Audiobook

Nicomachean Ethics

Nicomachean Ethics

by Aristotle

Read by Geoffrey Edwards · LibriVox

Nicomachean Ethics by Aristotle is one of the foundational works of Western philosophy, exploring the nature of happiness, virtue, character, and the good life. Rather than treating ethics as a set of abstract rules, Aristotle examines how… Read more

All chapters (119)

Jump to a chapter; the recording moves with you.

  1. 1. Chapter I
  2. 2. Chapter II
  3. 3. But to return from this digression.
  4. 4. Chapter IV
  5. 5. Chapter V
  6. 6. Chapter VI
  7. 7. Chapter VII
  8. 8. Chapter VIII
  9. 9. Chapter IX
  10. 10. Chapter X
  11. 11. Chapter XI
  12. 12. Chapter I
  13. 13. Chapter II
  14. 14. Chapter III
  15. 15. Chapter IV
  16. 16. Chapter V
  17. 17. Chapter VI
  18. 18. Chapter VII
  19. 19. Chapter VIII
  20. 20. Chapter IX
  21. 21. Chapter I
  22. 22. Chapter II
  23. 23. Chapter III
  24. 24. Chapter IV
  25. 25. Chapter V
  26. 26. Chapter VI
  27. 27. Chapter VII
  28. 28. Chapter VIII
  29. 29. Chapter IX
  30. 30. Chapter X
  31. 31. Chapter XI
  32. 32. Chapter XII
  33. 33. Chapter XIII
  34. 34. Chapter XIV
  35. 35. Chapter I
  36. 36. Chapter II
  37. 37. Chapter III
  38. 38. Chapter IV
  39. 39. Chapter V
  40. 40. Chapter VI
  41. 41. Chapter VII
  42. 42. Chapter VIII
  43. 43. Chapter IX
  44. 44. Chapter X
  45. 45. Chapter XI
  46. 46. Chapter I
  47. 47. Chapter II
  48. 48. Chapter III
  49. 49. Chapter IV
  50. 50. Chapter V
  51. 51. Chapter VI
  52. 52. Chapter VII
  53. 53. Chapter VIII
  54. 54. Chapter IX
  55. 55. Chapter X
  56. 56. Chapter XI
  57. 57. Chapter XII
  58. 58. Chapter XIII
  59. 59. Chapter XIV
  60. 60. Chapter XV
  61. 61. Chapter XVI
  62. 62. Chapter XVII
  63. 63. Chapter I
  64. 64. Chapter II
  65. 65. Chapter III
  66. 66. Chapter IV
  67. 67. Chapter V
  68. 68. Chapter VI
  69. 69. Chapter VII
  70. 70. Chapter VIII
  71. 71. Chapter IX
  72. 72. Chapter X
  73. 73. Chapter XI
  74. 74. Chapter XII
  75. 75. Appendix
  76. 76. Chapter I
  77. 77. Chapter II
  78. 78. Chapter III
  79. 79. Chapter IV
  80. 80. Chapter V
  81. 81. Chapter VI
  82. 82. Chapter VII
  83. 83. Chapter VIII
  84. 84. Chapter IX
  85. 85. Chapter I
  86. 86. Chapter II
  87. 87. Chapter III
  88. 88. Chapter IV
  89. 89. Chapter V
  90. 90. Chapter VI
  91. 91. Chapter VII
  92. 92. Chapter VIII
  93. 93. Chapter IX
  94. 94. Chapter X
  95. 95. Chapter XI
  96. 96. Chapter XII
  97. 97. Chapter XIII
  98. 98. Chapter XIV
  99. 99. Chapter I
  100. 100. Chapter II
  101. 101. Chapter III
  102. 102. Chapter IV
  103. 103. Chapter V
  104. 104. Chapter VI
  105. 105. Chapter VII
  106. 106. Chapter VIII
  107. 107. Chapter IX
  108. 108. Chapter X
  109. 109. Chapter XI
  110. 110. Chapter XII
  111. 111. Chapter I
  112. 112. Chapter II
  113. 113. Chapter III
  114. 114. Chapter IV
  115. 115. Chapter V
  116. 116. Chapter VI
  117. 117. Chapter VII
  118. 118. Chapter VIII
  119. 119. Notes
0:00−0:00

Transcript 51. Chapter VI

The recording is in 1. Chapter I. Open that chapter

Read by Geoffrey Edwards · LibriVox

Well, the unjust man we have said is unequal, and the abstract “Unjust” unequal: further, it is plain that there is some mean of the unequal, that is to say, the equal or exact half (because in whatever action there is the greater and the less there is also the equal, i.e. the exact half). If then the Unjust is unequal the Just is equal, which all must allow without further proof: and as the equal is a mean the Just must be also a mean. Now the equal implies two terms at least: it follows then that the Just is both a mean and equal, and these to certain persons; and, in so far as it is a mean, between certain things (that is, the greater and the less), and, so far as it is equal, between two, and in so far as it is just it is so to certain persons. The Just then must imply four terms at least, for those[9] to which it is just are two, and the terms representing the things are two.

And there will be the same equality between the terms representing the persons, as between those representing the things: because as the latter are to one another so are the former: for if the persons are not equal they must not have equal shares; in fact this is the very source of all the quarrelling and wrangling in the world, when either they who are equal have and get awarded to them things not equal, or being not equal those things which are equal. Again, the necessity of this equality of ratios is shown by the common phrase “according to rate,” for all agree that the Just in distributions ought to be according to some rate: but what that rate is to be, all do not agree; the democrats are for freedom, oligarchs for wealth, others for nobleness of birth, and the aristocratic party for virtue.

The Just, then, is a certain proportionable thing. For proportion does not apply merely to number in the abstract,[10] but to number generally, since it is equality of ratios, and implies four terms at least (that this is the case in what may be called discrete proportion is plain and obvious, but it is true also in continual proportion, for this uses the one term as two, and mentions it twice; thus A:B:C may be expressed A:B::B:C. In the first, B is named twice; and so, if, as in the second, B is actually written twice, the proportionals will be four): and the Just likewise implies four terms at the least, and the ratio between the two pair of terms is the same, because the persons and the things are divided similarly. It will stand then thus, A:B::C:D, and then permutando A:C::B:D, and then (supposing C and D to represent the things) A+C:B+D::A:B. The distribution in fact consisting in putting together these terms thus: and if they are put together so as to preserve this same ratio, the distribution puts them together justly.[11] So then the joining together of the first and third and second and fourth proportionals is the Just in the distribution, and this Just is the mean relatively to that which violates the proportionate, for the proportionate is a mean and the Just is proportionate. Now mathematicians call this kind of proportion geometrical: for in geometrical proportion the whole is to the whole as each part to each part. Furthermore this proportion is not continual, because the person and thing do not make up one term.

The Just then is this proportionate, and the Unjust that which violates the proportionate; and so there comes to be the greater and the less: which in fact is the case in actual transactions, because he who acts unjustly has the greater share and he who is treated unjustly has the less of what is good: but in the case of what is bad this is reversed: for the less evil compared with the greater comes to be reckoned for good, because the less evil is more choice-worthy than the greater, and what is choice-worthy is good, and the more so the greater good.

This then is the one species of the Just.

One file per book, with no marks inside it, so the text follows the recording by length rather than by timing — and only while the narration is inside the chapter shown. Tell us if it drifts.