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8436
8437
8438
8439
8440
8441
8442
8443
8444
8445
8446
8447
8448
8449
8450
8451
8452
8453
8454
8455
8456
8457
8458
8459
8460
8461
8462
8463
8464
8465
8466
8467
8468
8469
8470
8471
8472
8473
8474
8475
8476
8477
8478
8479
8480
8481
8482
8483
8484
8485
8486
8487
8488
8489
8490
8491
8492
8493
8494
8495
8496
8497
8498
8499
8500
8501
8502
8503
8504
8505
8506
8507
8508
8509
8510
8511
8512
8513
8514
8515
8516
8517
8518
8519
8520
8521
8522
8523
8524
8525
8526
8527
8528
8529
8530
8531
8532
8533
8534
8535
8536
8537
8538
8539
8540
8541
8542
8543
8544
8545
8546
8547
8548
8549
8550
8551
8552
8553
8554
8555
8556
8557
8558
8559
8560
8561
8562
8563
8564
8565
8566
8567
8568
8569
8570
8571
8572
8573
8574
8575
8576
8577
8578
8579
8580
8581
8582
8583
8584
8585
8586
8587
8588
8589
8590
8591
8592
8593
8594
8595
8596
8597
8598
8599
8600
8601
8602
8603
8604
8605
8606
8607
8608
8609
8610
8611
8612
8613
8614
8615
8616
8617
8618
8619
8620
8621
8622
8623
8624
8625
8626
8627
8628
8629
8630
8631
8632
8633
8634
8635
8636
8637
8638
8639
8640
8641
8642
8643
8644
8645
8646
8647
8648
8649
8650
8651
8652
8653
8654
8655
8656
8657
8658
8659
8660
8661
8662
8663
8664
8665
8666
8667
8668
8669
8670
8671
8672
8673
8674
8675
8676
8677
8678
8679
8680
8681
8682
8683
8684
8685
8686
8687
8688
8689
8690
8691
8692
8693
8694
8695
8696
8697
8698
8699
8700
8701
8702
8703
8704
8705
8706
8707
8708
8709
8710
8711
8712
8713
8714
8715
8716
8717
8718
8719
8720
8721
8722
8723
8724
8725
8726
8727
8728
8729
8730
8731
8732
8733
8734
8735
8736
8737
8738
8739
8740
8741
8742
8743
8744
8745
8746
8747
8748
8749
8750
8751
8752
8753
8754
8755
8756
8757
8758
8759
8760
8761
8762
8763
8764
8765
8766
8767
8768
8769
8770
8771
8772
8773
8774
8775
8776
8777
8778
8779
8780
8781
8782
8783
8784
8785
8786
8787
8788
8789
8790
8791
8792
8793
8794
8795
8796
8797
8798
8799
8800
8801
8802
8803
8804
8805
8806
8807
8808
8809
8810
8811
8812
8813
8814
8815
8816
8817
8818
8819
8820
8821
8822
8823
8824
8825
8826
8827
8828
8829
8830
8831
8832
8833
8834
8835
8836
8837
8838
8839
8840
8841
8842
8843
8844
8845
8846
8847
8848
8849
8850
8851
8852
8853
8854
8855
8856
8857
8858
8859
8860
8861
8862
8863
8864
8865
8866
8867
8868
8869
8870
8871
8872
8873
8874
8875
8876
8877
8878
8879
8880
8881
8882
8883
8884
8885
8886
8887
8888
8889
8890
8891
8892
8893
8894
8895
8896
8897
8898
8899
8900
8901
8902
8903
8904
8905
8906
8907
8908
8909
8910
8911
8912
8913
8914
8915
8916
8917
8918
8919
8920
8921
8922
8923
8924
8925
8926
8927
8928
8929
8930
8931
8932
8933
8934
8935
8936
8937
8938
8939
8940
8941
8942
8943
8944
8945
8946
8947
8948
8949
8950
8951
8952
8953
8954
8955
8956
8957
8958
8959
8960
8961
8962
8963
8964
8965
8966
8967
8968
8969
8970
8971
8972
8973
8974
8975
8976
8977
8978
8979
8980
8981
8982
8983
8984
8985
8986
8987
8988
8989
8990
8991
8992
8993
8994
8995
8996
8997
8998
8999
9000
9001
9002
9003
9004
9005
9006
9007
9008
9009
9010
9011
9012
9013
9014
9015
9016
9017
9018
9019
9020
9021
9022
9023
9024
9025
9026
9027
9028
9029
9030
9031
9032
9033
9034
9035
9036
9037
9038
9039
9040
9041
9042
9043
9044
9045
9046
9047
9048
9049
9050
9051
9052
9053
9054
9055
9056
9057
9058
9059
9060
9061
9062
9063
9064
9065
9066
9067
9068
9069
9070
9071
9072
9073
9074
9075
9076
9077
9078
9079
9080
9081
9082
9083
9084
9085
9086
9087
9088
9089
9090
9091
9092
9093
9094
9095
9096
9097
9098
9099
9100
9101
9102
9103
9104
9105
9106
9107
9108
9109
9110
9111
9112
9113
9114
9115
9116
9117
9118
9119
9120
9121
9122
9123
9124
9125
9126
9127
9128
9129
9130
9131
9132
9133
9134
9135
9136
9137
9138
9139
9140
9141
9142
9143
9144
9145
9146
9147
9148
9149
9150
9151
9152
9153
9154
9155
9156
9157
9158
9159
9160
9161
9162
9163
9164
9165
9166
9167
9168
9169
9170
9171
9172
9173
9174
9175
9176
9177
9178
9179
9180
9181
9182
9183
9184
9185
9186
9187
9188
9189
9190
9191
9192
9193
9194
9195
9196
9197
9198
9199
9200
9201
9202
9203
9204
9205
9206
9207
9208
9209
9210
9211
9212
9213
9214
9215
9216
9217
9218
9219
9220
9221
9222
9223
9224
9225
9226
9227
9228
9229
9230
9231
9232
9233
9234
9235
9236
9237
9238
9239
9240
9241
9242
9243
9244
9245
9246
9247
9248
9249
9250
9251
9252
9253
9254
9255
9256
9257
9258
9259
9260
9261
9262
9263
9264
9265
9266
9267
9268
9269
9270
9271
9272
9273
9274
9275
9276
9277
9278
9279
9280
9281
9282
9283
9284
9285
9286
9287
9288
9289
9290
9291
9292
9293
9294
9295
9296
9297
9298
9299
9300
9301
9302
9303
9304
9305
9306
9307
9308
9309
9310
9311
9312
9313
9314
9315
9316
9317
9318
9319
9320
9321
9322
9323
9324
9325
9326
9327
9328
9329
9330
9331
9332
9333
9334
9335
9336
9337
9338
9339
9340
9341
9342
9343
9344
9345
9346
9347
9348
9349
9350
9351
9352
9353
9354
9355
9356
9357
9358
9359
9360
9361
9362
9363
9364
9365
9366
9367
9368
9369
9370
9371
9372
9373
9374
9375
9376
9377
9378
9379
9380
9381
9382
9383
9384
9385
9386
9387
9388
9389
9390
9391
9392
9393
9394
9395
9396
9397
9398
9399
9400
9401
9402
9403
9404
9405
9406
9407
9408
9409
9410
9411
9412
9413
9414
9415
9416
9417
9418
9419
9420
9421
9422
9423
9424
9425
9426
9427
9428
9429
9430
9431
9432
9433
9434
9435
9436
9437
9438
9439
9440
9441
9442
9443
9444
9445
9446
9447
9448
9449
9450
9451
9452
9453
9454
9455
9456
9457
9458
9459
9460
9461
9462
9463
9464
9465
9466
9467
9468
9469
9470
9471
9472
9473
9474
9475
9476
9477
9478
9479
9480
9481
9482
9483
9484
9485
9486
9487
9488
9489
9490
9491
9492
9493
9494
9495
9496
9497
9498
9499
9500
9501
9502
9503
9504
9505
9506
9507
|
# libm test inputs for gen-auto-libm-tests.c.
# Copyright (C) 1997-2025 Free Software Foundation, Inc.
# This file is part of the GNU C Library.
#
# The GNU C Library is free software; you can redistribute it and/or
# modify it under the terms of the GNU Lesser General Public
# License as published by the Free Software Foundation; either
# version 2.1 of the License, or (at your option) any later version.
#
# The GNU C Library is distributed in the hope that it will be useful,
# but WITHOUT ANY WARRANTY; without even the implied warranty of
# MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU
# Lesser General Public License for more details.
#
# You should have received a copy of the GNU Lesser General Public
# License along with the GNU C Library; if not, see
# <https://www.gnu.org/licenses/>. */
acos 0
acos -0
acos 1
acos -1
acos 0.5
acos -0.5
acos 0.75
acos 2e-17
acos 0.0625
acos 0x0.ffffffp0
acos -0x0.ffffffp0
acos 0x0.ffffffff8p0
acos -0x0.ffffffff8p0
acos 0x0.ffffffffffffp0
acos -0x0.ffffffffffffp0
acos 0x0.fffffffffffff8p0
acos -0x0.fffffffffffff8p0
acos 0x0.ffffffffffffffffp0
acos -0x0.ffffffffffffffffp0
acos 0x0.ffffffffffffffffffffffffffcp0
acos -0x0.ffffffffffffffffffffffffffcp0
acos 0x0.ffffffffffffffffffffffffffff8p0
acos -0x0.ffffffffffffffffffffffffffff8p0
acos 0x1p-5
acos 0x1p-10
acos 0x1p-15
acos 0x1p-20
acos 0x1p-25
acos 0x1p-30
acos 0x1p-35
acos 0x1p-40
acos 0x1p-45
acos 0x1p-50
acos 0x1p-55
acos 0x1p-60
acos 0x1p-65
acos 0x1p-70
acos 0x1p-75
acos 0x1p-80
acos 0x1p-85
acos 0x1p-90
acos 0x1p-95
acos 0x1p-100
acos 0x1p-105
acos 0x1p-110
acos 0x1p-115
acos 0x1p-120
acos -0x1p-5
acos -0x1p-25
acos -0x1p-45
acos -0x1p-65
acos -0x1p-85
acos -0x1p-105
acos -0x1p-125
acos -0x2.0089a4p-4
acos 0xf.04aeep-4
acos 0x5.dd258006121b8p-4
acos -0x2.35f051e70dbc4p-4
acos 0xe.9a5c0d7fabb9aa1p-4
acos 0xe.17513589de79b75p-4
acos 0x3.e57821d368ebap-4
acos 0x2.0bee8p-4
acos -0x1.da00d8p-4
# the next value generates larger error bounds on x86_64 (binary64)
acos 0x1.fffff3634acd6p-1
# the next value generates larger error bounds on x86_64 (ldbl-96)
acos 0xf.fe00271d507ee5dp-4
acos min
acos -min
acos min_subnorm
acos -min_subnorm
acospi 0
acospi -0
acospi 1
acospi -1
acospi 0.5
acospi -0.5
acospi 0.75
acospi 2e-17
acospi 0.0625
acospi 0x0.ffffffp0
acospi -0x0.ffffffp0
acospi 0x0.ffffffff8p0
acospi -0x0.ffffffff8p0
acospi 0x0.ffffffffffffp0
acospi -0x0.ffffffffffffp0
acospi 0x0.fffffffffffff8p0
acospi -0x0.fffffffffffff8p0
acospi 0x0.ffffffffffffffffp0
acospi -0x0.ffffffffffffffffp0
acospi 0x0.ffffffffffffffffffffffffffcp0
acospi -0x0.ffffffffffffffffffffffffffcp0
acospi 0x0.ffffffffffffffffffffffffffff8p0
acospi -0x0.ffffffffffffffffffffffffffff8p0
acospi 0x1p-5
acospi 0x1p-10
acospi 0x1p-15
acospi 0x1p-20
acospi 0x1p-25
acospi 0x1p-30
acospi 0x1p-35
acospi 0x1p-40
acospi 0x1p-45
acospi 0x1p-50
acospi 0x1p-55
acospi 0x1p-60
acospi 0x1p-65
acospi 0x1p-70
acospi 0x1p-75
acospi 0x1p-80
acospi 0x1p-85
acospi 0x1p-90
acospi 0x1p-95
acospi 0x1p-100
acospi 0x1p-105
acospi 0x1p-110
acospi 0x1p-115
acospi 0x1p-120
acospi -0x1p-5
acospi -0x1p-25
acospi -0x1p-45
acospi -0x1p-65
acospi -0x1p-85
acospi -0x1p-105
acospi -0x1p-125
acospi -0x2.0089a4p-4
acospi 0xf.04aeep-4
acospi 0x5.dd258006121b8p-4
acospi -0x2.35f051e70dbc4p-4
acospi 0xe.9a5c0d7fabb9aa1p-4
acospi 0xe.17513589de79b75p-4
acospi 0x3.e57821d368ebap-4
acospi 0x2.0bee8p-4
acospi -0x1.da00d8p-4
acospi 0x1.fffff3634acd6p-1
acospi 0xf.fe00271d507ee5dp-4
acospi min
acospi -min
acospi min_subnorm
acospi -min_subnorm
# the next values generate larger error bounds on x86_64
acospi -0x1.12462cp-1
acospi 0x1.da0ea62dd7231p-1
acospi 0xf.fec85670a4b0761p-4
acospi 0xb.50b04f0a7917332097372387f018p-4
acosh 1
acosh 0x1.000002p0
acosh 0x1.0000000000001p0
acosh 0x1.0000000000000002p0
acosh 0x1.000000000000000000000000008p0
acosh 0x1.0000000000000000000000000001p0
acosh 1.625
acosh 7
acosh 100
acosh 1e5
acosh 0x1p8
acosh 0x1p9
acosh 0x1p10
acosh 0x1p11
acosh 0x1p12
acosh 0x1p13
acosh 0x1p24
acosh 0x1p25
acosh 0x1p26
acosh 0x1p27
acosh 0x1p28
acosh 0x1p29
acosh 0x1p30
acosh 0x1p31
acosh 0x1p32
acosh 0x1p33
acosh 0x1p48
acosh 0x1p49
acosh 0x1p50
acosh 0x1p51
acosh 0x1p52
acosh 0x1p53
acosh 0x1p54
acosh 0x1p55
acosh 0x1p56
acosh 0x1p57
acosh 0x1p58
acosh 0x1p59
acosh 0x1p100
acosh 0x1p500
acosh 0x1p5000
acosh 0x1.80a368p+0
acosh 0x1.0b9d3e9fc19fbp+0
acosh 0x1.11eab6p+0
acosh 0x1.0fffaap+0
acosh 0x1.068e0eca105a6p+0
acosh 0x2.8d4288p+0
acosh 0x1.5d71a6p+36
acosh 0x1.476a3c43d7edep+288
acosh 0xc.84cb1dbbd1b1p+0
acosh 0x1.0722362c26ba5p+0
acosh 0x1.73515p+0
acosh 0x1.1b836p+0
acosh 0x1.07c956p+0
acosh 0x1.1808eep+0
acosh 0x1.1052c4p+0
# the next value generates larger error bounds on x86_64 (ldbl-96)
acosh 0x1.1ecbdf374bce01cap+0
# the next value generates larger error bounds on x86_64 (binary128)
acosh 0x1.0f97586eba090200118df0902f99p+0
acosh max
add 0 0
add 0 -0
add -0 0
add -0 -0
add max max
add max -max
add -max max
add -max -max
add min min missing-underflow:arg-ibm128
add min -min missing-underflow:arg-ibm128
add -min min missing-underflow:arg-ibm128
add -min -min missing-underflow:arg-ibm128
add min_subnorm min_subnorm missing-underflow:arg-ibm128
add min_subnorm -min_subnorm missing-underflow:arg-ibm128
add -min_subnorm min_subnorm missing-underflow:arg-ibm128
add -min_subnorm -min_subnorm missing-underflow:arg-ibm128
add 1 2
add 1 -2
add -1 2
add -1 -2
add 100.5 0.75
add 100.5 -0.75
add -100.5 0.75
add -100.5 -0.75
add 1 0x1p-23
add 1 0x1.7fp-23
add 1 0x1.8p-23
add 1 0x1.81p-23
add 1 0x1p-24
add 1 0x1.1p-24
add 1 0x0.fp-24
add 1 min
add 1 -min
add 1 min_subnorm
add 1 -min_subnorm
add -1 min
add -1 -min
add -1 min_subnorm
add -1 -min_subnorm
# Cases where larger argument is half way between two values of a
# floating-point format, so that double rounding would sometimes yield
# the wrong result.
add 0x1.000001p0 min
add 0x1.000001p0 -min
add 0x1.000001p0 min_subnorm
add 0x1.000001p0 -min_subnorm
add -0x1.000001p0 min
add -0x1.000001p0 -min
add -0x1.000001p0 min_subnorm
add -0x1.000001p0 -min_subnorm
add 0x1.00000000000008p0 min
add 0x1.00000000000008p0 -min
add 0x1.00000000000008p0 min_subnorm
add 0x1.00000000000008p0 -min_subnorm
add -0x1.00000000000008p0 min
add -0x1.00000000000008p0 -min
add -0x1.00000000000008p0 min_subnorm
add -0x1.00000000000008p0 -min_subnorm
add 0x1.0000000000000001p0 min
add 0x1.0000000000000001p0 -min
add 0x1.0000000000000001p0 min_subnorm
add 0x1.0000000000000001p0 -min_subnorm
add -0x1.0000000000000001p0 min
add -0x1.0000000000000001p0 -min
add -0x1.0000000000000001p0 min_subnorm
add -0x1.0000000000000001p0 -min_subnorm
# Two values representable in the same format with sum very close to
# half way between two representable values. In particular, verify
# that there is no intermediate rounding to 64 bits when adding two
# double values.
add 1 0x1.000002p-24
add 1 -0x1.000002p-24
add 1 0x0.ffffffp-24
add 1 -0x0.ffffffp-24
add 0x1.000002p0 0x1.000002p-24
add 0x1.000002p0 -0x1.000002p-24
add 0x1.000002p0 0x0.ffffffp-24
add 0x1.000002p0 -0x0.ffffffp-24
add 1 0x1.0000000000001p-53
add 1 -0x1.0000000000001p-53
add 1 0x0.fffffffffffff8p-53
add 1 -0x0.fffffffffffff8p-53
add 0x1.0000000000001p0 0x1.0000000000001p-53
add 0x1.0000000000001p0 -0x1.0000000000001p-53
add 0x1.0000000000001p0 0x0.fffffffffffff8p-53
add 0x1.0000000000001p0 -0x0.fffffffffffff8p-53
add 1 0x1.0000000000000002p-64
add 1 -0x1.0000000000000002p-64
add 1 0x0.ffffffffffffffffp-64
add 1 -0x0.ffffffffffffffffp-64
add 0x1.0000000000000002p0 0x1.0000000000000002p-64
add 0x1.0000000000000002p0 -0x1.0000000000000002p-64
add 0x1.0000000000000002p0 0x0.ffffffffffffffffp-64
add 0x1.0000000000000002p0 -0x0.ffffffffffffffffp-64
asin 0
asin -0
asin 0.5
asin -0.5
asin 1.0
asin -1.0
asin 0.75
asin 0x0.ffffffp0
asin -0x0.ffffffp0
asin 0x0.ffffffff8p0
asin -0x0.ffffffff8p0
asin 0x0.ffffffffffffp0
asin -0x0.ffffffffffffp0
asin 0x0.fffffffffffff8p0
asin -0x0.fffffffffffff8p0
asin 0x0.ffffffffffffffffp0
asin -0x0.ffffffffffffffffp0
asin 0x0.ffffffffffffffffffffffffffcp0
asin -0x0.ffffffffffffffffffffffffffcp0
asin 0x0.ffffffffffffffffffffffffffff8p0
asin -0x0.ffffffffffffffffffffffffffff8p0
asin 0x1p-5
asin 0x1p-10
asin 0x1p-15
asin 0x1p-20
asin 0x1p-25
asin 0x1p-30
asin 0x1p-35
asin 0x1p-40
asin 0x1p-45
asin 0x1p-50
asin 0x1p-55
asin 0x1p-60
asin 0x1p-100
asin 0x1p-600
asin 0x1p-10000
asin -0x2.18915cp-4
asin -0x3.746774p-4
asin -0x3.1c54d10e5c844p-4
asin 0xf.c9675fa6fe69f12p-4
asin -0xa.fc5afp-4
asin 0xd.805e5p-4
asin -0x2.1a02dcp-4
asin -0x8.1c120ac3e495p-4
asin -0xb.36dacp-4
# the next value generates larger error bounds on x86_64 (binary64)
asin 0x1.f6041ffe89d7dp-4
asin min
asin -min
asin min_subnorm
asin -min_subnorm
asinh 0
asinh -0
asinh 0.75
asinh 1
asinh 10
asinh 100
asinh 1e6
asinh 0x1p8
asinh 0x1p9
asinh 0x1p10
asinh 0x1p11
asinh 0x1p12
asinh 0x1p13
asinh 0x1p24
asinh 0x1p25
asinh 0x1p26
asinh 0x1p27
asinh 0x1p28
asinh 0x1p29
asinh 0x1p30
asinh 0x1p31
asinh 0x1p32
asinh 0x1p33
asinh 0x1p48
asinh 0x1p49
asinh 0x1p50
asinh 0x1p51
asinh 0x1p52
asinh 0x1p53
asinh 0x1p54
asinh 0x1p55
asinh 0x1p56
asinh 0x1p57
asinh 0x1p58
asinh 0x1p59
asinh 0x1p100
asinh 0x1p500
asinh 0x1p5000
asinh 0x1p-8
asinh 0x1p-9
asinh 0x1p-10
asinh 0x1p-11
asinh 0x1p-12
asinh 0x1p-13
asinh 0x1p-24
asinh 0x1p-25
asinh 0x1p-26
asinh 0x1p-27
asinh 0x1p-28
asinh 0x1p-29
asinh 0x1p-30
asinh 0x1p-31
asinh 0x1p-32
asinh 0x1p-33
asinh 0x1p-48
asinh 0x1p-49
asinh 0x1p-50
asinh 0x1p-51
asinh 0x1p-52
asinh 0x1p-53
asinh 0x1p-54
asinh 0x1p-55
asinh 0x1p-56
asinh 0x1p-57
asinh 0x1p-58
asinh 0x1p-59
asinh 0x1p-100
asinh -0x3.d26bb4p-4
asinh -0x3.bdeef4p-4
asinh -0x7.fc7fc8p-8
asinh -0x3.b94a52e6913c2p-4
asinh 0x7.d8e5a8p-4
asinh -0x7.63a06320c42e4p-4
asinh 0x6.f4a93p-4
asinh -0x7.88bcc8p-4
asinh -0x3.11c35p-4
asinh -0x4.39534p-4
asinh -0xd.d62e8p+92
asinh -0x4.cfb9805a53a2065p-4
asinh -0x5.cabae7a011e33d9p-4
asinh -0x6.e26358p-4
asinh 0x6.c92c08p-4
asinh 0x1p-500
asinh 0x1p-5000
# the next value generates larger error bounds on x86_64 (binary32)
asinh 0xf.96c69p-8
# the next value generates larger error bounds on x86_64 (binary64)
asinh 0x1.023cfeab10a13p-2
# the next value generates larger error bounds on x86_64 (binary128)
asinh -0x5.a95683e302a71be88a35649b24ep-4
asinh min
asinh -min
asinh min_subnorm
asinh -min_subnorm
asinh max
asinh -max
asinpi 0
asinpi -0
asinpi 0.5
asinpi -0.5
asinpi 1.0
asinpi -1.0
asinpi 0.75
asinpi 0x0.ffffffp0
asinpi -0x0.ffffffp0
asinpi 0x0.ffffffff8p0
asinpi -0x0.ffffffff8p0
asinpi 0x0.ffffffffffffp0
asinpi -0x0.ffffffffffffp0
asinpi 0x0.fffffffffffff8p0
asinpi -0x0.fffffffffffff8p0
asinpi 0x0.ffffffffffffffffp0
asinpi -0x0.ffffffffffffffffp0
asinpi 0x0.ffffffffffffffffffffffffffcp0
asinpi -0x0.ffffffffffffffffffffffffffcp0
asinpi 0x0.ffffffffffffffffffffffffffff8p0
asinpi -0x0.ffffffffffffffffffffffffffff8p0
asinpi 0x1p-5
asinpi 0x1p-10
asinpi 0x1p-15
asinpi 0x1p-20
asinpi 0x1p-25
asinpi 0x1p-30
asinpi 0x1p-35
asinpi 0x1p-40
asinpi 0x1p-45
asinpi 0x1p-50
asinpi 0x1p-55
asinpi 0x1p-60
asinpi 0x1p-100
asinpi 0x1p-600
asinpi 0x1p-10000
asinpi -0x2.18915cp-4
asinpi -0x3.746774p-4
asinpi -0x3.1c54d10e5c844p-4
asinpi 0xf.c9675fa6fe69f12p-4
asinpi -0xa.fc5afp-4
asinpi 0xd.805e5p-4
asinpi -0x2.1a02dcp-4
asinpi -0x8.1c120ac3e495p-4
asinpi -0xb.36dacp-4
asinpi 0x1.f6041ffe89d7dp-4
asinpi min
asinpi -min
asinpi min_subnorm
asinpi -min_subnorm
# the next values generate larger error bounds on x86_64
asinpi 0x1.f1c012p-1
asinpi -0x1.8805060cb885cp-3
asinpi 0x8.14d7e32b5c44642p-4
asinpi -0xa.7ca6c96caefe80b9d757de58a578p-4
atan inf
atan -inf
atan 0
atan -0
atan max
atan -max
atan 1
atan -1
atan 0.75
atan 0x1p-5
atan 0x1p-10
atan 0x1p-15
atan 0x1p-20
atan 0x1p-25
atan 0x1p-30
atan 0x1p-35
atan 0x1p-40
atan 0x1p-45
atan 0x1p-50
atan 0x1p-55
atan 0x1p-60
atan 2.5
atan 10
atan 1e6
atan 0x1p31
atan 0x1p-100
atan 0x1p-600
atan 0x1p-10000
atan -0x3.b02d84p-4
atan -0x3.3fb708p-4
atan -0x2.3249ap+0
atan -0x1.363f46p+0
atan -0x1.ad4c0ap+0
atan -0x3.eb8e18p+0
atan 0x3.53c188p+0
atan -0x1.58c83p+0
# the next value generates larger error bounds on x86_64 (binary32)
atan 0x1.626772p-1
atan min
atan -min
atan min_subnorm
atan -min_subnorm
# atan2 (y,inf) == +0 for finite y > 0 or +0
atan2 1 inf
atan2 0 inf
atan2 min inf
atan2 min_subnorm inf
atan2 max inf
# atan2 (y,inf) == -0 for finite y < 0 or -0
atan2 -1 inf
atan2 -0 inf
atan2 -min inf
atan2 -min_subnorm inf
atan2 -max inf
# atan2(+inf, x) == pi/2 for finite x
atan2 inf 1
atan2 inf 0
atan2 inf min
atan2 inf min_subnorm
atan2 inf max
atan2 inf -1
atan2 inf -0
atan2 inf -min
atan2 inf -min_subnorm
atan2 inf -max
# atan2(-inf, x) == -pi/2 for finite x
atan2 -inf 1
atan2 -inf 0
atan2 -inf min
atan2 -inf min_subnorm
atan2 -inf max
atan2 -inf -1
atan2 -inf -0
atan2 -inf -min
atan2 -inf -min_subnorm
atan2 -inf -max
# atan2 (y,-inf) == +pi for finite y > 0 or +0
atan2 1 -inf
atan2 0 -inf
atan2 min -inf
atan2 min_subnorm -inf
atan2 max -inf
# atan2 (y,-inf) == -pi for finite y < 0 or -0.
atan2 -1 -inf
atan2 -0 -inf
atan2 -min -inf
atan2 -min_subnorm -inf
atan2 -max -inf
atan2 inf inf
atan2 -inf inf
atan2 inf -inf
atan2 -inf -inf
# atan2 (0,x) == 0 for x > 0.
atan2 0 1
# atan2 (-0,x) == -0 for x > 0.
atan2 -0 1
atan2 0 0
atan2 -0 0
# atan2 (+0,x) == +pi for x < 0.
atan2 0 -1
# atan2 (-0,x) == -pi for x < 0.
atan2 -0 -1
atan2 0 -0
atan2 -0 -0
# atan2 (y,+0) == pi/2 for y > 0.
atan2 1 0
# atan2 (y,-0) == pi/2 for y > 0.
atan2 1 -0
# atan2 (y,+0) == -pi/2 for y < 0.
atan2 -1 0
# atan2 (y,-0) == -pi/2 for y < 0.
atan2 -1 -0
atan2 max max
atan2 max -max
atan2 -max max
atan2 -max -max
atan2 max min
atan2 -max -min
atan2 -max min
atan2 max -min
atan2 max min_subnorm
atan2 -max -min_subnorm
atan2 -max min_subnorm
atan2 max -min_subnorm
atan2 0.75 1
atan2 -0.75 1.0
atan2 0.75 -1.0
atan2 -0.75 -1.0
atan2 0.390625 .00029
atan2 1.390625 0.9296875
atan2 -0.00756827042671106339 -.001792735857538728036
atan2 0x1.00000000000001p0 0x1.00000000000001p0
atan2 0x4.c3841p-4 0x2.f2f308p+0
atan2 -0xe.cf143p-40 0xd.3de7ap-36
atan2 0x5.576cf8p-4 0x2.21e65p+0
atan2 -0x4.29411p-4 0x1.f4755cp+0
atan2 -0xa.b4101p+20 -0xf.9c4c8p-4
atan2 0x4.251bb8p-4 0x7.40ac68p+0
atan2 0x1.47239ep+68 0xa.3ac3cp+68
atan2 -0x6.b0794p-4 0x3.8ff10cp+0
atan2 -0x7.15e7af0a1780cp-724 0xf.fffffp+124
atan2 0x3.f16f1p+0 -0x1.546056p+0
atan2 -0x1.9e657cp-24 0x7.40bb4p-52
# the next value generates larger error bounds on x86_64 (binary32)
atan2 -0x1.f9cf48p+49 0x1.f60598p+51
# the next value generates larger error bounds on x86_64 (binary64)
atan2 0x1.bcab29da0e947p-54 0x1.bc41f4d2294b8p-54
# the next value generates larger error bounds on x86_64 (binary64)
atan2 0x1.a11891ec004d4p-348 0x1.814830510be26p-348
# the next value generates larger error bounds on x86_64 (binary64)
atan2 0x1.b836ed678be29p-588 0x1.b7be6f5a03a8cp-588
# the next value generates larger error bounds on x86_64 (binary64)
atan2 0x1.a83f842ef3f73p-633 0x1.a799d8a6677ep-633
# the next value generates larger error bounds on x86_64 (binary128)
atan2 0x1.41df5aa214612c7e019fa6ade88p-13316 0x5.e53b26a270a29eb9f77ef8ef7af8p-13316
atan2 min min
atan2 min -min
atan2 -min min
atan2 -min -min
atan2 min_subnorm min_subnorm
atan2 min_subnorm -min_subnorm
atan2 -min_subnorm min_subnorm
atan2 -min_subnorm -min_subnorm
atan2 min min_subnorm
atan2 min -min_subnorm
atan2 -min min_subnorm
atan2 -min -min_subnorm
atan2 min_subnorm min
atan2 min_subnorm -min
atan2 -min_subnorm min
atan2 -min_subnorm -min
atan2 1 -max
atan2 -1 -max
atan2 min -max
atan2 -min -max
atan2 min_subnorm -max
atan2 -min_subnorm -max
atan2 1 max
atan2 -1 max
atan2 min max
atan2 -min max
atan2 min_subnorm max
atan2 -min_subnorm max
atan2 min 1
atan2 -min 1
atan2 min_subnorm 1
atan2 -min_subnorm 1
atan2 min -1
atan2 -min -1
atan2 min_subnorm -1
atan2 -min_subnorm -1
atan2pi 0 1
atan2pi -0 1
atan2pi 0 0
atan2pi -0 0
atan2pi 0 -1
atan2pi -0 -1
atan2pi 0 -0
atan2pi -0 -0
atan2pi 1 0
atan2pi 1 -0
atan2pi -1 0
atan2pi -1 -0
atan2pi max max
atan2pi max -max
atan2pi -max max
atan2pi -max -max
atan2pi max min
atan2pi -max -min
atan2pi -max min
atan2pi max -min
atan2pi max min_subnorm
atan2pi -max -min_subnorm
atan2pi -max min_subnorm
atan2pi max -min_subnorm
atan2pi 0.75 1
atan2pi -0.75 1.0
atan2pi 0.75 -1.0
atan2pi -0.75 -1.0
atan2pi 0.390625 .00029
atan2pi 1.390625 0.9296875
atan2pi -0.00756827042671106339 -.001792735857538728036
atan2pi 0x1.00000000000001p0 0x1.00000000000001p0
atan2pi 0x4.c3841p-4 0x2.f2f308p+0
atan2pi -0xe.cf143p-40 0xd.3de7ap-36
atan2pi 0x5.576cf8p-4 0x2.21e65p+0
atan2pi -0x4.29411p-4 0x1.f4755cp+0
atan2pi -0xa.b4101p+20 -0xf.9c4c8p-4
atan2pi 0x4.251bb8p-4 0x7.40ac68p+0
atan2pi 0x1.47239ep+68 0xa.3ac3cp+68
atan2pi -0x6.b0794p-4 0x3.8ff10cp+0
atan2pi -0x7.15e7af0a1780cp-724 0xf.fffffp+124
atan2pi 0x3.f16f1p+0 -0x1.546056p+0
atan2pi -0x1.9e657cp-24 0x7.40bb4p-52
atan2pi -0x1.f9cf48p+49 0x1.f60598p+51
atan2pi 0x1.bcab29da0e947p-54 0x1.bc41f4d2294b8p-54
atan2pi 0x1.a11891ec004d4p-348 0x1.814830510be26p-348
atan2pi 0x1.b836ed678be29p-588 0x1.b7be6f5a03a8cp-588
atan2pi 0x1.a83f842ef3f73p-633 0x1.a799d8a6677ep-633
atan2pi 0x1.41df5aa214612c7e019fa6ade88p-13316 0x5.e53b26a270a29eb9f77ef8ef7af8p-13316
atan2pi min min
atan2pi min -min
atan2pi -min min
atan2pi -min -min
atan2pi min_subnorm min_subnorm
atan2pi min_subnorm -min_subnorm
atan2pi -min_subnorm min_subnorm
atan2pi -min_subnorm -min_subnorm
atan2pi min min_subnorm
atan2pi min -min_subnorm
atan2pi -min min_subnorm
atan2pi -min -min_subnorm
atan2pi min_subnorm min
atan2pi min_subnorm -min
atan2pi -min_subnorm min
atan2pi -min_subnorm -min
atan2pi 1 -max
atan2pi -1 -max
atan2pi min -max
atan2pi -min -max
atan2pi min_subnorm -max
atan2pi -min_subnorm -max
atan2pi 1 max
atan2pi -1 max
atan2pi min max
atan2pi -min max
atan2pi min_subnorm max
atan2pi -min_subnorm max
atan2pi min 1
atan2pi -min 1
atan2pi min_subnorm 1
atan2pi -min_subnorm 1
atan2pi min -1
atan2pi -min -1
atan2pi min_subnorm -1
atan2pi -min_subnorm -1
# the next values generate larger error bounds on x86_64
atan2pi -0x1.6dd242p-15 0x1.d6ecdcp-5
atan2pi -0x1.fe856e7997f8p+381 0x1.90ece816f9a7cp+343
atan2pi 0x4.8010e21a5d13ad38p+212 0x5.bb4879ec6325337p+10940
atan2pi -0x2.c6994d7f40fae88117550b428404p+16040 0xe.181a2c7696ba5cf23a6eab680b2p+16040
atanh 0
atanh -0
atanh 0.75
atanh -0.75
atanh 0.25
atanh 0x1p-5
atanh 0x1p-10
atanh 0x1.2345p-20
atanh 0x1p-8
atanh 0x1p-9
atanh 0x1p-10
atanh 0x1p-11
atanh 0x1p-12
atanh 0x1p-13
atanh 0x1p-24
atanh 0x1p-25
atanh 0x1p-26
atanh 0x1p-27
atanh 0x1p-28
atanh 0x1p-29
atanh 0x1p-30
atanh 0x1p-31
atanh 0x1p-32
atanh 0x1p-33
atanh 0x1p-48
atanh 0x1p-49
atanh 0x1p-50
atanh 0x1p-51
atanh 0x1p-52
atanh 0x1p-53
atanh 0x1p-54
atanh 0x1p-55
atanh 0x1p-56
atanh 0x1p-57
atanh 0x1p-58
atanh 0x1p-59
atanh 0x1p-100
atanh -0x1p-100
atanh 0x1p-600
atanh -0x1p-600
atanh 0x1p-10000
atanh -0x1p-10000
atanh 0x0.ffffffp0
atanh -0x0.ffffffp0
atanh 0x0.ffffffff8p0
atanh -0x0.ffffffff8p0
atanh 0x0.ffffffffffffp0
atanh -0x0.ffffffffffffp0
atanh 0x0.fffffffffffff8p0
atanh -0x0.fffffffffffff8p0
atanh 0x0.ffffffffffffffffp0
atanh -0x0.ffffffffffffffffp0
atanh 0x0.ffffffffffffffffffffffffffcp0
atanh -0x0.ffffffffffffffffffffffffffcp0
atanh 0x0.ffffffffffffffffffffffffffff8p0
atanh -0x0.ffffffffffffffffffffffffffff8p0
atanh -0x6.e6c77p-20
atanh 0x3.2ca824p-4
atanh -0x1.cc1d66p-4
atanh -0xf.cd3809ca8fd28p-4
atanh -0x1.04f386p-4
atanh -0x2.084568p-4
atanh -0x3.e0a5d8p-4
atanh 0x3.dfb1f5db0ceccp-4
atanh 0x2.251b2a64c85dep-4
atanh -0x2.e3458cp-4
atanh 0x3.91d9f3c80c72d7acp-4
atanh -0x2.6c52c26567198p-4
atanh 0x3.a274ecp-4
atanh -0x3.f0f519a687b64p-8
atanh 0x6.fd4ec8p-4
atanh -0x2.6cb2a8p-4
atanh -0xc.21df7c7f51508p-4
atanh 0x5.8be99p-40
atanh 0x3.cbed35fe733d8p-4
atanh -0x5.c18b6p-4
atanh -0x7.c88a5p-8
atanh -0x2.c72b7cp-4
atanh -0x3.98eaf4p-4
atanh 0x2.c1085p-4
atanh 0x1p-500
atanh 0x1p-5000
# the next value generates larger error bounds in libmvec/avx512 on x86_64
# (binary32)
atanh 0x1.f80094p-8
# the next value generates larger error bounds on x86_64 (binary128)
atanh 0x2.c02a24f3472c7840afbd8cfb68bap-4
atanh min
atanh -min
atanh min_subnorm
atanh -min_subnorm
atanpi 0
atanpi -0
atanpi max
atanpi -max
atanpi 1
atanpi -1
atanpi 0.75
atanpi 0x1p-5
atanpi 0x1p-10
atanpi 0x1p-15
atanpi 0x1p-20
atanpi 0x1p-25
atanpi 0x1p-30
atanpi 0x1p-35
atanpi 0x1p-40
atanpi 0x1p-45
atanpi 0x1p-50
atanpi 0x1p-55
atanpi 0x1p-60
atanpi 2.5
atanpi 10
atanpi 1e6
atanpi 0x1p31
atanpi 0x1p-100
atanpi 0x1p-600
atanpi 0x1p-10000
atanpi -0x3.b02d84p-4
atanpi -0x3.3fb708p-4
atanpi -0x2.3249ap+0
atanpi -0x1.363f46p+0
atanpi -0x1.ad4c0ap+0
atanpi -0x3.eb8e18p+0
atanpi 0x3.53c188p+0
atanpi -0x1.58c83p+0
atanpi 0x1.626772p-1
atanpi min
atanpi -min
atanpi min_subnorm
atanpi -min_subnorm
# the next values generate larger error bounds on x86_64
atanpi 0x1.717e3ap-1
atanpi 0x1.9601b055fdf97p-3
atanpi 0xc.916d8196a7d1bbfp-8
atanpi 0x3.2d7177f38d6ee175de059ee6394p-4
# cabs (x,y) == cabs (y,x).
cabs 0.75 12.390625
# cabs (x,y) == cabs (-x,y).
cabs -12.390625 0.75
# cabs (x,y) == cabs (-y,x).
cabs -0.75 12.390625
# cabs (x,y) == cabs (-x,-y).
cabs -12.390625 -0.75
# cabs (x,y) == cabs (-y,-x).
cabs -0.75 -12.390625
# cabs (x,0) == fabs (x).
cabs -0.75 0
cabs 0.75 0
cabs -1.0 0
cabs 1.0 0
cabs -5.7e7 0
cabs 5.7e7 0
cabs 0.75 1.25
cabs -0x1.34be3p-4 -0xc.56623p+0
cabs -0x1.2b0ff8p+28 -0x2.549fc4p+16
cabs -0x1.0932cp-80 -0x2.51109p-24
cabs -0x1.055fb2p+48 0x9.1ce86p+24
cabs -0x1.26a566p+120 0x4.017b28p+92
cabs -0x1.0eda54p+28 0xb.09476p+0
cabs -0x1.133b84p+84 -0xa.7d925f57f60cp+768
cabs -0 -0x3.4e5d7877324cp+0
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cacosh 0x0.fffffffffffff8p0 0x1p-52
cacosh -0x0.fffffffffffff8p0 0x1p-52
cacosh 0x0.fffffffffffff8p0 -0x1p-52
cacosh -0x0.fffffffffffff8p0 -0x1p-52
cacosh 0x1.fp-1025 0x0.fffffffffffff8p0
cacosh 0x1.fp-1025 -0x0.fffffffffffff8p0
cacosh -0x1.fp-1025 0x0.fffffffffffff8p0
cacosh -0x1.fp-1025 -0x0.fffffffffffff8p0
cacosh 0x0.fffffffffffff8p0 0x1.fp-1025
cacosh -0x0.fffffffffffff8p0 0x1.fp-1025
cacosh 0x0.fffffffffffff8p0 -0x1.fp-1025
cacosh -0x0.fffffffffffff8p0 -0x1.fp-1025
cacosh 0.0 0x0.fffffffffffff8p0
cacosh 0.0 -0x0.fffffffffffff8p0
cacosh -0.0 0x0.fffffffffffff8p0
cacosh -0.0 -0x0.fffffffffffff8p0
cacosh 0x0.fffffffffffff8p0 0.0
cacosh -0x0.fffffffffffff8p0 0.0
cacosh 0x0.fffffffffffff8p0 -0.0
cacosh -0x0.fffffffffffff8p0 -0.0
cacosh 0x1p-52 0.5
cacosh 0x1p-52 -0.5
cacosh -0x1p-52 0.5
cacosh -0x1p-52 -0.5
cacosh 0.5 0x1p-52
cacosh -0.5 0x1p-52
cacosh 0.5 -0x1p-52
cacosh -0.5 -0x1p-52
cacosh 0x1.fp-1025 0.5
cacosh 0x1.fp-1025 -0.5
cacosh -0x1.fp-1025 0.5
cacosh -0x1.fp-1025 -0.5
cacosh 0.5 0x1.fp-1025
cacosh -0.5 0x1.fp-1025
cacosh 0.5 -0x1.fp-1025
cacosh -0.5 -0x1.fp-1025
cacosh 0x1p-52 0x1p-52
cacosh 0x1p-52 -0x1p-52
cacosh -0x1p-52 0x1p-52
cacosh -0x1p-52 -0x1p-52
cacosh 0x1.fp-1025 0x1p-52
cacosh 0x1.fp-1025 -0x1p-52
cacosh -0x1.fp-1025 0x1p-52
cacosh -0x1.fp-1025 -0x1p-52
cacosh 0x1p-52 0x1.fp-1025
cacosh -0x1p-52 0x1.fp-1025
cacosh 0x1p-52 -0x1.fp-1025
cacosh -0x1p-52 -0x1.fp-1025
cacosh 0.0 0x1p-52
cacosh 0.0 -0x1p-52
cacosh -0.0 0x1p-52
cacosh -0.0 -0x1p-52
cacosh 0x1p-52 0.0
cacosh -0x1p-52 0.0
cacosh 0x1p-52 -0.0
cacosh -0x1p-52 -0.0
cacosh 0x1.fp-1025 0x1.fp-1025
cacosh 0x1.fp-1025 -0x1.fp-1025
cacosh -0x1.fp-1025 0x1.fp-1025
cacosh -0x1.fp-1025 -0x1.fp-1025
cacosh 0x1p-63 0x0.ffffffffffffffffp0
cacosh 0x1p-63 -0x0.ffffffffffffffffp0
cacosh -0x1p-63 0x0.ffffffffffffffffp0
cacosh -0x1p-63 -0x0.ffffffffffffffffp0
cacosh 0x0.ffffffffffffffffp0 0x1p-63
cacosh -0x0.ffffffffffffffffp0 0x1p-63
cacosh 0x0.ffffffffffffffffp0 -0x1p-63
cacosh -0x0.ffffffffffffffffp0 -0x1p-63
cacosh 0x1.fp-16385 0x0.ffffffffffffffffp0
cacosh 0x1.fp-16385 -0x0.ffffffffffffffffp0
cacosh -0x1.fp-16385 0x0.ffffffffffffffffp0
cacosh -0x1.fp-16385 -0x0.ffffffffffffffffp0
cacosh 0x0.ffffffffffffffffp0 0x1.fp-16385
cacosh -0x0.ffffffffffffffffp0 0x1.fp-16385
cacosh 0x0.ffffffffffffffffp0 -0x1.fp-16385
cacosh -0x0.ffffffffffffffffp0 -0x1.fp-16385
cacosh 0.0 0x0.ffffffffffffffffp0
cacosh 0.0 -0x0.ffffffffffffffffp0
cacosh -0.0 0x0.ffffffffffffffffp0
cacosh -0.0 -0x0.ffffffffffffffffp0
cacosh 0x0.ffffffffffffffffp0 0.0
cacosh -0x0.ffffffffffffffffp0 0.0
cacosh 0x0.ffffffffffffffffp0 -0.0
cacosh -0x0.ffffffffffffffffp0 -0.0
cacosh 0x1p-63 0.5
cacosh 0x1p-63 -0.5
cacosh -0x1p-63 0.5
cacosh -0x1p-63 -0.5
cacosh 0.5 0x1p-63
cacosh -0.5 0x1p-63
cacosh 0.5 -0x1p-63
cacosh -0.5 -0x1p-63
cacosh 0x1.fp-16385 0.5
cacosh 0x1.fp-16385 -0.5
cacosh -0x1.fp-16385 0.5
cacosh -0x1.fp-16385 -0.5
cacosh 0.5 0x1.fp-16385
cacosh -0.5 0x1.fp-16385
cacosh 0.5 -0x1.fp-16385
cacosh -0.5 -0x1.fp-16385
cacosh 0x1p-63 0x1p-63
cacosh 0x1p-63 -0x1p-63
cacosh -0x1p-63 0x1p-63
cacosh -0x1p-63 -0x1p-63
cacosh 0x1.fp-16385 0x1p-63
cacosh 0x1.fp-16385 -0x1p-63
cacosh -0x1.fp-16385 0x1p-63
cacosh -0x1.fp-16385 -0x1p-63
cacosh 0x1p-63 0x1.fp-16385
cacosh -0x1p-63 0x1.fp-16385
cacosh 0x1p-63 -0x1.fp-16385
cacosh -0x1p-63 -0x1.fp-16385
cacosh 0.0 0x1p-63
cacosh 0.0 -0x1p-63
cacosh -0.0 0x1p-63
cacosh -0.0 -0x1p-63
cacosh 0x1p-63 0.0
cacosh -0x1p-63 0.0
cacosh 0x1p-63 -0.0
cacosh -0x1p-63 -0.0
cacosh 0x1.fp-16385 0x1.fp-16385
cacosh 0x1.fp-16385 -0x1.fp-16385
cacosh -0x1.fp-16385 0x1.fp-16385
cacosh -0x1.fp-16385 -0x1.fp-16385
cacosh 0x1p-105 0x0.ffffffffffffffffffffffffffcp0
cacosh 0x1p-105 -0x0.ffffffffffffffffffffffffffcp0
cacosh -0x1p-105 0x0.ffffffffffffffffffffffffffcp0
cacosh -0x1p-105 -0x0.ffffffffffffffffffffffffffcp0
cacosh 0x0.ffffffffffffffffffffffffffcp0 0x1p-105
cacosh -0x0.ffffffffffffffffffffffffffcp0 0x1p-105
cacosh 0x0.ffffffffffffffffffffffffffcp0 -0x1p-105
cacosh -0x0.ffffffffffffffffffffffffffcp0 -0x1p-105
cacosh 0x1.fp-1025 0x0.ffffffffffffffffffffffffffcp0
cacosh 0x1.fp-1025 -0x0.ffffffffffffffffffffffffffcp0
cacosh -0x1.fp-1025 0x0.ffffffffffffffffffffffffffcp0
cacosh -0x1.fp-1025 -0x0.ffffffffffffffffffffffffffcp0
cacosh 0x0.ffffffffffffffffffffffffffcp0 0x1.fp-1025
cacosh -0x0.ffffffffffffffffffffffffffcp0 0x1.fp-1025
cacosh 0x0.ffffffffffffffffffffffffffcp0 -0x1.fp-1025
cacosh -0x0.ffffffffffffffffffffffffffcp0 -0x1.fp-1025
cacosh 0.0 0x0.ffffffffffffffffffffffffffcp0
cacosh 0.0 -0x0.ffffffffffffffffffffffffffcp0
cacosh -0.0 0x0.ffffffffffffffffffffffffffcp0
cacosh -0.0 -0x0.ffffffffffffffffffffffffffcp0
cacosh 0x0.ffffffffffffffffffffffffffcp0 0.0
cacosh -0x0.ffffffffffffffffffffffffffcp0 0.0
cacosh 0x0.ffffffffffffffffffffffffffcp0 -0.0
cacosh -0x0.ffffffffffffffffffffffffffcp0 -0.0
cacosh 0x1p-105 0.5
cacosh 0x1p-105 -0.5
cacosh -0x1p-105 0.5
cacosh -0x1p-105 -0.5
cacosh 0.5 0x1p-105
cacosh -0.5 0x1p-105
cacosh 0.5 -0x1p-105
cacosh -0.5 -0x1p-105
cacosh 0x1p-105 0x1p-105
cacosh 0x1p-105 -0x1p-105
cacosh -0x1p-105 0x1p-105
cacosh -0x1p-105 -0x1p-105
cacosh 0x1.fp-1025 0x1p-105
cacosh 0x1.fp-1025 -0x1p-105
cacosh -0x1.fp-1025 0x1p-105
cacosh -0x1.fp-1025 -0x1p-105
cacosh 0x1p-105 0x1.fp-1025
cacosh -0x1p-105 0x1.fp-1025
cacosh 0x1p-105 -0x1.fp-1025
cacosh -0x1p-105 -0x1.fp-1025
cacosh 0.0 0x1p-105
cacosh 0.0 -0x1p-105
cacosh -0.0 0x1p-105
cacosh -0.0 -0x1p-105
cacosh 0x1p-105 0.0
cacosh -0x1p-105 0.0
cacosh 0x1p-105 -0.0
cacosh -0x1p-105 -0.0
cacosh 0x1p-112 0x0.ffffffffffffffffffffffffffff8p0
cacosh 0x1p-112 -0x0.ffffffffffffffffffffffffffff8p0
cacosh -0x1p-112 0x0.ffffffffffffffffffffffffffff8p0
cacosh -0x1p-112 -0x0.ffffffffffffffffffffffffffff8p0
cacosh 0x0.ffffffffffffffffffffffffffff8p0 0x1p-112
cacosh -0x0.ffffffffffffffffffffffffffff8p0 0x1p-112
cacosh 0x0.ffffffffffffffffffffffffffff8p0 -0x1p-112
cacosh -0x0.ffffffffffffffffffffffffffff8p0 -0x1p-112
cacosh 0x1.fp-16385 0x0.ffffffffffffffffffffffffffff8p0
cacosh 0x1.fp-16385 -0x0.ffffffffffffffffffffffffffff8p0
cacosh -0x1.fp-16385 0x0.ffffffffffffffffffffffffffff8p0
cacosh -0x1.fp-16385 -0x0.ffffffffffffffffffffffffffff8p0
cacosh 0x0.ffffffffffffffffffffffffffff8p0 0x1.fp-16385
cacosh -0x0.ffffffffffffffffffffffffffff8p0 0x1.fp-16385
cacosh 0x0.ffffffffffffffffffffffffffff8p0 -0x1.fp-16385
cacosh -0x0.ffffffffffffffffffffffffffff8p0 -0x1.fp-16385
cacosh 0.0 0x0.ffffffffffffffffffffffffffff8p0
cacosh 0.0 -0x0.ffffffffffffffffffffffffffff8p0
cacosh -0.0 0x0.ffffffffffffffffffffffffffff8p0
cacosh -0.0 -0x0.ffffffffffffffffffffffffffff8p0
cacosh 0x0.ffffffffffffffffffffffffffff8p0 0.0
cacosh -0x0.ffffffffffffffffffffffffffff8p0 0.0
cacosh 0x0.ffffffffffffffffffffffffffff8p0 -0.0
cacosh -0x0.ffffffffffffffffffffffffffff8p0 -0.0
cacosh 0x1p-112 0.5
cacosh 0x1p-112 -0.5
cacosh -0x1p-112 0.5
cacosh -0x1p-112 -0.5
cacosh 0.5 0x1p-112
cacosh -0.5 0x1p-112
cacosh 0.5 -0x1p-112
cacosh -0.5 -0x1p-112
cacosh 0x1p-112 0x1p-112
cacosh 0x1p-112 -0x1p-112
cacosh -0x1p-112 0x1p-112
cacosh -0x1p-112 -0x1p-112
cacosh 0x1.fp-16385 0x1p-112
cacosh 0x1.fp-16385 -0x1p-112
cacosh -0x1.fp-16385 0x1p-112
cacosh -0x1.fp-16385 -0x1p-112
cacosh 0x1p-112 0x1.fp-16385
cacosh -0x1p-112 0x1.fp-16385
cacosh 0x1p-112 -0x1.fp-16385
cacosh -0x1p-112 -0x1.fp-16385
cacosh 0.0 0x1p-112
cacosh 0.0 -0x1p-112
cacosh -0.0 0x1p-112
cacosh -0.0 -0x1p-112
cacosh 0x1p-112 0.0
cacosh -0x1p-112 0.0
cacosh 0x1p-112 -0.0
cacosh -0x1p-112 -0.0
cacosh 0.75 1.25
cacosh -2 -3
carg inf 2.0
carg inf -2.0
carg 10 inf
carg 10 -inf
carg -inf 10
carg -inf -10
carg inf inf
carg inf -inf
carg -inf inf
carg -inf -inf
# carg (x + i 0) == 0 for x > 0.
carg 2.0 0
# carg (x - i 0) == -0 for x > 0.
carg 2.0 -0
carg 0 0
carg 0 -0
# carg (x + i 0) == +pi for x < 0.
carg -2.0 0
# carg (x - i 0) == -pi for x < 0.
carg -2.0 -0
carg -0 0
carg -0 -0
# carg (+0 + i y) == pi/2 for y > 0.
carg 0 2.0
# carg (-0 + i y) == pi/2 for y > 0.
carg -0 2.0
# carg (+0 + i y) == -pi/2 for y < 0.
carg 0 -2.0
# carg (-0 + i y) == -pi/2 for y < 0.
carg -0 -2.0
carg 0x2.f2f308p+0 0x4.c3841p-4
carg 0xd.3de7ap-36 -0xe.cf143p-40
carg 0x2.21e65p+0 0x5.576cf8p-4
carg 0x1.f4755cp+0 -0x4.29411p-4
carg -0xf.9c4c8p-4 -0xa.b4101p+20
carg 0x7.40ac68p+0 0x4.251bb8p-4
carg 0xa.3ac3cp+68 0x1.47239ep+68
carg 0x3.8ff10cp+0 -0x6.b0794p-4
carg -0x3.973cc4p+72 -0xf.fffffp+124
carg -0x1.0a512ap-120 0xf.54681p-108
carg -0x3.be0054531569p-4 -0xb.0c5a9p-4
carg -0x1.0236b6p-20 0x2.a6e504p+108
carg 0x9.27b5fd9157b6c92b151371ca23d8p+0 0x1.d8759b9024992p+0
carg 0x8p-152 0x4p-1076
casin 0 0
casin -0 0
casin 0 -0
casin -0 -0
casin 0 -1.5
casin -0 -1.5
casin 0 -1.0
casin -0 -1.0
casin 0 -0.5
casin -0 -0.5
casin 0 0.5
casin -0 0.5
casin 0 1.0
casin -0 1.0
casin 0 1.5
casin -0 1.5
casin -1.5 0
casin -1.5 -0
casin -1.0 0
casin -1.0 -0
casin -0.5 0
casin -0.5 -0
casin 0.5 0
casin 0.5 -0
casin 1.0 0
casin 1.0 -0
casin 1.5 0
casin 1.5 -0
casin 0x1p50 1.0
casin 0x1p50 -1.0
casin -0x1p50 1.0
casin -0x1p50 -1.0
casin 1.0 0x1p50
casin -1.0 0x1p50
casin 1.0 -0x1p50
casin -1.0 -0x1p50
casin 0x1p500 1.0
casin 0x1p500 -1.0
casin -0x1p500 1.0
casin -0x1p500 -1.0
casin 1.0 0x1p500
casin -1.0 0x1p500
casin 1.0 -0x1p500
casin -1.0 -0x1p500
casin 0x1p5000 1.0
casin 0x1p5000 -1.0
casin -0x1p5000 1.0
casin -0x1p5000 -1.0
casin 1.0 0x1p5000
casin -1.0 0x1p5000
casin 1.0 -0x1p5000
casin -1.0 -0x1p5000
casin 0x1.fp127 0x1.fp127
casin 0x1.fp1023 0x1.fp1023
casin 0x1.fp16383 0x1.fp16383
casin 0x1.fp-129 1.5
casin 0x1.fp-129 -1.5
casin -0x1.fp-129 1.5
casin -0x1.fp-129 -1.5
casin 1.5 0x1.fp-129
casin -1.5 0x1.fp-129
casin 1.5 -0x1.fp-129
casin -1.5 -0x1.fp-129
casin 0x1.fp-1025 1.5
casin 0x1.fp-1025 -1.5
casin -0x1.fp-1025 1.5
casin -0x1.fp-1025 -1.5
casin 1.5 0x1.fp-1025
casin -1.5 0x1.fp-1025
casin 1.5 -0x1.fp-1025
casin -1.5 -0x1.fp-1025
casin 0x1.fp-16385 1.5
casin 0x1.fp-16385 -1.5
casin -0x1.fp-16385 1.5
casin -0x1.fp-16385 -1.5
casin 1.5 0x1.fp-16385
casin -1.5 0x1.fp-16385
casin 1.5 -0x1.fp-16385
casin -1.5 -0x1.fp-16385
casin 0.5 1.0
casin 0.5 -1.0
casin -0.5 1.0
casin -0.5 -1.0
casin 1.0 0.5
casin -1.0 0.5
casin 1.0 -0.5
casin -1.0 -0.5
casin 0.25 1.0
casin 0.25 -1.0
casin -0.25 1.0
casin -0.25 -1.0
casin 1.0 0.25
casin -1.0 0.25
casin 1.0 -0.25
casin -1.0 -0.25
casin 0x1.fp-10 1.0
casin 0x1.fp-10 -1.0
casin -0x1.fp-10 1.0
casin -0x1.fp-10 -1.0
casin 1.0 0x1.fp-10
casin -1.0 0x1.fp-10
casin 1.0 -0x1.fp-10
casin -1.0 -0x1.fp-10
casin 0x1.fp-30 1.0
casin 0x1.fp-30 -1.0
casin -0x1.fp-30 1.0
casin -0x1.fp-30 -1.0
casin 1.0 0x1.fp-30
casin -1.0 0x1.fp-30
casin 1.0 -0x1.fp-30
casin -1.0 -0x1.fp-30
casin 0x1.fp-100 1.0
casin 0x1.fp-100 -1.0
casin -0x1.fp-100 1.0
casin -0x1.fp-100 -1.0
casin 1.0 0x1.fp-100
casin -1.0 0x1.fp-100
casin 1.0 -0x1.fp-100
casin -1.0 -0x1.fp-100
casin 0x1.fp-129 1.0
casin 0x1.fp-129 -1.0
casin -0x1.fp-129 1.0
casin -0x1.fp-129 -1.0
casin 1.0 0x1.fp-129
casin -1.0 0x1.fp-129
casin 1.0 -0x1.fp-129
casin -1.0 -0x1.fp-129
casin 0x1.fp-1000 1.0
casin 0x1.fp-1000 -1.0
casin -0x1.fp-1000 1.0
casin -0x1.fp-1000 -1.0
casin 1.0 0x1.fp-1000
casin -1.0 0x1.fp-1000
casin 1.0 -0x1.fp-1000
casin -1.0 -0x1.fp-1000
casin 0x1.fp-1025 1.0
casin 0x1.fp-1025 -1.0
casin -0x1.fp-1025 1.0
casin -0x1.fp-1025 -1.0
casin 1.0 0x1.fp-1025
casin -1.0 0x1.fp-1025
casin 1.0 -0x1.fp-1025
casin -1.0 -0x1.fp-1025
casin 0x1.fp-10000 1.0
casin 0x1.fp-10000 -1.0
casin -0x1.fp-10000 1.0
casin -0x1.fp-10000 -1.0
casin 1.0 0x1.fp-10000
casin -1.0 0x1.fp-10000
casin 1.0 -0x1.fp-10000
casin -1.0 -0x1.fp-10000
casin 0x1.fp-16385 1.0
casin 0x1.fp-16385 -1.0
casin -0x1.fp-16385 1.0
casin -0x1.fp-16385 -1.0
casin 1.0 0x1.fp-16385
casin -1.0 0x1.fp-16385
casin 1.0 -0x1.fp-16385
casin -1.0 -0x1.fp-16385
casin 0x1p-23 0x1.000002p0
casin 0x1p-23 -0x1.000002p0
casin -0x1p-23 0x1.000002p0
casin -0x1p-23 -0x1.000002p0
casin 0x1.000002p0 0x1p-23
casin -0x1.000002p0 0x1p-23
casin 0x1.000002p0 -0x1p-23
casin -0x1.000002p0 -0x1p-23
casin 0x1.fp-129 0x1.000002p0
casin 0x1.fp-129 -0x1.000002p0
casin -0x1.fp-129 0x1.000002p0
casin -0x1.fp-129 -0x1.000002p0
casin 0x1.000002p0 0x1.fp-129
casin -0x1.000002p0 0x1.fp-129
casin 0x1.000002p0 -0x1.fp-129
casin -0x1.000002p0 -0x1.fp-129
casin 0.0 0x1.000002p0
casin 0.0 -0x1.000002p0
casin -0.0 0x1.000002p0
casin -0.0 -0x1.000002p0
casin 0x1.000002p0 0.0
casin -0x1.000002p0 0.0
casin 0x1.000002p0 -0.0
casin -0x1.000002p0 -0.0
casin 0x1p-52 0x1.0000000000001p0
casin 0x1p-52 -0x1.0000000000001p0
casin -0x1p-52 0x1.0000000000001p0
casin -0x1p-52 -0x1.0000000000001p0
casin 0x1.0000000000001p0 0x1p-52
casin -0x1.0000000000001p0 0x1p-52
casin 0x1.0000000000001p0 -0x1p-52
casin -0x1.0000000000001p0 -0x1p-52
casin 0x1.fp-1025 0x1.0000000000001p0
casin 0x1.fp-1025 -0x1.0000000000001p0
casin -0x1.fp-1025 0x1.0000000000001p0
casin -0x1.fp-1025 -0x1.0000000000001p0
casin 0x1.0000000000001p0 0x1.fp-1025
casin -0x1.0000000000001p0 0x1.fp-1025
casin 0x1.0000000000001p0 -0x1.fp-1025
casin -0x1.0000000000001p0 -0x1.fp-1025
casin 0.0 0x1.0000000000001p0
casin 0.0 -0x1.0000000000001p0
casin -0.0 0x1.0000000000001p0
casin -0.0 -0x1.0000000000001p0
casin 0x1.0000000000001p0 0.0
casin -0x1.0000000000001p0 0.0
casin 0x1.0000000000001p0 -0.0
casin -0x1.0000000000001p0 -0.0
casin 0x1p-63 0x1.0000000000000002p0
casin 0x1p-63 -0x1.0000000000000002p0
casin -0x1p-63 0x1.0000000000000002p0
casin -0x1p-63 -0x1.0000000000000002p0
casin 0x1.0000000000000002p0 0x1p-63
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catanh -0.5 0x1p8191
catanh 0.5 -0x1p8191
catanh -0.5 -0x1p8191
catanh 0x1p100 0.0
catanh 0x1p100 -0.0
catanh -0x1p100 0.0
catanh -0x1p100 -0.0
catanh 0.0 0x1p100
catanh -0.0 0x1p100
catanh 0.0 -0x1p100
catanh -0.0 -0x1p100
catanh 0x1.fp127 0.0
catanh 0x1.fp127 -0.0
catanh -0x1.fp127 0.0
catanh -0x1.fp127 -0.0
catanh 0.0 0x1.fp127
catanh -0.0 0x1.fp127
catanh 0.0 -0x1.fp127
catanh -0.0 -0x1.fp127
catanh 0x1.fp127 0x1.fp127
catanh 0x1.fp127 -0x1.fp127
catanh -0x1.fp127 0x1.fp127
catanh -0x1.fp127 -0x1.fp127
catanh 0x1p900 0.0
catanh 0x1p900 -0.0
catanh -0x1p900 0.0
catanh -0x1p900 -0.0
catanh 0.0 0x1p900
catanh -0.0 0x1p900
catanh 0.0 -0x1p900
catanh -0.0 -0x1p900
catanh 0x1.fp1023 0.0
catanh 0x1.fp1023 -0.0
catanh -0x1.fp1023 0.0
catanh -0x1.fp1023 -0.0
catanh 0.0 0x1.fp1023
catanh -0.0 0x1.fp1023
catanh 0.0 -0x1.fp1023
catanh -0.0 -0x1.fp1023
catanh 0x1.fp1023 0x1.fp1023
catanh 0x1.fp1023 -0x1.fp1023
catanh -0x1.fp1023 0x1.fp1023
catanh -0x1.fp1023 -0x1.fp1023
catanh 0x1p10000 0.0
catanh 0x1p10000 -0.0
catanh -0x1p10000 0.0
catanh -0x1p10000 -0.0
catanh 0.0 0x1p10000
catanh -0.0 0x1p10000
catanh 0.0 -0x1p10000
catanh -0.0 -0x1p10000
catanh 0x1.fp16383 0.0
catanh 0x1.fp16383 -0.0
catanh -0x1.fp16383 0.0
catanh -0x1.fp16383 -0.0
catanh 0.0 0x1.fp16383
catanh -0.0 0x1.fp16383
catanh 0.0 -0x1.fp16383
catanh -0.0 -0x1.fp16383
catanh 0x1.fp16383 0x1.fp16383 xfail-rounding:ibm128-libgcc
catanh 0x1.fp16383 -0x1.fp16383 xfail-rounding:ibm128-libgcc
catanh -0x1.fp16383 0x1.fp16383 xfail-rounding:ibm128-libgcc
catanh -0x1.fp16383 -0x1.fp16383 xfail-rounding:ibm128-libgcc
catanh 0x1p-13 1.0
catanh 0x1p-13 -1.0
catanh -0x1p-13 1.0
catanh -0x1p-13 -1.0
catanh 1.0 0x1p-13
catanh -1.0 0x1p-13
catanh 1.0 -0x1p-13
catanh -1.0 -0x1p-13
catanh 0x1p-27 1.0
catanh 0x1p-27 -1.0
catanh -0x1p-27 1.0
catanh -0x1p-27 -1.0
catanh 1.0 0x1p-27
catanh -1.0 0x1p-27
catanh 1.0 -0x1p-27
catanh -1.0 -0x1p-27
catanh 0x1p-33 1.0
catanh 0x1p-33 -1.0
catanh -0x1p-33 1.0
catanh -0x1p-33 -1.0
catanh 1.0 0x1p-33
catanh -1.0 0x1p-33
catanh 1.0 -0x1p-33
catanh -1.0 -0x1p-33
catanh 0x1p-54 1.0
catanh 0x1p-54 -1.0
catanh -0x1p-54 1.0
catanh -0x1p-54 -1.0
catanh 1.0 0x1p-54
catanh -1.0 0x1p-54
catanh 1.0 -0x1p-54
catanh -1.0 -0x1p-54
catanh 0x1p-57 1.0
catanh 0x1p-57 -1.0
catanh -0x1p-57 1.0
catanh -0x1p-57 -1.0
catanh 1.0 0x1p-57
catanh -1.0 0x1p-57
catanh 1.0 -0x1p-57
catanh -1.0 -0x1p-57
catanh 0x1p-13 0x1.000002p0
catanh 0x1p-13 -0x1.000002p0
catanh -0x1p-13 0x1.000002p0
catanh -0x1p-13 -0x1.000002p0
catanh 0x1.000002p0 0x1p-13
catanh -0x1.000002p0 0x1p-13
catanh 0x1.000002p0 -0x1p-13
catanh -0x1.000002p0 -0x1p-13
catanh 0x1p-13 0x0.ffffffp0
catanh 0x1p-13 -0x0.ffffffp0
catanh -0x1p-13 0x0.ffffffp0
catanh -0x1p-13 -0x0.ffffffp0
catanh 0x0.ffffffp0 0x1p-13
catanh -0x0.ffffffp0 0x1p-13
catanh 0x0.ffffffp0 -0x1p-13
catanh -0x0.ffffffp0 -0x1p-13
catanh 0x1p-27 0x1.0000000000001p0
catanh 0x1p-27 -0x1.0000000000001p0
catanh -0x1p-27 0x1.0000000000001p0
catanh -0x1p-27 -0x1.0000000000001p0
catanh 0x1.0000000000001p0 0x1p-27
catanh -0x1.0000000000001p0 0x1p-27
catanh 0x1.0000000000001p0 -0x1p-27
catanh -0x1.0000000000001p0 -0x1p-27
catanh 0x1p-27 0x0.fffffffffffff8p0
catanh 0x1p-27 -0x0.fffffffffffff8p0
catanh -0x1p-27 0x0.fffffffffffff8p0
catanh -0x1p-27 -0x0.fffffffffffff8p0
catanh 0x0.fffffffffffff8p0 0x1p-27
catanh -0x0.fffffffffffff8p0 0x1p-27
catanh 0x0.fffffffffffff8p0 -0x1p-27
catanh -0x0.fffffffffffff8p0 -0x1p-27
catanh 0x1p-33 0x1.0000000000000002p0
catanh 0x1p-33 -0x1.0000000000000002p0
catanh -0x1p-33 0x1.0000000000000002p0
catanh -0x1p-33 -0x1.0000000000000002p0
catanh 0x1.0000000000000002p0 0x1p-33
catanh -0x1.0000000000000002p0 0x1p-33
catanh 0x1.0000000000000002p0 -0x1p-33
catanh -0x1.0000000000000002p0 -0x1p-33
catanh 0x1p-33 0x0.ffffffffffffffffp0
catanh 0x1p-33 -0x0.ffffffffffffffffp0
catanh -0x1p-33 0x0.ffffffffffffffffp0
catanh -0x1p-33 -0x0.ffffffffffffffffp0
catanh 0x0.ffffffffffffffffp0 0x1p-33
catanh -0x0.ffffffffffffffffp0 0x1p-33
catanh 0x0.ffffffffffffffffp0 -0x1p-33
catanh -0x0.ffffffffffffffffp0 -0x1p-33
catanh 0x1p-54 0x1.000000000000000000000000008p0
catanh 0x1p-54 -0x1.000000000000000000000000008p0
catanh -0x1p-54 0x1.000000000000000000000000008p0
catanh -0x1p-54 -0x1.000000000000000000000000008p0
catanh 0x1.000000000000000000000000008p0 0x1p-54
catanh -0x1.000000000000000000000000008p0 0x1p-54
catanh 0x1.000000000000000000000000008p0 -0x1p-54
catanh -0x1.000000000000000000000000008p0 -0x1p-54
catanh 0x1p-54 0x0.ffffffffffffffffffffffffffcp0
catanh 0x1p-54 -0x0.ffffffffffffffffffffffffffcp0
catanh -0x1p-54 0x0.ffffffffffffffffffffffffffcp0
catanh -0x1p-54 -0x0.ffffffffffffffffffffffffffcp0
catanh 0x0.ffffffffffffffffffffffffffcp0 0x1p-54
catanh -0x0.ffffffffffffffffffffffffffcp0 0x1p-54
catanh 0x0.ffffffffffffffffffffffffffcp0 -0x1p-54
catanh -0x0.ffffffffffffffffffffffffffcp0 -0x1p-54
catanh 0x1p-57 0x1.0000000000000000000000000001p0
catanh 0x1p-57 -0x1.0000000000000000000000000001p0
catanh -0x1p-57 0x1.0000000000000000000000000001p0
catanh -0x1p-57 -0x1.0000000000000000000000000001p0
catanh 0x1.0000000000000000000000000001p0 0x1p-57
catanh -0x1.0000000000000000000000000001p0 0x1p-57
catanh 0x1.0000000000000000000000000001p0 -0x1p-57
catanh -0x1.0000000000000000000000000001p0 -0x1p-57
catanh 0x1p-57 0x0.ffffffffffffffffffffffffffff8p0
catanh 0x1p-57 -0x0.ffffffffffffffffffffffffffff8p0
catanh -0x1p-57 0x0.ffffffffffffffffffffffffffff8p0
catanh -0x1p-57 -0x0.ffffffffffffffffffffffffffff8p0
catanh 0x0.ffffffffffffffffffffffffffff8p0 0x1p-57
catanh -0x0.ffffffffffffffffffffffffffff8p0 0x1p-57
catanh 0x0.ffffffffffffffffffffffffffff8p0 -0x1p-57
catanh -0x0.ffffffffffffffffffffffffffff8p0 -0x1p-57
catanh 1.0 0x1p-64
catanh 1.0 -0x1p-64
catanh -1.0 0x1p-64
catanh -1.0 -0x1p-64
catanh 0x1p-64 1.0
catanh -0x1p-64 1.0
catanh 0x1p-64 -1.0
catanh -0x1p-64 -1.0
catanh 1.0 0x1.3p-73
catanh 1.0 -0x1.3p-73
catanh -1.0 0x1.3p-73
catanh -1.0 -0x1.3p-73
catanh 0x1.3p-73 1.0
catanh -0x1.3p-73 1.0
catanh 0x1.3p-73 -1.0
catanh -0x1.3p-73 -1.0
catanh 1.0 0x1p-124
catanh 1.0 -0x1p-124
catanh -1.0 0x1p-124
catanh -1.0 -0x1p-124
catanh 0x1p-124 1.0
catanh -0x1p-124 1.0
catanh 0x1p-124 -1.0
catanh -0x1p-124 -1.0
catanh 0x1.000002p0 0x1p-126
catanh 0x1.000002p0 -0x1p-126
catanh -0x1.000002p0 0x1p-126
catanh -0x1.000002p0 -0x1p-126
catanh 0x1p-126 0x1.000002p0
catanh -0x1p-126 0x1.000002p0
catanh 0x1p-126 -0x1.000002p0
catanh -0x1p-126 -0x1.000002p0
catanh 0x0.ffffffp0 0x1p-126
catanh 0x0.ffffffp0 -0x1p-126
catanh -0x0.ffffffp0 0x1p-126
catanh -0x0.ffffffp0 -0x1p-126
catanh 0x1p-126 0x0.ffffffp0
catanh -0x1p-126 0x0.ffffffp0
catanh 0x1p-126 -0x0.ffffffp0
catanh -0x1p-126 -0x0.ffffffp0
catanh 1.0 0x1p-512
catanh 1.0 -0x1p-512
catanh -1.0 0x1p-512
catanh -1.0 -0x1p-512
catanh 0x1p-512 1.0
catanh -0x1p-512 1.0
catanh 0x1p-512 -1.0
catanh -0x1p-512 -1.0
catanh 1.0 0x1.3p-536
catanh 1.0 -0x1.3p-536
catanh -1.0 0x1.3p-536
catanh -1.0 -0x1.3p-536
catanh 0x1.3p-536 1.0
catanh -0x1.3p-536 1.0
catanh 0x1.3p-536 -1.0
catanh -0x1.3p-536 -1.0
catanh 1.0 0x1p-1020
catanh 1.0 -0x1p-1020
catanh -1.0 0x1p-1020
catanh -1.0 -0x1p-1020
catanh 0x1p-1020 1.0
catanh -0x1p-1020 1.0
catanh 0x1p-1020 -1.0
catanh -0x1p-1020 -1.0
catanh 0x1.0000000000001p0 0x1p-1022
catanh 0x1.0000000000001p0 -0x1p-1022
catanh -0x1.0000000000001p0 0x1p-1022
catanh -0x1.0000000000001p0 -0x1p-1022
catanh 0x1p-1022 0x1.0000000000001p0
catanh -0x1p-1022 0x1.0000000000001p0
catanh 0x1p-1022 -0x1.0000000000001p0
catanh -0x1p-1022 -0x1.0000000000001p0
catanh 0x0.fffffffffffff8p0 0x1p-1022
catanh 0x0.fffffffffffff8p0 -0x1p-1022
catanh -0x0.fffffffffffff8p0 0x1p-1022
catanh -0x0.fffffffffffff8p0 -0x1p-1022
catanh 0x1p-1022 0x0.fffffffffffff8p0
catanh -0x1p-1022 0x0.fffffffffffff8p0
catanh 0x1p-1022 -0x0.fffffffffffff8p0
catanh -0x1p-1022 -0x0.fffffffffffff8p0
catanh 0x1.0000000000000002p0 0x1p-1022
catanh 0x1.0000000000000002p0 -0x1p-1022
catanh -0x1.0000000000000002p0 0x1p-1022
catanh -0x1.0000000000000002p0 -0x1p-1022
catanh 0x1p-1022 0x1.0000000000000002p0
catanh -0x1p-1022 0x1.0000000000000002p0
catanh 0x1p-1022 -0x1.0000000000000002p0
catanh -0x1p-1022 -0x1.0000000000000002p0
catanh 0x0.ffffffffffffffffp0 0x1p-1022
catanh 0x0.ffffffffffffffffp0 -0x1p-1022
catanh -0x0.ffffffffffffffffp0 0x1p-1022
catanh -0x0.ffffffffffffffffp0 -0x1p-1022
catanh 0x1p-1022 0x0.ffffffffffffffffp0
catanh -0x1p-1022 0x0.ffffffffffffffffp0
catanh 0x1p-1022 -0x0.ffffffffffffffffp0
catanh -0x1p-1022 -0x0.ffffffffffffffffp0
catanh 0x1.000000000000000000000000008p0 0x1p-1022
catanh 0x1.000000000000000000000000008p0 -0x1p-1022
catanh -0x1.000000000000000000000000008p0 0x1p-1022
catanh -0x1.000000000000000000000000008p0 -0x1p-1022
catanh 0x1p-1022 0x1.000000000000000000000000008p0
catanh -0x1p-1022 0x1.000000000000000000000000008p0
catanh 0x1p-1022 -0x1.000000000000000000000000008p0
catanh -0x1p-1022 -0x1.000000000000000000000000008p0
catanh 0x0.ffffffffffffffffffffffffffcp0 0x1p-1022
catanh 0x0.ffffffffffffffffffffffffffcp0 -0x1p-1022
catanh -0x0.ffffffffffffffffffffffffffcp0 0x1p-1022
catanh -0x0.ffffffffffffffffffffffffffcp0 -0x1p-1022
catanh 0x1p-1022 0x0.ffffffffffffffffffffffffffcp0
catanh -0x1p-1022 0x0.ffffffffffffffffffffffffffcp0
catanh 0x1p-1022 -0x0.ffffffffffffffffffffffffffcp0
catanh -0x1p-1022 -0x0.ffffffffffffffffffffffffffcp0
catanh 1.0 0x1p-8192
catanh 1.0 -0x1p-8192
catanh -1.0 0x1p-8192
catanh -1.0 -0x1p-8192
catanh 0x1p-8192 1.0
catanh -0x1p-8192 1.0
catanh 0x1p-8192 -1.0
catanh -0x1p-8192 -1.0
catanh 1.0 0x1.3p-8221
catanh 1.0 -0x1.3p-8221
catanh -1.0 0x1.3p-8221
catanh -1.0 -0x1.3p-8221
catanh 0x1.3p-8221 1.0
catanh -0x1.3p-8221 1.0
catanh 0x1.3p-8221 -1.0
catanh -0x1.3p-8221 -1.0
catanh 1.0 0x1.3p-8246
catanh 1.0 -0x1.3p-8246
catanh -1.0 0x1.3p-8246
catanh -1.0 -0x1.3p-8246
catanh 0x1.3p-8246 1.0
catanh -0x1.3p-8246 1.0
catanh 0x1.3p-8246 -1.0
catanh -0x1.3p-8246 -1.0
catanh 1.0 0x1p-16380
catanh 1.0 -0x1p-16380
catanh -1.0 0x1p-16380
catanh -1.0 -0x1p-16380
catanh 0x1p-16380 1.0
catanh -0x1p-16380 1.0
catanh 0x1p-16380 -1.0
catanh -0x1p-16380 -1.0
catanh 0x1.0000000000000002p0 0x1p-16382
catanh 0x1.0000000000000002p0 -0x1p-16382
catanh -0x1.0000000000000002p0 0x1p-16382
catanh -0x1.0000000000000002p0 -0x1p-16382
catanh 0x1p-16382 0x1.0000000000000002p0
catanh -0x1p-16382 0x1.0000000000000002p0
catanh 0x1p-16382 -0x1.0000000000000002p0
catanh -0x1p-16382 -0x1.0000000000000002p0
catanh 0x0.ffffffffffffffffp0 0x1p-16382
catanh 0x0.ffffffffffffffffp0 -0x1p-16382
catanh -0x0.ffffffffffffffffp0 0x1p-16382
catanh -0x0.ffffffffffffffffp0 -0x1p-16382
catanh 0x1p-16382 0x0.ffffffffffffffffp0
catanh -0x1p-16382 0x0.ffffffffffffffffp0
catanh 0x1p-16382 -0x0.ffffffffffffffffp0
catanh -0x1p-16382 -0x0.ffffffffffffffffp0
catanh 0x1.0000000000000000000000000001p0 0x1p-16382
catanh 0x1.0000000000000000000000000001p0 -0x1p-16382
catanh -0x1.0000000000000000000000000001p0 0x1p-16382
catanh -0x1.0000000000000000000000000001p0 -0x1p-16382
catanh 0x1p-16382 0x1.0000000000000000000000000001p0
catanh -0x1p-16382 0x1.0000000000000000000000000001p0
catanh 0x1p-16382 -0x1.0000000000000000000000000001p0
catanh -0x1p-16382 -0x1.0000000000000000000000000001p0
catanh 0x0.ffffffffffffffffffffffffffff8p0 0x1p-16382
catanh 0x0.ffffffffffffffffffffffffffff8p0 -0x1p-16382
catanh -0x0.ffffffffffffffffffffffffffff8p0 0x1p-16382
catanh -0x0.ffffffffffffffffffffffffffff8p0 -0x1p-16382
catanh 0x1p-16382 0x0.ffffffffffffffffffffffffffff8p0
catanh -0x1p-16382 0x0.ffffffffffffffffffffffffffff8p0
catanh 0x1p-16382 -0x0.ffffffffffffffffffffffffffff8p0
catanh -0x1p-16382 -0x0.ffffffffffffffffffffffffffff8p0
catanh 0.75 1.25
catanh -2 -3
cbrt 0.0
cbrt -0
cbrt -0.001
cbrt 2
cbrt 4
cbrt 8
cbrt -10
cbrt -27.0
cbrt 0.9921875
cbrt 0.75
cbrt 0x1p16383
cbrt 0x1p-16383
cbrt 1e5
cbrt 0x3.132634p+0
cbrt -0xc.8d0442f2f0d1p-492
cbrt -0xa.6b142p+40
cbrt -0x1.f28ab85f3580ap-128
cbrt -0x2.b5cd28p-36
cbrt -0x1.d6a8bep-20
cbrt -0x3.593ed8p-72
cbrt 0x1.bd0098p-104
cbrt -0x3.300d34p+0
cbrt 0x6.247f5p-4
cbrt -0x3.48648028cb464p+0
# the next value generates larger error bounds on x86_64 (binary64)
cbrt -0x1.7cec1dab41272p-230
cbrt max xfail:ibm128-libgcc
cbrt -max xfail:ibm128-libgcc
cbrt min
cbrt -min
cbrt min_subnorm
cbrt -min_subnorm
ccos 0.0 0.0
ccos -0 0.0
ccos 0.0 -0
ccos -0 -0
ccos 0.75 1.25
ccos -2 -3
ccos 0.75 89.5
ccos 0.75 -89.5
ccos -0.75 89.5
ccos -0.75 -89.5
ccos 0.75 710.5
ccos 0.75 -710.5
ccos -0.75 710.5
ccos -0.75 -710.5
ccos 0.75 11357.25
ccos 0.75 -11357.25
ccos -0.75 11357.25
ccos -0.75 -11357.25
ccos 0x1p-149 180
ccos 0x1p-1074 1440
ccos 0x1p-16434 22730
ccos min_subnorm_p120 0x1p-120
ccos 0x1p-120 min_subnorm_p120
ccos min 1
ccos -min 1
ccos min_subnorm 80
ccos -min_subnorm 80
ccosh 0.0 0.0
ccosh -0 0.0
ccosh 0.0 -0
ccosh -0 -0
ccosh 0.75 1.25
ccosh -2 -3
ccosh 89.5 0.75
ccosh -89.5 0.75
ccosh 89.5 -0.75
ccosh -89.5 -0.75
ccosh 710.5 0.75
ccosh -710.5 0.75
ccosh 710.5 -0.75
ccosh -710.5 -0.75
ccosh 11357.25 0.75
ccosh -11357.25 0.75
ccosh 11357.25 -0.75
ccosh -11357.25 -0.75
ccosh 180 0x1p-149
ccosh 1440 0x1p-1074
ccosh 22730 0x1p-16434
ccosh min_subnorm_p120 0x1p-120
ccosh 0x1p-120 min_subnorm_p120
ccosh 1 min
ccosh 1 -min
ccosh 80 min_subnorm
ccosh 80 -min_subnorm
cexp 0 0
cexp -0 0
cexp 0 -0
cexp -0 -0
cexp 0.75 1.25
cexp -2.0 -3.0
cexp 0 0x1p65
cexp 0 -0x1p65
cexp 50 0x1p127
cexp 0 1e22
cexp 0 0x1p1023
cexp 500 0x1p1023
cexp 0 0x1p16383
cexp -10000 0x1p16383
cexp 88.75 0.75
cexp -95 0.75
cexp 709.8125 0.75
cexp -720 0.75
cexp 11356.5625 0.75
cexp -11370 0.75
cexp 180 0x1p-149
cexp 1440 0x1p-1074
cexp 22730 0x1p-16434
cexp 1e6 0
cexp 1e6 min
cexp 1e6 -min
cexp 1 min
cexp 1 -min
cexp 80 min_subnorm
cexp 80 -min_subnorm
cexp min min_subnorm
cexp min -min_subnorm
clog 0.75 1.25
clog -2 -3
clog 0x2.f2f308p+0 0x4.c3841p-4
clog 0xd.3de7ap-36 -0xe.cf143p-40
clog 0x2.21e65p+0 0x5.576cf8p-4
clog 0x1.f4755cp+0 -0x4.29411p-4
clog -0xf.9c4c8p-4 -0xa.b4101p+20
clog 0x7.40ac68p+0 0x4.251bb8p-4
clog 0xa.3ac3cp+68 0x1.47239ep+68
clog 0x3.8ff10cp+0 -0x6.b0794p-4
clog 0xa.a39ffp-4 -0x2.360c38p-4
clog 0x6.9a4569067b6ecp-4 0xb.0a30d15e7d798p-4
clog -0x1.105436p+0 -0x6.66396df3cc7ap-4
clog -0x2.c90b952282392dep-4 0x1.43cda16634cc7046p+0
clog -0x9.93d164127d9fp-4 0x7.c5c8d8p-4
clog -0xa.5920ap-4 -0x6.2cda5p-4
clog 0xd.d05c38ebb1b4p+60 -0x3.c22fdp+44
clog -0xa.19f8ec252c58d5p-4 0x7.d10cdec29a141538p-4
clog -0xa.7ac41a0b417cb8fp-4 -0x6.c5a32eaeedd4p-4
clog 0x3.c16p-136 0x8p-152
clog -0x1.0a69de710590dp+0 -0x7.bc7e121e2b0d1088p-4
clog -0x2.7bdep-4 0x5.ab7a4p-4
clog -0xb.e1d3d0ff44358p-4 -0x7.54785e1b143f8p-4
clog 0x3.ba473p+0 0x7.eea9ap-4
clog 0x9.d02220baee4ep+36 0x2.b9a29cp+0
clog -0x5.1a5cf8p-4 -0xb.73012p-4
clog -0xa.ff292a609dbb8p-4 0x6.f73d4cp-4
clog -0x5.1a5cfc2301114p-4 -0xb.730118p-4
clog 0xb.ffffcp-4 0x7.ffff1p-4
clog 0xb.ffffp-4 0x7.ffffap-4
clog 0xb.ffffp-4 0x7.fffff8p-4
clog 0xb.ffffp-4 0x7.ffffp-4
clog 0xb.fffffp-4 0x7.ffff68p-4
clog 0xb.fffffp-4 0x7.ffffp-4
clog 0xb.ffff8p-4 0x7.ffffcp-4
clog 0xb.ffffp-4 0x7.ffffcp-4
clog 0xb.ffffp-4 0x7.ffffb8p-4
clog 0xb.ffffp-4 0x7.ffff7p-4
clog 0xb.ffffp-4 0x7.ffff5p-4
clog 0xb.fffffffffff7p-4 0x7.fffff8p-4
clog 0xb.fffffffffff08p-4 0x7.fffffffffffdp-4
clog 0xb.fffffffffff08p-4 0x7.fffffffffff9p-4
clog 0xb.fffffffffffp-4 0x7.fffffffffffdcp-4
clog 0xb.fffffp-4 0x7.ffffffffffff4p-4
clog 0xb.fffffffffffp-4 0x7.fffffffffffecp-4
clog 0xb.fffffffffff8p-4 0x7.fffff8p-4
clog 0x8p-152 -0x1.10233ap+0
clog 0xa.03634p-4 -0x4.7bb918p-20
clog -0x5.e23d2p-4 0x8.525df889c21ap-4
clog 0x9.8ce58p-4 -0x8p-152
clog 0x8p-152 0x9.2af75p-4
clog 0x9.97a15de8e59d8p-4 -0
clog -0x4.74556ec92eb4746p-4 0x1.1e7aa1d936f6efe6p+0
clog 0x9.97a15de8e59d8p-4 -0
clog -0x9.7f1d7p-64 0x9.db37dp-4
clog -0x8.5efc4p-4 -0x5.40310cp-4
clog -0x9.0b459p-4 0
clog -0x6.a9419e9b30e68p-4 -0x6.262c7p-4
clog 0x5.2767cdfdfbf2p-4 0x7.69ee98p-4
clog -0x9.f5563cb3227d8p-4 0
clog -0x9.5a284p-4 0x6.899578p-8
clog 0xa.3e62bp-4 0x1.18c03p-100
clog 0 -0x9.22a99p-4
clog 0 0x9.7915bp-4
clog 0x3.00d1ap-12 0x1.23ff6ap+0
clog 0x1.fffffep+127 0x1.fffffep+127
clog 0x1.fffffep+127 1.0
clog 0x1p-149 0x1p-149
clog 0x1p-147 0x1p-147
clog 0x1.fffffffffffffp+1023 0x1.fffffffffffffp+1023
clog 0x1.fffffffffffffp+1023 0x1p+1023
clog 0x1p-1074 0x1p-1074
clog 0x1p-1073 0x1p-1073
clog 0x1.fp+16383 0x1.fp+16383
clog 0x1.fp+16383 0x1p+16383
clog 0x1p-16440 0x1p-16441
clog 0x1p-149 0x1.fp+127
clog -0x1p-149 0x1.fp+127
clog 0x1p-149 -0x1.fp+127
clog -0x1p-149 -0x1.fp+127
clog -0x1.fp+127 0x1p-149
clog -0x1.fp+127 -0x1p-149
clog 0x1.fp+127 0x1p-149
clog 0x1.fp+127 -0x1p-149
clog 0x1p-1074 0x1.fp+1023
clog -0x1p-1074 0x1.fp+1023
clog 0x1p-1074 -0x1.fp+1023
clog -0x1p-1074 -0x1.fp+1023
clog -0x1.fp+1023 0x1p-1074
clog -0x1.fp+1023 -0x1p-1074
clog 0x1.fp+1023 0x1p-1074
clog 0x1.fp+1023 -0x1p-1074
clog 0x1p-16445 0x1.fp+16383
clog -0x1p-16445 0x1.fp+16383
clog 0x1p-16445 -0x1.fp+16383
clog -0x1p-16445 -0x1.fp+16383
clog -0x1.fp+16383 0x1p-16445
clog -0x1.fp+16383 -0x1p-16445
clog 0x1.fp+16383 0x1p-16445
clog 0x1.fp+16383 -0x1p-16445
clog 0x1p-16494 0x1.fp+16383
clog -0x1p-16494 0x1.fp+16383
clog 0x1p-16494 -0x1.fp+16383
clog -0x1p-16494 -0x1.fp+16383
clog -0x1.fp+16383 0x1p-16494
clog -0x1.fp+16383 -0x1p-16494
clog 0x1.fp+16383 0x1p-16494
clog 0x1.fp+16383 -0x1p-16494
clog 1.0 0x1.234566p-10
clog -1.0 0x1.234566p-20
clog 0x1.234566p-30 1.0
clog -0x1.234566p-40 -1.0
clog 0x1.234566p-50 1.0
clog 0x1.234566p-60 1.0
clog 0x1p-62 1.0
clog 0x1p-63 1.0
clog 0x1p-64 1.0
clog 0x1p-510 1.0
clog 0x1p-511 1.0
clog 0x1p-512 1.0
clog 0x1p-8190 1.0
clog 0x1p-8191 1.0
clog 0x1p-8192 1.0
clog 0x1.000566p0 0x1.234p-10
clog 0x1.000566p0 0x1.234p-100
clog -0x1.0000000123456p0 0x1.2345678p-30
clog -0x1.0000000123456p0 0x1.2345678p-1000
clog 0x1.00000000000000123456789abcp0 0x1.23456789p-60
clog 0x1.00000000000000123456789abcp0 0x1.23456789p-1000
clog 0x0.ffffffp0 0x0.ffffffp-100
clog 0x0.fffffffffffff8p0 0x0.fffffffffffff8p-1000
clog 0x0.ffffffffffffffffp0 0x0.ffffffffffffffffp-15000
clog 0x1a6p-10 0x3a5p-10
clog 0xf2p-10 0x3e3p-10
clog 0x4d4ep-15 0x6605p-15
clog 0x2818p-15 0x798fp-15
clog 0x9b57bp-20 0xcb7b4p-20
clog 0x2731p-20 0xfffd0p-20
clog 0x2ede88p-23 0x771c3fp-23
clog 0x11682p-23 0x7ffed1p-23
clog 0xa1f2c1p-24 0xc643aep-24
clog 0x659feap-24 0xeaf6f9p-24
clog 0x4447d7175p-35 0x6c445e00ap-35
clog 0x2dd46725bp-35 0x7783a1284p-35
clog 0x164c74eea876p-45 0x16f393482f77p-45
clog 0xfe961079616p-45 0x1bc37e09e6d1p-45
clog 0xa4722f19346cp-51 0x7f9631c5e7f07p-51
clog 0x10673dd0f2481p-51 0x7ef1d17cefbd2p-51
clog 0x8ecbf810c4ae6p-52 0xd479468b09a37p-52
clog 0x5b06b680ea2ccp-52 0xef452b965da9fp-52
clog 0x659b70ab7971bp-53 0x1f5d111e08abecp-53
clog 0x15cfbd1990d1ffp-53 0x176a3973e09a9ap-53
clog 0x1367a310575591p-54 0x3cfcc0a0541f60p-54
clog 0x55cb6d0c83af5p-55 0x7fe33c0c7c4e90p-55
clog 0x298c62cb546588a7p-63 0x7911b1dfcc4ecdaep-63
clog 0x4d9c37e2b5cb4533p-63 0x65c98be2385a042ep-63
clog 0x602fd5037c4792efp-64 0xed3e2086dcca80b8p-64
clog 0x6b10b4f3520217b6p-64 0xe8893cbb449253a1p-64
clog 0x81b7efa81fc35ad1p-65 0x1ef4b835f1c79d812p-65
clog 0x3f96469050f650869c2p-75 0x6f16b2c9c8b05988335p-75
clog 0x3157fc1d73233e580c8p-75 0x761b52ccd435d7c7f5fp-75
clog 0x155f8afc4c48685bf63610p-85 0x17d0cf2652cdbeb1294e19p-85
clog 0x13836d58a13448d750b4b9p-85 0x195ca7bc3ab4f9161edbe6p-85
clog 0x1df515eb171a808b9e400266p-95 0x7c71eb0cd4688dfe98581c77p-95
clog 0xe33f66c9542ca25cc43c867p-95 0x7f35a68ebd3704a43c465864p-95
clog 0x6771f22c64ed551b857c128b4cp-105 0x1f570e7a13cc3cf2f44fd793ea1p-105
clog 0x15d8ab6ed05ca514086ac3a1e84p-105 0x1761e480aa094c0b10b34b09ce9p-105
clog 0x187190c1a334497bdbde5a95f48p-106 0x3b25f08062d0a095c4cfbbc338dp-106
clog 0x6241ef0da53f539f02fad67dabp-106 0x3fb46641182f7efd9caa769dac0p-106
clog 0x3e1d0a105ac4ebeacd9c6952d34cp-112 0xf859b3d1b06d005dcbb5516d5479p-112
clog 0x47017a2e36807acb1e5214b209dep-112 0xf5f4a550c9d75e3bb1839d865f0dp-112
clog 0x148f818cb7a9258fca942ade2a0cap-113 0x18854a34780b8333ec53310ad7001p-113
clog 0xfd95243681c055c2632286921092p-113 0x1bccabcd29ca2152860ec29e34ef7p-113
clog 0xdb85c467ee2aadd5f425fe0f4b8dp-114 0x3e83162a0f95f1dcbf97dddf410eap-114
clog 0x1415bcaf2105940d49a636e98ae59p-115 0x7e6a150adfcd1b0921d44b31f40f4p-115
clog10 0.75 1.25
clog10 -2 -3
clog10 0x2.f2f308p+0 0x4.c3841p-4
clog10 0xd.3de7ap-36 -0xe.cf143p-40
clog10 0x2.21e65p+0 0x5.576cf8p-4
clog10 0x1.f4755cp+0 -0x4.29411p-4
clog10 -0xf.9c4c8p-4 -0xa.b4101p+20
clog10 0x7.40ac68p+0 0x4.251bb8p-4
clog10 0xa.3ac3cp+68 0x1.47239ep+68
clog10 0x3.8ff10cp+0 -0x6.b0794p-4
clog10 0x2.83f8ap+0 -0xb.0b529p-4
clog10 -0x2.eb21fcp-4 -0x6.59bbc8p-4
clog10 -0x3.3f7fc4p-4 0xb.ba599p-4
clog10 0x1.cd1ab2p-124 -0x8p-152
clog10 0xa.32054p-4 0x2.c7e71cp-4
clog10 -0x5.9ecf8c7b5a0f4p-4 0xa.a945e5f8761c8p-4
clog10 0x1.7a858p+0 -0x6.d940dp-4
clog10 -0x2.51320d99da5a2p-4 0x3.b8176p-4
clog10 -0x1.25c2d3e172df8p+0 0
clog10 0x1.0c684e35d0b2ap+0 -0x7.37df8a65c28fp-4
clog10 -0x9.93d164127d9fp-4 0x7.c5c8d8p-4
clog10 -0xa.5920ap-4 -0x6.2cda5p-4
clog10 0xd.d05c38ebb1b4p+60 -0x3.c22fdp+44
clog10 -0xa.19f8ec252c58d5p-4 0x7.d10cdec29a141538p-4
clog10 -0xa.7ac41a0b417cb8fp-4 -0x6.c5a32eaeedd4p-4
clog10 0x3.c16p-136 0x8p-152
clog10 -0x1.0a69de710590dp+0 -0x7.bc7e121e2b0d1088p-4
clog10 -0x2.7bdep-4 0x5.ab7a4p-4
clog10 -0xb.e1d3d0ff44358p-4 -0x7.54785e1b143f8p-4
clog10 0x3.ba473p+0 0x7.eea9ap-4
clog10 0x9.d02220baee4ep+36 0x2.b9a29cp+0
clog10 -0x5.1a5cf8p-4 -0xb.73012p-4
clog10 -0xa.ff292a609dbb8p-4 0x6.f73d4cp-4
clog10 -0x5.1a5cfc2301114p-4 -0xb.730118p-4
clog10 0xb.ffffcp-4 0x7.ffff1p-4
clog10 0xb.ffffp-4 0x7.ffffap-4
clog10 0xb.ffffp-4 0x7.fffff8p-4
clog10 0xb.ffffp-4 0x7.ffffp-4
clog10 0xb.fffffp-4 0x7.ffff68p-4
clog10 0xb.fffffp-4 0x7.ffffp-4
clog10 0xb.ffff8p-4 0x7.ffffcp-4
clog10 0xb.ffffp-4 0x7.ffffcp-4
clog10 0xb.ffffp-4 0x7.ffffb8p-4
clog10 0xb.ffffp-4 0x7.ffff7p-4
clog10 0xb.ffffp-4 0x7.ffff5p-4
clog10 0xb.fffffffffff7p-4 0x7.fffff8p-4
clog10 0xb.fffffffffff08p-4 0x7.fffffffffffdp-4
clog10 0xb.fffffffffff08p-4 0x7.fffffffffff9p-4
clog10 0xb.fffffffffffp-4 0x7.fffffffffffdcp-4
clog10 0xb.fffffp-4 0x7.ffffffffffff4p-4
clog10 0xb.fffffffffffp-4 0x7.fffffffffffecp-4
clog10 0xb.fffffffffff8p-4 0x7.fffff8p-4
clog10 0x8p-152 -0x1.10233ap+0
clog10 0xa.03634p-4 -0x4.7bb918p-20
clog10 -0x5.e23d2p-4 0x8.525df889c21ap-4
clog10 0x9.8ce58p-4 -0x8p-152
clog10 0x8p-152 0x9.2af75p-4
clog10 0x9.97a15de8e59d8p-4 -0
clog10 -0x4.74556ec92eb4746p-4 0x1.1e7aa1d936f6efe6p+0
clog10 0x9.97a15de8e59d8p-4 -0
clog10 -0x9.7f1d7p-64 0x9.db37dp-4
clog10 -0x8.5efc4p-4 -0x5.40310cp-4
clog10 -0x9.0b459p-4 0
clog10 -0x6.a9419e9b30e68p-4 -0x6.262c7p-4
clog10 0x5.2767cdfdfbf2p-4 0x7.69ee98p-4
clog10 -0x9.f5563cb3227d8p-4 0
clog10 -0x9.5a284p-4 0x6.899578p-8
clog10 0xa.3e62bp-4 0x1.18c03p-100
clog10 0 -0x9.22a99p-4
clog10 0 0x9.7915bp-4
clog10 0x3.00d1ap-12 0x1.23ff6ap+0
clog10 0x1.fffffep+127 0x1.fffffep+127
clog10 0x1.fffffep+127 1.0
clog10 0x1p-149 0x1p-149
clog10 0x1p-147 0x1p-147
clog10 0x1.fffffffffffffp+1023 0x1.fffffffffffffp+1023
clog10 0x1.fffffffffffffp+1023 0x1p+1023
clog10 0x1p-1074 0x1p-1074
clog10 0x1p-1073 0x1p-1073
clog10 0x1.fp+16383 0x1.fp+16383
clog10 0x1.fp+16383 0x1p+16383
clog10 0x1p-16440 0x1p-16441
clog10 0x1p-149 0x1.fp+127
clog10 -0x1p-149 0x1.fp+127
clog10 0x1p-149 -0x1.fp+127
clog10 -0x1p-149 -0x1.fp+127
clog10 -0x1.fp+127 0x1p-149
clog10 -0x1.fp+127 -0x1p-149
clog10 0x1.fp+127 0x1p-149
clog10 0x1.fp+127 -0x1p-149
clog10 0x1p-1074 0x1.fp+1023
clog10 -0x1p-1074 0x1.fp+1023
clog10 0x1p-1074 -0x1.fp+1023
clog10 -0x1p-1074 -0x1.fp+1023
clog10 -0x1.fp+1023 0x1p-1074
clog10 -0x1.fp+1023 -0x1p-1074
clog10 0x1.fp+1023 0x1p-1074
clog10 0x1.fp+1023 -0x1p-1074
clog10 0x1p-16445 0x1.fp+16383
clog10 -0x1p-16445 0x1.fp+16383
clog10 0x1p-16445 -0x1.fp+16383
clog10 -0x1p-16445 -0x1.fp+16383
clog10 -0x1.fp+16383 0x1p-16445
clog10 -0x1.fp+16383 -0x1p-16445
clog10 0x1.fp+16383 0x1p-16445
clog10 0x1.fp+16383 -0x1p-16445
clog10 0x1p-16494 0x1.fp+16383
clog10 -0x1p-16494 0x1.fp+16383
clog10 0x1p-16494 -0x1.fp+16383
clog10 -0x1p-16494 -0x1.fp+16383
clog10 -0x1.fp+16383 0x1p-16494
clog10 -0x1.fp+16383 -0x1p-16494
clog10 0x1.fp+16383 0x1p-16494
clog10 0x1.fp+16383 -0x1p-16494
clog10 1.0 0x1.234566p-10
clog10 -1.0 0x1.234566p-20
clog10 0x1.234566p-30 1.0
clog10 -0x1.234566p-40 -1.0
clog10 0x1.234566p-50 1.0
clog10 0x1.234566p-60 1.0
clog10 0x1p-61 1.0
clog10 0x1p-62 1.0
clog10 0x1p-63 1.0
clog10 0x1p-509 1.0
clog10 0x1p-510 1.0
clog10 0x1p-511 1.0
clog10 0x1p-8189 1.0
clog10 0x1p-8190 1.0
clog10 0x1p-8191 1.0
clog10 0x1.000566p0 0x1.234p-10
clog10 0x1.000566p0 0x1.234p-100
clog10 -0x1.0000000123456p0 0x1.2345678p-30
clog10 -0x1.0000000123456p0 0x1.2345678p-1000
clog10 0x1.00000000000000123456789abcp0 0x1.23456789p-60
clog10 0x1.00000000000000123456789abcp0 0x1.23456789p-1000
clog10 0x0.ffffffp0 0x0.ffffffp-100
clog10 0x0.fffffffffffff8p0 0x0.fffffffffffff8p-1000
clog10 0x0.ffffffffffffffffp0 0x0.ffffffffffffffffp-15000
clog10 0x1a6p-10 0x3a5p-10
clog10 0xf2p-10 0x3e3p-10
clog10 0x4d4ep-15 0x6605p-15
clog10 0x2818p-15 0x798fp-15
clog10 0x9b57bp-20 0xcb7b4p-20
clog10 0x2731p-20 0xfffd0p-20
clog10 0x2ede88p-23 0x771c3fp-23
clog10 0x11682p-23 0x7ffed1p-23
clog10 0xa1f2c1p-24 0xc643aep-24
clog10 0x659feap-24 0xeaf6f9p-24
clog10 0x4447d7175p-35 0x6c445e00ap-35
clog10 0x2dd46725bp-35 0x7783a1284p-35
clog10 0x164c74eea876p-45 0x16f393482f77p-45
clog10 0xfe961079616p-45 0x1bc37e09e6d1p-45
clog10 0xa4722f19346cp-51 0x7f9631c5e7f07p-51
clog10 0x10673dd0f2481p-51 0x7ef1d17cefbd2p-51
clog10 0x8ecbf810c4ae6p-52 0xd479468b09a37p-52
clog10 0x5b06b680ea2ccp-52 0xef452b965da9fp-52
clog10 0x659b70ab7971bp-53 0x1f5d111e08abecp-53
clog10 0x15cfbd1990d1ffp-53 0x176a3973e09a9ap-53
clog10 0x1367a310575591p-54 0x3cfcc0a0541f60p-54
clog10 0x55cb6d0c83af5p-55 0x7fe33c0c7c4e90p-55
clog10 0x298c62cb546588a7p-63 0x7911b1dfcc4ecdaep-63
clog10 0x4d9c37e2b5cb4533p-63 0x65c98be2385a042ep-63
clog10 0x602fd5037c4792efp-64 0xed3e2086dcca80b8p-64
clog10 0x6b10b4f3520217b6p-64 0xe8893cbb449253a1p-64
clog10 0x81b7efa81fc35ad1p-65 0x1ef4b835f1c79d812p-65
clog10 0x3f96469050f650869c2p-75 0x6f16b2c9c8b05988335p-75
clog10 0x3157fc1d73233e580c8p-75 0x761b52ccd435d7c7f5fp-75
clog10 0x155f8afc4c48685bf63610p-85 0x17d0cf2652cdbeb1294e19p-85
clog10 0x13836d58a13448d750b4b9p-85 0x195ca7bc3ab4f9161edbe6p-85
clog10 0x1df515eb171a808b9e400266p-95 0x7c71eb0cd4688dfe98581c77p-95
clog10 0xe33f66c9542ca25cc43c867p-95 0x7f35a68ebd3704a43c465864p-95
clog10 0x6771f22c64ed551b857c128b4cp-105 0x1f570e7a13cc3cf2f44fd793ea1p-105
clog10 0x15d8ab6ed05ca514086ac3a1e84p-105 0x1761e480aa094c0b10b34b09ce9p-105
clog10 0x187190c1a334497bdbde5a95f48p-106 0x3b25f08062d0a095c4cfbbc338dp-106
clog10 0x6241ef0da53f539f02fad67dabp-106 0x3fb46641182f7efd9caa769dac0p-106
clog10 0x3e1d0a105ac4ebeacd9c6952d34cp-112 0xf859b3d1b06d005dcbb5516d5479p-112
clog10 0x47017a2e36807acb1e5214b209dep-112 0xf5f4a550c9d75e3bb1839d865f0dp-112
clog10 0x148f818cb7a9258fca942ade2a0cap-113 0x18854a34780b8333ec53310ad7001p-113
clog10 0xfd95243681c055c2632286921092p-113 0x1bccabcd29ca2152860ec29e34ef7p-113
clog10 0xdb85c467ee2aadd5f425fe0f4b8dp-114 0x3e83162a0f95f1dcbf97dddf410eap-114
clog10 0x1415bcaf2105940d49a636e98ae59p-115 0x7e6a150adfcd1b0921d44b31f40f4p-115
cos 0
cos -0
cos pi/3
cos 2pi/3
cos pi/2
cos 0.75
cos 0x1p65
cos -0x1p65
cos 0.80190127184058835
cos 0x1.442f74p+15
cos 1e22
cos 0x1p1023
cos 0x1p16383
cos 0x1p+120
cos 0x1p+127
cos 0x1.fffff8p+127
cos 0x1.fffffep+127
cos 0x1p+50
cos 0x1p+28
cos 0x1.000000cf4a2a2p0
cos 0x1.0000010b239a9p0
cos 0x1.00000162a932bp0
cos 0x1.000002d452a10p0
cos 0x1.000005bc7d86dp0
cos 0x1.200145a975ce6p32
cos 1
cos 2
cos 3
cos 4
cos 5
cos 6
cos 7
cos 8
cos 9
cos 10
cos 0x1p-5
cos 0x1p-10
cos 0x1p-15
cos 0x1p-20
cos 0x1p-25
cos 0x1p-30
cos 0x1p-35
cos 0x1p-40
cos 0x1p-45
cos 0x1p-50
cos 0x1p-55
cos 0x1p-60
cos 0x1p-100
cos 0x1p-600
cos 0x1p-10000
cos max
cos -max
cos min
cos -min
cos min_subnorm
cos -min_subnorm
cos -0x3.3de320f6be87ep+1020
cos 0xe.9f1e5bc3bb88p+112
cos 0x4.7857dp+68
cos -0x1.02e34cp+0
cos 0xf.f0274p+4
cos 0x3.042d88p+0
cos 0x1.8475e5afd4481p+0
cos 1.57079697
cos -1.57079697
# the next value generates larger error bounds on x86_64 (binary32)
cos 0x2.3c6ef4p-12
# the next value generates larger error bounds on x86_64 (binary128)
cos 0xe.6672d458b05edf50af4fab1a42p+40
cospi 0
cospi -0
cospi min
cospi -min
cospi min_subnorm
cospi -min_subnorm
cospi max xfail-rounding:ibm128-libgcc
cospi -max xfail-rounding:ibm128-libgcc
cospi 1
cospi -1
cospi 2
cospi -2
cospi 3
cospi -3
cospi 0.1
cospi -0.1
cospi 0.2
cospi -0.2
cospi 0.3
cospi -0.3
cospi 0.4
cospi -0.4
cospi 0.5
cospi -0.5
cospi 0.6
cospi -0.6
cospi 0.7
cospi -0.7
cospi 0.8
cospi -0.8
cospi 0.9
cospi -0.9
cospi 1.1
cospi -1.1
cospi 1.2
cospi -1.2
cospi 1.3
cospi -1.3
cospi 1.4
cospi -1.4
cospi 1.5
cospi -1.5
cospi 2.5
cospi -2.5
cospi 3.5
cospi -3.5
cospi 4.5
cospi -4.5
cospi 0.24
cospi -0.24
cospi 0.49
cospi -0.49
cospi 0.51
cospi -0.51
cospi 0.76
cospi -0.76
cospi 1.24
cospi -1.24
cospi 1.49
cospi -1.49
cospi 1.51
cospi -1.51
cospi 1.76
cospi -1.76
cospi 100.24
cospi -100.24
cospi 100.49
cospi -100.49
cospi 100.51
cospi -100.51
cospi 100.76
cospi -100.76
cospi 1234.56
cospi -1234.56
cospi 0x1fffff.6p0
cospi -0x1fffff.6p0
cospi 0x1fffff.ap0
cospi -0x1fffff.ap0
cospi 0x3ffffffffffff.6p0
cospi -0x3ffffffffffff.6p0
cospi 0x3ffffffffffff.ap0
cospi -0x3ffffffffffff.ap0
cospi 0x1fffffffffffffff.6p0
cospi -0x1fffffffffffffff.6p0
cospi 0x1fffffffffffffff.ap0
cospi -0x1fffffffffffffff.ap0
cospi 0x3fffffffffffffffffffffffffff.6p0 xfail-rounding:ibm128-libgcc
cospi -0x3fffffffffffffffffffffffffff.6p0 xfail-rounding:ibm128-libgcc
cospi 0x3fffffffffffffffffffffffffff.ap0 xfail-rounding:ibm128-libgcc
cospi -0x3fffffffffffffffffffffffffff.ap0 xfail-rounding:ibm128-libgcc
# the next values generate larger error bounds on x86_64
cospi 0x1.ae1126p-2
cospi -0x1.1a0a2fa299b92p+6
cospi 0x7.ae7df669ffba0068p-4
cospi -0x2.5845a017ae769ea1c20e04c7e47cp+28
cosh 0
cosh -0
cosh 0.75
cosh 709.8893558127259666434838436543941497802734375
cosh -709.8893558127259666434838436543941497802734375
cosh 22
cosh 23
cosh 24
cosh 0x1p-5
cosh 0x1p-10
cosh 0x1p-15
cosh 0x1p-20
cosh 0x1p-25
cosh 0x1p-30
cosh 0x1p-35
cosh 0x1p-40
cosh 0x1p-45
cosh 0x1p-50
cosh 0x1p-100
cosh 0x1p-600
cosh 0x1p-10000
cosh -1
cosh 50
cosh -0xb.60713p+0
cosh -0x3.cee48p+0
cosh 0x2.f5d128p+0
cosh -0xd.0c03p+0
cosh -0x3.d04328728b72cp-4
cosh 0x1.629188p+4
cosh max
cosh -max
cosh min
cosh -min
cosh min_subnorm
cosh -min_subnorm
cosh 0x1p-56
cosh -0x1p-56
cosh 0x1p-72
cosh -0x1p-72
# Test values either side of overflow for each floating-point format.
cosh 0x5.96a7ep+4
cosh 0x5.96a7e8p+4
cosh -0x5.96a7ep+4
cosh -0x5.96a7e8p+4
cosh 0x2.c679d1f73f0fap+8
cosh 0x2.c679d1f73f0fcp+8
cosh -0x2.c679d1f73f0fap+8
cosh -0x2.c679d1f73f0fcp+8
cosh 0x2.c679d1f73f0fb624d358b213a7p+8 xfail-rounding:ibm128-libgcc
cosh 0x2.c679d1f73f0fb624d358b213a8p+8 xfail-rounding:ibm128-libgcc
cosh -0x2.c679d1f73f0fb624d358b213a7p+8 xfail-rounding:ibm128-libgcc
cosh -0x2.c679d1f73f0fb624d358b213a8p+8 xfail-rounding:ibm128-libgcc
cosh 0x2.c5d37700c6bb03a4p+12
cosh 0x2.c5d37700c6bb03a8p+12
cosh -0x2.c5d37700c6bb03a4p+12
cosh -0x2.c5d37700c6bb03a8p+12
cosh 0x2.c5d37700c6bb03a6c24b6c9b494cp+12
cosh 0x2.c5d37700c6bb03a6c24b6c9b494ep+12
cosh -0x2.c5d37700c6bb03a6c24b6c9b494cp+12
cosh -0x2.c5d37700c6bb03a6c24b6c9b494ep+12
# the next value generates larger error bounds on x86_64 (binary32)
cosh 0x5.8bfe6p+4
# the next value generates larger error bounds on x86_64 (binary64)
cosh 0x1.633c457f1e66bp+9
# the next value generates larger error bounds on x86_64 (ldbl-96)
cosh 0x2.c5d376167f4052f4p+12
# the next value generates larger error bounds on x86_64 (binary128)
cosh -0x2.c5d376eefcd4bbeb000452d84662p+12
cpow 1 0 0 0 ignore-zero-inf-sign
cpow 2 0 10 0 ignore-zero-inf-sign
# Bug 14473: cpow results inaccurate.
cpow e 0 0 2pi xfail
cpow 2 3 4 0 xfail-rounding
cpow 0.75 1.25 0.75 1.25 xfail-rounding
cpow 0.75 1.25 1.0 1.0 xfail-rounding
cpow 0.75 1.25 1.0 0.0
cpow 0.75 1.25 0.0 1.0
csin 0.0 0.0
csin -0 0.0
csin 0.0 -0
csin -0 -0
csin 0.75 1.25
csin -2 -3
csin 0.75 89.5
csin 0.75 -89.5
csin -0.75 89.5
csin -0.75 -89.5
csin 0.75 710.5
csin 0.75 -710.5
csin -0.75 710.5
csin -0.75 -710.5
csin 0.75 11357.25
csin 0.75 -11357.25
csin -0.75 11357.25
csin -0.75 -11357.25
csin 0.75 1e6
csin 0.75 -1e6
csin -0.75 1e6
csin -0.75 -1e6
csin 0x1p-149 180
csin 0x1p-1074 1440
csin 0x1p-16434 22730
csin min 1
csin -min 1
csin min_subnorm 80
csin -min_subnorm 80
csin min_subnorm min
csin min min_subnorm
csinh 0.0 0.0
csinh -0 0.0
csinh 0.0 -0
csinh -0 -0
csinh 0.75 1.25
csinh -2 -3
csinh 89.5 0.75
csinh -89.5 0.75
csinh 89.5 -0.75
csinh -89.5 -0.75
csinh 710.5 0.75
csinh -710.5 0.75
csinh 710.5 -0.75
csinh -710.5 -0.75
csinh 11357.25 0.75
csinh -11357.25 0.75
csinh 11357.25 -0.75
csinh -11357.25 -0.75
csinh 1e6 0.75
csinh -1e6 0.75
csinh 1e6 -0.75
csinh -1e6 -0.75
csinh 180 0x1p-149
csinh 1440 0x1p-1074
csinh 22730 0x1p-16434
csinh 1 min
csinh 1 -min
csinh 80 min_subnorm
csinh 80 -min_subnorm
csinh min_subnorm min
csinh min min_subnorm
csqrt 0 0
csqrt 0 -0
csqrt -0 0
csqrt -0 -0
csqrt 16.0 -30.0
csqrt -1 0
csqrt 0 2
csqrt 119 120
csqrt 0.75 1.25
csqrt -2 -3
csqrt -2 3
# Principal square root should be returned (i.e., non-negative real part).
csqrt 0 -1
csqrt -0xe.6432ap-4 0xe.8175p-4
csqrt -0x4.d01448p-4 -0x7.c1915p+0
csqrt -0xd.e1d5fp-4 -0x1.054226p+4
csqrt 0x5.39e238p+0 -0x4.576278p-4
csqrt -0xe.735dbp+0 -0x5.26cb98p+40
csqrt -0x7.915fafbe9f588p-4 -0x2.5e01bcp+0
csqrt 0xe.229827fe17d08p-4 0xd.849ecp-4
csqrt -0x4.d0144005d7af4p-4 -0x7.c19148p+0
csqrt 0x8p-152 0x7.8p-148
csqrt -0x4.82773b736291p-4 -0x1.bcb7cep+0
csqrt 0xf.fffffp+124 0xe.7e0c2p+116
csqrt -0x4.15ca1p+0 -0x8p-152
csqrt 0xf.a24adp+28 0x8.0f148p+36
csqrt 0x1.f9610ap+4 0x9.87716p+4
csqrt 0x5.9cc21p-4 -0x1.fb1ec91b40dcdp+0
csqrt -0x7.31291c9fdae04p-160 -0x8p-152
csqrt 0x1.d60caep+0 0x7.a7d468p+0
csqrt -0xb.e2bc1cd6eaa7p-180 0x8p-152
csqrt 0xd.25d559ac5baap-168 0x8p-152
csqrt -0x9.0a61a7b482d28p-168 -0x8p-152
csqrt 0x3.f768f58949e3fe6cp-4 0x2.0c2e89a5cff98p+0
csqrt 0x6.b1a2e79e9c9acp-164 0x8p-152
csqrt -0x8.ec8932bf5603p-172 0x8p-152
csqrt -0x1.9edb24c83e22cp-172 -0x8p-152
csqrt -0x1.65c7ac7c97a25p-176 -0x8p-152
csqrt 0x1.0221e29d5a3cdp-188 -0x8p-152
csqrt -0x2.927275f6febb6p-184 0x8p-152
csqrt -0x8p-152 -0x2.c832ff5b163af0dcp-2444
csqrt -0x8p-152 -0x1.818bccp+0
csqrt 0x1.fffffep+127 0x1.fffffep+127
csqrt 0x1.fffffep+127 1.0
csqrt 0x1p-149 0x1p-149
csqrt 0x1p-147 0x1p-147
csqrt 0 0x1p-149
csqrt 0x1p-50 0x1p-149
csqrt 0x1p+127 0x1p-149
csqrt 0x1p-149 0x1p+127
csqrt 0x1.000002p-126 0x1.000002p-126
csqrt -0x1.000002p-126 -0x1.000002p-126
csqrt 0x1.fffffffffffffp+1023 0x1.fffffffffffffp+1023
csqrt 0x1.fffffffffffffp+1023 0x1p+1023
csqrt 0x1p-1074 0x1p-1074
csqrt 0x1p-1073 0x1p-1073
csqrt 0 0x1p-1074
csqrt 0x1p-500 0x1p-1074
csqrt 0x1p+1023 0x1p-1074
csqrt 0x1p-1074 0x1p+1023
csqrt 0x1.0000000000001p-1022 0x1.0000000000001p-1022
csqrt -0x1.0000000000001p-1022 -0x1.0000000000001p-1022
csqrt 0x1.fp+16383 0x1.fp+16383
csqrt 0x1.fp+16383 0x1p+16383
csqrt 0x1p-16440 0x1p-16441
csqrt 0 0x1p-16445
csqrt 0x1p-5000 0x1p-16445
csqrt 0x1p+16383 0x1p-16445
csqrt 0x1p-16445 0x1p+16383
csqrt 0x1.0000000000000002p-16382 0x1.0000000000000002p-16382
csqrt -0x1.0000000000000002p-16382 -0x1.0000000000000002p-16382
csqrt 0 0x1p-16494
csqrt 0x1p-5000 0x1p-16494
csqrt 0x1p+16383 0x1p-16494
csqrt 0x1p-16494 0x1p+16383
csqrt 0x1.0000000000000000000000000001p-16382 0x1.0000000000000000000000000001p-16382
csqrt -0x1.0000000000000000000000000001p-16382 -0x1.0000000000000000000000000001p-16382
csqrt 0x0.ffp128 0x1.1p-61
csqrt -0x0.ffp128 0x1.1p-61
csqrt 0x0.ffp1024 0x1.1p-509
csqrt -0x0.ffp1024 0x1.1p-509
csqrt 0x0.ffp16384 0x1.1p-8189
csqrt -0x0.ffp16384 0x1.1p-8189
csqrt 0x1p-149 0x1.000002p-126
csqrt 0x1p-149 0x1.000004p-126
csqrt 0x1p-1074 0x1.0000000000001p-1022
csqrt 0x1p-1074 0x1.0000000000002p-1022
csqrt 0x1p-16445 0x1.0000000000000002p-16382
csqrt 0x1p-16445 0x1.0000000000000004p-16382
csqrt 0x1p-16494 0x1.0000000000000000000000000001p-16382
csqrt 0x1p-16494 0x1.0000000000000000000000000002p-16382
csqrt 1 min
csqrt 1 -min
csqrt -1 min
csqrt -1 -min
ctan 0 0
ctan 0 -0
ctan -0 0
ctan -0 -0
ctan 0.75 1.25
ctan -2 -3
ctan 1 45
ctan 1 47
ctan 1 355
ctan 1 365
ctan 1 5680
ctan 1 5690
ctan 0x3.243f6cp-1 0
ctan 0x1p127 1
ctan 0x1p1023 1
ctan 0x1p16383 1
ctan 50000 50000
ctan 50000 -50000
ctan -50000 50000
ctan -50000 -50000
ctan 0x1.921fb6p+0 0x1p-149
ctan 0x1.921fb54442d18p+0 0x1p-1074
ctan 0x1.921fb54442d1846ap+0 0x1p-16445
ctan min 0
ctan -min 0
ctan min_subnorm 0
ctan -min_subnorm 0
ctan 0 min
ctan 0 -min
ctan 0 min_subnorm
ctan 0 -min_subnorm
ctanh 0 0
ctanh 0 -0
ctanh -0 0
ctanh -0 -0
ctanh 0 pi/4
ctanh 0.75 1.25
ctanh -2 -3
ctanh 45 1
ctanh 47 1
ctanh 355 1
ctanh 365 1
ctanh 5680 1
ctanh 5690 1
ctanh 0 0x3.243f6cp-1
ctanh 1 0x1p127
ctanh 1 0x1p1023
ctanh 1 0x1p16383
ctanh 50000 50000
ctanh 50000 -50000
ctanh -50000 50000
ctanh -50000 -50000
ctanh 0x1p-149 0x1.921fb6p+0
ctanh 0x1p-1074 0x1.921fb54442d18p+0
ctanh 0x1p-16445 0x1.921fb54442d1846ap+0
ctanh 0 min
ctanh 0 -min
ctanh 0 min_subnorm
ctanh 0 -min_subnorm
ctanh min 0
ctanh -min 0
ctanh min_subnorm 0
ctanh -min_subnorm 0
div 0 min
div 0 -min
div 0 min_subnorm
div 0 -min_subnorm
div 0 max
div 0 -max
div -0 min
div -0 -min
div -0 min_subnorm
div -0 -min_subnorm
div -0 max
div -0 -max
div max max xfail:ibm128-libgcc
div max -max xfail:ibm128-libgcc
div -max max xfail:ibm128-libgcc
div -max -max xfail:ibm128-libgcc
div min min
div min -min
div -min min
div -min -min
div min_subnorm min_subnorm
div min_subnorm -min_subnorm
div -min_subnorm min_subnorm
div -min_subnorm -min_subnorm
div max min xfail-rounding:ibm128-libgcc
div max -min xfail-rounding:ibm128-libgcc
div -max min xfail-rounding:ibm128-libgcc
div -max -min xfail-rounding:ibm128-libgcc
div max min_subnorm xfail-rounding:ibm128-libgcc
div max -min_subnorm xfail-rounding:ibm128-libgcc
div -max min_subnorm xfail-rounding:ibm128-libgcc
div -max -min_subnorm xfail-rounding:ibm128-libgcc
div min max xfail-rounding:ibm128-libgcc
div min -max xfail-rounding:ibm128-libgcc
div -min max xfail-rounding:ibm128-libgcc
div -min -max xfail-rounding:ibm128-libgcc
div min_subnorm max xfail-rounding:ibm128-libgcc
div min_subnorm -max xfail-rounding:ibm128-libgcc
div -min_subnorm max xfail-rounding:ibm128-libgcc
div -min_subnorm -max xfail-rounding:ibm128-libgcc
div 1 2
div 1 -2
div -1 2
div -1 -2
div 100.5 0.75
div 100.5 -0.75
div -100.5 0.75
div -100.5 -0.75
# Cases where the ratio of two values in a wider format is very close
# to half way between two representable values in a narrower format,
# so that double rounding would sometimes yield the wrong result. For
# a narrower format of width a and a wider format of width w, take
# b = w - a; these examples are of the form
# (1 + 2^-a + 2^-b + 2^(1-w)) / (1 + 2^-b). These examples have
# ratios of the form (1 + 2^-a) to the width of the wider format, but
# the mathematical value is slightly greater, so that rounding once
# should round the result up but double rounding would wrongly round
# the result down.
# a = 24, w = 53.
div 0x1.0000010800001p0 0x1.00000008p0
# a = 24, w = 64.
div 0x1.0000010001000002p0 0x1.0000000001p0
# a = 24, w = 113.
div 0x1.0000010000000000000000800001p0 0x1.00000000000000000000008p0
# a = 53, w = 64.
div 0x1.0020000000000802p0 0x1.002p0
# a = 53, w = 113.
div 0x1.0000000000000810000000000001p0 0x1.000000000000001p0
# a = 64, w = 113.
div 0x1.0000000000008001000000000001p0 0x1.0000000000008p0
# Similar, for double rounding to 64-bit of a division of 53-bit values.
div 0x1ffe1p0 0xfffp0
# Cases where there is underflow before rounding (for some format) but
# might not be after rounding, depending on the rounding mode.
div 0x1p-126 0x1.0000001p0
div 0x1p-126 -0x1.0000001p0
div -0x1p-126 0x1.0000001p0
div -0x1p-126 -0x1.0000001p0
div 0x1p-1022 0x1.00000000000001p0 missing-underflow:arg-ibm128
div 0x1p-1022 -0x1.00000000000001p0 missing-underflow:arg-ibm128
div -0x1p-1022 0x1.00000000000001p0 missing-underflow:arg-ibm128
div -0x1p-1022 -0x1.00000000000001p0 missing-underflow:arg-ibm128
div 0x1p-16382 0x1.00000000000000001p0 missing-underflow:arg-ibm128 xfail-rounding:ibm128-libgcc
div 0x1p-16382 -0x1.00000000000000001p0 missing-underflow:arg-ibm128 xfail-rounding:ibm128-libgcc
div -0x1p-16382 0x1.00000000000000001p0 missing-underflow:arg-ibm128 xfail-rounding:ibm128-libgcc
div -0x1p-16382 -0x1.00000000000000001p0 missing-underflow:arg-ibm128 xfail-rounding:ibm128-libgcc
erf 0
erf -0
erf 0.125
erf 0.75
erf 1
erf -1
erf 1.25
erf 2.0
erf -2
erf 3
erf -3
erf 4
erf -4
erf 4.125
erf 5
erf 6
erf 7
erf 8
erf 9
erf 10
erf -10
erf 27.0
erf -27.0
erf -0x1.fffffffffffff8p-2
erf 0x1.c5bf94p-127
erf 0x3.8b7fa8p-128
erf -0x3.8b7f12369ded8p-1024
erf 0x3.8b7f12369ded5518p-16384
erf 0x3.8b7ee8p-128
erf 0x3.8b7f3cp-128
erf 0x3.8b7f12369decp-1024
erf 0x3.8b7f12369deeap-1024
erf 0x7.16fe246d3bdaa9e70ec1483562p-972
erf 0x7.16fe246d3bdaa9e70ec148358cp-972
erf 0x3.8b7f12369ded54c8p-16384
erf 0x3.8b7f12369ded551cp-16384
erf 0x1.c5bf891b4ef6aa64p-16384
erf 0x1.c5bf891b4ef6aa8ep-16384
erf 0x3.8b7f12369ded54f38760a41abb5cp-16384
erf 0x3.8b7f12369ded54f38760a41abb86p-16384
erf 26.0
erf 28.0
erf 100
erf 106
erf 106.5
erf 106.625
erf 107
erf 108
erf 1000
erf 0x1p-5
erf -0x1p-5
erf 0x1p-10
erf 0x1p-15
erf 0x1p-20
erf 0x1p-25
erf 0x1p-30
erf 0x1p-35
erf 0x1p-40
erf 0x1p-45
erf 0x1p-50
erf 0x1p-55
erf 0x1p-60
erf 0x1p-100
erf 0x1p-600
erf 0x1p-10000
erf min
erf -min
erf min_subnorm
erf -min_subnorm
erf max
erf -max
erf -0x1.ddaea4p+0
erf -0x1.2b1f68p+0
erf 0x1.44e722p+0
erf -0x1.3a0d48p+0
erf -0x1.c975cap+0
erf -0x1.e6a006p+0
erf -0x1.4d32f4p-12
erfc 0.0
erfc -0
erfc 0x1p-55
erfc -0x1p-55
erfc 0.125
erfc 0.75
erfc 1
erfc -1
erfc 1.25
erfc 2.0
erfc -2
erfc 3
erfc -3
erfc 0x1.f7303cp+1
erfc 4
erfc -4
erfc 4.125
erfc 5
erfc -5
erfc 6
erfc -6
erfc 7
erfc -7
erfc 8
erfc -8
erfc 9
erfc -9
erfc 10
erfc -10
erfc 0x1.ffa002p+2
erfc 0x1.ffffc8p+2
erfc -0x1.fffffffffffff8p-2
erfc 26.0
erfc 27.0
erfc 28.0
erfc 0x1.ffff56789abcdef0123456789a8p+2
erfc 100
erfc 106
erfc 106.5
erfc 106.625
erfc 107
erfc 108
erfc 1000
erfc 0x1p-5
erfc -0x1p-5
erfc 0x1p-10
erfc 0x1p-15
erfc 0x1p-20
erfc 0x1p-25
erfc 0x1p-30
erfc 0x1p-35
erfc 0x1p-40
erfc 0x1p-45
erfc 0x1p-50
erfc 0x1p-60
erfc 0x1p-100
erfc 0x1p-600
erfc 0x1p-10000
erfc 0x9.31cdfp+0
erfc 0x9.31cep+0
erfc 0x1.a8b12fc6e4891p+4
erfc 0x1.a8b12fc6e4892p+4
erfc 0x1.9d7adac608e8586300e6c8b99ep+4
erfc 0x1.9d7adac608e8586300e6c8b99e8p+4
erfc 0x6.a893032db905274p+4
erfc 0x6.a893032db9052748p+4
erfc 0x6.a8a0561d8bbe942p+4
erfc 0x6.a8a0561d8bbe9428p+4
erfc 0x6.a893032db905274042fb05c665dcp+4
erfc 0x6.a893032db905274042fb05c665ep+4
# the next value generates larger error bounds on x86_64 (binary32)
erfc 0xd.03d06p-4
# the next value generates larger error bounds on x86_64 (ldbl-96)
erfc 0x1.5cf2167efe9207d2p+0
# the next value generates larger error bounds on x86_64 (binary128)
erfc 0x1.5166e0efc44a9dfc79b8c8873a99p+0
erfc min
erfc -min
erfc min_subnorm
erfc -min_subnorm
erfc max
erfc -max
erfc 0x1.8a0c64p+0
erfc 0x1.8a0c62p+0
erfc 0x1.64dafap+0
erfc 0x6.88fb08p+0
erfc 0xd.361d9p-4
erfc 0x8.c66b44ca40038p+0
erfc 0x2.586f1cp+0
erfc 0xb.acb72p+0
erfc 0xb.227499103357d84p+0
erfc 0xd.28abfp-4
erfc 0x1.5289fep+0
erfc 0x4.b48498p+0
erfc 0x2.f8646cp+0
erfc 0x1.514548p+0
erfc 0x2.36c504p+0
erfc 0x1.65e31p+0
erfc 0xd.44cd3p-4
erfc 0xd.47425b3cafa48p-4
erfc 0x1.2f644ep+0
erfc 0x2.56af04p+0
erfc 0x2.b7f8cb76737d2af98dead7c4c5eep+0
erfc 0x2.dfb9b4p+0
erfc 0x1.e33c9ep+0
# the next value generates larger error bounds on x86_64 (binary64)
erfc 0x1.3ffcbf39febb4p+0
exp 0
exp -0
exp 1
exp 2
exp 3
exp 0.75
exp 50.0
exp 88.72269439697265625
exp 709.75
exp 1000.0
exp 710
exp -1234
exp 0x2.c679d1f73f0fb628p+8
exp 1e5
exp max
exp -7.4444006192138124e+02
exp -0x1.75f113c30b1c8p+9
exp -max
exp -11342.8125
exp -0x2.c5b2319c4843acc0p12
exp -0x2.c469d9p+8
exp -0x2.c46d96p+8
exp -0x2.c46727p+8
exp -0x2.c469dep+8
exp -0x2.c46c04p+8
exp -0x2.c46adep+8
exp -0x2.c471b3p+8
exp -0x2.c46993p+8
exp -0x2.c49fap+8
exp -0x2.c4ac1p+8
exp -0x2.c4d89p+8
exp 0x1p-10
exp -0x1p-10
exp 0x1p-20
exp -0x1p-20
exp 0x1p-30
exp -0x1p-30
exp 0x1p-40
exp -0x1p-40
exp 0x1p-50
exp -0x1p-50
exp 0x1p-60
exp -0x1p-60
exp 0x1p-100
exp -0x1p-100
exp 0x1p-600
exp -0x1p-600
exp 0x1p-10000
exp -0x1p-10000
exp 0x5.8b90b8p+4
exp 0x5.8b90cp+4
exp -0x5.75628p+4
exp -0x5.756278p+4
exp 0x2.c5c85fdf473dep+8
exp 0x2.c5c85fdf473ep+8
exp -0x2.c4657baf579a6p+8
exp -0x2.c4657baf579a4p+8
exp 0x2.c5c85fdf473de6ab278ece600fp+8 xfail-rounding:ibm128-libgcc
exp 0x2.c5c85fdf473de6ab278ece601p+8 xfail-rounding:ibm128-libgcc
exp -0x2.9fa8dcb9092a538b3f2ee2ca67p+8 xfail-rounding:ibm128-libgcc
exp -0x2.9fa8dcb9092a538b3f2ee2ca66p+8 xfail-rounding:ibm128-libgcc
exp 0x2.c5c85fdf473de6acp+12
exp 0x2.c5c85fdf473de6bp+12
exp -0x2.c5b2319c4843accp+12
exp -0x2.c5b2319c4843acbcp+12
exp -0x2.c5bd48bdc7c0c9b8p+12
exp -0x2.c5bd48bdc7c0c9b4p+12
exp 0x2.c5c85fdf473de6af278ece600fcap+12
exp 0x2.c5c85fdf473de6af278ece600fccp+12
exp -0x2.c5b2319c4843acbff21591e99cccp+12
exp -0x2.c5b2319c4843acbff21591e99ccap+12
exp min
exp -min
exp min_subnorm
exp -min_subnorm
exp -0x1.760cd14774bd9p+0
exp 0x1.4bed28p+0
exp -0x1.f1cf36p+8
exp 0x3.248524p+0
exp 0x1.f0b362p+0
exp 0xd.89746a799ac4eedp+0
exp -0x6.58b64p-4
# the next value generates larger error bounds on x86_64 (binary32)
exp 0x1.fefe02p-16
# the next value generates larger error bounds on x86_64 (binary64)
exp -0x1.0c4af1ad4ee36p+9
exp10 0
exp10 -0
exp10 3
exp10 -1
exp10 36
exp10 -36
exp10 305
exp10 -305
exp10 4932
exp10 -4932
exp10 -0x1.343793004f503232p12
exp10 1e5
exp10 -1e5
exp10 1e6
exp10 -1e6
exp10 max
exp10 -max
exp10 0.75
exp10 0x1.348e45573a1dd72cp+8
exp10 -0x1.33aa03p+8
exp10 -0x1.33ad17p+8
exp10 -0x1.33afcap+8
exp10 0x1p-10
exp10 -0x1p-10
exp10 0x1p-20
exp10 -0x1p-20
exp10 0x1p-30
exp10 -0x1p-30
exp10 0x1p-40
exp10 -0x1p-40
exp10 0x1p-50
exp10 -0x1p-50
exp10 0x1p-60
exp10 -0x1p-60
exp10 0x1p-100
exp10 -0x1p-100
exp10 0x1p-600
exp10 -0x1p-600
exp10 0x1p-10000
exp10 -0x1p-10000
exp10 0x2.688268p+4
exp10 0x2.68826cp+4
exp10 -0x2.5ee064p+4
exp10 -0x2.5ee06p+4
exp10 0x1.34413509f79fep+8
exp10 0x1.34413509f79ffp+8
exp10 -0x1.33a7146f72a42p+8
exp10 -0x1.33a7146f72a41p+8
exp10 0x1.34413509f79fef2f625b0205a88p+8 xfail:ibm128-libgcc
exp10 0x1.34413509f79fef2f625b0205a9p+8 xfail:ibm128-libgcc
exp10 -0x1.23b2b470ae9318183ba772361cp+8 xfail-rounding:ibm128-libgcc
exp10 -0x1.23b2b470ae9318183ba772361b8p+8 xfail-rounding:ibm128-libgcc
exp10 0x1.34413509f79fef3p+12
exp10 0x1.34413509f79fef32p+12
exp10 -0x1.343793004f503232p+12
exp10 -0x1.343793004f50323p+12
exp10 -0x1.343c6405237810b2p+12
exp10 -0x1.343c6405237810bp+12
exp10 0x1.34413509f79fef311f12b35816f9p+12
exp10 0x1.34413509f79fef311f12b35816fap+12
exp10 -0x1.343793004f503231a589bac27c39p+12
exp10 -0x1.343793004f503231a589bac27c38p+12
# the next value generates larger error bounds on x86_64 (binary32)
exp10 -0xa.6f431p+0
exp10 min
exp10 -min
exp10 min_subnorm
exp10 -min_subnorm
exp10 0xd.f73d6p-4
exp10 0x1.cc6776p+0
exp10 0x5.b00bcd891ffe56fp+0
exp10 0xe.8b349p+4
exp10 0x3.495c78p+0
exp10 0xf.f33f6p+0
exp10m1 0
exp10m1 -0
exp10m1 1
exp10m1 0.75
exp10m1 2
exp10m1 3
exp10m1 4
exp10m1 5
exp10m1 10
exp10m1 15
exp10m1 20
exp10m1 25
exp10m1 30
exp10m1 35
exp10m1 40
exp10m1 50.0
exp10m1 60
exp10m1 70
exp10m1 80
exp10m1 90
exp10m1 100
exp10m1 127.0
exp10m1 500.0
exp10m1 11356.25
exp10m1 -10.0
exp10m1 -16.0
exp10m1 -17.0
exp10m1 -18.0
exp10m1 -36.0
exp10m1 -37.0
exp10m1 -38.0
exp10m1 -44.0
exp10m1 -45.0
exp10m1 -46.0
exp10m1 -73.0
exp10m1 -74.0
exp10m1 -75.0
exp10m1 -78.0
exp10m1 -79.0
exp10m1 -80.0
exp10m1 -100.0
exp10m1 -1000.0
exp10m1 -10000.0
exp10m1 -100000.0
exp10m1 100000.0
exp10m1 max
exp10m1 -max
exp10m1 0x1p-2
exp10m1 -0x1p-2
exp10m1 0x1p-10
exp10m1 -0x1p-10
exp10m1 0x1p-20
exp10m1 -0x1p-20
exp10m1 0x1p-29
exp10m1 -0x1p-29
exp10m1 0x1p-32
exp10m1 -0x1p-32
exp10m1 0x1p-50
exp10m1 -0x1p-50
exp10m1 0x1p-64
exp10m1 -0x1p-64
exp10m1 0x1p-100
exp10m1 -0x1p-100
exp10m1 0x1p-600
exp10m1 -0x1p-600
exp10m1 0x1p-10000
exp10m1 -0x1p-10000
exp10m1 0xe.4152ac57cd1ea7ap-60
exp10m1 0x6.660247486aed8p-4
exp10m1 0x6.289a78p-4
exp10m1 0x6.1b4d318238d4a2a8p-4
exp10m1 0x5.fb8dc64e91a74p-4
exp10m1 0x3.735f497c4e67535cp-4
exp10m1 -0x7.d6c50b469d404p+0
exp10m1 0x4.857de8p+4
exp10m1 0x5.dfeb68p-4
exp10m1 0x4.0000000000000028p-16384
exp10m1 0x5.8b911eb6733469c8p-4
exp10m1 0x5.a343df0d680099a7a1a873a751a8p-4
exp10m1 min
exp10m1 -min
exp10m1 min_subnorm
exp10m1 -min_subnorm
exp10m1 0x2.688268p+4
exp10m1 0x2.68826cp+4
exp10m1 0x1.34413509f79fep+8
exp10m1 0x1.34413509f79ffp+8
exp10m1 0x1.34413509f79fef2f625b0205a88p+8 xfail:ibm128-libgcc
exp10m1 0x1.34413509f79fef2f625b0205a9p+8 xfail:ibm128-libgcc
exp10m1 0x1.34413509f79fef3p+12
exp10m1 0x1.34413509f79fef32p+12
exp10m1 0x1.34413509f79fef311f12b35816f9p+12
exp10m1 0x1.34413509f79fef311f12b35816fap+12
exp10m1 0x1p-128
exp10m1 0x1p-1024
exp10m1 0x1p-16384
exp10m1 -0x1p-128
exp10m1 -0x1p-1024
exp10m1 -0x1p-16384
# the next values yield large errors on x86_64 for binary32
exp10m1 0x1.e4fb5ap-2
exp10m1 0x1.cc3352p-2
exp10m1 0x1.c8a6e6p-2
exp10m1 -0x1.c03a7ep-8
# the next values yield large errors on x86_64 for binary64
exp10m1 0x1.e880c5bafbd41p-2
exp10m1 0x1.ce521eafe0f21p-2
exp10m1 0x1.ce21fffa5aed8p-2
exp10m1 -0x1.bcb951df89248p-15
# the next values yield large errors on x86_64 for intel96
exp10m1 0x2.6882b807049f54ap-4
exp10m1 -0x6.f6469fc524a1de1p-12
exp10m1 0x2.cf6c5a8ec5919c0cp-4
exp10m1 0x2.d08614068c3c5514p-4
exp10m1 0x2.c7fd02fd98797bf4p-4
exp10m1 -0x6.f36b2669aee2d2e8p-12
exp10m1 0x2.c83d897086a4e644p-4
exp10m1 0x2.b47fd78c73d7fa7cp-4
# the next values yield large errors on x86_64 for binary128
exp10m1 0xb.2ee9062818e91afe8e80fae1818p-4
exp10m1 0xb.2e822db54f357c3f65ad743758bp-4
exp10m1 0xb.2edd92a794cbc6f81f5f4f82c14p-4
exp10m1 0xb.2eca344f0d4f0af54bdbd5974858p-4
exp2 0
exp2 -0
exp2 10
exp2 -1
exp2 1e6
exp2 -1e6
exp2 max
exp2 -max
exp2 0.75
exp2 100.5
exp2 -116.5
exp2 -123.5
exp2 -124.5
exp2 -125.5
exp2 127
exp2 -149
exp2 1000.25
exp2 -1019.5
exp2 -1020.5
exp2 -1021.5
exp2 1023
exp2 -1074
exp2 16383
exp2 -16400
exp2 -126.125
exp2 -126.25
exp2 -126.375
exp2 -126.5
exp2 -126.625
exp2 -126.75
exp2 -126.875
exp2 -1022.125
exp2 -1022.25
exp2 -1022.375
exp2 -1022.5
exp2 -1022.625
exp2 -1022.75
exp2 -1022.875
exp2 -0x3.fe4e8p+8
exp2 -0x3.fe513p+8
exp2 -16382.125
exp2 -16382.25
exp2 -16382.375
exp2 -16382.5
exp2 -16382.625
exp2 -16382.75
exp2 -16382.875
exp2 0x1p-10
exp2 -0x1p-10
exp2 0x1p-20
exp2 -0x1p-20
exp2 0x1p-30
exp2 -0x1p-30
exp2 0x1p-40
exp2 -0x1p-40
exp2 0x1p-50
exp2 -0x1p-50
exp2 0x1p-60
exp2 -0x1p-60
exp2 0x1p-100
exp2 -0x1p-100
exp2 0x1p-600
exp2 -0x1p-600
exp2 0x1p-10000
exp2 -0x1p-10000
exp2 0x7.fffff8p+4
exp2 0x8.00001p+4
exp2 -0x7.e00008p+4
exp2 -0x7.dffff8p+4
exp2 0x3.ffffffffffffep+8
exp2 0x4.0000000000004p+8
exp2 -0x3.fe00000000002p+8
exp2 -0x3.fdffffffffffep+8
exp2 0x3.fffffffffffffffa3aae26b51fp+8 xfail-rounding:ibm128-libgcc
exp2 0x3.fffffffffffffffa3aae26b52p+8 xfail-rounding:ibm128-libgcc
exp2 -0x3.c9000000000000000000000001p+8
exp2 -0x3.c8ffffffffffffffffffffffffp+8
exp2 0x3.fffffffffffffffcp+12
exp2 0x4.0000000000000008p+12
exp2 -0x3.ffe0000000000004p+12
exp2 -0x3.ffdffffffffffffcp+12
exp2 -0x3.fff0000000000004p+12
exp2 -0x3.ffeffffffffffffcp+12
exp2 0x3.fffffffffffffffffffffffffffep+12
exp2 0x4.0000000000000000000000000004p+12
exp2 -0x3.ffe0000000000000000000000002p+12
exp2 -0x3.ffdffffffffffffffffffffffffep+12
exp2 min
exp2 -min
exp2 min_subnorm
exp2 -min_subnorm
exp2 0xb.71754p-4
exp2 0xd.d77dp+0
exp2 0xc.122c4p-4
exp2 -0x1.567cc8p+0
exp2 -0x1.bbbd76p+0
exp2 -0x1.3045fep+8
exp2 0xa.87b8bp+0
exp2 -0xe.2ce69p-4
exp2 -0xc.1bf12p-16
exp2 -0x4.8ce878p-4
exp2 0xf.93d18bf7be8d272p-4
exp2m1 0
exp2m1 -0
exp2m1 1
exp2m1 0.75
exp2m1 2
exp2m1 3
exp2m1 4
exp2m1 5
exp2m1 10
exp2m1 15
exp2m1 20
exp2m1 25
exp2m1 30
exp2m1 35
exp2m1 40
exp2m1 50.0
exp2m1 60
exp2m1 70
exp2m1 80
exp2m1 90
exp2m1 100
exp2m1 127.0
exp2m1 500.0
exp2m1 11356.25
exp2m1 -10.0
exp2m1 -16.0
exp2m1 -17.0
exp2m1 -18.0
exp2m1 -36.0
exp2m1 -37.0
exp2m1 -38.0
exp2m1 -44.0
exp2m1 -45.0
exp2m1 -46.0
exp2m1 -73.0
exp2m1 -74.0
exp2m1 -75.0
exp2m1 -78.0
exp2m1 -79.0
exp2m1 -80.0
exp2m1 -100.0
exp2m1 -1000.0
exp2m1 -10000.0
exp2m1 -100000.0
exp2m1 100000.0
exp2m1 max
exp2m1 -max
exp2m1 0x1p-2
exp2m1 -0x1p-2
exp2m1 0x1p-10
exp2m1 -0x1p-10
exp2m1 0x1p-20
exp2m1 -0x1p-20
exp2m1 0x1p-29
exp2m1 -0x1p-29
exp2m1 0x1p-32
exp2m1 -0x1p-32
exp2m1 0x1p-50
exp2m1 -0x1p-50
exp2m1 0x1p-64
exp2m1 -0x1p-64
exp2m1 0x1p-100
exp2m1 -0x1p-100
exp2m1 0x1p-600
exp2m1 -0x1p-600
exp2m1 0x1p-10000
exp2m1 -0x1p-10000
exp2m1 0xe.4152ac57cd1ea7ap-60
exp2m1 0x6.660247486aed8p-4
exp2m1 0x6.289a78p-4
exp2m1 0x6.1b4d318238d4a2a8p-4
exp2m1 0x5.fb8dc64e91a74p-4
exp2m1 0x3.735f497c4e67535cp-4
exp2m1 -0x7.d6c50b469d404p+0
exp2m1 0x4.857de8p+4
exp2m1 0x5.dfeb68p-4
exp2m1 0x4.0000000000000028p-16384
exp2m1 0x5.8b911eb6733469c8p-4
exp2m1 0x5.a343df0d680099a7a1a873a751a8p-4
exp2m1 min
exp2m1 -min
exp2m1 min_subnorm
exp2m1 -min_subnorm
exp2m1 128
exp2m1 0x7.fffff8p+4
exp2m1 0x8.00001p+4
exp2m1 0x3.ffffffffffffep+8
exp2m1 0x4.0000000000004p+8
exp2m1 0x3.fffffffffffffffa3aae26b51fp+8 xfail-rounding:ibm128-libgcc
exp2m1 0x3.fffffffffffffffa3aae26b52p+8 xfail-rounding:ibm128-libgcc
exp2m1 0x3.fffffffffffffffcp+12
exp2m1 0x4.0000000000000008p+12
exp2m1 0x3.fffffffffffffffffffffffffffep+12
exp2m1 0x4.0000000000000000000000000004p+12
exp2m1 0x1p-125
exp2m1 0x1p-1021
exp2m1 0x1p-16381
exp2m1 -0x1p-125
exp2m1 -0x1p-1021
exp2m1 -0x1p-16381
# the next values yield large errors on x86_64 for binary32
exp2m1 0x1.9cac28p-1
exp2m1 -0x1.715546p-15
exp2m1 0x1.fffffep-1
exp2m1 -0x1.720d9ap-8
# the next values yield large errors on x86_64 for binary64
exp2m1 0x1.d047583a6c6dp-1
exp2m1 0x1.fff7be96c5276p-1
exp2m1 -0x1.715bd8586d057p-12
exp2m1 0x1.ffffb5c6996fp-1
# the next values yield large errors on x86_64 for intel96
exp2m1 0x9.58009dd25960a7bp-4
exp2m1 -0x1.7159454d13d4e3fap-12
exp2m1 0x9.5a4e825121e5782p-4
exp2m1 0x9.3e34e79efaa18cfp-4
exp2m1 0x9.3754a635820f937p-4
exp2m1 -0x1.71573dd150de9ccap-8
exp2m1 0x9.3d27303441ac81fp-4
exp2m1 0x8.fe7f91d947a1cfdp-4
# the next values yield large errors on x86_64 for binary128
exp2m1 0x9.1217d12087d76b2ca347683e4b5p-4
exp2m1 0x8.80db492a604297e1a3816aeec568p-4
exp2m1 0x8.872e307510a80e501665a37c218p-4
exp2m1 0x9.10b9251f0cc9bdc81d6ab13bb74p-4
expm1 0
expm1 -0
expm1 1
expm1 0.75
expm1 2
expm1 3
expm1 4
expm1 5
expm1 10
expm1 15
expm1 20
expm1 25
expm1 30
expm1 35
expm1 40
expm1 50.0
expm1 60
expm1 70
expm1 80
expm1 90
expm1 100
expm1 127.0
expm1 500.0
expm1 11356.25
expm1 -10.0
expm1 -16.0
expm1 -17.0
expm1 -18.0
expm1 -36.0
expm1 -37.0
expm1 -38.0
expm1 -44.0
expm1 -45.0
expm1 -46.0
expm1 -73.0
expm1 -74.0
expm1 -75.0
expm1 -78.0
expm1 -79.0
expm1 -80.0
expm1 -100.0
expm1 -1000.0
expm1 -10000.0
expm1 -100000.0
expm1 100000.0
expm1 max
expm1 -max
expm1 0x1p-2
expm1 -0x1p-2
expm1 0x1p-10
expm1 -0x1p-10
expm1 0x1p-20
expm1 -0x1p-20
expm1 0x1p-29
expm1 -0x1p-29
expm1 0x1p-32
expm1 -0x1p-32
expm1 0x1p-50
expm1 -0x1p-50
expm1 0x1p-64
expm1 -0x1p-64
expm1 0x1p-100
expm1 -0x1p-100
expm1 0x1p-600
expm1 -0x1p-600
expm1 0x1p-10000
expm1 -0x1p-10000
expm1 0xe.4152ac57cd1ea7ap-60
expm1 0x6.660247486aed8p-4
expm1 0x6.289a78p-4
expm1 0x6.1b4d318238d4a2a8p-4
expm1 0x5.fb8dc64e91a74p-4
expm1 0x3.735f497c4e67535cp-4
expm1 -0x7.d6c50b469d404p+0
expm1 0x4.857de8p+4
expm1 0x5.dfeb68p-4
expm1 0x4.0000000000000028p-16384
# the next value generates larger error bounds on x86_64 (ldbl-96)
expm1 0x5.8b911eb6733469c8p-4
# the next value generates larger error bounds on x86_64 (binary128)
expm1 0x5.a343df0d680099a7a1a873a751a8p-4
expm1 min
expm1 -min
expm1 min_subnorm
expm1 -min_subnorm
fma 1.0 2.0 3.0
fma 1.25 0.75 0.0625
fma 0 0 0
fma 0 0 -0
fma 0 -0 0
fma 0 -0 -0
fma -0 0 0
fma -0 0 -0
fma -0 -0 0
fma -0 -0 -0
fma 1.0 0 0
fma 1.0 0 -0
fma 1.0 -0 0
fma 1.0 -0 -0
fma -1.0 0 0
fma -1.0 0 -0
fma -1.0 -0 0
fma -1.0 -0 -0
fma 0 1.0 0
fma 0 1.0 -0
fma 0 -1.0 0
fma 0 -1.0 -0
fma -0 1.0 0
fma -0 1.0 -0
fma -0 -1.0 0
fma -0 -1.0 -0
fma 1.0 1.0 -1.0
fma 1.0 -1.0 1.0
fma -1.0 1.0 1.0
fma -1.0 -1.0 -1.0
fma 0 0 1
fma 0 0 2
fma 0 0 max xfail-rounding:ibm128-libgcc missing-errno
fma 0 1 1
fma 1 0 1
fma 0 1 2
fma 1 0 2
fma 0 1 max xfail-rounding:ibm128-libgcc missing-errno
fma 1 0 max xfail-rounding:ibm128-libgcc missing-errno
# Bug 6801: errno setting may be missing. This applies to both plain
# and narrowing fma, and is only commented here once.
fma min min 0 missing-errno
fma min min -0 missing-errno
fma min -min 0 missing-errno
fma min -min -0 missing-errno
fma -min min 0 missing-errno
fma -min min -0 missing-errno
fma -min -min 0 missing-errno
fma -min -min -0 missing-errno
fma max max min missing-errno
fma max max -min missing-errno
fma max -max min missing-errno
fma max -max -min missing-errno
fma -max max min missing-errno
fma -max max -min missing-errno
fma -max -max min missing-errno
fma -max -max -min missing-errno
fma 0x1.7ff8p+13 0x1.000002p+0 0x1.ffffp-24
fma 0x1.fffp+0 0x1.00001p+0 -0x1.fffp+0
fma 0x1.9abcdep+127 0x0.9abcdep-126 -0x1.f08948p+0
fma 0x1.9abcdep+100 0x0.9abcdep-126 -0x1.f08948p-27
fma 0x1.fffffep+127 0x1.001p+0 -0x1.fffffep+127
fma -0x1.fffffep+127 0x1.fffffep+0 0x1.fffffep+127
fma 0x1.fffffep+127 2.0 -0x1.fffffep+127
fma 0x1.4p-126 0x1.000004p-1 0x1p-128
fma -0x1.4p-126 0x1.000004p-1 -0x1p-128
fma 0x1.fffff8p-126 0x1.000002p-1 0x1p-149
fma -0x1.fffff8p-126 0x1.000002p-1 -0x1p-149
fma 0x1p-149 0x1p-1 0x0.fffffep-126
fma -0x1p-149 0x1p-1 -0x0.fffffep-126
fma 0x1p-149 0x1.1p-1 0x0.fffffep-126
fma -0x1p-149 0x1.1p-1 -0x0.fffffep-126
fma 0x1p-149 0x1p-149 0x1p127
fma 0x1p-149 -0x1p-149 0x1p127
fma 0x1p-149 0x1p-149 -0x1p127
fma 0x1p-149 -0x1p-149 -0x1p127
fma 0x1p-149 0x1p-149 0x1p-126
fma 0x1p-149 -0x1p-149 0x1p-126 missing-underflow:arg-ibm128
fma 0x1p-149 0x1p-149 -0x1p-126 missing-underflow:arg-ibm128
fma 0x1p-149 -0x1p-149 -0x1p-126
fma 0x1p-149 0x1p-149 0x0.fffffep-126 missing-underflow:arg-ibm128
fma 0x1p-149 -0x1p-149 0x0.fffffep-126 missing-underflow:arg-ibm128
fma 0x1p-149 0x1p-149 -0x0.fffffep-126 missing-underflow:arg-ibm128
fma 0x1p-149 -0x1p-149 -0x0.fffffep-126 missing-underflow:arg-ibm128
fma 0x1p-149 0x1p-149 0x1p-149 missing-underflow:arg-ibm128
fma 0x1p-149 -0x1p-149 0x1p-149 missing-errno missing-underflow:arg-ibm128
fma 0x1p-149 0x1p-149 -0x1p-149 missing-errno missing-underflow:arg-ibm128
fma 0x1p-149 -0x1p-149 -0x1p-149 missing-underflow:arg-ibm128
fma 0x0.fffp0 0x0.fffp0 -0x0.ffep0
fma 0x0.fffp0 -0x0.fffp0 0x0.ffep0
fma -0x0.fffp0 0x0.fffp0 0x0.ffep0
fma -0x0.fffp0 -0x0.fffp0 -0x0.ffep0
fma 0x1.000002p-126 0x1.000002p-26 0x1p127
fma 0x1.000002p-126 -0x1.000002p-26 0x1p127
fma 0x1.000002p-126 0x1.000002p-26 -0x1p127
fma 0x1.000002p-126 -0x1.000002p-26 -0x1p127
fma 0x1.000002p-126 0x1.000002p-26 0x1p103
fma 0x1.000002p-126 -0x1.000002p-26 0x1p103
fma 0x1.000002p-126 0x1.000002p-26 -0x1p103
fma 0x1.000002p-126 -0x1.000002p-26 -0x1p103
fma 0x1.7fp+13 0x1.0000000000001p+0 0x1.ffep-48
fma 0x1.fffp+0 0x1.0000000000001p+0 -0x1.fffp+0
fma 0x1.0000002p+0 0x1.ffffffcp-1 0x1p-300
fma 0x1.0000002p+0 0x1.ffffffcp-1 -0x1p-300
fma 0x1.deadbeef2feedp+1023 0x0.deadbeef2feedp-1022 -0x1.a05f8c01a4bfbp+1
fma 0x1.deadbeef2feedp+900 0x0.deadbeef2feedp-1022 -0x1.a05f8c01a4bfbp-122 missing-errno
fma 0x1.fffffffffffffp+1023 0x1.001p+0 -0x1.fffffffffffffp+1023 missing-errno
fma -0x1.fffffffffffffp+1023 0x1.fffffffffffffp+0 0x1.fffffffffffffp+1023 missing-errno
fma 0x1.fffffffffffffp+1023 2.0 -0x1.fffffffffffffp+1023 missing-errno
fma 0x1.6a09e667f3bccp-538 0x1.6a09e667f3bccp-538 0.0 missing-errno
fma 0x1.deadbeef2feedp-495 0x1.deadbeef2feedp-495 -0x1.bf86a5786a574p-989 missing-errno
fma 0x1.deadbeef2feedp-503 0x1.deadbeef2feedp-503 -0x1.bf86a5786a574p-1005 missing-errno
fma 0x1p-537 0x1p-538 0x1p-1074 missing-errno
fma 0x1.7fffff8p-968 0x1p-106 0x0.000001p-1022 missing-errno
fma 0x1.4000004p-967 0x1p-106 0x0.000001p-1022 missing-errno
fma 0x1.4p-967 -0x1p-106 -0x0.000001p-1022 missing-errno
fma -0x1.19cab66d73e17p-959 0x1.c7108a8c5ff51p-107 -0x0.80b0ad65d9b64p-1022 missing-errno
fma -0x1.d2eaed6e8e9d3p-979 -0x1.4e066c62ac9ddp-63 -0x0.9245e6b003454p-1022 missing-errno
fma 0x1.153d650bb9f06p-907 0x1.2d01230d48407p-125 -0x0.b278d5acfc3cp-1022 missing-errno
fma -0x1.fffffffffffffp-711 0x1.fffffffffffffp-275 0x1.fffffe00007ffp-983 missing-errno
fma 0x1.4p-1022 0x1.0000000000002p-1 0x1p-1024 missing-errno
fma -0x1.4p-1022 0x1.0000000000002p-1 -0x1p-1024 missing-errno
fma 0x1.ffffffffffffcp-1022 0x1.0000000000001p-1 0x1p-1074 missing-errno
fma -0x1.ffffffffffffcp-1022 0x1.0000000000001p-1 -0x1p-1074 missing-errno
fma 0x1p-1074 0x1p-1 0x0.fffffffffffffp-1022 missing-errno
fma -0x1p-1074 0x1p-1 -0x0.fffffffffffffp-1022 missing-errno
fma 0x1p-1074 0x1.1p-1 0x0.fffffffffffffp-1022 missing-errno
fma -0x1p-1074 0x1.1p-1 -0x0.fffffffffffffp-1022 missing-errno
fma 0x1p-1074 0x1p-1074 0x1p1023 missing-errno
fma 0x1p-1074 -0x1p-1074 0x1p1023 missing-errno
fma 0x1p-1074 0x1p-1074 -0x1p1023 missing-errno
fma 0x1p-1074 -0x1p-1074 -0x1p1023 missing-errno
fma 0x1p-1074 0x1p-1074 0x1p-1022 missing-errno
fma 0x1p-1074 -0x1p-1074 0x1p-1022 missing-errno
fma 0x1p-1074 0x1p-1074 -0x1p-1022 missing-errno
fma 0x1p-1074 -0x1p-1074 -0x1p-1022 missing-errno
fma 0x1p-1074 0x1p-1074 0x0.fffffffffffffp-1022 missing-errno
fma 0x1p-1074 -0x1p-1074 0x0.fffffffffffffp-1022 missing-errno
fma 0x1p-1074 0x1p-1074 -0x0.fffffffffffffp-1022 missing-errno
fma 0x1p-1074 -0x1p-1074 -0x0.fffffffffffffp-1022 missing-errno
fma 0x1p-1074 0x1p-1074 0x1p-1074 missing-errno
fma 0x1p-1074 -0x1p-1074 0x1p-1074 missing-errno
fma 0x1p-1074 0x1p-1074 -0x1p-1074 missing-errno
fma 0x1p-1074 -0x1p-1074 -0x1p-1074 missing-errno
fma 0x0.fffffffffffff8p0 0x0.fffffffffffff8p0 -0x0.fffffffffffffp0
fma 0x0.fffffffffffff8p0 -0x0.fffffffffffff8p0 0x0.fffffffffffffp0
fma -0x0.fffffffffffff8p0 0x0.fffffffffffff8p0 0x0.fffffffffffffp0
fma -0x0.fffffffffffff8p0 -0x0.fffffffffffff8p0 -0x0.fffffffffffffp0
fma 0x1.0000000000001p-1022 0x1.0000000000001p-55 0x1p1023 missing-errno
fma 0x1.0000000000001p-1022 -0x1.0000000000001p-55 0x1p1023 missing-errno
fma 0x1.0000000000001p-1022 0x1.0000000000001p-55 -0x1p1023 missing-errno
fma 0x1.0000000000001p-1022 -0x1.0000000000001p-55 -0x1p1023 missing-errno
fma 0x1.0000000000001p-1022 0x1.0000000000001p-55 0x1p970 missing-errno
fma 0x1.0000000000001p-1022 -0x1.0000000000001p-55 0x1p970 missing-errno
fma 0x1.0000000000001p-1022 0x1.0000000000001p-55 -0x1p970 missing-errno
fma 0x1.0000000000001p-1022 -0x1.0000000000001p-55 -0x1p970 missing-errno
fma -0x8.03fcp+3696 0xf.fffffffffffffffp-6140 0x8.3ffffffffffffffp-2450 missing-errno
fma 0x9.fcp+2033 -0x8.000e1f000ff800fp-3613 -0xf.fffffffffffc0ffp-1579 missing-errno
fma 0xc.7fc000003ffffffp-1194 0x8.1e0003fffffffffp+15327 -0x8.fffep+14072 missing-errno
fma -0x8.0001fc000000003p+1798 0xcp-2230 0x8.f7e000000000007p-468 missing-errno
fma 0xc.0000000000007ffp+10130 -0x8.000000000000001p+4430 0xc.07000000001ffffp+14513 missing-errno
fma 0xb.ffffp-4777 0x8.000000fffffffffp-11612 -0x0.3800fff8p-16385 missing-errno
fma 0x1.4p-16382 0x1.0000000000000004p-1 0x1p-16384 missing-errno
fma -0x1.4p-16382 0x1.0000000000000004p-1 -0x1p-16384 missing-errno
fma 0x1.fffffffffffffff8p-16382 0x1.0000000000000002p-1 0x1p-16445 missing-errno
fma -0x1.fffffffffffffff8p-16382 0x1.0000000000000002p-1 -0x1p-16445 missing-errno
fma 0x1p-16445 0x1p-1 0x0.fffffffffffffffep-16382 missing-errno
fma -0x1p-16445 0x1p-1 -0x0.fffffffffffffffep-16382 missing-errno
fma 0x1p-16445 0x1.1p-1 0x0.fffffffffffffffep-16382 missing-errno
fma -0x1p-16445 0x1.1p-1 -0x0.fffffffffffffffep-16382 missing-errno
fma 0x1p-16445 0x1p-16445 0x1p16383 missing-errno
fma 0x1p-16445 -0x1p-16445 0x1p16383 missing-errno
fma 0x1p-16445 0x1p-16445 -0x1p16383 missing-errno
fma 0x1p-16445 -0x1p-16445 -0x1p16383 missing-errno
fma 0x1p-16445 0x1p-16445 0x1p-16382 missing-errno
fma 0x1p-16445 -0x1p-16445 0x1p-16382 missing-errno
fma 0x1p-16445 0x1p-16445 -0x1p-16382 missing-errno
fma 0x1p-16445 -0x1p-16445 -0x1p-16382 missing-errno
fma 0x1p-16445 0x1p-16445 0x0.fffffffffffffffep-16382 missing-errno
fma 0x1p-16445 -0x1p-16445 0x0.fffffffffffffffep-16382 missing-errno
fma 0x1p-16445 0x1p-16445 -0x0.fffffffffffffffep-16382 missing-errno
fma 0x1p-16445 -0x1p-16445 -0x0.fffffffffffffffep-16382 missing-errno
fma 0x1p-16445 0x1p-16445 0x1p-16445 missing-errno
fma 0x1p-16445 -0x1p-16445 0x1p-16445 missing-errno
fma 0x1p-16445 0x1p-16445 -0x1p-16445 missing-errno
fma 0x1p-16445 -0x1p-16445 -0x1p-16445 missing-errno
fma 0x0.ffffffffffffffffp0 0x0.ffffffffffffffffp0 -0x0.fffffffffffffffep0
fma 0x0.ffffffffffffffffp0 -0x0.ffffffffffffffffp0 0x0.fffffffffffffffep0
fma -0x0.ffffffffffffffffp0 0x0.ffffffffffffffffp0 0x0.fffffffffffffffep0
fma -0x0.ffffffffffffffffp0 -0x0.ffffffffffffffffp0 -0x0.fffffffffffffffep0
fma 0x1.0000000000000002p-16382 0x1.0000000000000002p-66 0x1p16383 missing-errno
fma 0x1.0000000000000002p-16382 -0x1.0000000000000002p-66 0x1p16383 missing-errno
fma 0x1.0000000000000002p-16382 0x1.0000000000000002p-66 -0x1p16383 missing-errno
fma 0x1.0000000000000002p-16382 -0x1.0000000000000002p-66 -0x1p16383 missing-errno
fma 0x1.0000000000000002p-16382 0x1.0000000000000002p-66 0x1p16319 missing-errno
fma 0x1.0000000000000002p-16382 -0x1.0000000000000002p-66 0x1p16319 missing-errno
fma 0x1.0000000000000002p-16382 0x1.0000000000000002p-66 -0x1p16319 missing-errno
fma 0x1.0000000000000002p-16382 -0x1.0000000000000002p-66 -0x1p16319 missing-errno
fma 0x1.bb2de33e02ccbbfa6e245a7c1f71p-2584 -0x1.6b500daf0580d987f1bc0cadfcddp-13777 0x1.613cd91d9fed34b33820e5ab9d8dp-16378 missing-errno
fma -0x1.f949b880cacb0f0c61540105321dp-5954 -0x1.3876cec84b4140f3bd6198731b7ep-10525 -0x0.a5dc1c6cfbc498c54fb0b504bf19p-16382 missing-errno
fma -0x1.0000fffffffffp-16221 0x1.0000001fffff8007fep-239 0x0.ff87ffffffffffffe000003fffffp-16382 missing-errno
fma -0x1.ac79c9376ef447f3827c9e9de008p-2228 -0x1.5ba830022b6139e21fbe7270cad8p-6314 0x1.e8282b6a26bb6a9daf5c8e73e9f9p-8616 missing-errno
fma -0x1.c69749ec574caaa2ab8e97ddb9f3p+2652 0x1.f34235ff9d095449c29b4831b62dp+3311 0x1.fbe4302df23354dbd0c4d3cfe606p+5879 missing-errno
fma -0x1.ca8835fc6ecfb5398625fc891be5p-1686 0x1.621e1972bbe2180e5be9dd7d8df5p-7671 -0x1.7d2d21b73b52cf20dec2a83902a4p-9395 missing-errno
fma -0x1.55cff679ec49c2541fab41fc843ep-11819 0x1.e60e9f464f9e8df0509647c7c971p+12325 0x1.eaa2a7649d765c2f564f7a5beca7p+454 missing-errno
fma 0x1.f0e7b1454908576f2537d863cf9bp+11432 0x1.cdce52f09d4ca76e68706f34b5d5p-1417 -0x1.2e986187c70f146235ea2066e486p+9979 missing-errno
fma 0x1.f102f7da4a57a3a4aab620e29452p-3098 -0x1.cc06a4ff40248f9e2dcc4b6afd84p-11727 0x1.d512a11126b5ac8ed8973b8580c8p-14849 missing-errno
fma -0x1.fc47ac7434b993cd8dcb2b431f25p-3816 0x1.fbc9750da8468852d84558e1db6dp-5773 -0x1.00a98abf783f75c40fe5b7a37d86p-9607 missing-errno
fma 0x1.00000000000007ffffffffffffffp-9045 -0x1.ffffffffffff80000001ffffffffp+4773 -0x1.f8p-4316 missing-errno
fma 0x1.4e922764c90701d4a2f21d01893dp-8683 -0x1.955a12e2d7c9447c27fa022fc865p+212 -0x1.e9634462eaef96528b90b6944578p-8521 missing-errno
fma 0x1.801181509c03bdbef10d6165588cp-15131 0x1.ad86f8e57d3d40bfa8007780af63p-368 -0x1.6e9df0dab1c9f1d7a6043c390741p-15507 missing-errno
fma 0x1.ffffffffffffffp0 0x1.000000000000008p0 -0x1p-1000
fma 0x1.4p-16382 0x1.0000000000000000000000000002p-1 0x1p-16384 missing-errno
fma -0x1.4p-16382 0x1.0000000000000000000000000002p-1 -0x1p-16384 missing-errno
fma 0x1.fffffffffffffffffffffffffffcp-16382 0x1.0000000000000000000000000001p-1 0x1p-16494 missing-errno
fma -0x1.fffffffffffffffffffffffffffcp-16382 0x1.0000000000000000000000000001p-1 -0x1p-16494 missing-errno
fma 0x1p-16494 0x1p-1 0x0.ffffffffffffffffffffffffffffp-16382 missing-errno
fma -0x1p-16494 0x1p-1 -0x0.ffffffffffffffffffffffffffffp-16382 missing-errno
fma 0x1p-16494 0x1.1p-1 0x0.ffffffffffffffffffffffffffffp-16382 missing-errno
fma -0x1p-16494 0x1.1p-1 -0x0.ffffffffffffffffffffffffffffp-16382 missing-errno
fma 0x1p-16494 0x1p-16494 0x1p16383 missing-errno
fma 0x1p-16494 -0x1p-16494 0x1p16383 missing-errno
fma 0x1p-16494 0x1p-16494 -0x1p16383 missing-errno
fma 0x1p-16494 -0x1p-16494 -0x1p16383 missing-errno
fma 0x1p-16494 0x1p-16494 0x1p-16382 missing-errno
fma 0x1p-16494 -0x1p-16494 0x1p-16382 missing-errno
fma 0x1p-16494 0x1p-16494 -0x1p-16382 missing-errno
fma 0x1p-16494 -0x1p-16494 -0x1p-16382 missing-errno
fma 0x1p-16494 0x1p-16494 0x0.ffffffffffffffffffffffffffffp-16382 missing-errno
fma 0x1p-16494 -0x1p-16494 0x0.ffffffffffffffffffffffffffffp-16382 missing-errno
fma 0x1p-16494 0x1p-16494 -0x0.ffffffffffffffffffffffffffffp-16382 missing-errno
fma 0x1p-16494 -0x1p-16494 -0x0.ffffffffffffffffffffffffffffp-16382 missing-errno
fma 0x1p-16494 0x1p-16494 0x1p-16494 missing-errno
fma 0x1p-16494 -0x1p-16494 0x1p-16494 missing-errno
fma 0x1p-16494 0x1p-16494 -0x1p-16494 missing-errno
fma 0x1p-16494 -0x1p-16494 -0x1p-16494 missing-errno
fma 0x0.ffffffffffffffffffffffffffff8p0 0x0.ffffffffffffffffffffffffffff8p0 -0x0.ffffffffffffffffffffffffffffp0 missing-errno
fma 0x0.ffffffffffffffffffffffffffff8p0 -0x0.ffffffffffffffffffffffffffff8p0 0x0.ffffffffffffffffffffffffffffp0 missing-errno
fma -0x0.ffffffffffffffffffffffffffff8p0 0x0.ffffffffffffffffffffffffffff8p0 0x0.ffffffffffffffffffffffffffffp0 missing-errno
fma -0x0.ffffffffffffffffffffffffffff8p0 -0x0.ffffffffffffffffffffffffffff8p0 -0x0.ffffffffffffffffffffffffffffp0 missing-errno
fma 0x1.0000000000000000000000000001p-16382 0x1.0000000000000000000000000001p-66 0x1p16383 missing-errno
fma 0x1.0000000000000000000000000001p-16382 -0x1.0000000000000000000000000001p-66 0x1p16383 missing-errno
fma 0x1.0000000000000000000000000001p-16382 0x1.0000000000000000000000000001p-66 -0x1p16383 missing-errno
fma 0x1.0000000000000000000000000001p-16382 -0x1.0000000000000000000000000001p-66 -0x1p16383 missing-errno
fma 0x1.0000000000000000000000000001p-16382 0x1.0000000000000000000000000001p-66 0x1p16319 missing-errno
fma 0x1.0000000000000000000000000001p-16382 -0x1.0000000000000000000000000001p-66 0x1p16319 missing-errno
fma 0x1.0000000000000000000000000001p-16382 0x1.0000000000000000000000000001p-66 -0x1p16319 missing-errno
fma 0x1.0000000000000000000000000001p-16382 -0x1.0000000000000000000000000001p-66 -0x1p16319 missing-errno
fma 0x1.fffffep-126 0x1.fffffep25 0x1.fffffep127 missing-errno xfail-rounding:ibm128-libgcc
fma 0x1.fffffep-126 -0x1.fffffep25 0x1.fffffep127
fma 0x1.fffffep-126 0x1.fffffep25 -0x1.fffffep127
fma 0x1.fffffep-126 -0x1.fffffep25 -0x1.fffffep127 missing-errno xfail-rounding:ibm128-libgcc
fma 0x1.fffffffffffffp-1022 0x1.fffffffffffffp54 0x1.fffffffffffffp1023 missing-errno xfail-rounding:ibm128-libgcc
fma 0x1.fffffffffffffp-1022 -0x1.fffffffffffffp54 0x1.fffffffffffffp1023 missing-errno
fma 0x1.fffffffffffffp-1022 0x1.fffffffffffffp54 -0x1.fffffffffffffp1023 missing-errno
fma 0x1.fffffffffffffp-1022 -0x1.fffffffffffffp54 -0x1.fffffffffffffp1023 missing-errno xfail-rounding:ibm128-libgcc
fma 0x1.fffffffffffffffep-16382 0x1.fffffffffffffffep65 0x1.fffffffffffffffep16383 missing-errno
fma 0x1.fffffffffffffffep-16382 -0x1.fffffffffffffffep65 0x1.fffffffffffffffep16383 missing-errno
fma 0x1.fffffffffffffffep-16382 0x1.fffffffffffffffep65 -0x1.fffffffffffffffep16383 missing-errno
fma 0x1.fffffffffffffffep-16382 -0x1.fffffffffffffffep65 -0x1.fffffffffffffffep16383 missing-errno
fma 0x1.ffffffffffffffffffffffffffffp-16382 0x1.ffffffffffffffffffffffffffffp114 0x1.ffffffffffffffffffffffffffffp16383 missing-errno
fma 0x1.ffffffffffffffffffffffffffffp-16382 -0x1.ffffffffffffffffffffffffffffp114 0x1.ffffffffffffffffffffffffffffp16383 missing-errno
fma 0x1.ffffffffffffffffffffffffffffp-16382 0x1.ffffffffffffffffffffffffffffp114 -0x1.ffffffffffffffffffffffffffffp16383 missing-errno
fma 0x1.ffffffffffffffffffffffffffffp-16382 -0x1.ffffffffffffffffffffffffffffp114 -0x1.ffffffffffffffffffffffffffffp16383 missing-errno
hypot 0 0
hypot 0 -0
hypot -0 0
hypot -0 -0
# hypot (x,y) == hypot (+-x, +-y).
hypot 0.7 12.4
hypot -0.7 12.4
hypot 0.7 -12.4
hypot -0.7 -12.4
hypot 12.4 0.7
hypot -12.4 0.7
hypot 12.4 -0.7
hypot -12.4 -0.7
# hypot (x,0) == fabs (x).
hypot 0.75 0
hypot -0.75 0
hypot -5.7e7 0
hypot 0.75 1.25
hypot 1.0 0x1p-61
hypot 0x1p+0 0x1.fp-129
hypot 0x1.23456789abcdef0123456789ab8p-500 0x1.23456789abcdef0123456789ab8p-500
hypot 0x3p125 0x4p125
hypot 0x1.234566p-126 0x1.234566p-126
hypot 0x3p1021 0x4p1021
hypot 0x1p+0 0x0.3ep-1022
hypot 0x3p16381 0x4p16381
hypot 0x1p-149 0x1p-149
hypot 0x1p-1074 0x1p-1074
hypot 0x1p-16445 0x1p-16445
hypot 0x1p-16494 0x1p-16494
hypot 0x0.fffffep-126 0x0.fp-127
hypot 0x0.fffffep-126 0x0.fp-130
hypot 0x0.fffffffffffffp-1022 0x0.fp-1023
hypot 0x0.fffffffffffffp-1022 0x0.fp-1026
hypot 0x0.ffffffp-16382 0x0.fp-16383
hypot 0x0.ffffffp-16382 0x0.fp-16386
hypot 0 min
hypot 0 min_subnorm
hypot 0 -min
hypot 0 -min_subnorm
hypot min 0
hypot min_subnorm 0
hypot -min 0
hypot -min_subnorm 0
hypot min min
hypot min_subnorm min_subnorm
hypot min min_subnorm
hypot 0x1.fp127 0x1.fp127
hypot 0x1.fp1023 0x1.fp1023
hypot 0x1.fp16383 0x1.fp16383 xfail-rounding:ibm128-libgcc
hypot 0x1p-127 0x1p-149
hypot 0x1p-1023 0x1p-1074
hypot 0x1p-970 0x1p-1074
hypot 0x1p-16383 0x1p-16445
hypot 0x1p-16384 0x1p-16446
hypot 0x1p-16383 0x1p-16494
hypot -0x1.fa7deap+0 0x1.a761bab383ac8p+0
# the following inputs yield an error of 1 ulp on x86_64 in binary32
hypot -0x1.003222p-20 -0x1.6a2d58p-32
j0 -1.0
j0 0.0
j0 -0
j0 min
j0 -min
j0 min_subnorm
j0 -min_subnorm
j0 0x1p-5
j0 0x1p-10
j0 0x1p-15
j0 0x1p-20
j0 0x1p-25
j0 0x1p-30
j0 0x1p-35
j0 0x1p-40
j0 0x1p-45
j0 0x1p-50
j0 0x1p-55
j0 0x1p-60
j0 0x1p-100
j0 0x1p-600
j0 0x1p-10000
j0 0.125
j0 0.75
j0 1.0
j0 1.5
j0 2.0
j0 8.0
j0 10.0
j0 4.0
j0 -4.0
j0 0x1.d7ce3ap+107
j0 -0x1.001000001p+593
j0 0x1p1023
j0 0x1p16382
j0 0x1p16383
# the next values yield large errors for binary32
# (cf BZ #27670 for the xfail entry)
j0 0x2.602774p+0 xfail-rounding:ibm128-libgcc
j0 0x1.04c39cp+6
j0 0x1.4b7066p+7
# the next value exercises the flt-32 code path for x >= 2^127
j0 0x8.2f4ecp+124
# the next values gave an error > 9 ulps with glibc-2.34 (flt-32)
j0 0x1.31ec02p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.31e716p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.31f51ep+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.320226p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.31ed76p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.32083cp+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.32614ep+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.32dc02p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.32e304p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.32e00cp+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.32e504p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.32e12p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.32dc22p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.32dc24p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.32eb18p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.32fa0cp+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.335806p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.335a0cp+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.336p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.336c1cp+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.336336p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33712ep+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.339506p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33950cp+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.339d06p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33b402p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33b50ap+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33c4p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33c202p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33c702p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33c50ap+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33c312p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33c80ap+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33cb04p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33cfp+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33d1p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33d102p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33d10cp+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33d116p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33d12cp+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33d138p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33d146p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33d15p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j0 0x1.33d152p+1 xfail:binary64 xfail:intel96 xfail:binary128 xfail:ibm128-libgcc
j1 -1.0
j1 0.0
j1 -0
j1 0.125
j1 0.75
j1 1.0
j1 1.5
j1 2.0
j1 8.0
j1 10.0
j1 0x1.3ffp+74
j1 0x1.ff00000000002p+840
j1 0x1p1023
j1 0x1p16382
j1 0x1p16383
j1 0x1p-5
j1 0x1p-10
j1 0x1p-15
j1 0x1p-20
j1 0x1p-25
j1 0x1p-30
j1 0x1p-35
j1 0x1p-40
j1 0x1p-45
j1 0x1p-50
j1 0x1p-55
j1 0x1p-60
j1 0x1p-100
j1 0x1p-600
j1 0x1p-10000
# the next values yield large errors in the binary32 format
# (cf BZ #27670 for the xfail entries)
j1 0x3.ae4b2p+0 xfail-rounding:ibm128-libgcc
j1 0x1.2f28eap+7 xfail-rounding:binary64 xfail-rounding:binary128 xfail-rounding:intel96 xfail-rounding:ibm128-libgcc
j1 0x1.a1d20ap+6 xfail-rounding:binary128 xfail-rounding:intel96 xfail-rounding:ibm128-libgcc
j1 min
j1 -min
j1 min_subnorm
j1 -min_subnorm
# jn (0, x) == j0 (x).
jn 0 -1.0
jn 0 0.0
jn 0 -0
jn 0 min
jn 0 -min
jn 0 min_subnorm
jn 0 -min_subnorm
jn 0 0.125
jn 0 0.75
jn 0 1.0
jn 0 1.5
jn 0 2.0
jn 0 8.0
jn 0 10.0
jn 0 4.0
jn 0 -4.0
# jn (1, x) == j1 (x).
jn 1 -1.0
jn 1 -0
jn 1 0.0
jn 1 0.125
jn 1 0.75
jn 1 1.0
jn 1 1.5
jn 1 2.0
jn 1 8.0
jn 1 10.0
jn 1 min
jn 1 -min
jn 1 min_subnorm
jn 1 -min_subnorm
jn 3 -1.0
jn 3 0.0
jn 3 0.125
jn 3 0.75
jn 3 1.0
jn 3 2.0
jn 3 10.0
jn 10 -1.0
jn 10 0.0
jn 10 0.125
jn 10 0.75
jn 10 1.0
jn 10 2.0
jn 10 10.0
jn 2 2.4048255576957729
jn 3 2.4048255576957729
jn 4 2.4048255576957729
jn 5 2.4048255576957729
jn 6 2.4048255576957729
jn 7 2.4048255576957729
jn 8 2.4048255576957729
jn 9 2.4048255576957729
jn 2 0x1.ffff62p+99
jn 2 0x1p127
jn 2 0x1p1023
jn 2 0x1p16383
jn -1 1
jn -2 1
jn -3 1
jn -4 1
jn -1 -1
jn -2 -1
jn -3 -1
jn -4 -1
jn 10 min
jn 10 -min
jn 10 min_subnorm
jn 10 -min_subnorm
lgamma max
lgamma 1
lgamma 3
lgamma 0.5
lgamma 0.7
lgamma 1.2
lgamma 0x3.8p56
lgamma 0x1p-5
lgamma -0x1p-5
lgamma 0x1p-10
lgamma -0x1p-10
lgamma 0x1p-15
lgamma -0x1p-15
lgamma 0x1p-20
lgamma -0x1p-20
lgamma 0x1p-25
lgamma -0x1p-25
lgamma 0x1p-30
lgamma -0x1p-30
lgamma 0x1p-40
lgamma -0x1p-40
lgamma 0x1p-50
lgamma -0x1p-50
lgamma 0x1p-60
lgamma -0x1p-60
lgamma 0x1p-64
lgamma -0x1p-64
lgamma 0x1p-70
lgamma -0x1p-70
lgamma 0x1p-100
lgamma -0x1p-100
lgamma 0x1p-126
lgamma -0x1p-126
lgamma 0x1p-149
lgamma -0x1p-149
lgamma 0x1p-200
lgamma -0x1p-200
lgamma 0x1p-500
lgamma -0x1p-500
lgamma 0x1p-1000
lgamma -0x1p-1000
lgamma 0x1p-1022
lgamma -0x1p-1022
lgamma 0x1p-1074
lgamma -0x1p-1074
lgamma 0x1p-5000
lgamma -0x1p-5000
lgamma 0x1p-10000
lgamma -0x1p-10000
lgamma 0x1p-16382
lgamma -0x1p-16382
lgamma 0x1p-16445
lgamma -0x1p-16445
lgamma 0x1p-16494
lgamma -0x1p-16494
# the next value generates larger error bounds on x86_64 (binary32)
lgamma -0x3.ec4298p+0
# Values +/- 10ulp from overflow threshold. (Values very close to
# overflow threshold produce results very close of that threshold,
# where a result inaccurate by a few ulp could differ from the ideal
# result in whether it overflows; +/- 10ulp is sufficient for overflow
# or its absence to be unambiguous under glibc's accuracy standards).
# This also means the ibm128 inputs are XFAILed for binary64 and
# the binary128 inputs for intel96 and m68k96, as too close to the
# threshold.
lgamma 0x3.12be0cp+120
lgamma 0x3.12be6p+120
lgamma 0x5.d53649e2d4674p+1012
lgamma 0x5.d53649e2d46c8p+1012 xfail-rounding:ibm128-libgcc
lgamma 0x5.d53649e2d469dbc1f01e99fd52p+1012 xfail:binary64 xfail-rounding:ibm128-libgcc
lgamma 0x5.d53649e2d469dbc1f01e99fd7cp+1012 xfail:binary64 xfail-rounding:ibm128-libgcc
lgamma 0x5.c6aa645fffef5f5p+16368
lgamma 0x5.c6aa645fffef5ff8p+16368
lgamma 0x5.c6aa645fffef5fa912b9b480f7acp+16368 xfail:intel96 xfail:m68k96
lgamma 0x5.c6aa645fffef5fa912b9b480f8p+16368 xfail:intel96 xfail:m68k96
lgamma -0x1.fa471547c2fe5p+1
lgamma -0x1.9260dcp+1
lgamma -0xffffffp-1
lgamma -0x1fffffffffffffp-1
lgamma -0xffffffffffffffffp-1
lgamma -0x3ffffffffffffffffffffffffffp-1
lgamma -0x1ffffffffffffffffffffffffffffp-1
lgamma -0x100000000.8p0
lgamma -0x100000001.8p0
lgamma -0.25
lgamma -0.5
lgamma -0.75
lgamma -1.25
lgamma -1.5
lgamma -1.75
lgamma -0x2.08p0
lgamma -0x2.1p0
lgamma -0x2.18p0
lgamma -0x2.2p0
lgamma -0x2.28p0
lgamma -0x2.3p0
lgamma -0x2.38p0
lgamma -0x2.4p0
lgamma -0x2.48p0
lgamma -0x2.5p0
lgamma -0x2.58p0
lgamma -0x2.6p0
lgamma -0x2.68p0
lgamma -0x2.7p0
lgamma -0x2.78p0
lgamma -0x2.8p0
lgamma -0x2.88p0
lgamma -0x2.9p0
lgamma -0x2.98p0
lgamma -0x2.ap0
lgamma -0x2.a8p0
lgamma -0x2.bp0
lgamma -0x2.b8p0
lgamma -0x2.cp0
lgamma -0x2.c8p0
lgamma -0x2.dp0
lgamma -0x2.d8p0
lgamma -0x2.ep0
lgamma -0x2.e8p0
lgamma -0x2.fp0
lgamma -0x2.f8p0
lgamma -0x3.08p0
lgamma -0x3.1p0
lgamma -0x3.18p0
lgamma -0x3.2p0
lgamma -0x3.28p0
lgamma -0x3.3p0
lgamma -0x3.38p0
lgamma -0x3.4p0
lgamma -0x3.48p0
lgamma -0x3.5p0
lgamma -0x3.58p0
lgamma -0x3.6p0
lgamma -0x3.68p0
lgamma -0x3.7p0
lgamma -0x3.78p0
lgamma -0x3.8p0
lgamma -0x3.88p0
lgamma -0x3.9p0
lgamma -0x3.98p0
lgamma -0x3.ap0
lgamma -0x3.a8p0
lgamma -0x3.bp0
lgamma -0x3.b8p0
lgamma -0x3.cp0
lgamma -0x3.c8p0
lgamma -0x3.dp0
lgamma -0x3.d8p0
lgamma -0x3.ep0
lgamma -0x3.e8p0
lgamma -0x3.fp0
lgamma -0x3.f8p0
lgamma -4.25
lgamma -4.5
lgamma -4.75
lgamma -5.25
lgamma -5.5
lgamma -5.75
lgamma -6.25
lgamma -6.5
lgamma -6.75
lgamma -7.25
lgamma -7.5
lgamma -7.75
lgamma -8.25
lgamma -8.5
lgamma -8.75
lgamma -9.25
lgamma -9.5
lgamma -9.75
lgamma -10.25
lgamma -10.5
lgamma -10.75
lgamma -11.25
lgamma -11.5
lgamma -11.75
lgamma -12.25
lgamma -12.5
lgamma -12.75
lgamma -13.25
lgamma -13.5
lgamma -13.75
lgamma -14.25
lgamma -14.5
lgamma -14.75
lgamma -15.25
lgamma -15.5
lgamma -15.75
lgamma -16.25
lgamma -16.5
lgamma -16.75
lgamma -17.25
lgamma -17.5
lgamma -17.75
lgamma -18.25
lgamma -18.5
lgamma -18.75
lgamma -19.25
lgamma -19.5
lgamma -19.75
lgamma -20.25
lgamma -20.5
lgamma -20.75
lgamma -21.25
lgamma -21.5
lgamma -21.75
lgamma -22.25
lgamma -22.5
lgamma -22.75
lgamma -23.25
lgamma -23.5
lgamma -23.75
lgamma -24.25
lgamma -24.5
lgamma -24.75
lgamma -25.25
lgamma -25.5
lgamma -25.75
lgamma -26.25
lgamma -26.5
lgamma -26.75
lgamma -27.25
lgamma -27.5
lgamma -27.75
lgamma -28.25
lgamma -28.5
lgamma -28.75
lgamma -29.25
lgamma -29.5
lgamma -29.75
lgamma -30.25
lgamma -30.5
lgamma -30.75
lgamma -31.25
lgamma -31.5
lgamma -31.75
lgamma -32.25
lgamma -32.5
lgamma -32.75
lgamma -33.25
lgamma -33.5
lgamma -33.75
lgamma -34.25
lgamma -34.5
lgamma -34.75
lgamma -35.25
lgamma -35.5
lgamma -35.75
lgamma -36.25
lgamma -36.5
lgamma -36.75
lgamma -37.25
lgamma -37.5
lgamma -37.75
lgamma -38.25
lgamma -38.5
lgamma -38.75
lgamma -39.25
lgamma -39.5
lgamma -39.75
lgamma -40.25
lgamma -40.5
lgamma -40.75
lgamma -41.25
lgamma -41.5
lgamma -41.75
lgamma -42.25
lgamma -42.5
lgamma -42.75
lgamma -43.25
lgamma -43.5
lgamma -43.75
lgamma -44.25
lgamma -44.5
lgamma -44.75
lgamma -45.25
lgamma -45.5
lgamma -45.75
lgamma -46.25
lgamma -46.5
lgamma -46.75
lgamma -47.25
lgamma -47.5
lgamma -47.75
lgamma -48.25
lgamma -48.5
lgamma -48.75
lgamma -49.25
lgamma -49.5
lgamma -49.75
lgamma -50.25
lgamma -50.5
lgamma -50.75
lgamma -51.25
lgamma -51.5
lgamma -51.75
lgamma -52.25
lgamma -52.5
lgamma -52.75
lgamma -53.25
lgamma -53.5
lgamma -53.75
lgamma -54.25
lgamma -54.5
lgamma -54.75
lgamma -55.25
lgamma -55.5
lgamma -55.75
lgamma -56.25
lgamma -56.5
lgamma -56.75
lgamma -57.25
lgamma -57.5
lgamma -57.75
lgamma -58.25
lgamma -58.5
lgamma -58.75
lgamma -59.25
lgamma -59.5
lgamma -59.75
lgamma -60.25
lgamma -60.5
lgamma -60.75
# Integers +/- 1ulp for binary128 (gen-auto-libm-tests will round these
# to produce integers +/- 1ulp for other formats).
lgamma -0xf.fffffffffffffffffffffffffff8p-4
lgamma -0x1.0000000000000000000000000001p+0
lgamma -0x1.ffffffffffffffffffffffffffffp+0
lgamma -0x2.0000000000000000000000000002p+0
lgamma -0x2.fffffffffffffffffffffffffffep+0
lgamma -0x3.0000000000000000000000000002p+0
lgamma -0x3.fffffffffffffffffffffffffffep+0
lgamma -0x4.0000000000000000000000000004p+0
lgamma -0x4.fffffffffffffffffffffffffffcp+0
lgamma -0x5.0000000000000000000000000004p+0
lgamma -0x5.fffffffffffffffffffffffffffcp+0
lgamma -0x6.0000000000000000000000000004p+0
lgamma -0x6.fffffffffffffffffffffffffffcp+0
lgamma -0x7.0000000000000000000000000004p+0
lgamma -0x7.fffffffffffffffffffffffffffcp+0
lgamma -0x8.0000000000000000000000000008p+0
lgamma -0x8.fffffffffffffffffffffffffff8p+0
lgamma -0x9.0000000000000000000000000008p+0
lgamma -0x9.fffffffffffffffffffffffffff8p+0
lgamma -0xa.0000000000000000000000000008p+0
lgamma -0xa.fffffffffffffffffffffffffff8p+0
lgamma -0xb.0000000000000000000000000008p+0
lgamma -0xb.fffffffffffffffffffffffffff8p+0
lgamma -0xc.0000000000000000000000000008p+0
lgamma -0xc.fffffffffffffffffffffffffff8p+0
lgamma -0xd.0000000000000000000000000008p+0
lgamma -0xd.fffffffffffffffffffffffffff8p+0
lgamma -0xe.0000000000000000000000000008p+0
lgamma -0xe.fffffffffffffffffffffffffff8p+0
lgamma -0xf.0000000000000000000000000008p+0
lgamma -0xf.fffffffffffffffffffffffffff8p+0
lgamma -0x1.0000000000000000000000000001p+4
lgamma -0x1.0fffffffffffffffffffffffffffp+4
lgamma -0x1.1000000000000000000000000001p+4
lgamma -0x1.1fffffffffffffffffffffffffffp+4
lgamma -0x1.2000000000000000000000000001p+4
lgamma -0x1.2fffffffffffffffffffffffffffp+4
lgamma -0x1.3000000000000000000000000001p+4
lgamma -0x1.3fffffffffffffffffffffffffffp+4
lgamma -0x1.4000000000000000000000000001p+4
lgamma -0x1.4fffffffffffffffffffffffffffp+4
lgamma -0x1.5000000000000000000000000001p+4
lgamma -0x1.5fffffffffffffffffffffffffffp+4
lgamma -0x1.6000000000000000000000000001p+4
lgamma -0x1.6fffffffffffffffffffffffffffp+4
lgamma -0x1.7000000000000000000000000001p+4
lgamma -0x1.7fffffffffffffffffffffffffffp+4
lgamma -0x1.8000000000000000000000000001p+4
lgamma -0x1.8fffffffffffffffffffffffffffp+4
lgamma -0x1.9000000000000000000000000001p+4
lgamma -0x1.9fffffffffffffffffffffffffffp+4
lgamma -0x1.a000000000000000000000000001p+4
lgamma -0x1.afffffffffffffffffffffffffffp+4
lgamma -0x1.b000000000000000000000000001p+4
lgamma -0x1.bfffffffffffffffffffffffffffp+4
lgamma -0x1.c000000000000000000000000001p+4
lgamma -0x1.cfffffffffffffffffffffffffffp+4
lgamma -0x1.d000000000000000000000000001p+4
lgamma -0x1.dfffffffffffffffffffffffffffp+4
lgamma -0x1.e000000000000000000000000001p+4
lgamma -0x1.efffffffffffffffffffffffffffp+4
lgamma -0x1.f000000000000000000000000001p+4
lgamma -0x1.ffffffffffffffffffffffffffffp+4
lgamma -0x2.0000000000000000000000000002p+4
lgamma -0x2.0ffffffffffffffffffffffffffep+4
lgamma -0x2.1000000000000000000000000002p+4
lgamma -0x2.1ffffffffffffffffffffffffffep+4
lgamma -0x2.2000000000000000000000000002p+4
lgamma -0x2.2ffffffffffffffffffffffffffep+4
lgamma -0x2.3000000000000000000000000002p+4
lgamma -0x2.3ffffffffffffffffffffffffffep+4
lgamma -0x2.4000000000000000000000000002p+4
lgamma -0x2.4ffffffffffffffffffffffffffep+4
lgamma -0x2.5000000000000000000000000002p+4
lgamma -0x2.5ffffffffffffffffffffffffffep+4
lgamma -0x2.6000000000000000000000000002p+4
lgamma -0x2.6ffffffffffffffffffffffffffep+4
lgamma -0x2.7000000000000000000000000002p+4
lgamma -0x2.7ffffffffffffffffffffffffffep+4
lgamma -0x2.8000000000000000000000000002p+4
lgamma -0x2.8ffffffffffffffffffffffffffep+4
lgamma -0x2.9000000000000000000000000002p+4
lgamma -0x2.9ffffffffffffffffffffffffffep+4
lgamma -0x2.a000000000000000000000000002p+4
lgamma -0x2.affffffffffffffffffffffffffep+4
lgamma -0x2.b000000000000000000000000002p+4
lgamma -0x2.bffffffffffffffffffffffffffep+4
lgamma -0x2.c000000000000000000000000002p+4
lgamma -0x2.cffffffffffffffffffffffffffep+4
lgamma -0x2.d000000000000000000000000002p+4
lgamma -0x2.dffffffffffffffffffffffffffep+4
lgamma -0x2.e000000000000000000000000002p+4
lgamma -0x2.effffffffffffffffffffffffffep+4
lgamma -0x2.f000000000000000000000000002p+4
lgamma -0x2.fffffffffffffffffffffffffffep+4
lgamma -0x3.0000000000000000000000000002p+4
lgamma -0x3.0ffffffffffffffffffffffffffep+4
lgamma -0x3.1000000000000000000000000002p+4
lgamma -0x3.1ffffffffffffffffffffffffffep+4
lgamma -0x3.2000000000000000000000000002p+4
lgamma -0x3.2ffffffffffffffffffffffffffep+4
lgamma -0x3.3000000000000000000000000002p+4
lgamma -0x3.3ffffffffffffffffffffffffffep+4
lgamma -0x3.4000000000000000000000000002p+4
lgamma -0x3.4ffffffffffffffffffffffffffep+4
lgamma -0x3.5000000000000000000000000002p+4
lgamma -0x3.5ffffffffffffffffffffffffffep+4
lgamma -0x3.6000000000000000000000000002p+4
lgamma -0x3.6ffffffffffffffffffffffffffep+4
lgamma -0x3.7000000000000000000000000002p+4
lgamma -0x3.7ffffffffffffffffffffffffffep+4
lgamma -0x3.8000000000000000000000000002p+4
lgamma -0x3.8ffffffffffffffffffffffffffep+4
lgamma -0x3.9000000000000000000000000002p+4
lgamma -0x3.9ffffffffffffffffffffffffffep+4
lgamma -0x3.a000000000000000000000000002p+4
lgamma -0x3.affffffffffffffffffffffffffep+4
lgamma -0x3.b000000000000000000000000002p+4
lgamma -0x3.bffffffffffffffffffffffffffep+4
lgamma -0x3.c000000000000000000000000002p+4
# Zeroes of lgamma, until the point where they just duplicate integers
# +/- 1ulp.
lgamma -0x2.74ff92c01f0d82abec9f315f1a0712c334804d9cp+0
lgamma -0x2.bf6821437b20197995a4b4641eaebf4b00b482ap+0
lgamma -0x3.24c1b793cb35efb8be699ad3d9ba65454cb7fac8p+0
lgamma -0x3.f48e2a8f85fca170d4561291236cc320a4887d1cp+0
lgamma -0x4.0a139e16656030c39f0b0de18112ac17bfd6be9p+0
lgamma -0x4.fdd5de9bbabf3510d0aa4076988501d7d7812528p+0
lgamma -0x5.021a95fc2db6432a4c56e595394decc6af0430d8p+0
lgamma -0x5.ffa4bd647d0357dd4ed62cbd31edf8e3f8e5deb8p+0
lgamma -0x6.005ac9625f233b607c2d96d16385cb86ac56934p+0
lgamma -0x6.fff2fddae1bbff3d626b65c23fd21f40300a3ba8p+0
lgamma -0x7.000cff7b7f87adf4482dcdb98782ab2661ca58bp+0
lgamma -0x7.fffe5fe05673c3ca9e82b522b0ca9d2e8837cd2p+0
lgamma -0x8.0001a01459fc9f60cb3cec1cec8576677ca538ep+0
lgamma -0x8.ffffd1c425e80ffc864e95749259e7e20210e8p+0
lgamma -0x9.00002e3bb47d86d6d843fedc351deb7ad09ec5fp+0
lgamma -0x9.fffffb606bdfdcd062ae77a50547c69d2eb6f34p+0
lgamma -0xa.0000049f93bb9927b45d95e15441e03086db914p+0
lgamma -0xa.ffffff9466e9f1b36dacd2adbd18d05a4e45806p+0
lgamma -0xb.0000006b9915315d965a6ffea40e4bea39000ddp+0
lgamma -0xb.fffffff7089387387de41acc3d3c978bd839c8cp+0
lgamma -0xc.00000008f76c7731567c0f0250f387920df5676p+0
lgamma -0xc.ffffffff4f6dcf617f97a5ffc757d548d2890cdp+0
lgamma -0xd.00000000b092309c06683dd1b903e3700857a16p+0
lgamma -0xd.fffffffff36345ab9e184a3e09d1176dc48e47fp+0
lgamma -0xe.000000000c9cba545e94e75ec5718f753e2501ep+0
lgamma -0xe.ffffffffff28c060c6604ef30371f89d37357cap+0
lgamma -0xf.0000000000d73f9f399bd0e420f85e9ee31b0b9p+0
lgamma -0xf.fffffffffff28c060c6621f512e72e4d113626ap+0
lgamma -0x1.000000000000d73f9f399da1424bf93b91f177dp+4
lgamma -0x1.0ffffffffffff3569c47e7a93e1c46a08a2e008ap+4
lgamma -0x1.1000000000000ca963b8185688876ca5a3a64ec2p+4
lgamma -0x1.1fffffffffffff4bec3ce234132d08b2b726187cp+4
lgamma -0x1.20000000000000b413c31dcbeca4c3b2ffacbb4ap+4
lgamma -0x1.2ffffffffffffff685b25cbf5f545ced932e3848p+4
lgamma -0x1.30000000000000097a4da340a0ab81b7b1f1f002p+4
lgamma -0x1.3fffffffffffffff86af516ff7f76bd67e720d58p+4
lgamma -0x1.40000000000000007950ae9008089413ccc8a354p+4
lgamma -0x1.4ffffffffffffffffa391c4248c2a39cfdd49d4ap+4
lgamma -0x1.500000000000000005c6e3bdb73d5c62f55ed532p+4
lgamma -0x1.5fffffffffffffffffbcc71a49201eb5aeb96c74p+4
lgamma -0x1.6000000000000000004338e5b6dfe14a513fb4dp+4
lgamma -0x1.6ffffffffffffffffffd13c97d9d38fcc4d08d7p+4
lgamma -0x1.70000000000000000002ec368262c7033b2f6f32p+4
lgamma -0x1.7fffffffffffffffffffe0d30fe68d0a88335b4cp+4
lgamma -0x1.800000000000000000001f2cf01972f577cca4b4p+4
lgamma -0x1.8ffffffffffffffffffffec0c3322e9a0572b1bcp+4
lgamma -0x1.90000000000000000000013f3ccdd165fa8d4e44p+4
lgamma -0x1.9ffffffffffffffffffffff3b8bd01cad8d32e38p+4
lgamma -0x1.a0000000000000000000000c4742fe35272cd1c8p+4
lgamma -0x1.afffffffffffffffffffffff8b9538f48cc5737ep+4
lgamma -0x1.b00000000000000000000000746ac70b733a8c82p+4
lgamma -0x1.bffffffffffffffffffffffffbd79d7672bde8b2p+4
lgamma -0x1.c00000000000000000000000042862898d42174ep+4
lgamma -0x1.cfffffffffffffffffffffffffdb4c0ce9794ea6p+4
lgamma -0x1.d000000000000000000000000024b3f31686b15ap+4
lgamma -0x1.dffffffffffffffffffffffffffec6cd3afb82ap+4
lgamma -0x1.e0000000000000000000000000013932c5047d6p+4
lgamma 0x8.8d2d5p+0
lgamma 0x1.6a324ap+52
lgamma 0x9.62f59p+0
lgamma 0xa.d55d6b4d78e28p+0
lgamma 0x8.d6315p+0
lgamma 0xb.2e679p+0
lgamma 0xb.01191p+0
lgamma 0xb.26fdap+0
lgamma 0xb.4ad0ap+0
lgamma 0xe.7a678p+20
lgamma -0x2.dea4ccp-4
lgamma -0x2.dd306p-4
lgamma -0x1.bdc8bp+0
lgamma -0x4.0a82e8p-4
lgamma -0x1.bca67ap+0
lgamma -0x3.46446bb6a23aap+0
lgamma -0x3.f3d2c40911814p+0
log 1
log e
log 1/e
log 2
log 10
log 0.75
log 0x1.000002p0
log 0x1.0000000000001p0
log 0x1.0000000000000002p0
log 0x1.000000000000000000000000008p0
log 0x1.0000000000000000000000000001p0
log 0x0.ffffffp0
log 0x0.fffffffffffff8p0
log 0x0.ffffffffffffffffp0
log 0x0.ffffffffffffffffffffffffffcp0
log 0x0.ffffffffffffffffffffffffffff8p0
log min
log min_subnorm
log max
log 0xb.0d5dfp-4
log 0x1.6c3f6p+0
log 0xa.ae688p-4
log 0x1.017f8ap+44
log 0x1.0b5c1ep+36
log 0x2.1b17c2887e938p+928
log 0x1.929d9cp+0
log 0x1.770072p+0
# the next value generates larger error bounds on x86_64 (binary64)
log 0x1.d405118796bd8p-1
log10 1
log10 0.1
log10 10.0
log10 100.0
log10 10000.0
log10 e
log10 0.75
log10 0x1.000002p0
log10 0x1.0000000000001p0
log10 0x1.0000000000000002p0
log10 0x1.000000000000000000000000008p0
log10 0x1.0000000000000000000000000001p0
log10 0x0.ffffffp0
log10 0x0.fffffffffffff8p0
log10 0x0.ffffffffffffffffp0
log10 0x0.ffffffffffffffffffffffffffcp0
log10 0x0.ffffffffffffffffffffffffffff8p0
# the next value generates larger error bounds on x86_64 (binary128)
log10 0x1.6a291ea0aa11fb374f1df8b3ac6bp+0
log10 min
log10 min_subnorm
log10 max
log10 0x9.ad6e3p-4
log10 0x1.7163aep+0
log10 0xa.9d0d4p-4
log10 0x1.251ec6p+0
log10 0x1.022e82p+0
log10 0x9.b3727e3feb538p-4
log10 0xf.bf1b2p-4
log10 0x1.6b5f7ap+96
log10p1 0
log10p1 -0
log10p1 e-1
log10p1 -0.25
log10p1 -0.875
log10p1 0x1p-5
log10p1 0x1p-10
log10p1 0x1p-15
log10p1 0x1p-20
log10p1 0x1p-25
log10p1 0x1p-30
log10p1 0x1p-35
log10p1 0x1p-40
log10p1 0x1p-45
log10p1 0x1p-50
log10p1 0x1p-55
log10p1 0x1p-60
log10p1 0x1p-100
log10p1 0x1p-600
log10p1 0x1p-10000
log10p1 min
log10p1 min_subnorm
log10p1 -min
log10p1 -min_subnorm
log10p1 0x1p10
log10p1 0x1p20
log10p1 0x1p30
log10p1 0x1p50
log10p1 0x1p60
log10p1 0x1p100
log10p1 0x1p1000
log10p1 0x6.a0cf42befce9ed4085ef59254b48p-4
log10p1 max
log10p1 0x1p-125
log10p1 0x1p-1021
log10p1 0x1p-16381
log10p1 -0x1p-125
log10p1 -0x1p-1021
log10p1 -0x1p-16381
log10p1 0x1.27f7dap-17
log10p1 0x7.2a4368p-4
log10p1 0x6.d3a118p-4
log10p1 0x5.03f228p+0
log10p1 0x7.264963888ac9p-4
log10p1 0x8.786bdp-4
log10p1 0x7.89dc17790eeb4p-4
log10p1 0x9.81ccf8887c24a7bp-4
log10p1 0xa.5028608bd65f38dp-4
log10p1 0x5.bf78873e20a2d468p-4
log10p1 0x7.aa5198p-4
log10p1 0x2.564fap+0
log10p1 0x7.fc242a2235222ef8p-4
log10p1 -0x4.f37d3c9ce0b14bdd86eb157df5d4p-4
log10p1 0x7.2eca50c4d93196362b4f37f6e8dcp-4
log10p1 -0x6.3fef3067427e43dfcde9e48f74bcp-4
log10p1 0x6.af53d00fd2845d4772260ef5adc4p-4
# the next values generate large errors on x86_64 for binary32
log10p1 0x1.ce84ep+0
log10p1 -0x1.c9bc9cp-3
log10p1 0x1.3b8ad4p+106
log10p1 -0x1.2611b2p-8
# the next values generate large errors on x86_64 for binary64
log10p1 -0x1.4c2971893052fp-1
log10p1 -0x1.000196a3d9e18p-2
log10p1 -0x1.26975ba3e6553p-43
log10p1 0x1.00d67bdd93083p+53
# the next values generate large errors on x86_64 for intel96
log10p1 0x4.a486e7fa771f839p-4
log10p1 0x4.f974ef417a9fe778p-4
log10p1 0x5.006dfbf1945a6648p-4
log10p1 0x4.f6e989b93bb1cd78p-4
log10p1 0x4.ab40181dbc47cdfp-4
log10p1 0x5.2876604a22752338p-4
log10p1 0x4.a422197a61a14128p-4
log10p1 0x5.48bb2c181e72e838p-4
# the next values generate large errors on x86_64 for binary128
log10p1 -0x6.eec527c6a8d6e31ca9f0dcdd747cp-4
log10p1 0xc.42dd6485aeceeca7f23b39ad0518p-4
log10p1 0xa.78451e366c2303f4f67b1178e628p-4
log10p1 -0x6.fe3adf062a38696216fa72657104p-4
log1p 0
log1p -0
log1p e-1
log1p -0.25
log1p -0.875
log1p 0x1p-5
log1p 0x1p-10
log1p 0x1p-15
log1p 0x1p-20
log1p 0x1p-25
log1p 0x1p-30
log1p 0x1p-35
log1p 0x1p-40
log1p 0x1p-45
log1p 0x1p-50
log1p 0x1p-55
log1p 0x1p-60
log1p 0x1p-100
log1p 0x1p-600
log1p 0x1p-10000
log1p min
log1p min_subnorm
log1p -min
log1p -min_subnorm
log1p 0x1p10
log1p 0x1p20
log1p 0x1p30
log1p 0x1p50
log1p 0x1p60
log1p 0x1p100
log1p 0x1p1000
# the next value generates larger error bounds on x86_64 (binary128)
log1p 0x6.a0cf42befce9ed4085ef59254b48p-4
log1p max
log1p 0x7.2a4368p-4
log1p 0x6.d3a118p-4
log1p 0x5.03f228p+0
log1p 0x7.264963888ac9p-4
log1p 0x8.786bdp-4
log1p 0x7.89dc17790eeb4p-4
log1p 0x9.81ccf8887c24a7bp-4
log1p 0xa.5028608bd65f38dp-4
log1p 0x5.bf78873e20a2d468p-4
log1p 0x7.aa5198p-4
log1p 0x2.564fap+0
log1p 0x7.fc242a2235222ef8p-4
log1p -0x4.f37d3c9ce0b14bdd86eb157df5d4p-4
log1p 0x7.2eca50c4d93196362b4f37f6e8dcp-4
log1p -0x6.3fef3067427e43dfcde9e48f74bcp-4
log1p 0x6.af53d00fd2845d4772260ef5adc4p-4
log2 1
log2 e
log2 2.0
log2 16.0
log2 256.0
log2 0.75
log2 0x1.000002p0
log2 0x1.0000000000001p0
log2 0x1.0000000000000002p0
log2 0x1.000000000000000000000000008p0
log2 0x1.0000000000000000000000000001p0
log2 0x0.ffffffp0
log2 0x0.fffffffffffff8p0
log2 0x0.ffffffffffffffffp0
log2 0x0.ffffffffffffffffffffffffffcp0
log2 0x0.ffffffffffffffffffffffffffff8p0
log2 0x1.28d3b4p+0
log2 0xe.d99dap-4
log2 0x1.63d202d04392cp+0
log2 0xf.d9ce0b1a50e08p-4
log2 0x1.07465bdc7e41b52ep+0
log2 0xf.4dfb4p-48
log2 0x1.0a588ep+0
log2 0xb.e77c6p-4
log2 0x1.4fe37ep+0
log2 0x3.9b0754p+8
log2 0xb.e132ap-4
log2 0xb.5bf82dc51f02035p-4
log2 0xb.7704dc9beb05p-4
log2 0xb.56f63c18e93eecdp-4
# the next value generates larger error bounds on x86_64 (binary128)
log2 0xb.54170d5cfa8fd72a47d6bda19068p-4
log2 min
log2 min_subnorm
log2 max
log2p1 0
log2p1 -0
log2p1 e-1
log2p1 -0.25
log2p1 -0.875
log2p1 0x1p-5
log2p1 0x1p-10
log2p1 0x1p-15
log2p1 0x1p-20
log2p1 0x1p-25
log2p1 0x1p-30
log2p1 0x1p-35
log2p1 0x1p-40
log2p1 0x1p-45
log2p1 0x1p-50
log2p1 0x1p-55
log2p1 0x1p-60
log2p1 0x1p-100
log2p1 0x1p-600
log2p1 0x1p-10000
log2p1 min
log2p1 min_subnorm
log2p1 -min
log2p1 -min_subnorm
log2p1 0x1p10
log2p1 0x1p20
log2p1 0x1p30
log2p1 0x1p50
log2p1 0x1p60
log2p1 0x1p100
log2p1 0x1p1000
log2p1 0x6.a0cf42befce9ed4085ef59254b48p-4
log2p1 max
# the following inputs yield large errors on x86_64 for binary32
log2p1 0x1.a69b4ap-2
log2p1 -0x1.2516d6p-2
log2p1 -0x1.5ffeaep-15
log2p1 0x1.fa9f4cp+63
# the following inputs yield large errors on x86_64 for binary64
log2p1 0x1.a7b725780ff2cp-2
log2p1 -0x1.2bcacac1db278p-2
log2p1 -0x1.61d589bf42045p-30
log2p1 0x1.f7b1d1fa54e5ep+1023
# the following inputs yield large errors on x86_64 for intel96
log2p1 0x5.dda3a1f4c4020ebp-4
log2p1 0x4.a90a8d35a43eef98p-4
log2p1 0x4.cd0c83636c3eec48p-4
log2p1 0x4.a438707de6d1ba58p-4
log2p1 0x5.843d01be597f38fp-4
log2p1 0x4.a4fa45b26be621b8p-4
log2p1 0x5.86a6205c56dda348p-4
log2p1 0x4.a45c98a3ade2dcb8p-4
# the following inputs yield large errors on x86_64 for binary128
log2p1 -0x7.fff3a57fdd2666bcecba33bd89f4p-4
log2p1 0xf.ffea148f0646fb70b8e8c4dae998p-4
log2p1 -0x7.ffdfd0a8ad0496b2ee0e1c8e382cp-4
log2p1 0x6.a9a5ea3f87fe4bc20f7a0e83cf2cp-4
log2p1 0x7.2a4368p-4
log2p1 0x6.d3a118p-4
log2p1 0x5.03f228p+0
log2p1 0x7.264963888ac9p-4
log2p1 0x8.786bdp-4
log2p1 0x7.89dc17790eeb4p-4
log2p1 0x9.81ccf8887c24a7bp-4
log2p1 0xa.5028608bd65f38dp-4
log2p1 0x5.bf78873e20a2d468p-4
log2p1 0x7.aa5198p-4
log2p1 0x2.564fap+0
log2p1 0x7.fc242a2235222ef8p-4
log2p1 -0x4.f37d3c9ce0b14bdd86eb157df5d4p-4
log2p1 0x7.2eca50c4d93196362b4f37f6e8dcp-4
log2p1 -0x6.3fef3067427e43dfcde9e48f74bcp-4
log2p1 0x6.af53d00fd2845d4772260ef5adc4p-4
mul 0 0
mul 0 -0
mul -0 0
mul -0 -0
mul max max
mul max -max
mul -max max
mul -max -max
mul min min
mul min -min
mul -min min
mul -min -min
mul min_subnorm min_subnorm
mul min_subnorm -min_subnorm
mul -min_subnorm min_subnorm
mul -min_subnorm -min_subnorm
mul 1 2
mul 1 -2
mul -1 2
mul -1 -2
mul 100.5 0.75
mul 100.5 -0.75
mul -100.5 0.75
mul -100.5 -0.75
# Cases where the product of two values in a wider format is very
# close to half way between two representable values in a narrower
# format, so that double rounding would sometimes yield the wrong
# result. These examples have products of the form
# (2^a + 1)(2^b + 1)/2^(a+b), where a is the width of the narrower
# format, b is greater than the width of the wider format and factors
# have been rearranged between the terms so that both terms do fit
# within the wider format.
# a = 24, b = 54
mul 0x5000005p-24 0xccccccccccccdp-54
# a = 24, b = 65
mul 0x3000003p-24 0xaaaaaaaaaaaaaaabp-65
# a = 24, b = 114
mul 0x5000005p-24 0xcccccccccccccccccccccccccccdp-114
# a = 53, b = 65
mul 0x60000000000003p-53 0xaaaaaaaaaaaaaaabp-65
# a = 53, b = 114
mul 0xa0000000000005p-53 0xcccccccccccccccccccccccccccdp-114
# a = 64, b = 114
mul 0x50000000000000005p-64 0xcccccccccccccccccccccccccccdp-114
# Similar, for double rounding to 64 bit of a product of 53-bit values.
# This product equals 2^64 + 2^11 + 1.
mul 97689974585 188829449
# Cases where there is underflow before rounding (for some format) but
# might not be after rounding, depending on the rounding mode.
mul 0x0.ffffff8p-126 0x1.0000001p0
mul 0x0.ffffff8p-126 -0x1.0000001p0
mul -0x0.ffffff8p-126 0x1.0000001p0
mul -0x0.ffffff8p-126 -0x1.0000001p0
mul 0x0.fffffffffffffcp-1022 0x1.00000000000001p0 missing-underflow:arg-ibm128
mul 0x0.fffffffffffffcp-1022 -0x1.00000000000001p0 missing-underflow:arg-ibm128
mul -0x0.fffffffffffffcp-1022 0x1.00000000000001p0 missing-underflow:arg-ibm128
mul -0x0.fffffffffffffcp-1022 -0x1.00000000000001p0 missing-underflow:arg-ibm128
mul 0x0.ffffffffffffffff8p-16382 0x1.00000000000000001p0 missing-underflow:arg-ibm128
mul 0x0.ffffffffffffffff8p-16382 -0x1.00000000000000001p0 missing-underflow:arg-ibm128
mul -0x0.ffffffffffffffff8p-16382 0x1.00000000000000001p0 missing-underflow:arg-ibm128
mul -0x0.ffffffffffffffff8p-16382 -0x1.00000000000000001p0 missing-underflow:arg-ibm128
pow 0 0
pow 0 -0
pow -0 0
pow -0 -0
pow 10 0
pow 10 -0
pow -10 0
pow -10 -0
pow 1 1
pow 1 -1
pow 1 1.25
pow 1 -1.25
pow 1 0x1p62
pow 1 0x1p63
pow 1 0x1p64
pow 1 0x1p72
pow 1 min_subnorm
pow 1 -min_subnorm
# pow (x, +-0) == 1.
pow 32.75 0
pow 32.75 -0
pow -32.75 0
pow -32.75 -0
pow 0x1p72 0
pow 0x1p72 -0
pow 0x1p-72 0
pow 0x1p-72 -0
pow 0x1p72 0x1p72
pow 10 -0x1p72
pow max max
pow 10 -max
pow 0 1
pow 0 11
pow -0 1
pow -0 11
pow 0 2
pow 0 11.1
pow -0 2
pow -0 11.1
# pow (+0, y) == +0 for y an odd integer > 0.
pow 0.0 27
pow 0.0 0xffffff
pow 0.0 0x1.fffffffffffffp+52
pow 0.0 0x1.fffffffffffffffep+63
pow 0.0 0x1.ffffffffffffffffffffffffff8p+105
pow 0.0 0x1.ffffffffffffffffffffffffffffp+112
# pow (-0, y) == -0 for y an odd integer > 0.
pow -0 27
pow -0 0xffffff
pow -0 0x1fffffe
pow -0 0x1.fffffffffffffp+52
pow -0 0x1.fffffffffffffp+53
pow -0 0x1.fffffffffffffffep+63
pow -0 0x1.fffffffffffffffep+64 xfail-rounding:ibm128-libgcc
pow -0 0x1.ffffffffffffffffffffffffff8p+105 xfail-rounding:ibm128-libgcc
pow -0 0x1.ffffffffffffffffffffffffff8p+106 xfail-rounding:ibm128-libgcc
pow -0 0x1.ffffffffffffffffffffffffffffp+112 xfail-rounding:ibm128-libgcc
pow -0 0x1.ffffffffffffffffffffffffffffp+113 xfail-rounding:ibm128-libgcc
# pow (+0, y) == +0 for y > 0 and not an odd integer.
pow 0.0 4
pow 0.0 0x1p24
pow 0.0 0x1p127
pow 0.0 max
pow 0.0 min_subnorm
# pow (-0, y) == +0 for y > 0 and not an odd integer.
pow -0 0.5
pow -0 4
pow -0 0x1p24
pow -0 0x1p127
pow -0 max
pow -0 min_subnorm
pow 16 0.25
pow 0x1p64 0.125
pow 2 4
pow 256 8
pow 0.75 1.25
pow -7.49321e+133 -9.80818e+16
pow -1.0 -0xffffff
pow -1.0 -0x1fffffe
pow -1.0 -0x1.fffffffffffffp+52
pow -1.0 -0x1.fffffffffffffp+53
pow -1.0 -0x1.fffffffffffffffep+63
pow -1.0 -0x1.fffffffffffffffep+64 xfail-rounding:ibm128-libgcc
pow -1.0 -0x1.ffffffffffffffffffffffffff8p+105 xfail-rounding:ibm128-libgcc
pow -1.0 -0x1.ffffffffffffffffffffffffff8p+106 xfail-rounding:ibm128-libgcc
pow -1.0 -0x1.ffffffffffffffffffffffffffffp+112 xfail-rounding:ibm128-libgcc
pow -1.0 -0x1.ffffffffffffffffffffffffffffp+113 xfail-rounding:ibm128-libgcc
pow -1.0 -max
pow -1.0 0xffffff
pow -1.0 0x1fffffe
pow -1.0 0x1.fffffffffffffp+52
pow -1.0 0x1.fffffffffffffp+53
pow -1.0 0x1.fffffffffffffffep+63
pow -1.0 0x1.fffffffffffffffep+64 xfail-rounding:ibm128-libgcc
pow -1.0 0x1.ffffffffffffffffffffffffff8p+105 xfail-rounding:ibm128-libgcc
pow -1.0 0x1.ffffffffffffffffffffffffff8p+106 xfail-rounding:ibm128-libgcc
pow -1.0 0x1.ffffffffffffffffffffffffffffp+112 xfail-rounding:ibm128-libgcc
pow -1.0 0x1.ffffffffffffffffffffffffffffp+113 xfail-rounding:ibm128-libgcc
pow -1.0 max
pow -2.0 126
pow -2.0 127
pow -2.0 -126
pow -2.0 -127
pow -2.0 -0xffffff
pow -2.0 -0x1fffffe
pow -2.0 -0x1.fffffffffffffp+52
pow -2.0 -0x1.fffffffffffffp+53
pow -2.0 -0x1.fffffffffffffffep+63
pow -2.0 -0x1.fffffffffffffffep+64
pow -2.0 -0x1.ffffffffffffffffffffffffff8p+105
pow -2.0 -0x1.ffffffffffffffffffffffffff8p+106
pow -2.0 -0x1.ffffffffffffffffffffffffffffp+112
pow -2.0 -0x1.ffffffffffffffffffffffffffffp+113
pow -2.0 -max
pow -2.0 0xffffff
pow -2.0 0x1fffffe
pow -2.0 0x1.fffffffffffffp+52
pow -2.0 0x1.fffffffffffffp+53
pow -2.0 0x1.fffffffffffffffep+63
pow -2.0 0x1.fffffffffffffffep+64
pow -2.0 0x1.ffffffffffffffffffffffffff8p+105
pow -2.0 0x1.ffffffffffffffffffffffffff8p+106
pow -2.0 0x1.ffffffffffffffffffffffffffffp+112
pow -2.0 0x1.ffffffffffffffffffffffffffffp+113
pow -2.0 max
pow -max -2
pow -max -3
pow -max 2
pow -max 3
pow -max -0xffffff
pow -max -0x1fffffe
pow -max -0x1.fffffffffffffp+52
pow -max -0x1.fffffffffffffp+53
pow -max -0x1.fffffffffffffffep+63
pow -max -0x1.fffffffffffffffep+64
pow -max -0x1.ffffffffffffffffffffffffff8p+105
pow -max -0x1.ffffffffffffffffffffffffff8p+106
pow -max -0x1.ffffffffffffffffffffffffffffp+112
pow -max -0x1.ffffffffffffffffffffffffffffp+113
pow -max -max
pow -max 0xffffff
pow -max 0x1fffffe
pow -max 0x1.fffffffffffffp+52
pow -max 0x1.fffffffffffffp+53
pow -max 0x1.fffffffffffffffep+63
pow -max 0x1.fffffffffffffffep+64
pow -max 0x1.ffffffffffffffffffffffffff8p+105
pow -max 0x1.ffffffffffffffffffffffffff8p+106
pow -max 0x1.ffffffffffffffffffffffffffffp+112
pow -max 0x1.ffffffffffffffffffffffffffffp+113
pow -max max
pow -0x1p65 2
pow -0x1p65 3
pow -0x1p65 4
pow -0x1p65 5
pow -0x1p43 3
pow -0x1p43 4
pow -0x1p43 5
pow -0x1p33 4
pow -0x1p33 5
pow -0x1p26 5
pow -0x1p-65 -2
pow -0x1p-65 -3
pow -0x1p-65 -4
pow -0x1p-65 -5
pow -0x1p-43 -3
pow -0x1p-43 -4
pow -0x1p-43 -5
pow -0x1p-33 -4
pow -0x1p-33 -5
pow -0x1p-26 -5
pow -0x1p513 2
pow -0x1p513 3
pow -0x1p513 4
pow -0x1p513 5
pow -0x1p342 3
pow -0x1p342 4
pow -0x1p342 5
pow -0x1p257 4
pow -0x1p257 5
pow -0x1p205 5
pow -0x1p-513 -2
pow -0x1p-513 -3
pow -0x1p-513 -4
pow -0x1p-513 -5
pow -0x1p-342 -3
pow -0x1p-342 -4
pow -0x1p-342 -5
pow -0x1p-257 -4
pow -0x1p-257 -5
pow -0x1p-205 -5
pow -0x1p8192 2
pow -0x1p8192 3
pow -0x1p8192 4
pow -0x1p8192 5
pow -0x1p5462 3
pow -0x1p5462 4
pow -0x1p5462 5
pow -0x1p4097 4
pow -0x1p4097 5
pow -0x1p3277 5
pow -0x1p64 257
pow -0x1p-8192 -2
pow -0x1p-8192 -3
pow -0x1p-8192 -4
pow -0x1p-8192 -5
pow -0x1p-5462 -3
pow -0x1p-5462 -4
pow -0x1p-5462 -5
pow -0x1p-4097 -4
pow -0x1p-4097 -5
pow -0x1p-3277 -5
pow -0x1p-64 -257
pow -0.5 126
pow -0.5 127
pow -0.5 -126
pow -0.5 -127
pow -0.5 -0xffffff
pow -0.5 -0x1fffffe
pow -0.5 -0x1.fffffffffffffp+52
pow -0.5 -0x1.fffffffffffffp+53
pow -0.5 -0x1.fffffffffffffffep+63
pow -0.5 -0x1.fffffffffffffffep+64
pow -0.5 -0x1.ffffffffffffffffffffffffff8p+105
pow -0.5 -0x1.ffffffffffffffffffffffffff8p+106
pow -0.5 -0x1.ffffffffffffffffffffffffffffp+112
pow -0.5 -0x1.ffffffffffffffffffffffffffffp+113
pow -0.5 -max
pow -0.5 0xffffff
pow -0.5 0x1fffffe
pow -0.5 0x1.fffffffffffffp+52
pow -0.5 0x1.fffffffffffffp+53
pow -0.5 0x1.fffffffffffffffep+63
pow -0.5 0x1.fffffffffffffffep+64
pow -0.5 0x1.ffffffffffffffffffffffffff8p+105
pow -0.5 0x1.ffffffffffffffffffffffffff8p+106
pow -0.5 0x1.ffffffffffffffffffffffffffffp+112
pow -0.5 0x1.ffffffffffffffffffffffffffffp+113
pow -0.5 max
pow -min -2
pow -min -3
pow -min 1
pow -min 2
pow -min 3
pow -min -0xffffff
pow -min -0x1fffffe
pow -min -0x1.fffffffffffffp+52
pow -min -0x1.fffffffffffffp+53
pow -min -0x1.fffffffffffffffep+63
pow -min -0x1.fffffffffffffffep+64
pow -min -0x1.ffffffffffffffffffffffffff8p+105
pow -min -0x1.ffffffffffffffffffffffffff8p+106
pow -min -0x1.ffffffffffffffffffffffffffffp+112
pow -min -0x1.ffffffffffffffffffffffffffffp+113
pow -min -max
pow -min 0xffffff
pow -min 0x1fffffe
pow -min 0x1.fffffffffffffp+52
pow -min 0x1.fffffffffffffp+53
pow -min 0x1.fffffffffffffffep+63
pow -min 0x1.fffffffffffffffep+64
pow -min 0x1.ffffffffffffffffffffffffff8p+105
pow -min 0x1.ffffffffffffffffffffffffff8p+106
pow -min 0x1.ffffffffffffffffffffffffffffp+112
pow -min 0x1.ffffffffffffffffffffffffffffp+113
pow -min max
pow 0x0.ffffffp0 10
pow 0x0.ffffffp0 100
pow 0x0.ffffffp0 1000
pow 0x0.ffffffp0 0x1p24
pow 0x0.ffffffp0 0x1p30
pow 0x0.ffffffp0 0x1.234566p30
pow 0x0.ffffffp0 -10
pow 0x0.ffffffp0 -100
pow 0x0.ffffffp0 -1000
pow 0x0.ffffffp0 -0x1p24
pow 0x0.ffffffp0 -0x1p30
pow 0x0.ffffffp0 -0x1.234566p30
pow 0x1.000002p0 0x1p24
pow 0x1.000002p0 0x1.234566p29
pow 0x1.000002p0 -0x1.234566p29
pow 0x0.fffffffffffff8p0 0x1.23456789abcdfp62
pow 0x0.fffffffffffff8p0 -0x1.23456789abcdfp62
pow 0x1.0000000000001p0 0x1.23456789abcdfp61
pow 0x1.0000000000001p0 -0x1.23456789abcdfp61
pow 0x0.ffffffffffffffffp0 0x1.23456789abcdef0ep77
pow 0x0.ffffffffffffffffp0 -0x1.23456789abcdef0ep77
pow 0x1.0000000000000002p0 0x1.23456789abcdef0ep76
pow 0x1.0000000000000002p0 -0x1.23456789abcdef0ep76
pow 0x0.ffffffffffffffffffffffffffff8p0 0x1.23456789abcdef0123456789abcdp126
pow 0x0.ffffffffffffffffffffffffffff8p0 -0x1.23456789abcdef0123456789abcdp126
pow 0x1.0000000000000000000000000001p0 0x1.23456789abcdef0123456789abcdp125
pow 0x1.0000000000000000000000000001p0 -0x1.23456789abcdef0123456789abcdp125
pow -0x0.ffffffp0 10
pow -0x0.ffffffp0 100
pow -0x0.ffffffp0 1000
pow -0x0.ffffffp0 0x1p24
pow -0x0.ffffffp0 0x1p30
pow -0x0.ffffffp0 0x1.234566p30
pow -0x0.ffffffp0 -10
pow -0x0.ffffffp0 -100
pow -0x0.ffffffp0 -1000
pow -0x0.ffffffp0 -0x1p24
pow -0x0.ffffffp0 -0x1p30
pow -0x0.ffffffp0 -0x1.234566p30
pow -0x1.000002p0 0x1p24
pow -0x1.000002p0 0x1.234566p29
pow -0x1.000002p0 -0x1.234566p29
pow -0x0.fffffffffffff8p0 0x1.23456789abcdfp62
pow -0x0.fffffffffffff8p0 -0x1.23456789abcdfp62
pow -0x1.0000000000001p0 0x1.23456789abcdfp61
pow -0x1.0000000000001p0 -0x1.23456789abcdfp61
pow -0x0.ffffffffffffffffp0 0x1.23456789abcdef0ep77
pow -0x0.ffffffffffffffffp0 -0x1.23456789abcdef0ep77
pow -0x1.0000000000000002p0 0x1.23456789abcdef0ep76
pow -0x1.0000000000000002p0 -0x1.23456789abcdef0ep76
pow -0x0.ffffffffffffffffffffffffffff8p0 0x1.23456789abcdef0123456789abcdp126
pow -0x0.ffffffffffffffffffffffffffff8p0 -0x1.23456789abcdef0123456789abcdp126
pow -0x1.0000000000000000000000000001p0 0x1.23456789abcdef0123456789abcdp125
pow -0x1.0000000000000000000000000001p0 -0x1.23456789abcdef0123456789abcdp125
pow 0x1.000002p0 0x1p30
pow -0x1.000002p0 0x1p30
pow 0x1.000002p0 max
pow -0x1.000002p0 max
pow 0x1.00000ep0 0x1p30
pow -0x1.00000ep0 0x1p30
pow 0x1.00000ep0 max
pow -0x1.00000ep0 max
pow 1e4932 0.75
pow 1e4928 0.75
pow 1e4924 0.75
pow 1e4920 0.75
pow 10.0 4932.0
pow 10.0 4931.0
pow 10.0 4930.0
pow 10.0 4929.0
pow 10.0 -4931.0
pow 10.0 -4930.0
pow 10.0 -4929.0
pow 1e27 182.0
pow 1e27 -182.0
pow min_subnorm min_subnorm
pow min_subnorm -min_subnorm
pow max min_subnorm
pow max -min_subnorm
pow 0.99 min_subnorm
pow 0.99 -min_subnorm
pow 1.01 min_subnorm
pow 1.01 -min_subnorm
pow 2.0 -100000.0
pow 2 -126.125
pow 2 -126.25
pow 2 -126.375
pow 2 -126.5
pow 2 -126.625
pow 2 -126.75
pow 2 -126.875
pow 2 -969.125
pow 2 -969.25
pow 2 -969.375
pow 2 -969.5
pow 2 -969.625
pow 2 -969.75
pow 2 -969.875
pow 2 -1022.125
pow 2 -1022.25
pow 2 -1022.375
pow 2 -1022.5
pow 2 -1022.625
pow 2 -1022.75
pow 2 -1022.875
pow 2 -16382.125
pow 2 -16382.25
pow 2 -16382.375
pow 2 -16382.5
pow 2 -16382.625
pow 2 -16382.75
pow 2 -16382.875
pow 2 -16383.125
pow 2 -16383.25
pow 2 -16383.375
pow 2 -16383.5
pow 2 -16383.625
pow 2 -16383.75
pow 2 -16383.875
pow 0.5 126.125
pow 0.5 126.25
pow 0.5 126.375
pow 0.5 126.5
pow 0.5 126.625
pow 0.5 126.75
pow 0.5 126.875
pow 0.5 969.125
pow 0.5 969.25
pow 0.5 969.375
pow 0.5 969.5
pow 0.5 969.625
pow 0.5 969.75
pow 0.5 969.875
pow 0.5 1022.125
pow 0.5 1022.25
pow 0.5 1022.375
pow 0.5 1022.5
pow 0.5 1022.625
pow 0.5 1022.75
pow 0.5 1022.875
pow 0.5 16382.125
pow 0.5 16382.25
pow 0.5 16382.375
pow 0.5 16382.5
pow 0.5 16382.625
pow 0.5 16382.75
pow 0.5 16382.875
pow 0.5 16383.125
pow 0.5 16383.25
pow 0.5 16383.375
pow 0.5 16383.5
pow 0.5 16383.625
pow 0.5 16383.75
pow 0.5 16383.875
pow 0x1.00001p1 -126
pow -0x1.00002p1 -126
pow 0x1.00003p1 -126
pow -0x1.00004p1 -126
pow 0x1.00005p1 -126
pow -0x1.00006p1 -126
pow 0x1.00007p1 -126
pow 0x1.00001p1 -969
pow -0x1.00002p1 -969
pow 0x1.00003p1 -969
pow -0x1.00004p1 -969
pow 0x1.00005p1 -969
pow -0x1.00006p1 -969
pow 0x1.00007p1 -969
pow 0x1.00001p1 -1022
pow -0x1.00002p1 -1022
pow 0x1.00003p1 -1022
pow -0x1.00004p1 -1022
pow 0x1.00005p1 -1022
pow -0x1.00006p1 -1022
pow 0x1.00007p1 -1022
pow 0x1.00001p1 -16382
pow -0x1.00002p1 -16382
pow 0x1.00003p1 -16382
pow -0x1.00004p1 -16382
pow 0x1.00005p1 -16382
pow -0x1.00006p1 -16382
pow 0x1.00007p1 -16382
pow 0x1.00001p1 -16383
pow -0x1.00002p1 -16383
pow 0x1.00003p1 -16383
pow -0x1.00004p1 -16383
pow 0x1.00005p1 -16383
pow -0x1.00006p1 -16383
pow 0x1.00007p1 -16383
pow 0x0.ffff1p-1 126
pow -0x0.ffff2p-1 126
pow 0x0.ffff3p-1 126
pow -0x0.ffff4p-1 126
pow 0x0.ffff5p-1 126
pow -0x0.ffff6p-1 126
pow 0x0.ffff7p-1 126
pow 0x0.ffff1p-1 969
pow -0x0.ffff2p-1 969
pow 0x0.ffff3p-1 969
pow -0x0.ffff4p-1 969
pow 0x0.ffff5p-1 969
pow -0x0.ffff6p-1 969
pow 0x0.ffff7p-1 969
pow 0x0.ffff1p-1 1022
pow -0x0.ffff2p-1 1022
pow 0x0.ffff3p-1 1022
pow -0x0.ffff4p-1 1022
pow 0x0.ffff5p-1 1022
pow -0x0.ffff6p-1 1022
pow 0x0.ffff7p-1 1022
pow 0x0.ffff1p-1 16382
pow -0x0.ffff2p-1 16382
pow 0x0.ffff3p-1 16382
pow -0x0.ffff4p-1 16382
pow 0x0.ffff5p-1 16382
pow -0x0.ffff6p-1 16382
pow 0x0.ffff7p-1 16382
pow 0x0.ffff1p-1 16383
pow -0x0.ffff2p-1 16383
pow 0x0.ffff3p-1 16383
pow -0x0.ffff4p-1 16383
pow 0x0.ffff5p-1 16383
pow -0x0.ffff6p-1 16383
pow 0x0.ffff7p-1 16383
pow 0x2.000b3p0 -1022
pow 0x2.000582p0 -1022
pow 2 -0x3.fe513p+8
pow 2 -0x3.fe4e8p+8
pow 10 -1
pow 10 -2
pow 10 -3
pow 10 -4
pow 10 -5
pow 10 -6
pow 10 -7
pow 0x0.ffffffffffffffffp0 1
pow 0x0.ffffffffffffffffp0 2
pow 0x0.ffffffffffffffffp0 3
pow 0x0.ffffffffffffffffp0 4
pow 0x0.ffffffffffffffffp0 5
pow 0x0.ffffffffffffffffp0 6
pow 0x0.ffffffffffffffffp0 7
pow 0x0.ffffffffffffffffp0 -1
pow 0x0.ffffffffffffffffp0 -2
pow 0x0.ffffffffffffffffp0 -3
pow 0x0.ffffffffffffffffp0 -4
pow 0x0.ffffffffffffffffp0 -5
pow 0x0.ffffffffffffffffp0 -6
pow 0x0.ffffffffffffffffp0 -7
pow 0x1.0000000000000002p0 1
pow 0x1.0000000000000002p0 2
pow 0x1.0000000000000002p0 3
pow 0x1.0000000000000002p0 4
pow 0x1.0000000000000002p0 5
pow 0x1.0000000000000002p0 6
pow 0x1.0000000000000002p0 7
pow 0x1.0000000000000002p0 -1
pow 0x1.0000000000000002p0 -2
pow 0x1.0000000000000002p0 -3
pow 0x1.0000000000000002p0 -4
pow 0x1.0000000000000002p0 -5
pow 0x1.0000000000000002p0 -6
pow 0x1.0000000000000002p0 -7
pow 1.0625 1.125
pow 1.5 1.03125
pow 0x1.7d1a0a6f2p+681 1.5
pow 0x1.ce78f2p+0 -0x2.7f1f78p+4
pow 0xf.fffffp+124 -0x5.b5b648p+0
pow 0x1.430d4cp+0 0x5.0e462p+4
pow 0x9.8b82ap-4 -0x1.99907ap+12
pow 0xd.73035p-4 -0x1.47bb8p+8
pow 0x1.059c76p+0 0x1.ff80bep+11
pow 0x1.7ac7cp+5 23
pow -0x1.7ac7cp+5 23
sin 0
sin -0
sin pi/6
sin -pi/6
sin pi/2
sin -pi/2
sin pi
sin -pi
sin 0.75
sin 0x1p65
sin -0x1p65
sin 0x1.7f4134p+103
sin 0.80190127184058835
sin 2.522464e-1
sin 1e22
sin 0x1p1023
sin 0x1p16383
sin 0x1p+120
sin 0x1p+127
sin 0x1.fffff8p+127
sin 0x1.fffffep+127
sin 0x1p+50
sin 0x1p+28
sin 0.93340582292648832662962377071381
sin 2.3328432680770916363144351635128
sin 3.7439477503636453548097051680088
sin 3.9225160069792437411706487182528
sin 4.0711651639931289992091478779912
sin 4.7858438478542097982426639646292
sin 5.9840767662578002727968851104379
sin 1
sin 2
sin 3
sin 4
sin 5
sin 6
sin 7
sin 8
sin 9
sin 10
sin 0x1.2001469775ce6p32
sin -0x3.3de320f6be87ep+1020
sin 0xe.9f1e5bc3bb88p+112
sin 0x4.7857dp+68
sin 0x6.287cc8749212e72p+0
sin -0x1.02e34cp+0
sin 0xf.f0274p+4
sin 0x3.042d88p+0
# the next value generates larger error bounds on x86_64 (binary32)
sin 0x1.d12ed2p-12
# the next value generates larger error bounds on x86_64 (ldbl-96)
sin -0x6.e2368c006c018228p+16
# the next value generates larger error bounds on x86_64 (binary128)
sin 0x5.6a5005df4363833413fa44f74ae8p+64
sin max
sin -max
sin min
sin -min
sin min_subnorm
sin -min_subnorm
sin 0x1.8475e5afd4481p+0
sincos 0
sincos -0
sincos pi/2
sincos pi/6
sincos pi/3
sincos pi
sincos -pi
sincos 0.75
sincos 0x1p65
sincos -0x1p65
sincos 0.80190127184058835
sincos 1e22
sincos 0x1p1023
sincos 0x1p16383
sincos 0x1p+120
sincos 0x1p+127
sincos 0x1.fffff8p+127
sincos 0x1.fffffep+127
sincos 0x1p+50
sincos 0x1p+28
sincos -0x3.3de320f6be87ep+1020
sincos 0xe.9f1e5bc3bb88p+112
sincos 0x4.7857dp+68
sincos 0x6.287cc8749212e72p+0
sincos -0x1.02e34cp+0
sincos 0xf.f0274p+4
sincos 0x3.042d88p+0
sincos max
sincos -max
sincos min
sincos -min
sincos min_subnorm
sincos -min_subnorm
sincos 0x1.8475e5afd4481p+0
sinh 0
sinh -0
sinh 0.75
sinh 0x8p-32
sinh 0x1p-5
sinh -0x1p-5
sinh 0x1p-10
sinh -0x1p-10
sinh 0x1p-20
sinh -0x1p-20
sinh 0x1p-30
sinh -0x1p-30
sinh 0x1p-40
sinh -0x1p-40
sinh 0x1p-50
sinh -0x1p-50
sinh 0x1p-60
sinh -0x1p-60
sinh 0x1p-70
sinh -0x1p-70
sinh 0x1p-100
sinh -0x1p-100
sinh 0x1p-1000
sinh -0x1p-1000
sinh 0x1p-10000
sinh -0x1p-10000
sinh 22
sinh 23
sinh 24
sinh -0x7.55d7f8p-4
sinh -0x3.f392f8p-4
sinh 0x1.c56446p+0
sinh 0x6.cac622d51eebcp-4
sinh -0x5.c4cb02389c094p+0
sinh -0x1.646850f515ef2p+0
sinh -0x7.a8c5f68c81fae5dp-4
sinh 0x3.4a037p-4
sinh -0x3.eba6dbcbeceb2p-4
sinh -0x2.55f63p+0
sinh -0x3.ca68c96337692p-4
sinh -0x3.92da05a85024b314p-4
sinh -0x3.3e6292ed442d450cp-4
sinh 0x7.6e259d2436fc4p-4
sinh 0x3.d6e088p-4
sinh -0x7.688eap-4
sinh -0xd.dce79p-4
sinh 0x8.a3127p+4
sinh 0x1.c0709p-12
sinh 0xb.7f67c3586c24p-4
sinh -0x1.3dda8ap+0
sinh -0x5.ee9218p-4
sinh -0x1.bcfc98p+0
sinh -0x6.9bbb6df7c5d08p-4
sinh 0x1.250bfep-11
# the next value generates larger error bounds on x86_64 (ldbl-96)
sinh 0x2.c5d376167f4052f4p+12
sinh max
sinh -max
sinh min
sinh -min
sinh min_subnorm
sinh -min_subnorm
sinh 0x5.96a7ep+4
sinh 0x5.96a7e8p+4
sinh 0x2.c679d1f73f0fap+8
sinh 0x2.c679d1f73f0fcp+8
sinh 0x2.c679d1f73f0fb624d358b213a7p+8 xfail-rounding:ibm128-libgcc
sinh 0x2.c679d1f73f0fb624d358b213a8p+8 xfail-rounding:ibm128-libgcc
sinh 0x2.c5d37700c6bb03a4p+12
sinh 0x2.c5d37700c6bb03a8p+12
sinh 0x2.c5d37700c6bb03a6c24b6c9b494cp+12
sinh 0x2.c5d37700c6bb03a6c24b6c9b494ep+12
# the next value generates larger error bounds on x86_64 (binary64)
sinh -0x1.633c62890fa14p+9
sinpi 0
sinpi -0
sinpi min
sinpi -min
sinpi min_subnorm
sinpi -min_subnorm
sinpi max xfail-rounding:ibm128-libgcc
sinpi -max xfail-rounding:ibm128-libgcc
sinpi 1
sinpi -1
sinpi 2
sinpi -2
sinpi 3
sinpi -3
sinpi 0.1
sinpi -0.1
sinpi 0.2
sinpi -0.2
sinpi 0.3
sinpi -0.3
sinpi 0.4
sinpi -0.4
sinpi 0.5
sinpi -0.5
sinpi 0.6
sinpi -0.6
sinpi 0.7
sinpi -0.7
sinpi 0.8
sinpi -0.8
sinpi 0.9
sinpi -0.9
sinpi 1.1
sinpi -1.1
sinpi 1.2
sinpi -1.2
sinpi 1.3
sinpi -1.3
sinpi 1.4
sinpi -1.4
sinpi 1.5
sinpi -1.5
sinpi 2.5
sinpi -2.5
sinpi 3.5
sinpi -3.5
sinpi 4.5
sinpi -4.5
sinpi 0.24
sinpi -0.24
sinpi 0.49
sinpi -0.49
sinpi 0.51
sinpi -0.51
sinpi 0.76
sinpi -0.76
sinpi 1.24
sinpi -1.24
sinpi 1.49
sinpi -1.49
sinpi 1.51
sinpi -1.51
sinpi 1.76
sinpi -1.76
sinpi 100.24
sinpi -100.24
sinpi 100.49
sinpi -100.49
sinpi 100.51
sinpi -100.51
sinpi 100.76
sinpi -100.76
sinpi 1234.56
sinpi -1234.56
sinpi 0x1fffff.2p0
sinpi -0x1fffff.2p0
sinpi 0x1fffff.ep0
sinpi -0x1fffff.ep0
sinpi 0x3ffffffffffff.2p0
sinpi -0x3ffffffffffff.2p0
sinpi 0x3ffffffffffff.ep0
sinpi -0x3ffffffffffff.ep0
sinpi 0x1fffffffffffffff.2p0
sinpi -0x1fffffffffffffff.2p0
sinpi 0x1fffffffffffffff.ep0
sinpi -0x1fffffffffffffff.ep0
sinpi 0x3fffffffffffffffffffffffffff.2p0
sinpi -0x3fffffffffffffffffffffffffff.2p0
sinpi 0x3fffffffffffffffffffffffffff.ep0 xfail-rounding:ibm128-libgcc
sinpi -0x3fffffffffffffffffffffffffff.ep0 xfail-rounding:ibm128-libgcc
sinpi 0x1p-128
sinpi -0x1p-128
sinpi 0x1p-971
sinpi -0x1p-971
sinpi 0x1p-1024
sinpi -0x1p-1024
sinpi 0x1p-16384
sinpi -0x1p-16384
sinpi 0x1p-16385
sinpi -0x1p-16385
# the next values generate larger error bounds on x86_64
sinpi 0x1.46949ap-5
sinpi -0x1.45f3e53e1d707p-7
sinpi 0x2.8bea50886e293398p-8
sinpi -0x1.45f52c8be3999ba924f1f3e5a7b7p-8
sub 0 0
sub 0 -0
sub -0 0
sub -0 -0
sub max max
sub max -max
sub -max max
sub -max -max
sub min min missing-underflow:arg-ibm128
sub min -min missing-underflow:arg-ibm128
sub -min min missing-underflow:arg-ibm128
sub -min -min missing-underflow:arg-ibm128
sub min_subnorm min_subnorm missing-underflow:arg-ibm128
sub min_subnorm -min_subnorm missing-underflow:arg-ibm128
sub -min_subnorm min_subnorm missing-underflow:arg-ibm128
sub -min_subnorm -min_subnorm missing-underflow:arg-ibm128
sub 1 2
sub 1 -2
sub -1 2
sub -1 -2
sub 100.5 0.75
sub 100.5 -0.75
sub -100.5 0.75
sub -100.5 -0.75
sub 1 0x1p-23
sub 1 0x1.7fp-23
sub 1 0x1.8p-23
sub 1 0x1.81p-23
sub 1 0x1p-24
sub 1 0x1.1p-24
sub 1 0x0.fp-24
sub 1 min
sub 1 -min
sub 1 min_subnorm
sub 1 -min_subnorm
sub -1 min
sub -1 -min
sub -1 min_subnorm
sub -1 -min_subnorm
# Cases where larger argument is half way between two values of a
# floating-point format, so that double rounding would sometimes yield
# the wrong result.
sub 0x1.000001p0 min
sub 0x1.000001p0 -min
sub 0x1.000001p0 min_subnorm
sub 0x1.000001p0 -min_subnorm
sub -0x1.000001p0 min
sub -0x1.000001p0 -min
sub -0x1.000001p0 min_subnorm
sub -0x1.000001p0 -min_subnorm
sub 0x1.00000000000008p0 min
sub 0x1.00000000000008p0 -min
sub 0x1.00000000000008p0 min_subnorm
sub 0x1.00000000000008p0 -min_subnorm
sub -0x1.00000000000008p0 min
sub -0x1.00000000000008p0 -min
sub -0x1.00000000000008p0 min_subnorm
sub -0x1.00000000000008p0 -min_subnorm
sub 0x1.0000000000000001p0 min
sub 0x1.0000000000000001p0 -min
sub 0x1.0000000000000001p0 min_subnorm
sub 0x1.0000000000000001p0 -min_subnorm
sub -0x1.0000000000000001p0 min
sub -0x1.0000000000000001p0 -min
sub -0x1.0000000000000001p0 min_subnorm
sub -0x1.0000000000000001p0 -min_subnorm
# Two values representable in the same format with difference very
# close to half way between two representable values. In particular,
# verify that there is no intermediate rounding to 64 bits when
# subtracting two double values.
sub 1 0x1.000002p-24
sub 1 -0x1.000002p-24
sub 1 0x0.ffffffp-24
sub 1 -0x0.ffffffp-24
sub 0x1.000002p0 0x1.000002p-24
sub 0x1.000002p0 -0x1.000002p-24
sub 0x1.000002p0 0x0.ffffffp-24
sub 0x1.000002p0 -0x0.ffffffp-24
sub 1 0x1.0000000000001p-53
sub 1 -0x1.0000000000001p-53
sub 1 0x0.fffffffffffff8p-53
sub 1 -0x0.fffffffffffff8p-53
sub 0x1.0000000000001p0 0x1.0000000000001p-53
sub 0x1.0000000000001p0 -0x1.0000000000001p-53
sub 0x1.0000000000001p0 0x0.fffffffffffff8p-53
sub 0x1.0000000000001p0 -0x0.fffffffffffff8p-53
sub 1 0x1.0000000000000002p-64
sub 1 -0x1.0000000000000002p-64
sub 1 0x0.ffffffffffffffffp-64
sub 1 -0x0.ffffffffffffffffp-64
sub 0x1.0000000000000002p0 0x1.0000000000000002p-64
sub 0x1.0000000000000002p0 -0x1.0000000000000002p-64
sub 0x1.0000000000000002p0 0x0.ffffffffffffffffp-64
sub 0x1.0000000000000002p0 -0x0.ffffffffffffffffp-64
sqrt 0
sqrt -0
sqrt 2209
sqrt 4
sqrt 2
sqrt 0.25
sqrt 6642.25
sqrt 15190.5625
sqrt 0.75
sqrt 0x1.fffffffffffffp+1023
sqrt 0x1.ffffffffffffbp+1023
sqrt 0x1.ffffffffffff7p+1023
sqrt 0x1.ffffffffffff3p+1023
sqrt 0x1.fffffffffffefp+1023
sqrt 0x1.fffffffffffebp+1023
sqrt 0x1.fffffffffffe7p+1023
sqrt 0x1.fffffffffffe3p+1023
sqrt 0x1.fffffffffffdfp+1023
sqrt 0x1.fffffffffffdbp+1023
sqrt 0x1.fffffffffffd7p+1023
sqrt 0x1.0000000000003p-1022
sqrt 0x1.0000000000007p-1022
sqrt 0x1.000000000000bp-1022
sqrt 0x1.000000000000fp-1022
sqrt 0x1.0000000000013p-1022
sqrt 0x1.0000000000017p-1022
sqrt 0x1.000000000001bp-1022
sqrt 0x1.000000000001fp-1022
sqrt 0x1.0000000000023p-1022
sqrt 0x1.0000000000027p-1022
sqrt 0x1.000000000002bp-1022
sqrt 0x1.000000000002fp-1022
sqrt 0x1.0000000000033p-1022
sqrt 0x1.0000000000037p-1022
sqrt 0x1.7167bc36eaa3bp+6
sqrt 0x1.7570994273ad7p+6
sqrt 0x1.7dae969442fe6p+6
sqrt 0x1.7f8444fcf67e5p+6
sqrt 0x1.8364650e63a54p+6
sqrt 0x1.85bedd274edd8p+6
sqrt 0x1.8609cf496ab77p+6
sqrt 0x1.873849c70a375p+6
sqrt 0x1.8919c962cbaaep+6
sqrt 0x1.8de4493e22dc6p+6
sqrt 0x1.924829a17a288p+6
sqrt 0x1.92702cd992f12p+6
sqrt 0x1.92b763a8311fdp+6
sqrt 0x1.947da013c7293p+6
sqrt 0x1.9536091c494d2p+6
sqrt 0x1.61b04c6p-1019
sqrt 0x1.93789f1p-1018
sqrt 0x1.a1989b4p-1018
sqrt 0x1.f93bc9p-1018
sqrt 0x1.2f675e3p-1017
sqrt 0x1.a158508p-1017
sqrt 0x1.cd31f078p-1017
sqrt 0x1.33b43b08p-1016
sqrt 0x1.6e66a858p-1016
sqrt 0x1.8661cbf8p-1016
sqrt 0x1.bbb221b4p-1016
sqrt 0x1.c4942f3cp-1016
sqrt 0x1.dbb258c8p-1016
sqrt 0x1.57103ea4p-1015
sqrt 0x1.9b294f88p-1015
sqrt 0x1.0000000000001p+0
sqrt 0x1.fffffffffffffp-1
sqrt max
sqrt min
sqrt min_subnorm
tan 0
tan -0
tan pi/4
tan pi/2
tan -pi/2
tan 0.75
tan 0x1p65
tan -0x1p65
tan 0x1p-27
tan -0x1p-27
tan 0xc.9p-4
tan 0xc.908p-4
tan 0xc.90cp-4
tan 0xc.90ep-4
tan 0xc.90fp-4
tan 0xc.90f8p-4
tan 0xc.90fcp-4
tan 0xc.90fdp-4
tan 0xc.90fd8p-4
tan 0xc.90fdap-4
tan 0xc.ap-4
tan 0xc.98p-4
tan 0xc.94p-4
tan 0xc.92p-4
tan 0xc.91p-4
tan 0xc.90fep-4
tan 0xc.90fdcp-4
tan 0xc.90fdbp-4
tan -0xc.9p-4
tan -0xc.908p-4
tan -0xc.90cp-4
tan -0xc.90ep-4
tan -0xc.90fp-4
tan -0xc.90f8p-4
tan -0xc.90fcp-4
tan -0xc.90fdp-4
tan -0xc.90fd8p-4
tan -0xc.90fdap-4
tan -0xc.ap-4
tan -0xc.98p-4
tan -0xc.94p-4
tan -0xc.92p-4
tan -0xc.91p-4
tan -0xc.90fep-4
tan -0xc.90fdcp-4
tan -0xc.90fdbp-4
tan 1e22
tan 0x1p1023
tan 0x1p16383
tan 1
tan 2
tan 3
tan 4
tan 5
tan 6
tan 7
tan 8
tan 9
tan 10
tan -0x1.062a48p+0
tan -0x1.4f69cp+0
tan 0x1.6ca7e8p+0
tan -0x1.b569cp+0
tan -0x2.12bafcp+0
tan 0x2.091d68p+0
tan -0x5.302ab9b18593264p+0
tan 0x1.1ad374p+0
tan -0x1.0d55b8p+0
tan 1.57079697
tan -1.57079697
tan 0x1.ada6aap+27
tan 0x1p-5
tan 0x1p-10
tan 0x1p-15
tan 0x1p-20
tan 0x1p-25
tan 0x1p-30
tan 0x1p-35
tan 0x1p-40
tan 0x1p-45
tan 0x1p-50
tan 0x1p-55
tan 0x1p-60
tan 0x1p-100
tan 0x1p-600
tan 0x1p-10000
tan max
tan -max
tan min
tan -min
tan min_subnorm
tan -min_subnorm
tanh 0
tanh -0
tanh 0.75
tanh -0.75
tanh 1.0
tanh -1.0
tanh 2
tanh -2
tanh 3
tanh -3
tanh 4
tanh -4
tanh 5
tanh -5
tanh 6
tanh -6
tanh 7
tanh -7
tanh 8
tanh -8
tanh 9
tanh -9
tanh 10
tanh -10
tanh 15
tanh -15
tanh 20
tanh -20
tanh 22
tanh -22
tanh 25
tanh -25
tanh 30
tanh -30
tanh 35
tanh -35
tanh 40
tanh -40
tanh 45
tanh -45
tanh 50
tanh -50
tanh 0x1p-57
tanh 0xe.6c659p-4
tanh 0x8.c259ep-4
tanh 0x6.5821dp-4
tanh 0x8.7c9e5p-4
tanh -0x3.b60d7cp-4
tanh 0x7.b9985p-4
tanh 0x7.a18e8p-4
tanh -0x2.6082fp-4
tanh 0xe.05031p-16
tanh 0x3.c80eaa7adaa3p-4
tanh 0x2.00f9857616524p-4
tanh -0xe.9e035p+0
tanh -0x3.c0d8b54c5a488p-4
tanh -0x3.2f59p-4
tanh 0x2.e6f54cp-4
tanh 0x3.397f2f50241d031p-4
tanh 0x8.4024a11b6610672b2982b852e8p-4
tanh 0x1p-5
tanh 0x1p-10
tanh 0x1p-15
tanh 0x1p-20
tanh 0x1p-25
tanh 0x1p-30
tanh 0x1p-35
tanh 0x1p-40
tanh 0x1p-45
tanh 0x1p-50
tanh 0x1p-55
tanh 0x1p-60
tanh 0x1p-100
tanh 0x1p-600
tanh 0x1p-10000
# the next value generates larger error bounds on x86_64 (ldbl-96)
tanh 0x3.b9979a543d0fbfa8p-4
tanh max
tanh -max
tanh min
tanh -min
tanh min_subnorm
tanh -min_subnorm
tanpi 0
tanpi -0
tanpi min
tanpi -min
tanpi min_subnorm
tanpi -min_subnorm
tanpi max xfail-rounding:ibm128-libgcc
tanpi -max xfail-rounding:ibm128-libgcc
tanpi 1
tanpi -1
tanpi 2
tanpi -2
tanpi 3
tanpi -3
tanpi 4
tanpi -4
tanpi 0.1
tanpi -0.1
tanpi 0.2
tanpi -0.2
tanpi 0.3
tanpi -0.3
tanpi 0.4
tanpi -0.4
tanpi 0.6
tanpi -0.6
tanpi 0.7
tanpi -0.7
tanpi 0.8
tanpi -0.8
tanpi 0.9
tanpi -0.9
tanpi 1.1
tanpi -1.1
tanpi 1.2
tanpi -1.2
tanpi 1.3
tanpi -1.3
tanpi 1.4
tanpi -1.4
tanpi 0.24
tanpi -0.24
tanpi 0.49
tanpi -0.49
tanpi 0.51
tanpi -0.51
tanpi 0.76
tanpi -0.76
tanpi 1.24
tanpi -1.24
tanpi 1.49
tanpi -1.49
tanpi 1.51
tanpi -1.51
tanpi 1.76
tanpi -1.76
tanpi 100.24
tanpi -100.24
tanpi 100.49
tanpi -100.49
tanpi 100.51
tanpi -100.51
tanpi 100.76
tanpi -100.76
tanpi 1234.56
tanpi -1234.56
tanpi 0x1fffff.6p0
tanpi -0x1fffff.6p0
tanpi 0x1fffff.ap0
tanpi -0x1fffff.ap0
tanpi 0x3ffffffffffff.6p0 xfail-rounding:ibm128-libgcc
tanpi -0x3ffffffffffff.6p0 xfail-rounding:ibm128-libgcc
tanpi 0x3ffffffffffff.ap0
tanpi -0x3ffffffffffff.ap0
tanpi 0x1fffffffffffffff.6p0
tanpi -0x1fffffffffffffff.6p0
tanpi 0x1fffffffffffffff.ap0
tanpi -0x1fffffffffffffff.ap0
tanpi 0x3fffffffffffffffffffffffffff.6p0
tanpi -0x3fffffffffffffffffffffffffff.6p0
tanpi 0x3fffffffffffffffffffffffffff.ap0 xfail-rounding:ibm128-libgcc
tanpi -0x3fffffffffffffffffffffffffff.ap0 xfail-rounding:ibm128-libgcc
# the next values generate larger error bounds on x86_64
tanpi 0x1.eb90dep-2
tanpi -0x1.fae7d0ef22d4ep-2
tanpi -0x3.a8c5dc49265fd13p+0
tanpi -0x1.a8c117800f4a648c213cd0b6db1fp+0
tgamma 0.5
tgamma -0.5
tgamma 1
tgamma 2
tgamma 3
tgamma 4
tgamma 5
tgamma 6
tgamma 7
tgamma 8
tgamma 9
tgamma 10
tgamma 0.7
tgamma 1.2
tgamma 1.5
tgamma 2.5
tgamma 3.5
tgamma 4.5
tgamma 5.5
tgamma 6.5
tgamma 7.5
tgamma 8.5
tgamma 9.5
tgamma -1.5
tgamma -2.5
tgamma -3.5
tgamma -4.5
tgamma -5.5
tgamma -6.5
tgamma -7.5
tgamma -8.5
tgamma -9.5
tgamma 0x1p-24
tgamma -0x1p-24
tgamma 0x1p-53
tgamma -0x1p-53
tgamma 0x1p-64
tgamma -0x1p-64
tgamma 0x1p-106
tgamma -0x1p-106
tgamma 0x1p-113
tgamma -0x1p-113
tgamma 0x1p-127
tgamma -0x1p-127
# IEEE semantics mean overflow very close to the threshold depends on
# the rounding mode; gen-auto-libm-tests does not reflect that glibc
# does not try to achieve this.
tgamma 0x1p-128 spurious-overflow:binary32
tgamma -0x1p-128
tgamma 0x1p-149
tgamma -0x1p-149
tgamma 0x1p-1023
tgamma -0x1p-1023
tgamma 0x1p-1024 spurious-overflow:binary64 spurious-overflow:ibm128
tgamma -0x1p-1024
tgamma 0x1p-1074
tgamma -0x1p-1074
tgamma 0x1p-16383
tgamma -0x1p-16383
tgamma 0x1p-16384 spurious-overflow:intel96 spurious-overflow:m68k96 spurious-overflow:binary128
tgamma -0x1p-16384
tgamma 0x1p-16445
tgamma -0x1p-16445
tgamma 0x1p-16494
tgamma -0x1p-16494
tgamma 0x8.00001p0
tgamma 0x7.fffff8p0
tgamma 0x7.000008p0
tgamma 0x6.fffff8p0
tgamma 0x6.000008p0
tgamma 0x5.fffff8p0
tgamma 0x5.000008p0
tgamma 0x4.fffff8p0
tgamma 0x4.000008p0
tgamma 0x3.fffffcp0
tgamma 0x3.000004p0
tgamma 0x2.fffffcp0
tgamma 0x2.000004p0
tgamma 0x1.fffffep0
tgamma 0x1.000002p0
tgamma 0x0.ffffffp0
tgamma -0x0.ffffffp0
tgamma -0x1.000002p0
tgamma -0x1.fffffep0
tgamma -0x2.000004p0
tgamma -0x2.fffffcp0
tgamma -0x3.000004p0
tgamma -0x3.fffffcp0
tgamma -0x4.000008p0
tgamma -0x4.fffff8p0
tgamma -0x5.000008p0
tgamma -0x5.fffff8p0
tgamma -0x6.000008p0
tgamma -0x6.fffff8p0
tgamma -0x7.000008p0
tgamma -0x7.fffff8p0
tgamma -0x8.00001p0
tgamma -0x9.fffffp0
tgamma -0xa.00001p0
tgamma -0x13.ffffep0
tgamma -0x14.00002p0
tgamma -0x1d.ffffep0
tgamma -0x1e.00002p0
tgamma -0x27.ffffcp0
tgamma -0x28.00004p0
tgamma -0x28.ffffcp0
tgamma -0x29.00004p0
tgamma -0x29.ffffcp0
tgamma -0x2a.00004p0
tgamma 0x8.0000000000008p0
tgamma 0x7.ffffffffffffcp0
tgamma 0x7.0000000000004p0
tgamma 0x6.ffffffffffffcp0
tgamma 0x6.0000000000004p0
tgamma 0x5.ffffffffffffcp0
tgamma 0x5.0000000000004p0
tgamma 0x4.ffffffffffffcp0
tgamma 0x4.0000000000004p0
tgamma 0x3.ffffffffffffep0
tgamma 0x3.0000000000002p0
tgamma 0x2.ffffffffffffep0
tgamma 0x2.0000000000002p0
tgamma 0x1.fffffffffffffp0
tgamma 0x1.0000000000001p0
tgamma 0x0.fffffffffffff8p0
tgamma -0x0.fffffffffffff8p0
tgamma -0x1.0000000000001p0
tgamma -0x1.fffffffffffffp0
tgamma -0x2.0000000000002p0
tgamma -0x2.ffffffffffffep0
tgamma -0x3.0000000000002p0
tgamma -0x3.ffffffffffffep0
tgamma -0x4.0000000000004p0
tgamma -0x4.ffffffffffffcp0
tgamma -0x5.0000000000004p0
tgamma -0x5.ffffffffffffcp0
tgamma -0x6.0000000000004p0
tgamma -0x6.ffffffffffffcp0
tgamma -0x7.0000000000004p0
tgamma -0x7.ffffffffffffcp0
tgamma -0x8.0000000000008p0
tgamma -0x9.ffffffffffff8p0
tgamma -0xa.0000000000008p0
tgamma -0x13.ffffffffffffp0
tgamma -0x14.000000000001p0
tgamma -0x1d.ffffffffffffp0
tgamma -0x1e.000000000001p0
tgamma -0x27.fffffffffffep0
tgamma -0x28.000000000002p0
tgamma -0x28.fffffffffffep0
tgamma -0x29.000000000002p0
tgamma -0x29.fffffffffffep0
tgamma -0x2a.000000000002p0
tgamma -0x31.fffffffffffep0
tgamma -0x32.000000000002p0
tgamma -0x63.fffffffffffcp0
tgamma -0x64.000000000004p0
tgamma -0x95.fffffffffff8p0
tgamma -0x96.000000000008p0
tgamma -0xb4.fffffffffff8p0
tgamma -0xb5.000000000008p0
tgamma -0xb5.fffffffffff8p0
tgamma -0xb6.000000000008p0
tgamma -0xb6.fffffffffff8p0
tgamma -0xb7.000000000008p0
tgamma -0xb7.fffffffffff8p0
tgamma -0xb8.000000000008p0
tgamma 0x8.00000000000000000000000004p0
tgamma 0x7.fffffffffffffffffffffffffep0
tgamma 0x7.00000000000000000000000002p0
tgamma 0x6.fffffffffffffffffffffffffep0
tgamma 0x6.00000000000000000000000002p0
tgamma 0x5.fffffffffffffffffffffffffep0
tgamma 0x5.00000000000000000000000002p0
tgamma 0x4.fffffffffffffffffffffffffep0
tgamma 0x4.00000000000000000000000002p0
tgamma 0x3.ffffffffffffffffffffffffffp0
tgamma 0x3.00000000000000000000000001p0
tgamma 0x2.ffffffffffffffffffffffffffp0
tgamma 0x2.00000000000000000000000001p0
tgamma 0x1.ffffffffffffffffffffffffff8p0
tgamma 0x1.000000000000000000000000008p0
tgamma 0x0.ffffffffffffffffffffffffffcp0
tgamma -0x0.ffffffffffffffffffffffffffcp0
tgamma -0x1.000000000000000000000000008p0
tgamma -0x1.ffffffffffffffffffffffffff8p0
tgamma -0x2.00000000000000000000000001p0
tgamma -0x2.ffffffffffffffffffffffffffp0
tgamma -0x3.00000000000000000000000001p0
tgamma -0x3.ffffffffffffffffffffffffffp0
tgamma -0x4.00000000000000000000000002p0
tgamma -0x4.fffffffffffffffffffffffffep0
tgamma -0x5.00000000000000000000000002p0
tgamma -0x5.fffffffffffffffffffffffffep0
tgamma -0x6.00000000000000000000000002p0
tgamma -0x6.fffffffffffffffffffffffffep0
tgamma -0x7.00000000000000000000000002p0
tgamma -0x7.fffffffffffffffffffffffffep0
tgamma -0x8.00000000000000000000000004p0
tgamma -0x9.fffffffffffffffffffffffffcp0
tgamma -0xa.00000000000000000000000004p0
tgamma -0x13.fffffffffffffffffffffffff8p0
tgamma -0x14.00000000000000000000000008p0
tgamma -0x1d.fffffffffffffffffffffffff8p0
tgamma -0x1e.00000000000000000000000008p0
tgamma -0x27.fffffffffffffffffffffffffp0
tgamma -0x28.0000000000000000000000001p0
tgamma -0x28.fffffffffffffffffffffffffp0
tgamma -0x29.0000000000000000000000001p0
tgamma -0x29.fffffffffffffffffffffffffp0
tgamma -0x2a.0000000000000000000000001p0
tgamma -0x31.fffffffffffffffffffffffffp0
tgamma -0x32.0000000000000000000000001p0
tgamma -0x63.ffffffffffffffffffffffffep0
tgamma -0x64.0000000000000000000000002p0
tgamma -0x95.ffffffffffffffffffffffffcp0
tgamma -0x96.0000000000000000000000004p0
tgamma -0xb4.ffffffffffffffffffffffffcp0
tgamma -0xb5.0000000000000000000000004p0
tgamma -0xb5.ffffffffffffffffffffffffcp0
tgamma -0xb6.0000000000000000000000004p0
tgamma -0xb6.ffffffffffffffffffffffffcp0
tgamma -0xb7.0000000000000000000000004p0
tgamma -0xb7.ffffffffffffffffffffffffcp0
tgamma -0xb8.0000000000000000000000004p0
tgamma -0xbb.ffffffffffffffffffffffffcp0
tgamma -0xbc.0000000000000000000000004p0
tgamma -0xbc.ffffffffffffffffffffffffcp0
tgamma -0xbd.0000000000000000000000004p0
tgamma -0xbd.ffffffffffffffffffffffffcp0
tgamma -0xbe.0000000000000000000000004p0
tgamma -0xbe.ffffffffffffffffffffffffcp0
tgamma -0xbf.0000000000000000000000004p0
tgamma 0x8.000000000000001p0
tgamma 0x7.fffffffffffffff8p0
tgamma 0x7.0000000000000008p0
tgamma 0x6.fffffffffffffff8p0
tgamma 0x6.0000000000000008p0
tgamma 0x5.fffffffffffffff8p0
tgamma 0x5.0000000000000008p0
tgamma 0x4.fffffffffffffff8p0
tgamma 0x4.0000000000000008p0
tgamma 0x3.fffffffffffffffcp0
tgamma 0x3.0000000000000004p0
tgamma 0x2.fffffffffffffffcp0
tgamma 0x2.0000000000000004p0
tgamma 0x1.fffffffffffffffep0
tgamma 0x1.0000000000000002p0
tgamma 0x0.ffffffffffffffffp0
tgamma -0x0.ffffffffffffffffp0
tgamma -0x1.0000000000000002p0
tgamma -0x1.fffffffffffffffep0
tgamma -0x2.0000000000000004p0
tgamma -0x2.fffffffffffffffcp0
tgamma -0x3.0000000000000004p0
tgamma -0x3.fffffffffffffffcp0
tgamma -0x4.0000000000000008p0
tgamma -0x4.fffffffffffffff8p0
tgamma -0x5.0000000000000008p0
tgamma -0x5.fffffffffffffff8p0
tgamma -0x6.0000000000000008p0
tgamma -0x6.fffffffffffffff8p0
tgamma -0x7.0000000000000008p0
tgamma -0x7.fffffffffffffff8p0
tgamma -0x8.000000000000001p0
tgamma -0x9.fffffffffffffffp0
tgamma -0xa.000000000000001p0
tgamma -0x13.ffffffffffffffep0
tgamma -0x14.000000000000002p0
tgamma -0x1d.ffffffffffffffep0
tgamma -0x1e.000000000000002p0
tgamma -0x27.ffffffffffffffcp0
tgamma -0x28.000000000000004p0
tgamma -0x28.ffffffffffffffcp0
tgamma -0x29.000000000000004p0
tgamma -0x29.ffffffffffffffcp0
tgamma -0x2a.000000000000004p0
tgamma -0x31.ffffffffffffffcp0
tgamma -0x32.000000000000004p0
tgamma -0x63.ffffffffffffff8p0
tgamma -0x64.000000000000008p0
tgamma -0x95.ffffffffffffffp0
tgamma -0x96.00000000000001p0
tgamma -0xb4.ffffffffffffffp0
tgamma -0xb5.00000000000001p0
tgamma -0xb5.ffffffffffffffp0
tgamma -0xb6.00000000000001p0
tgamma -0xb6.ffffffffffffffp0
tgamma -0xb7.00000000000001p0
tgamma -0xb7.ffffffffffffffp0
tgamma -0xb8.00000000000001p0
tgamma -0xbb.ffffffffffffffp0
tgamma -0xbc.00000000000001p0
tgamma -0xbc.ffffffffffffffp0
tgamma -0xbd.00000000000001p0
tgamma -0xbd.ffffffffffffffp0
tgamma -0xbe.00000000000001p0
tgamma -0xbe.ffffffffffffffp0
tgamma -0xbf.00000000000001p0
tgamma -0xf9.ffffffffffffffp0
tgamma -0xfa.00000000000001p0
tgamma -0x1f3.fffffffffffffep0
tgamma -0x1f4.00000000000002p0
tgamma -0x2ed.fffffffffffffcp0
tgamma -0x2ee.00000000000004p0
tgamma -0x3e7.fffffffffffffcp0
tgamma -0x3e8.00000000000004p0
tgamma -0x4e1.fffffffffffff8p0
tgamma -0x4e2.00000000000008p0
tgamma -0x5db.fffffffffffff8p0
tgamma -0x5dc.00000000000008p0
tgamma -0x6d5.fffffffffffff8p0
tgamma -0x6d6.00000000000008p0
tgamma -0x6e2.fffffffffffff8p0
tgamma -0x6e3.00000000000008p0
tgamma -0x6e3.fffffffffffff8p0
tgamma -0x6e4.00000000000008p0
tgamma -0x6e4.fffffffffffff8p0
tgamma -0x6e5.00000000000008p0
tgamma -0x6e5.fffffffffffff8p0
tgamma -0x6e6.00000000000008p0
tgamma 0x8.0000000000000000000000000008p0
tgamma 0x7.fffffffffffffffffffffffffffcp0
tgamma 0x7.0000000000000000000000000004p0
tgamma 0x6.fffffffffffffffffffffffffffcp0
tgamma 0x6.0000000000000000000000000004p0
tgamma 0x5.fffffffffffffffffffffffffffcp0
tgamma 0x5.0000000000000000000000000004p0
tgamma 0x4.fffffffffffffffffffffffffffcp0
tgamma 0x4.0000000000000000000000000004p0
tgamma 0x3.fffffffffffffffffffffffffffep0
tgamma 0x3.0000000000000000000000000002p0
tgamma 0x2.fffffffffffffffffffffffffffep0
tgamma 0x2.0000000000000000000000000002p0
tgamma 0x1.ffffffffffffffffffffffffffffp0
tgamma 0x1.0000000000000000000000000001p0
tgamma 0x0.ffffffffffffffffffffffffffff8p0
tgamma -0x0.ffffffffffffffffffffffffffff8p0
tgamma -0x1.0000000000000000000000000001p0
tgamma -0x1.ffffffffffffffffffffffffffffp0
tgamma -0x2.0000000000000000000000000002p0
tgamma -0x2.fffffffffffffffffffffffffffep0
tgamma -0x3.0000000000000000000000000002p0
tgamma -0x3.fffffffffffffffffffffffffffep0
tgamma -0x4.0000000000000000000000000004p0
tgamma -0x4.fffffffffffffffffffffffffffcp0
tgamma -0x5.0000000000000000000000000004p0
tgamma -0x5.fffffffffffffffffffffffffffcp0
tgamma -0x6.0000000000000000000000000004p0
tgamma -0x6.fffffffffffffffffffffffffffcp0
tgamma -0x7.0000000000000000000000000004p0
tgamma -0x7.fffffffffffffffffffffffffffcp0
tgamma -0x8.0000000000000000000000000008p0
tgamma -0x9.fffffffffffffffffffffffffff8p0
tgamma -0xa.0000000000000000000000000008p0
tgamma -0x13.fffffffffffffffffffffffffffp0
tgamma -0x14.000000000000000000000000001p0
tgamma -0x1d.fffffffffffffffffffffffffffp0
tgamma -0x1e.000000000000000000000000001p0
tgamma -0x27.ffffffffffffffffffffffffffep0
tgamma -0x28.000000000000000000000000002p0
tgamma -0x28.ffffffffffffffffffffffffffep0
tgamma -0x29.000000000000000000000000002p0
tgamma -0x29.ffffffffffffffffffffffffffep0
tgamma -0x2a.000000000000000000000000002p0
tgamma -0x31.ffffffffffffffffffffffffffep0
tgamma -0x32.000000000000000000000000002p0
tgamma -0x63.ffffffffffffffffffffffffffcp0
tgamma -0x64.000000000000000000000000004p0
tgamma -0x95.ffffffffffffffffffffffffff8p0
tgamma -0x96.000000000000000000000000008p0
tgamma -0xb4.ffffffffffffffffffffffffff8p0
tgamma -0xb5.000000000000000000000000008p0
tgamma -0xb5.ffffffffffffffffffffffffff8p0
tgamma -0xb6.000000000000000000000000008p0
tgamma -0xb6.ffffffffffffffffffffffffff8p0
tgamma -0xb7.000000000000000000000000008p0
tgamma -0xb7.ffffffffffffffffffffffffff8p0
tgamma -0xb8.000000000000000000000000008p0
tgamma -0xbb.ffffffffffffffffffffffffff8p0
tgamma -0xbc.000000000000000000000000008p0
tgamma -0xbc.ffffffffffffffffffffffffff8p0
tgamma -0xbd.000000000000000000000000008p0
tgamma -0xbd.ffffffffffffffffffffffffff8p0
tgamma -0xbe.000000000000000000000000008p0
tgamma -0xbe.ffffffffffffffffffffffffff8p0
tgamma -0xbf.000000000000000000000000008p0
tgamma -0xf9.ffffffffffffffffffffffffff8p0
tgamma -0xfa.000000000000000000000000008p0
tgamma -0x1f3.ffffffffffffffffffffffffffp0
tgamma -0x1f4.00000000000000000000000001p0
tgamma -0x2ed.fffffffffffffffffffffffffep0
tgamma -0x2ee.00000000000000000000000002p0
tgamma -0x3e7.fffffffffffffffffffffffffep0
tgamma -0x3e8.00000000000000000000000002p0
tgamma -0x4e1.fffffffffffffffffffffffffcp0
tgamma -0x4e2.00000000000000000000000004p0
tgamma -0x5db.fffffffffffffffffffffffffcp0
tgamma -0x5dc.00000000000000000000000004p0
tgamma -0x6d5.fffffffffffffffffffffffffcp0
tgamma -0x6d6.00000000000000000000000004p0
tgamma -0x6e2.fffffffffffffffffffffffffcp0
tgamma -0x6e3.00000000000000000000000004p0
tgamma -0x6e3.fffffffffffffffffffffffffcp0
tgamma -0x6e4.00000000000000000000000004p0
tgamma -0x6e4.fffffffffffffffffffffffffcp0
tgamma -0x6e5.00000000000000000000000004p0
tgamma -0x6e5.fffffffffffffffffffffffffcp0
tgamma -0x6e6.00000000000000000000000004p0
tgamma -0x6eb.fffffffffffffffffffffffffcp0
tgamma -0x6ec.00000000000000000000000004p0
tgamma -0x6ec.fffffffffffffffffffffffffcp0
tgamma -0x6ed.00000000000000000000000004p0
tgamma -0x6ed.fffffffffffffffffffffffffcp0
tgamma -0x6ee.00000000000000000000000004p0
tgamma -0x6ee.fffffffffffffffffffffffffcp0
tgamma -0x6ef.00000000000000000000000004p0
tgamma -0x1.0a32a2p+5
tgamma -0x1.5800000080001p+7
tgamma 18.5
tgamma 19.5
tgamma 23.5
tgamma 29.5
tgamma 30.5
tgamma 31.5
tgamma 32.5
tgamma 33.5
tgamma 34.5
tgamma 0x2.30a43cp+4
tgamma 0x2.30a44p+4
tgamma 0xa.b9fd72b0fb238p+4
tgamma 0xa.b9fd72b0fb24p+4
tgamma 0xa.b9fd72b0fb23a9ddbf0d3804f4p+4
tgamma 0xa.b9fd72b0fb23a9ddbf0d3804f8p+4
tgamma 0x6.db8c603359a97108p+8
tgamma 0x6.db8c603359a9711p+8
tgamma 0x6.db8c603359a971081bc4a2e9dfdp+8
tgamma 0x6.db8c603359a971081bc4a2e9dfd4p+8
tgamma 1e3
tgamma -100000.5
tgamma max
tgamma -0x22.30p0
tgamma -0x22.31p0
tgamma -0x22.32p0
tgamma -0x22.33p0
tgamma -0x22.34p0
tgamma -0x22.35p0
tgamma -0x22.36p0
tgamma -0x22.37p0
tgamma -0xa3.70p0
tgamma -0xa3.71p0
tgamma -0xa3.72p0
tgamma -0xa3.73p0
tgamma -0xa3.74p0
tgamma -0xa3.75p0
tgamma -0xa3.76p0
tgamma -0xa3.77p0
tgamma -0xab.0d0p0
tgamma -0xab.0d1p0
tgamma -0xab.0d2p0
tgamma -0xab.0d3p0
tgamma -0xab.0d4p0
tgamma -0xab.0d5p0
tgamma -0xab.0d6p0
tgamma -0xab.0d7p0
tgamma -0x6db.030p0
tgamma -0x6db.031p0
tgamma -0x6db.032p0
tgamma -0x6db.033p0
tgamma -0x6db.034p0
tgamma -0x6db.035p0
tgamma -0x6db.036p0
tgamma -0x6db.037p0
tgamma -0x6db.050p0
tgamma -0x6db.051p0
tgamma -0x6db.052p0
tgamma -0x6db.053p0
tgamma -0x6db.054p0
tgamma -0x6db.055p0
tgamma -0x6db.056p0
tgamma -0x6db.057p0
tgamma -0x3.06644cp+0
tgamma -0x6.fe4636e0c5064p+0
tgamma -0x7.a13d7a2945cd5718p+0
tgamma -0x1.4a5caap+4
tgamma -0x9.2d3a5p+0
tgamma -0xb.0f63ep+0
tgamma -0x5.f0e02p+8
tgamma -0xb.3123bp+0
tgamma -0x9.6d538p+0
tgamma -0xc.c2439p+0
tgamma -0xc.372f043322128p+0
tgamma -0xa.ccfcep+0
tgamma -0x9.418c8p+0
tgamma -0x6.ce9158p+0
tgamma -0xd.cbf53d0e7d06p+0
# the next value generates larger error bounds on x86_64 (binary32)
tgamma -0x3.0aa534p+0
# the next values generate large error bounds on x86_64 (binary64)
tgamma -0x1.62b8c36c7180bp+4
tgamma -0x1.62c4d519e8677p+3
tgamma -0x1.c033cc426752fp+2
tgamma -0x1.62cfd0d34ade2p+3
tgamma -0x1.8814da6eb7dbp+5
y0 0.125
y0 0.75
y0 1.0
y0 1.5
y0 2.0
y0 8.0
y0 10.0
y0 0x1.3ffp+74
y0 0x1.ff00000000002p+840
y0 0x1p1023
y0 0x1p16382
y0 0x1p16383
y0 0x1p-10
y0 0x1p-20
y0 0x1p-30
y0 0x1p-40
y0 0x1p-50
y0 0x1p-60
y0 0x1p-70
y0 0x1p-80
y0 0x1p-90
y0 0x1p-100
y0 0x1p-110
y0 0x1p-600
y0 0x1p-10000
# the next values yield large errors for binary32
# (cf BZ #16492 for the xfail entries)
y0 0xd.3432bp-4
y0 0x1.33eaacp+5 xfail:binary64 xfail:intel96 xfail-rounding:ibm128-libgcc
y0 0x1.a681cep-1 xfail-rounding:ibm128-libgcc
y0 min
y0 min_subnorm
y1 0.125
y1 0.75
y1 1.0
y1 1.5
y1 2.0
y1 8.0
y1 10.0
y1 0x1.27e204p+99
y1 0x1.001000001p+593
y1 0x1p1023
y1 0x1p16382
y1 0x1p16383
y1 0x1p-10
y1 0x1p-20
y1 0x1p-30
y1 0x1p-40
y1 0x1p-50
y1 0x1p-60
y1 0x1p-70
y1 0x1p-80
y1 0x1p-90
y1 0x1p-100
y1 0x1p-110
y1 0x1p-600
y1 0x1p-10000
# the next three values yield the largest error in the binary32 format
# (cf BZ #27670 for the xfail entries)
y1 0x1.065194p+7 xfail-rounding:binary64 xfail-rounding:intel96 xfail-rounding:ibm128-libgcc
y1 0x1.c1badep+0 xfail-rounding:ibm128-libgcc
y1 0x1.c1bc2ep+0
y1 min
y1 min_subnorm
# yn (0, x) == y0 (x).
yn 0 0.125
yn 0 0.75
yn 0 1.0
yn 0 1.5
yn 0 2.0
yn 0 8.0
yn 0 10.0
# yn (1, x) == y1 (x).
yn 1 0.125
yn 1 0.75
yn 1 1.0
yn 1 1.5
yn 1 2.0
yn 1 8.0
yn 1 10.0
# yn (-1, x) == -y1 (x).
yn -1 1.0
# yn (3, x).
yn 3 0.125
yn 3 0.75
yn 3 1.0
yn 3 2.0
yn 3 10.0
yn 3 0x1p-10
yn 3 0x1p-100
yn 3 0x1p-600
yn 3 0x1p-10000
# yn (10, x).
yn 10 0.125
yn 10 0.75
yn 10 1.0
yn 10 2.0
yn 10 10.0
yn -10 1.0
yn 10 min
yn 2 0x1.ffff62p+99
yn 2 0x1p127
yn 2 0x1p1023
yn 2 0x1p16383
yn 2 0x1p-10
yn 2 0x1p-100
yn 2 0x1p-600
yn 2 0x1p-10000
yn 0 min
yn 0 min_subnorm
yn 1 min
yn 1 min_subnorm
yn -1 min
yn -1 min_subnorm
yn 2 min
yn 2 min_subnorm
yn -2 min
yn -2 min_subnorm
yn 17 min
yn 17 min_subnorm
yn -17 min
yn -17 min_subnorm
yn 42 min
yn 42 min_subnorm
yn -42 min
yn -42 min_subnorm
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