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⚖️ Inference Rules
Type Systems, Judgments, Proof Trees, Formal Semantics
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80231
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:
Explainability
in Traditional and Agentic AI Systems
arxiv.org
·
1d
🪜
Recursive Descent
Towards Weak
Stratification
for
Logics
of Definitions
arxiv.org
·
6d
📜
Proof Languages
Choice
as an
emergent
feature
oop.bearblog.dev
·
1d
🔗
Lexical Scoping
Making
Sense
of
Entropies
dpaletti.com
·
1d
·
Discuss:
Hacker News
π
Pi Calculus
Home
eventhorizonarchitecture.org
·
1d
🛡️
Error Boundaries
A Neighborhood of Infinity: You Could Have
Invented
Monads
! (And Maybe You Already Have.)
blog.sigfpe.com
·
3d
🧩
Monadic Parsing
Why are Neural Networks
architected
that way in the first place?
threads.championswimmer.in
·
2d
🗺️
Region Inference
Querying
Dataverse
Using AI Builder’s Grounded Prompts
dev.to
·
23h
·
Discuss:
DEV
🧠
Semantic Parsing
**Abstract:** This paper proposes a novel framework for quantifying the inherent logical
incompleteness
present in
Gödelian
systems by dynamically mapping ax...
freederia.com
·
3d
📜
Proof Languages
Classes
of
Originality
jacquesmattheij.com
·
2d
🔗
Concatenative Theory
Some
thoughts
on LLM coding
blog.dave.tf
·
1d
·
Discuss:
Hacker News
🎮
Language Ergonomics
Pretty Printing the ART (Adaptive
Radix
Tree) in
DuckDB
artjomplaunov.github.io
·
1d
🤐
Zipper Structures
Why “Context Lake”
Matters
For
Agentic
AI
forrester.com
·
1d
📋
Task Queues
When AI goes
haywire
: the case of the skyscraper and the slide
trombone
theconversation.com
·
1d
🌱
Minimal ML
On
Thinkish
.
languagehat.com
·
3d
🔗
Concatenative Theory
Jokes
on You AI: Turning the
Tables
dev-log.me
·
1d
·
Discuss:
Hacker News
💬
Interactive REPLs
Impressions on the Book “
Tidy
First? A Personal Exercise in Empirical Software Design” by Kent
Beck
dev.to
·
5h
·
Discuss:
DEV
🌳
Tree Shaking
From
Chunks
to
Connections
: The Case for Graph RAG
pub.towardsai.net
·
1d
🌲
Deforestation
(6) How
foreground-swapping
can improve LLM response
usability
mikecaulfield.substack.com
·
2d
·
Discuss:
Substack
💬
Interactive REPLs
Design
sketches
for a more
sensible
world
lesswrong.com
·
20h
🧱
First Principles
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