From c2db7bac1425ef1964e7a0682047787343bfda27 Mon Sep 17 00:00:00 2001 From: Moon Flower Date: Mon, 23 Feb 2026 09:38:47 +0330 Subject: some&all + symbol shortcuts --- tempo.md | 45 +++++++++++++++++++++++++++++++++++++++++++++ 1 file changed, 45 insertions(+) (limited to 'tempo.md') diff --git a/tempo.md b/tempo.md index b616577..15fa531 100644 --- a/tempo.md +++ b/tempo.md @@ -119,6 +119,7 @@ denotes that there is no such other object equating this one. def \static\ `[x] x>x` (\static\ A) ^^ static: denotes an object that never changes. that is, it is its own consequence. +an alternative definition would be `[x] @x=x`, claiming that an object's change is itself. def \id\ `[x y] A=x A\prop\y \unique\A \static\A` (A \id\ B) ^^ id: @@ -153,10 +154,19 @@ def < `[x y] y>x + x\neq\y` (A < B) ^^ before: B > A & A \neq\ B, denotes B comes after A and they are not the same. +def \between\ `[a x y] x\neq\f f\neq\y x>f f>y` (A \between\ B C) +^^ between: +shows that an event takes place between two other events. + def | `[x] A=. AB \hypo\(B>A A\comprehend\) indicates a listener that can hypothetically comprehend an axiom created by the speaker. the target of the speaker's words. +def \context\ `[x] A=.\type\(\me\\axiom\) !\comp\x \comp\(x+A) A` (\context\ B) +^^ context: +an axiom, without which, the input axiom cannot be comprehended, but with it, the listener can comprehend the input axiom. + +def \nuos\ `[x] A=.\type\(\me\\world\) B=x B\type\\mind\ A^B A` (\nuos\ C) +^^ nuos: +the internal world, context and logic of a specific mind. defines a world which exists inside of another. + +def ? `A=.\type\\axiom\ B=.\type\\axiom\ B>A (!((\speaker\B)\comp\))>B B` +^^ question: +an axiom, which originates from a void of comprehension, and leads to another axiom. + +def ; `A=.\type\\axiom\ B=.\type\\axiom\ B>A (!((\speaker\B)\comp\))>B A` +^^ answer: +the axiom created from the void of comprehension. + +**note to all**: do not try to define love. poetry is not definition. + +def \all\ `[x y] -(A=.\type\x -(A^y))` (\all\ B C) +^^ all: +for all axioms of type B, every one of them exists inside C. + +def \some\ `[x y] -(\all\ x -y)` (\some\ A B) +^^ some: +there exists an axiom of type A which is inside of B. +alternative definition: `[x y] A=.\type\x A^y` + ## update log // Timestamp: future - more coming soon. +// Timestamp: 2026-02-23 09:37:18 UTC+3:30 +- added symbols \some\ and \all\. + +// Timestamp: 2026-02-22 13:15:30 UTC+3:30 +- added symbols \between\, \ctx\ and \nuos\. + // Timestamp: 2026-01-03 16:29:56 UTC+3:30 - added symbols \hypo\ and \you\. -- cgit v1.2.3