“As lines, so loves oblique may well
Themselves in every angle greet;
But ours so truly parallel,
Though infinite, can never meet.”

—  Andrew Marvell

Stanza 7.
The Definition of Love (1650-1652)

Adopted from Wikiquote. Last update June 3, 2021. History

Help us to complete the source, original and additional information

Do you have more details about the quote "As lines, so loves oblique may well Themselves in every angle greet; But ours so truly parallel, Though infinite, ca…" by Andrew Marvell?
Andrew Marvell photo
Andrew Marvell 35
English metaphysical poet and politician 1621–1678

Related quotes

“These formulae [in (1) and (2) above] may be shown to be valid for a circle or a triangle in the hyperbolic plane… for which K < 0. Accordingly here the perimeter and area of a circle are greater, and the sum of the three angles of a triangle are less, than the corresponding quantities in the Euclidean plane. It can also be shown that each full line is of infinite length, that through a given point outside a given line an infinity of full lines may be drawn which do not meet the given line (the two lines bounding the family are said to be "parallel" to the given line), and that two full lines which meet do so in but one point.”

Howard P. Robertson (1903–1961) American mathematician and physicist

Geometry as a Branch of Physics (1949)

Izaak Walton photo

“Angling may be said to be so like the mathematics that it can never be fully learnt.”

Izaak Walton book The Compleat Angler

Epistle to the Reader.
The Compleat Angler (1653-1655)

Girard Desargues photo

“Parallel lines have a common end point at an infinite distance.”

Girard Desargues (1591–1661) French mathematician and engineer

Brouillion project (1639) as quoted by Harold Scott MacDonald Coxeter, Projective Geometry (1987)

“Love so joyfully and freely given can never be taken away. It is never truly gone.”

Cameron Dokey (1956) American writer

Source: Before Midnight: A Retelling of Cinderella

Milan Kundera photo

“Our lives may be separate, but they run in the same direction, like parallel lines.”

Milan Kundera book The Unbearable Lightness of Being

Source: The Unbearable Lightness of Being

Edwin Abbott Abbott photo

“To my readers in Spaceland the condition of our Women may seem truly deplorable, and so indeed it is. A Male of the lowest type of the Isosceles may look forward to some improvement of his angle, and to the ultimate elevation of the whole of his degraded caste; but no Woman can entertain such hopes for her sex.”

Edwin Abbott Abbott book Flatland

Source: Flatland: A Romance of Many Dimensions (1884), PART I: THIS WORLD, Chapter 4. Concerning the Women
Context: To my readers in Spaceland the condition of our Women may seem truly deplorable, and so indeed it is. A Male of the lowest type of the Isosceles may look forward to some improvement of his angle, and to the ultimate elevation of the whole of his degraded caste; but no Woman can entertain such hopes for her sex. "Once a Woman, always a Woman" is a Decree of Nature; and the very Laws of Evolution seem suspended in her disfavour. Yet at least we can admire the wise Prearrangement which has ordained that, as they have no hopes, so they shall have no memory to recall, and no forethought to anticipate, the miseries and humiliations which are at once a necessity of their existence and the basis of the constitution of Flatland.

“In the field of non-Euclidean geometry, Riemann… began by calling attention to a distinction that seems obvious once it is pointed out: the distinction between an unbounded straight line and an infinite line. The distinction between unboundedness and infiniteness is readily illustrated. A circle is an unbounded figure in that it never comes to an end, and yet it is of finite length. On the other hand, the usual Euclidean concept of a straight line is also unbounded in that it never reaches an end but is of infinite length.
…he proposed to replace the infiniteness of the Euclidean straight line by the condition that it is merely unbounded. He also proposed to adopt a new parallel axiom… In brief, there are no parallel lines. This … had been tried… in conjunction with the infiniteness of the straight line and had led to contradictions. However… Riemann found that he could construct another consistent non-Euclidean geometry.”

Morris Kline (1908–1992) American mathematician

Source: Mathematical Thought from Ancient to Modern Times (1972), p. 454

Piet Mondrian photo

“It may be noted that in Neo-Plastic art the crucial thing is the right angel, that is, the right-angle lines. And not whether the position of the lines is vertical or horizontal... So it is possible to make very beautiful things while placing the lines in a diagonal position.”

Piet Mondrian (1872–1944) Peintre Néerlandais

In 'Neo-Plasticism: Home – Street – City', Piet Mondriaan, 'i 10', Jan. 1927
1920's

Fyodor Dostoyevsky photo

“There is no sin, and there can be no sin on all the earth, which the Lord will not forgive to the truly repentant! Man cannot commit a sin so great as to exhaust the infinite love of God. Can there be a sin which could exceed the love of God?”

Fyodor Dostoyevsky (1821–1881) Russian author

Book II, ch. 3 (trans. Constance Garnett)
The Elder Zossima, speaking to a devout widow afraid of death
The Brothers Karamazov (1879–1880)

Richard Lovelace photo

“Though Seas and Land betwixt us both,
Our Faith and Troth,
Like separated soules,
All time and space controules:
Above the highest sphere wee meet
Unseene, unknowne, and greet as Angels greet.”

Richard Lovelace (1617–1658) English writer and poet

To Lucasta: Going Beyond the Seas, st. 3.
Lucasta (1649)

Related topics