\(

\def\cuberoot#1{\sqrt[3]{#1}} \def\fourthroot#1{\sqrt[4]{#1}}

\def\abspartial#1#2#3#4{\left|\,{\partial(#1,#2)\over\partial(#3,#4)}\,\right|} \def\absdeltal#1#2#3#4{\left|\,{\d(#1,#2)\over\d(#3,#4)}\,\right|} \def\dispop#1#2{\disfrac{\partial #1}{\partial #2}}

\def\definedas{\equiv}

\def\bb{{\bf b}} \def\bB{{\bf B}} \def\bsigma{\boldsymbol{\sigma}} \def\bx{{\bf x}} \def\bu{{\bf u}}

\def\Re{{\rm Re\hskip1pt}} \def\Reals{{\mathbb R\hskip1pt}} \def\Integers{{\mathbb Z\hskip1pt}} \def\Naturals{{\mathbb N\hskip1pt}} \def\Im{{\rm Im\hskip1pt}} \def\P{\mbox{P}}

\def\half{{\textstyle{1\over 2}}} \def\third{{\textstyle{1\over3}}} \def\fourth{{\textstyle{1\over 4}}} \def\fifth{{\scriptstyle{1\over 5}}} \def\sixth{{\textstyle{1\over 6}}}

\def\oA{\rlap{$A$}\kern2pt\overline{\phantom{\dis{}I}}\kern.5pt} \def\obA{\rlap{$A$}\kern2pt\overline{\phantom{\dis{}I}}\kern.5pt} \def\obX{\rlap{$X$}\kern2pt\overline{\phantom{\dis{}I}}\kern.5pt} \def\obY{\rlap{$Y$}\kern2pt\overline{\phantom{\dis{}I}}\kern.5pt} \def\obZ{\rlap{$Z$}\kern2pt\overline{\phantom{\dis{}I}}\kern.5pt}

\def\obc{\rlap{$c$}\kern2pt\overline{\phantom{\dis{}I}}\kern.5pt} \def\obd{\rlap{$d$}\kern2pt\overline{\phantom{\dis{}I}}\kern.5pt} \def\obk{\rlap{$k$}\kern2pt\overline{\phantom{\dis{}I}}\kern.5pt} \def\oba{\rlap{$a$}\kern2pt\overline{\phantom{\dis{}I}}\kern.5pt} \def\obb{\rlap{$b$}\kern1pt\overline{\phantom{\dis{}t}}\kern.5pt}

\def\obw{\rlap{$w$}\kern1pt\overline{\phantom{\dis{}t}}\kern.5pt}

\def\obz{\overline{z}}\kern.5pt}

\newcommand{\bx}{\boldsymbol{x}} \newcommand{\by}{\boldsymbol{y}}

\newcommand{\br}{\boldsymbol{r}} \renewcommand{\bk}{\boldsymbol{k}}

\def\cuberoot#1{\sqrt[3]{#1}} \def\fourthroot#1{\sqrt[4]{#1}} \def\fifthroot#1{\sqrt[5]{#1}} \def\eighthroot#1{\sqrt[8]{#1}} \def\twelfthroot#1{\sqrt[12]{#1}}

\def\dis{\displaystyle} %\def\definedas{\equiv}

\def\bq{{\bf q}} \def\bp{{\bf p}}

\def\abs#1{\left|\,#1\,\right|} \def\disfrac#1#2{{\displaystyle #1\over\displaystyle #2}}

\def\select#1{ \langle\, #1 \,\rangle } \def\autoselect#1{ \left\langle\, #1 \,\right\rangle }

\def\bigselect#1{ \big\langle\, #1 \,\big\rangle }

\renewcommand{\ba}{\boldsymbol{a}} \renewcommand{\bb}{\boldsymbol{b}} \newcommand{\bc}{\boldsymbol{c}} \newcommand{\bh}{\boldsymbol{h}} \newcommand{\bA}{\boldsymbol{A}} \newcommand{\bB}{\boldsymbol{B}} \newcommand{\bC}{\boldsymbol{C}} \newcommand{\definedas}{\equiv} \newcommand{\half}{\frac{1}{2}}

%\newcommand{\slfrac}[2]{\raisebox{0.5pt}{$\scriptstyle{}^{#1}\!/\!_{#2}$}} \def\slfrac#1#2{\raise.8ex\hbox{$\scriptstyle#1$}\!/\!\lower.5ex\hbox{$\scriptstyle#2$}}

\newcommand{\bsigma}{\boldsymbol \sigma} \newcommand{\abs}[1]{\left|\,#1\,\right|} \newcommand{\Rectangle}{\sqsubset\!\sqsupset}

\newcommand{\rectangle}{{% \ooalign{$\sqsubset\mkern3mu$\cr$\mkern3mu\sqsupset$\cr}%

% How to do fractions: for 1/2 use this in place: $\raise{0.8pt}{\scriptstyle{}^{1}\!/\!_{2}}$ % for n/m use this in place: $\raise{0.8pt}{\scriptstyle{}^{n}\!/\!_{m}}$

}}

\)

Agentic Internet and Architectures

Patrick Reany

Starting in May 2026

The links below deal with the topic of how artificial intelligence (AI)
and how agentic architecture will affect internet commerce, browsing, and finance.
How small-to-medium LLMs can be used on a personal computer in agentware.


The Great Attractor Program (GAP):

GAP defined. On this website, GAP has evolved into a huge collection of expositions
of science and mathematcatics topics as view by the organizing principles of:


Chats with Copilot -- Articles:


Copilot Predicts Four Evolving Computer Technologies to Align With

According to Copilot, the evolving computer/cloud technologies that will dominate
the next ten years are:

And Linux would do well to take these agentic/NPU recommendations to heart.

Copilot also provided us with an NPU-era concept of Moore's Law to replace
the traditional one based on faltering improvements in CPU technologies.



Copilot and I do a follow-up on the last chat: Four Evolving Computer Technologies to Align With

How Microsoft's architecture fits

This is Windows Copilot Runtime.

It includes:




This is a follow-up to Four Evolving Computer Technologies to Align With,
in which Copilot and I look at the NPU and the Singular Value Deomposition
(SVD) from the viewpoint of GAP + Entropy.

How Microsoft's architecture fits

This is Windows Copilot Runtime.

It includes:


Conclusion: Yes -- we are entering the NPU-era of Moore's Law

The new curve isn't about transistor density.
It's about tensor throughput per watt.

This is the new exponential:


This scales much faster than CPU IPC or clock speed ever could.

In other words:

Moore's Law didn't die -- it moved.

It migrated from the CPU to the NPU.


The NPU is a tensor engine wearing a neural-network Halloween costume.



What is Stripe?

According to Copilot:
Stripe is the transactional layer that agents use to:


HTML vs JSON vs Markdown?

Which is good for agents, which for humans, which for both? How does
cost enter the equation by tokens?