Republic
Plato (428–347 BC)
Plato's Republic in the Greek text edited by John Burnet, with Paul Shorey's English translation.
Book 1
Section 327
Section 328
Section 329
Section 330
Section 331
Section 332
Section 333
Section 334
Section 335
Section 336
Section 337
Section 338
Section 339
Section 340
Section 341
Section 342
Section 343
Section 344
Section 345
Section 346
Section 347
Section 348
Section 349
Section 350
Section 351
Section 352
Section 353
Section 354
Book 2
Section 357
Section 358
Section 359
Section 360
Section 361
Section 362
Section 363
Section 364
Section 365
Section 366
Section 367
Section 368
Section 369
Section 370
Section 371
Section 372
Section 373
Section 374
Section 375
Section 376
Section 377
Section 378
Section 379
Section 380
Section 381
Section 382
Section 383
Book 3
Section 386
Section 387
Section 388
Section 389
Section 390
Section 391
Section 392
Section 393
Section 394
Section 395
Section 396
Section 397
Section 398
Section 399
Section 400
Section 401
Section 402
Section 403
Section 404
Section 405
Section 406
Section 407
Section 408
Section 409
Section 410
Section 411
Section 412
Section 413
Section 414
Section 415
Section 416
Section 417
Book 4
Section 419
Section 420
Section 421
Section 422
Section 423
Section 424
Section 425
Section 426
Section 427
Section 428
Section 429
Section 430
Section 431
Section 432
Section 433
Section 434
Section 435
Section 436
Section 437
Section 438
Section 439
Section 440
Section 441
Section 442
Section 443
Section 444
Section 445
Book 5
Section 449
Section 450
Section 451
Section 452
Section 453
Section 454
Section 455
Section 456
Section 457
Section 458
Section 459
Section 460
Section 461
Section 462
Section 463
Section 464
Section 465
Section 466
Section 467
Section 468
Section 469
Section 470
Section 471
Section 472
Section 473
Section 474
Section 475
Section 476
Section 477
Section 478
Section 479
Section 480
Book 6
Section 484
Section 485
Section 486
Section 487
Section 488
Section 489
Section 490
Section 491
Section 492
Section 493
Section 494
Section 495
Section 496
Section 497
Section 498
Section 499
Section 500
Section 501
Section 502
Section 503
Section 504
Section 505
Section 506
Section 507
Section 508
Section 509
Section 510
Section 511
Book 7
Section 514
Section 515
Section 516
Section 517
Section 518
Section 519
Section 520
Section 521
Section 522
Section 523
Section 524
Section 525
Section 526
“Suppose now, Glaucon, someone were to ask them, My good friends, what numbers are these you are talking about, in which the one is such as you postulate, each unity equal to every other without the slightest difference and admitting no division into parts? What do you think would be their answer?” “This, I think—that they are speaking of units which can only be conceived by thought, and which it is not possible to deal with in any other way.” “You see, then, my friend,” said I, “that this branch of study really seems to be indispensable for us, since it plainly compels the soul to employ pure thought with a view to truth itself.” “It most emphatically does.” “Again, have you ever noticed this, that natural reckoners are by nature quick in virtually all their studies? And the slow, if they are trained and drilled in this, even if no other benefit results, all improve and become quicker than they were?” “It is so,” he said. “And, further, as I believe, studies that demand more toil in the learning and practice than this we shall not discover easily nor find many of them.” “You will not, in fact.” “Then, for all these reasons, we must not neglect this study, but must use it in the education of the best endowed natures.” “I agree,” he said. “Assuming this one point to be established,” I said, “let us in the second place consider whether the study that comes next is suited to our purpose.” “What is that? Do you mean geometry,” he said. “Precisely that,” said I. “So much of it,” he said, “as applies to the conduct of war is obviously suitable. For in dealing with encampments and the occupation of strong places and the bringing of troops into column and line and all the other formations of an army in actual battle and on the march, an officer who had studied geometry would be a very different person from what he would be if he had not.” “But still,” I said, “for such purposes a slight modicum of geometry and calculation would suffice. What we have to consider is whether the greater and more advanced part of it tends to facilitate the apprehension of the idea of good. That tendency, we affirm, is to be found in all studies that force the soul to turn its vision round to the region where dwells the most blessed part of reality, which it is imperative that it should behold.” “You are right,” he said. “Then if it compels the soul to contemplate essence, it is suitable; if genesis, it is not.” “So we affirm.”