Plotinus ENNEADS - THE SIXTH ENNEAD Complete

Translated by Stephen MacKenna and B. S. Page.

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THE SIXTH ENNEAD:   1) ON THE KINDS OF BEING,   2) ON THE KINDS OF BEING ΙΙ,   3) ON THE KINDS OF BEING ΙΙΙ,   4) ON THE INTEGRAL OMNIPRESENCE OF THE AUTHENTIC EXISTENT,   5) ON THE INTEGRAL OMNIPRESENCE OF THE AUTHENTIC EXISTENT ΙΙ,   6) ON NUMBERS,   7) HOW THE MULTIPLICITY OF THE IDEAL-FORMS CAME INTO BEING: AND UPON THE GOOD,   8) ON FREE-WILL AND THE WILL OF THE ONE,   9) ON THE GOOD, OR THE ONE

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4. We are told that number is Quantity in the primary sense, number together with all continuous magnitude, space and time: these are the standards to which all else that is considered as Quantity is referred, including motion which is Quantity because its time is quantitative — though perhaps, conversely, the time takes its continuity from the motion.

If it is maintained that the continuous is a Quantity by the fact of its continuity, then the discrete will not be a Quantity. If, on the contrary, the continuous possesses Quantity as an accident, what is there common to both continuous and discrete to make them quantities?

Suppose we concede that numbers are quantities: we are merely allowing them the name of quantity; the principle which gives them this name remains obscure.

On the other hand, line and surface and body are not called quantities; they are called magnitudes: they become known as quantities only when they are rated by number-two yards, three yards. Even the natural body becomes a quantity when measured, as does the space which it occupies; but this is quantity accidental, not quantity essential; what we seek to grasp is not accidental quantity but Quantity independent and essential, Quantity-Absolute. Three oxen is not a quantity; it is their number, the three, that is Quantity; for in three oxen we are dealing with two categories. So too with a line of a stated length, a surface of a given area; the area will be a quantity but not the surface, which only comes under that category when it constitutes a definite geometric figure.

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