“Stiffy was one of those girls who enjoy in equal quantities the gall of an army mule and the calm insouciance of a fish on a slab of ice.”

— P.G. Wodehouse , book The Code of the Woosters

The Code of the Woosters (1938)

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P.G. Wodehouse 302

English author 1881–1975

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“… the floor was a stone slab of coolness, an expanse of warm ice that would not melt.”

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“And she's got brains enough for two, which is the exact quantity the girl who marries you will need.”

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“My mother always told me the best way to learn to deal with a man was to learn to ride a mule. She said they have about equal brains most of the time. Sometimes the mule is smarter.”

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“They who know the truth are not equal to those who love it, and they who love it are not equal to those who delight in it.”

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“He’s engaged to be married to Stiffy Byng, and his long years of football should prove an excellent preparation for setting up house with her. The way I look at it is that when a fellow has had plug-uglies in cleated boots doing a Shuffle-off-to-Buffalo on his face Saturday after Saturday since he was a slip of a boy, he must get to fear nothing, not even marriage with a girl like Stiffy, who from early childhood has seldom let the sun go down without starting some loony enterprise calculated to bleach the hair of one and all.”

P.G. Wodehouse book Stiff Upper Lip, Jeeves

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“On symbolic use of equalities and proportions. Chapter II.
The analytical method accepts as proven the most famous [ as known from Euclid ] symbolic use of equalities and proportions that are found in items such as:
1. The whole is equal to the sum of its parts.
2. Quantities being equal to the same quantity have equality between themselves. [a = c & b = c => a = b]
3. If equal quantities are added to equal quantities the resulting sums are equal.
4. If equals are subtracted from equal quantities the remains are equal.
5. If equal equal amounts are multiplied by equal amounts the products are equal.
6. If equal amounts are divided by equal amounts, the quotients are equal.
7. If the quantities are in direct proportion so also are they are in inverse and alternate proportion. [a:b::c:d=>b:a::d:c & a:c::b:d]
8. If the quantities in the same proportion are added likewise to amounts in the same proportion, the sums are in proportion. [a:b::c:d => (a+c):(b+d)::c:d]
9. If the quantities in the same proportion are subtracted likewise from amounts in the same proportion, the differences are in proportion. [a:b::c:d => (a-c):(b-d)::c:d]
10. If proportional quantities are multiplied by proportional quantities the products are in proportion. [a:b::c:d & e:f::g:h => ae:bf::cg:dh]
11. If proportional quantities are divided by proportional quantities the quotients are in proportion. [a:b::c:d & e:f::g:h => a/e:b/f::c/g:d/h]
12. A common multiplier or divisor does not change an equality nor a proportion. [a:b::ka:kb & a:b::(a/k):(b/k)]
13. The product of different parts of the same number is equal to the product of the sum of these parts by the same number. [ka + kb = k(a+b)]
14. The result of successive multiplications or divisions of a magnitude by several others is the same regardless of the sequential order of quantities multiplied times or divided into that magnitude.
But the masterful symbolic use of equalities and proportions which the analyst may apply any time is the following:
15. If we have three or four magnitudes and the product of the extremes is equal to the product means, they are in proportion. [ad=bc => a:b::c:d OR ac=b2 => a:b::b:c]
And conversely
10. If we have three or four magnitudes and the first is to the second as the second or the third is to the last, the product of the extremes is equal to that of means. [a:b::c:d => ad=bc OR a:b::b:c => ac=b2]
We can call a proportion the establishment of an equality [equation] and an equality [equation] the resolution of a proportion.”

François Viète (1540–1603) French mathematician

From Frédéric Louis Ritter's French Tr. Introduction à l'art Analytique (1868) utilizing Google translate with reference to English translation in Jacob Klein, Greek Mathematical Thought and the Origin of Algebra (1968) Appendix
In artem analyticem Isagoge (1591)

“Those who are in love can be recognized immediately: they never feel equal to their loved one.”

Prevale (1983) Italian DJ and producer

Original: Chi è innamorato si riconosce subito: non si sente mai all'altezza della persona amata.
Source: prevale.net

“Those who know the TRUTH are not equal to those who love it.”

Confucius (-551–-479 BC) Chinese teacher, editor, politician, and philosopher

“Stiffy was one of those girls who enjoy in equal quantities the gall of an army mule and the calm insouciance of a fish on a slab of ice.”

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P.G. Wodehouse 302

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