“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.”

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

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Peintre Néerlandais 1872–1944

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“If the masc. [masculine] is the vertic. [vertical] line, then a man will recognize this element in the rising line of a forest; in the horizont. [horizontal] lines of the sea he will see his complement. Woman, with the horizont. line as element, sees herself in the recumbent lines of the sea, and her complement in the vert. lines of the forest.”

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[on his two paintings 'Sea' and ' Trees', both made in 1912 https://upload.wikimedia.org/wikipedia/commons/6/65/Trees%2C_1912%2C_Mondrian.jpg
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“If two right lines cut one another, they will form the angles at the vertex equal….
This… is what the the present theorem evinces, that when two right lines mutually cut each other, the vertical angles are equal. And it was first invented according to Eudemus by Thales…”

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Proposition XV. Thereom VIII.
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“In his later works Doesburg tried to destroy static expression by diagonal position of his lines. But in this way the feeling of physic equilibrium which is necessary to enjoy a work of art is lost.”

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Quote in a letter of Mondrian to Sweeney, 24 May 1943; as cited in: - 102 - Two autobiographical texts (24 May 1943) http://mondrianwritings.nl/wp-content/uploads/2017/03/102.-Two-autobiographical-texts-24-May-1943.pdf
This idea was partly the reason of their mutual split in 1924; in 1929 they reconciled in Paris.
1940's

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“If two right lines cut one another, they will form the angles at the vertex equal.”

Proclus (412–485) Greek philosopher

...
This... is what the the present theorem evinces, that when two right lines mutually cut each other, the vertical angles are equal. And it was first invented according to Eudemus by Thales...
Proposition XV. Thereom VIII.
The Philosophical and Mathematical Commentaries of Proclus on the First Book of Euclid's Elements Vol. 2 (1789)

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