Prime numbers in range 79²+1 - 80² (6.085 - 6.241)

Summary of 157 numbers
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6.084

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6.089

[1]yes
[2] no
[3]yes
[4] no

[5]30[S]

6.090

[1]no
[6]5
[7]46
[8]31
[9]11190
[0]3.045
[A]Abundant
[5]17[S]

6.091

[1]yes
[2]yes
[3]yes
[4] no

[5]35[S]

6.092

[1]no
[6]3
[7]1527
[8]5
[9]4576
[0]3.046
[A]Deficient
[5]17[S]

6.093

[1]no
[6]3
[7]683
[8]5
[9]2721
[0]2.031
[A]Deficient
[5]17[S]

6.094

[1]no
[6]3
[7]290
[8]7
[9]3914
[0]3.047
[A]Deficient
[5]48[S]

6.095

[1]no
[6]3
[7]81
[8]7
[9]1681
[0]1.219
[A]Deficient
[5]44[S]

6.096

[1]no
[6]6
[7]138
[8]19
[9]9776
[0]3.048
[A]Abundant
[5]12[S]

6.097

[1]no
[6]3
[7]87
[8]7
[9]1519
[0]871
[A]Deficient
[5]61[S]

6.098

[1]no
[6]2
[7]3051
[8]3
[9]3052
[0]3.049
[A]Deficient
[5]25[S]

6.099

[1]no
[6]3
[7]129
[8]7
[9]2541
[0]2.033
[A]Deficient
[5]25[S]

6.100

[1]no
[6]5
[7]75
[8]17
[9]7354
[0]3.050
[A]Abundant (%6≠0)
[5]25[S]

6.101

[1]yes
[2] no
[3] no
[4] no

[5]25[S]

6.102

[1]no
[6]5
[7]124
[8]15
[9]7578
[0]3.051
[A]Abundant
[5]25[S]

6.103

[1]no
[6]2
[7]376
[8]3
[9]377
[0]359
[A]Deficient
[5]30[S]

6.104

[1]no
[6]5
[7]122
[8]15
[9]7096
[0]3.052
[A]Abundant (%6≠0)
[5]12[S]

6.105

[1]no
[6]4
[7]56
[8]15
[9]4839
[0]2.035
[A]Deficient
[5]38[S]

6.106

[1]no
[6]3
[7]116
[8]7
[9]3398
[0]3.053
[A]Deficient
[5]12[S]

6.107

[1]no
[6]2
[7]228
[8]3
[9]229
[0]197
[A]Deficient
[5]43[S]

6.108

[1]no
[6]4
[7]516
[8]11
[9]8172
[0]3.054
[A]Abundant
[5]56[S]

6.109

[1]no
[6]2
[7]190
[8]3
[9]191
[0]149
[A]Deficient
[5]56[S]

6.110

[1]no
[6]4
[7]67
[8]15
[9]5986
[0]3.055
[A]Deficient
[5]56[S]

6.111

[1]no
[6]4
[7]110
[8]11
[9]4081
[0]2.037
[A]Deficient
[5]35[S]

6.112

[1]no
[6]6
[7]201
[8]11
[9]5984
[0]3.056
[A]Deficient
[5]20[S]

6.113

[1]yes
[2] no
[3] no
[4] no

[5]12[S]

6.114

[1]no
[6]3
[7]1024
[8]7
[9]6126
[0]3.057
[A]Abundant
[5]33[S]

6.115

[1]no
[6]2
[7]1228
[8]3
[9]1229
[0]1.223
[A]Deficient
[5]33[S]

6.116

[1]no
[6]4
[7]154
[8]11
[9]5644
[0]3.058
[A]Deficient
[5]20[S]

6.117

[1]no
[6]2
[7]2042
[8]3
[9]2043
[0]2.039
[A]Deficient
[5]20[S]

6.118

[1]no
[6]4
[7]51
[8]15
[9]5402
[0]3.059
[A]Deficient
[5]33[S]

6.119

[1]no
[6]2
[7]240
[8]3
[9]241
[0]211
[A]Deficient
[5]33[S]

6.120

[1]no
[6]7
[7]34
[8]47
[9]14940
[0]3.060
[A]Abundant
[5]20[S]

6.121

[1]yes
[2] no
[3] no
[4] no

[5]38[S]

6.122

[1]no
[6]2
[7]3063
[8]3
[9]3064
[0]3.061
[A]Deficient
[5]20[S]

6.123

[1]no
[6]3
[7]173
[8]7
[9]2725
[0]2.041
[A]Deficient
[5]46[S]

6.124

[1]no
[6]3
[7]1535
[8]5
[9]4600
[0]3.062
[A]Deficient
[5]51[S]

6.125

[1]no
[6]5
[7]29
[8]11
[9]2767
[0]1.225
[A]Deficient
[5]51[S]

6.126

[1]no
[6]3
[7]1026
[8]7
[9]6138
[0]3.063
[A]Abundant
[5]47[S]

6.127

[1]no
[6]2
[7]568
[8]3
[9]569
[0]557
[A]Deficient
[5]67[S]

6.128

[1]no
[6]5
[7]391
[8]9
[9]5776
[0]3.064
[A]Deficient
[5]7[S]

6.129

[1]no
[6]4
[7]236
[8]7
[9]2991
[0]2.043
[A]Deficient
[5]64[S]

6.130

[1]no
[6]3
[7]620
[8]7
[9]4922
[0]3.065
[A]Deficient
[5]28[S]

6.131

[1]yes
[2]yes
[3]yes
[4] no

[5]28[S]

6.132

[1]no
[6]5
[7]87
[8]23
[9]10444
[0]3.066
[A]Abundant
[5]28[S]

6.133

[1]yes
[2] no
[3]yes
[4] no

[5]28[S]

6.134

[1]no
[6]2
[7]3069
[8]3
[9]3070
[0]3.067
[A]Deficient
[5]28[S]

6.135

[1]no
[6]3
[7]417
[8]7
[9]3705
[0]2.045
[A]Deficient
[5]41[S]

6.136

[1]no
[6]5
[7]78
[8]15
[9]6464
[0]3.068
[A]Abundant (%6≠0)
[5]15[S]

6.137

[1]no
[6]3
[7]55
[8]5
[9]721
[0]361
[A]Deficient
[5]33[S]

6.138

[1]no
[6]5
[7]50
[8]23
[9]8838
[0]3.069
[A]Abundant
[5]15[S]

6.139

[1]no
[6]2
[7]884
[8]3
[9]885
[0]877
[A]Deficient
[5]41[S]

6.140

[1]no
[6]4
[7]316
[8]11
[9]6796
[0]3.070
[A]Abundant (%6≠0)
[5]15[S]

6.141

[1]no
[6]3
[7]115
[8]7
[9]2499
[0]2.047
[A]Deficient
[5]15[S]

6.142

[1]no
[6]3
[7]122
[8]7
[9]3434
[0]3.071
[A]Deficient
[5]46[S]

6.143

[1]yes
[2]yes
[3] no
[4] no

[5]42[S]

6.144

[1]no
[6]11
[7]26
[8]21
[9]8185
[0]3.072
[A]Abundant (%6≠0)
[5]23[S]

6.145

[1]no
[6]2
[7]1234
[8]3
[9]1235
[0]1.229
[A]Deficient
[5]59[S]

6.146

[1]no
[6]3
[7]448
[8]7
[9]4414
[0]3.073
[A]Deficient
[5]59[S]

6.147

[1]no
[6]3
[7]689
[8]5
[9]2745
[0]2.049
[A]Deficient
[5]59[S]

6.148

[1]no
[6]4
[7]86
[8]11
[9]5192
[0]3.074
[A]Deficient
[5]23[S]

6.149

[1]no
[6]3
[7]67
[8]7
[9]1243
[0]559
[A]Deficient
[5]23[S]

6.150

[1]no
[6]5
[7]56
[8]23
[9]9474
[0]3.075
[A]Abundant
[5]15[S]

6.151

[1]yes
[2]yes
[3] no
[4] no

[5]18[S]

6.152

[1]no
[6]4
[7]775
[8]7
[9]5398
[0]3.076
[A]Deficient
[5]23[S]

6.153

[1]no
[6]3
[7]303
[8]7
[9]3255
[0]2.051
[A]Deficient
[5]36[S]

6.154

[1]no
[6]3
[7]200
[8]7
[9]3674
[0]3.077
[A]Deficient
[5]23[S]

6.155

[1]no
[6]2
[7]1236
[8]3
[9]1237
[0]1.231
[A]Deficient
[5]28[S]

6.156

[1]no
[6]7
[7]35
[8]29
[9]10784
[0]3.078
[A]Abundant
[5]36[S]

6.157

[1]no
[6]2
[7]178
[8]3
[9]179
[0]131
[A]Deficient
[5]36[S]

6.158

[1]no
[6]2
[7]3081
[8]3
[9]3082
[0]3.079
[A]Deficient
[5]36[S]

6.159

[1]no
[6]2
[7]2056
[8]3
[9]2057
[0]2.053
[A]Deficient
[5]40[S]

6.160

[1]no
[6]7
[7]31
[8]39
[9]11696
[0]3.080
[A]Abundant (%6≠0)
[5]10[S]

6.161

[1]no
[6]2
[7]162
[8]3
[9]163
[0]101
[A]Deficient
[5]41[S]

6.162

[1]no
[6]4
[7]97
[8]15
[9]7278
[0]3.081
[A]Abundant
[5]23[S]

6.163

[1]yes
[2]yes
[3] no
[4] no

[5]23[S]

6.164

[1]no
[6]4
[7]94
[8]11
[9]5260
[0]3.082
[A]Deficient
[5]54[S]

6.165

[1]no
[6]4
[7]148
[8]11
[9]4599
[0]2.055
[A]Deficient
[5]54[S]

6.166

[1]no
[6]2
[7]3085
[8]3
[9]3086
[0]3.083
[A]Deficient
[5]54[S]

6.167

[1]no
[6]2
[7]888
[8]3
[9]889
[0]881
[A]Deficient
[5]33[S]

6.168

[1]no
[6]5
[7]266
[8]15
[9]9312
[0]3.084
[A]Abundant
[5]10[S]

6.169

[1]no
[6]2
[7]230
[8]3
[9]231
[0]199
[A]Deficient
[5]70[S]

6.170

[1]no
[6]3
[7]624
[8]7
[9]4954
[0]3.085
[A]Deficient
[5]10[S]

6.171

[1]no
[6]4
[7]42
[8]11
[9]3405
[0]2.057
[A]Deficient
[5]67[S]

6.172

[1]no
[6]3
[7]1547
[8]5
[9]4636
[0]3.086
[A]Deficient
[5]31[S]

6.173

[1]yes
[2] no
[3] no
[4] no

[5]31[S]

6.174

[1]no
[6]6
[7]29
[8]23
[9]9426
[0]3.087
[A]Abundant
[5]31[S]

6.175

[1]no
[6]4
[7]42
[8]11
[9]2505
[0]1.235
[A]Deficient
[5]23[S]

6.176

[1]no
[6]6
[7]203
[8]11
[9]6046
[0]3.088
[A]Deficient
[5]18[S]

6.177

[1]no
[6]3
[7]103
[8]7
[9]2463
[0]2.059
[A]Deficient
[5]31[S]

6.178

[1]no
[6]2
[7]3091
[8]3
[9]3092
[0]3.089
[A]Deficient
[5]31[S]

6.179

[1]no
[6]2
[7]204
[8]3
[9]205
[0]167
[A]Deficient
[5]31[S]

6.180

[1]no
[6]5
[7]115
[8]23
[9]11292
[0]3.090
[A]Abundant
[5]18[S]

6.181

[1]no
[6]2
[7]890
[8]3
[9]891
[0]883
[A]Deficient
[5]18[S]

6.182

[1]no
[6]3
[7]294
[8]7
[9]3970
[0]3.091
[A]Deficient
[5]36[S]

6.183

[1]no
[6]4
[7]238
[8]7
[9]3017
[0]2.061
[A]Deficient
[5]26[S]

6.184

[1]no
[6]4
[7]779
[8]7
[9]5426
[0]3.092
[A]Deficient
[5]18[S]

6.185

[1]no
[6]2
[7]1242
[8]3
[9]1243
[0]1.237
[A]Deficient
[5]44[S]

6.186

[1]no
[6]3
[7]1036
[8]7
[9]6198
[0]3.093
[A]Abundant
[5]18[S]

6.187

[1]no
[6]2
[7]292
[8]3
[9]293
[0]269
[A]Deficient
[5]44[S]

6.188

[1]no
[6]5
[7]41
[8]23
[9]7924
[0]3.094
[A]Abundant (%6≠0)
[5]49[S]

6.189

[1]no
[6]2
[7]2066
[8]3
[9]2067
[0]2.063
[A]Deficient
[5]49[S]

6.190

[1]no
[6]3
[7]626
[8]7
[9]4970
[0]3.095
[A]Deficient
[5]45[S]

6.191

[1]no
[6]2
[7]192
[8]3
[9]193
[0]151
[A]Deficient
[5]65[S]

6.192

[1]no
[6]7
[7]57
[8]29
[9]11540
[0]3.096
[A]Abundant
[5]13[S]

6.193

[1]no
[6]2
[7]574
[8]3
[9]575
[0]563
[A]Deficient
[5]62[S]

6.194

[1]no
[6]3
[7]184
[8]7
[9]3646
[0]3.097
[A]Deficient
[5]62[S]

6.195

[1]no
[6]4
[7]74
[8]15
[9]5325
[0]2.065
[A]Deficient
[5]62[S]

6.196

[1]no
[6]3
[7]1553
[8]5
[9]4654
[0]3.098
[A]Deficient
[5]26[S]

6.197

[1]yes
[2] no
[3]yes
[4] no

[5]26[S]

6.198

[1]no
[6]3
[7]1038
[8]7
[9]6210
[0]3.099
[A]Abundant
[5]26[S]

6.199

[1]yes
[2]yes
[3]yes
[4] no

[5]37[S]

6.200

[1]no
[6]6
[7]47
[8]23
[9]8680
[0]3.100
[A]Abundant (%6≠0)
[5]26[S]

6.201

[1]no
[6]4
[7]72
[8]11
[9]3627
[0]2.067
[A]Deficient
[5]18[S]

6.202

[1]no
[6]3
[7]452
[8]7
[9]4454
[0]3.101
[A]Deficient
[5]26[S]

6.203

[1]yes
[2]yes
[3] no
[4] no

[5]39[S]

6.204

[1]no
[6]5
[7]65
[8]23
[9]9924
[0]3.102
[A]Abundant
[5]26[S]

6.205

[1]no
[6]3
[7]95
[8]7
[9]1787
[0]1.241
[A]Deficient
[5]26[S]

6.206

[1]no
[6]3
[7]138
[8]7
[9]3514
[0]3.103
[A]Deficient
[5]31[S]

6.207

[1]no
[6]2
[7]2072
[8]3
[9]2073
[0]2.069
[A]Deficient
[5]33[S]

6.208

[1]no
[6]7
[7]109
[8]13
[9]6238
[0]3.104
[A]Abundant (%6≠0)
[5]13[S]

6.209

[1]no
[6]2
[7]894
[8]3
[9]895
[0]887
[A]Deficient
[5]39[S]

6.210

[1]no
[6]6
[7]39
[8]31
[9]11070
[0]3.105
[A]Abundant
[5]39[S]

6.211

[1]yes
[2]yes
[3] no
[4] no

[5]39[S]

6.212

[1]no
[6]3
[7]1557
[8]5
[9]4666
[0]3.106
[A]Deficient
[5]13[S]

6.213

[1]no
[6]3
[7]131
[8]7
[9]2587
[0]2.071
[A]Deficient
[5]13[S]

6.214

[1]no
[6]3
[7]254
[8]7
[9]3866
[0]3.107
[A]Deficient
[5]44[S]

6.215

[1]no
[6]3
[7]129
[8]7
[9]1993
[0]1.243
[A]Deficient
[5]40[S]

6.216

[1]no
[6]6
[7]53
[8]31
[9]12024
[0]3.108
[A]Abundant
[5]57[S]

6.217

[1]yes
[2] no
[3] no
[4] no

[5]26[S]

6.218

[1]no
[6]2
[7]3111
[8]3
[9]3112
[0]3.109
[A]Deficient
[5]57[S]

6.219

[1]no
[6]3
[7]697
[8]5
[9]2777
[0]2.073
[A]Deficient
[5]41[S]

6.220

[1]no
[6]4
[7]320
[8]11
[9]6884
[0]3.110
[A]Abundant (%6≠0)
[5]57[S]

6.221

[1]yes
[2] no
[3] no
[4] no

[5]57[S]

6.222

[1]no
[6]4
[7]83
[8]15
[9]7170
[0]3.111
[A]Abundant
[5]36[S]

6.223

[1]no
[6]3
[7]141
[8]5
[9]1073
[0]889
[A]Deficient
[5]20[S]

6.224

[1]no
[6]5
[7]397
[8]9
[9]5866
[0]3.112
[A]Deficient
[5]21[S]

6.225

[1]no
[6]4
[7]96
[8]11
[9]4191
[0]2.075
[A]Deficient
[5]73[S]

6.226

[1]no
[6]3
[7]296
[8]7
[9]3998
[0]3.113
[A]Deficient
[5]13[S]

6.227

[1]no
[6]2
[7]492
[8]3
[9]493
[0]479
[A]Deficient
[5]13[S]

6.228

[1]no
[6]5
[7]183
[8]17
[9]9606
[0]3.114
[A]Abundant
[5]34[S]

6.229

[1]yes
[2] no
[3] no
[4] no

[5]34[S]

6.230

[1]no
[6]4
[7]103
[8]15
[9]6730
[0]3.115
[A]Abundant (%6≠0)
[5]34[S]

6.231

[1]no
[6]3
[7]101
[8]7
[9]2473
[0]2.077
[A]Deficient
[5]11[S]

6.232

[1]no
[6]5
[7]66
[8]15
[9]6368
[0]3.116
[A]Abundant (%6≠0)
[5]21[S]

6.233

[1]no
[6]2
[7]294
[8]3
[9]295
[0]271
[A]Deficient
[5]26[S]

6.234

[1]no
[6]3
[7]1044
[8]7
[9]6246
[0]3.117
[A]Abundant
[5]21[S]

6.235

[1]no
[6]3
[7]77
[8]7
[9]1685
[0]1.247
[A]Deficient
[5]22[S]

6.236

[1]no
[6]3
[7]1563
[8]5
[9]4684
[0]3.118
[A]Deficient
[5]34[S]

6.237

[1]no
[6]6
[7]30
[8]19
[9]5379
[0]2.079
[A]Deficient
[5]34[S]

6.238

[1]no
[6]2
[7]3121
[8]3
[9]3122
[0]3.119
[A]Deficient
[5]34[S]

6.239

[1]no
[6]2
[7]384
[8]3
[9]385
[0]367
[A]Deficient
[5]38[S]

6.240 = 79²-1

[1]no
[6]8
[7]31
[8]47
[9]14928
[0]3.120
[A]Abundant
[5]21[S]

6.241 = 79²

[1]no
[6]2
[7]158
[8]2
[9]80
[0]79
[A]Deficient
[5]21[S]

6.242

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Prime numbers in range 792+1 - 802 (6.085 - 6.241)