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Schrodinger's Cat Got Your Tongue?

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Untitleddocument.pdf

Can't find a way to post equations from google docs and converting to word messes up the formatting :/.

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Like as the waves make towards the pebbled shore,


so do our minutes hasten to their end;
Each changing place with that which goes before,
In sequent toil all forwards do contend.
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Hmm...feeling ignored...and you know how "hell hath no fury" and whatnot...

(Yes, that was a hint ;P)

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Have looked at these on several occasions and for some time. Toughies for sure.

true love knows no bounds? or something like - an infinite capacity for love?

i know, i know. But that's all i gots for now.

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Have looked at these on several occasions and for some time. Toughies for sure.

true love knows no bounds? or something like - an infinite capacity for love?

i know, i know. But that's all i gots for now.

Good guesses, but nope...hint: it's a very specific tongue that has been got ;P.

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f′(love = TRUE) ¬ C∞ -> The course of true love never did run smooth



{hell} =⊘, devils → [x(t), y(t)] -> Hell is empty and all the devils are here.
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f′(love = TRUE) ¬ C∞ -> The course of true love never did run smooth

{hell} =⊘, devils → [x(t), y(t)] -> Hell is empty and all the devils are here.

:D Correct.

A derivative of a function is representative of the trajectory, which is synonymous with 'course'

;)
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Okay admittedly the first one is actually not correctly sourced, but it's commonly attributed to him (or was when I made this puzzle). The E is referring to probability, not physics. The formula in the parenthesis on the rhs is referring to a particular shape in polar coordinates.

For the second one, U is referring to, like, economics, the numbers are in units of seconds.

For the last, again, number is in units of seconds on the first part, second part is a known by name as a particular equation.

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Better three hours too soon than a minute too late

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= √ a(1 − cosθ) (the first one)]Expectation is the root of all heartache

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Correctamundo :D.

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Hmm...feeling ignored...and you know how "hell hath no fury" and whatnot...

(Yes, that was a hint ;P)

a hint for the 4th one, no doubt.

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Actually just the first half, but nicely solved ^_^.

The function is the commonly known as the wave equation, that's going towards the pebbled shore, as the minutes hasten to their end, exponentially ;).

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