474693 |
|
97
|
42.0740312833%
|
1.72634143572 |
42.5634324505%
|
1.7410511155 |
|
96
|
39.4862968568%
|
1.65251826951 |
40.1293726221%
|
1.6702681161 |
|
95
|
36.9441404206%
|
1.58589543727 |
37.7330346800%
|
1.6059880144 |
|
94
|
34.4578303413%
|
1.52573527121 |
35.3830287756%
|
1.5475810473 |
|
93
|
32.0369202926%
|
1.47138711828 |
33.0874415462%
|
1.4944877660 |
|
92
|
29.6901405023%
|
1.42227563409 |
30.8537532636%
|
1.4462100941 |
|
91
|
27.4253064939%
|
1.37789076562 |
28.6887664255%
|
1.4023036061 |
|
90
|
25.2492467340%
|
1.33777916116 |
26.5985468151%
|
1.3623708477 |
|
89
|
23.1677500804%
|
1.30153679093 |
24.5883777557%
|
1.3260555472 |
|
88
|
21.1855333938%
|
1.26880259813 |
22.6627279730%
|
1.2930375921 |
|
87
|
19.3062291542%
|
1.23925302972 |
20.8252331575%
|
1.2630286642 |
|
86
|
17.5323924152%
|
1.21259732068 |
19.0786910132%
|
1.2357684429 |
|
85
|
15.8655259759%
|
1.18857342558 |
17.4250692833%
|
1.2110213007 |
|
84
|
14.3061222370%
|
1.16694450771 |
15.8655259759%
|
1.1885734256 |
|
83
|
12.8537198711%
|
1.14749590978 |
14.4004407780%
|
1.1682303146 |
|
IQ
|
15 SD Percentile
|
Rarity: 1/X |
16 SD Percentile
|
Rarity: 1/X |
|
82
|
11.5069731718%
|
1.13003254137 |
13.0294564464%
|
1.1498145914 |
|
81
|
10.2637317564%
|
1.11437662784 |
11.7515288106%
|
1.1331641064 |
|
80
|
9.1211281974%
|
1.10036577278 |
10.5649839086%
|
1.1181302847 |
|
79
|
8.0756711256%
|
1.08785129274 |
9.4675807142%
|
1.1045766896 |
|
78
|
7.1233414017%
|
1.07669678808 |
8.4565778910%
|
1.0923777776 |
|
77
|
6.2596890652%
|
1.06677691809 |
7.5288030285%
|
1.0814178174 |
|
76
|
5.4799289454%
|
1.05797635237 |
6.6807228793%
|
1.0715899553 |
|
75
|
4.7790330410%
|
1.05018887325 |
5.9085132051%
|
1.0627954070 |
|
74
|
4.1518180294%
|
1.04331660699 |
5.2081269663%
|
1.0549427583 |
|
73
|
3.5930265514%
|
1.03726936365 |
4.5753597330%
|
1.0479473616 |
|
72
|
3.0974012066%
|
1.03196406748 |
4.0059113567%
|
1.0417308129 |
|
71
|
2.6597504928%
|
1.02732426212 |
3.4954431151%
|
1.0362204981 |
|
70
|
2.2750062036%
|
1.02327967611 |
3.0396297188%
|
1.0313491967 |
|
69
|
1.9382720708%
|
1.01976583639 |
2.6342057411%
|
1.0270547348 |
|
68
|
1.6448636784%
|
1.01672371917 |
2.2750062036%
|
1.0232796761 |
|
67
|
1.3903398908%
|
1.01409942889 |
1.9580012058%
|
1.0199710454 |
|
66
|
1.1705262181%
|
1.01184389811 |
1.6793246306%
|
1.0170800762 |
|
IQ
|
15 SD Percentile
|
Rarity: 1/X |
16 SD Percentile
|
Rarity: 1/X |
|
65
|
0.9815306854%
|
1.00991260208 |
1.4352970849%
|
1.0145619785 |
|
64
|
0.8197528869%
|
1.00826528377 |
1.2224433413%
|
1.0123757196 |
|
63
|
0.6818869782%
|
1.006865686 |
1.0375046368%
|
1.0104838164 |
|
62
|
0.5649194042%
|
1.00568128874 |
0.8774462500%
|
1.0088521352 |
|
61
|
0.4661221783%
|
1.00468305052 |
0.7394608312%
|
1.0074496959 |
|
60
|
0.3830425125%
|
1.0038451537 |
0.6209679859%
|
1.0062484809 |
|
59
|
0.3134895706%
|
1.00314475418 |
0.5196106310%
|
1.0052232469 |
|
58
|
0.2555190642%
|
1.00256173637 |
0.4332486383%
|
1.0043513385 |
|
57
|
0.2074163517%
|
1.00207847461 |
0.3599502662%
|
1.0036125059 |
|
56
|
0.1676786288%
|
1.00167960262 |
0.2979818588%
|
1.0029887244 |
|
55
|
0.1349967223%
|
1.0013517921 |
0.2457962547%
|
1.0024640190 |
|
54
|
0.1082369236%
|
1.00108354203 |
0.2020203110%
|
1.0020242926 |
|
53
|
0.0864232198%
|
1.00086497974 |
0.1654419041%
|
1.0016571607 |
|
52
|
0.0687202081%
|
1.00068767465 |
0.1349967223%
|
1.0013517921 |
|
51
|
0.0544169120%
|
1.0005444654 |
0.1097551201%
|
1.0010987571 |
|
IQ
|
15 SD Percentile
|
Rarity: 1/X |
16 SD Percentile
|
Rarity: 1/X |
|
50
|
0.0429116534%
|
1.00042930075 |
0.0889092573%
|
1.0008898838 |
|
49
|
0.0336980823%
|
1.00033709442 |
0.0717607037%
|
1.0007181224 |
|
48
|
0.0263524193%
|
1.00026359366 |
0.0577086494%
|
1.0005774197 |
|
47
|
0.0205219239%
|
1.00020526136 |
0.0462388214%
|
1.0004626021 |
|
46
|
0.0159145714%
|
1.00015917105 |
0.0369131784%
|
1.0003692681 |
|
45
|
0.0122898971%
|
1.00012291408 |
0.0293604212%
|
1.0002936904 |
|
44
|
0.0094509445%
|
1.00009451838 |
0.0232673374%
|
1.0002327275 |
|
43
|
0.0072372434%
|
1.00007237767 |
0.0183709730%
|
1.0001837435 |
|
42
|
0.0055187356%
|
1.0000551904 |
0.0144516117%
|
1.0001445370 |
|
41
|
0.0041905589%
|
1.00004190735 |
0.0113265263%
|
1.0001132781 |
|
40
|
0.0031686035%
|
1.00003168704 |
0.0088444590%
|
1.0000884524 |
|
39
|
0.0023857510%
|
1.00002385808 |
0.0068807808%
|
1.0000688125 |
|
38
|
0.0017887159%
|
1.00001788748 |
0.0053332750%
|
1.0000533356 |
|
37
|
0.0013354097%
|
1.00001335428 |
0.0041184901%
|
1.0000411866 |
|
36
|
0.0009927560%
|
1.00000992766 |
0.0031686035%
|
1.0000316870 |
|
IQ
|
15 SD Percentile
|
Rarity: 1/X |
16 SD Percentile
|
Rarity: 1/X |
|
35
|
0.0007348917%
|
1.00000734897 |
0.0024287437%
|
1.0000242880 |
|
34
|
0.0005416953%
|
1.00000541698 |
0.0018547167%
|
1.0000185475 |
|
33
|
0.0003975903%
|
1.00000397592 |
0.0014110871%
|
1.0000141111 |
|
32
|
0.0002905787%
|
1.0000029058 |
0.0010695686%
|
1.0000106958 |
|
31
|
0.0002114643%
|
1.00000211465 |
0.0008076820%
|
1.0000080769 |
|
30
|
0.0001532337%
|
1.00000153234 |
0.0006076416%
|
1.0000060765 |
|
29
|
0.0001105640%
|
1.00000110564 |
0.0004554371%
|
1.0000045544 |
|
28
|
0.0000794353%
|
1.00000079435 |
0.0003400803%
|
1.0000034008 |
|
27
|
0.0000568267%
|
1.00000056827 |
0.0002529912%
|
1.0000025299 |
|
26
|
0.0000404789%
|
1.00000040479 |
0.0001874989%
|
1.0000018750 |
|
25
|
0.0000287105%
|
1.00000028711 |
0.0001384395%
|
1.0000013844 |
|
24
|
0.0000202763%
|
1.00000020276 |
0.0001018328%
|
1.0000010183 |
|
23
|
0.0000142583%
|
1.00000014258 |
0.0000746245%
|
1.0000007462 |
|
22
|
0.0000099834%
|
1.00000009983 |
0.0000544802%
|
1.0000005448 |
|
21
|
0.0000069602%
|
1.0000000696 |
0.0000396240%
|
1.0000003962 |
|
20
|
0.0000048317%
|
1.00000004832 |
0.0000287105%
|
1.0000002871 |
|
IQ
|
15 SD Percentile
|
Rarity: 1/X |
16 SD Percentile
|
Rarity: 1/X |
|
19
|
0.0000033396%
|
1.0000000334 |
0.0000207245%
|
1.0000002072 |
|
18
|
0.0000022984%
|
1.00000002298 |
0.0000149034%
|
1.0000001490 |
|
17
|
0.0000015750%
|
1.00000001575 |
0.0000106769%
|
1.0000001068 |
|
16
|
0.0000010746%
|
1.00000001075 |
0.0000076201%
|
1.0000000762 |
|
15
|
0.0000007301%
|
1.0000000073 |
0.0000054180%
|
1.0000000542 |
|
14
|
0.0000004938%
|
1.00000000494 |
0.0000038376%
|
1.0000000384 |
|
13
|
0.0000003326%
|
1.00000000333 |
0.0000027080%
|
1.0000000271 |
|
12
|
0.0000002230%
|
1.00000000223 |
0.0000019036%
|
1.0000000190 |
|
11
|
0.0000001489%
|
1.00000000149 |
0.0000013331%
|
1.0000000133 |
|
10
|
0.0000000990%
|
1.00000000099 |
0.0000009301%
|
1.0000000093 |
|
9
|
0.0000000655%
|
1.00000000066 |
0.0000006464%
|
1.0000000065 |
|
8
|
0.0000000432%
|
1.00000000043 |
0.0000004476%
|
1.0000000045 |
|
7
|
0.0000000283%
|
1.00000000028 |
0.0000003087%
|
1.0000000031 |
|
6
|
0.0000000185%
|
1.00000000019 |
0.0000002121%
|
1.0000000021 |
|
IQ
|
15 SD Percentile
|
Rarity: 1/X |
16 SD Percentile
|
Rarity: 1/X |
|
5
|
0.0000000120%
|
1.00000000012 |
0.0000001452%
|
1.0000000015 |
|
4
|
0.0000000078%
|
1.00000000008 |
0.0000000990%
|
1.0000000010 |
|
3
|
0.0000000050%
|
1.00000000005 |
0.0000000673%
|
1.0000000007 |
|
2
|
0.0000000032%
|
1.00000000003 |
0.0000000455%
|
1.0000000005 |
|
1
|
0.0000000021%
|
1.00000000002 |
0.0000000307%
|
1.0000000003 |
Please send comments by e-mail to the author, Rodrigo de la Jara at 
.
This website © Copyright Rodrigo de la Jara. If you want to publish or otherwise disseminate anything from my site that I own the rights to, just e-mail me first, telling me where you will use it. In almost all cases, I'll give permission if I am given credit and a link to my site is given. You do not need permission to simply link to my site.
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