User:Lériendil/ET harmonic test page

From Xenharmonic Reference
Approximation of prime harmonics in 58edo
Harmonic 2 3 5 7 11 13 17 19 23 29 31 37 41 43 47 53 59 61 67 71 73 79 83 89 97 101 103 107 109 113
Error Absolute (¢) 0.0 +1.5 +6.8 +3.6 +7.3 +7.7 -1.5 -7.9 -7.6 +4.9 -7.1 -3.1 +5.4 +5.7 -3.4 -4.5 -4.0 +0.4 +3.5 +6.5 -0.2 +7.9 +5.1 +8.4 +4.2 -3.6 +3.8 -0.1 +9.2 +8.9
Relative (%) 0.0 +7.2 +32.8 +17.3 +35.3 +37.4 -7.3 -38.0 -36.7 +23.7 -34.3 -14.8 +26.2 +27.7 -16.6 -21.9 -19.3 +1.7 +16.7 +31.5 -1.0 +38.1 +24.8 +40.7 +20.5 -17.6 +18.3 -0.5 +44.5 +43.0
Steps

(reduced)

58

(0)

92

(34)

135

(19)

163

(47)

201

(27)

215

(41)

237

(5)

246

(14)

262

(30)

282

(50)

287

(55)

302

(12)

311

(21)

315

(25)

322

(32)

332

(42)

341

(51)

344

(54)

352

(4)

357

(9)

359

(11)

366

(18)

370

(22)

376

(28)

383

(35)

386

(38)

388

(40)

391

(43)

393

(45)

396

(48)

Approximation of prime harmonics in 58.1edo
Harmonic 2 3 5 7 11 13 17 19 23 29 31 37 41 43 47 53 59 61 67 71 73 79 83 89 97 101 103 107 109 113
Error Absolute (¢) -2.1 -1.8 +2.0 -2.2 +0.1 +0.1 -9.9 +4.0 +3.7 -5.1 +3.3 +6.8 -5.7 -5.5 +5.7 +4.3 +4.5 +8.8 -9.1 -6.2 +7.7 -5.2 -8.1 -5.0 -9.4 +3.3 -10.0 +6.6 -4.8 -5.2
Relative (%) -10.0 -8.6 +9.6 -10.7 +0.7 +0.4 -48.2 +19.5 +18.1 -24.9 +16.1 +33.1 -27.4 -26.6 +27.8 +20.8 +21.8 +42.4 -44.0 -30.0 +37.1 -25.0 -39.0 -24.0 -45.5 +15.8 -48.6 +32.1 -23.2 -25.2
Steps

(reduced)

58

(-0.1)

92

(33.9)

135

(18.8)

163

(46.8)

201

(26.7)

215

(40.7)

237

(4.6)

247

(14.6)

263

(30.6)

282

(49.6)

288

(55.6)

303

(12.5)

311

(20.5)

315

(24.5)

323

(32.5)

333

(42.5)

342

(51.5)

345

(54.5)

352

(3.4)

357

(8.4)

360

(11.4)

366

(17.4)

370

(21.4)

376

(27.4)

383

(34.4)

387

(38.4)

388

(39.4)

392

(43.4)

393

(44.4)

396

(47.4)