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github.com/eugeneyan/applied-ml

eugeneyan/applied-ml

? Papers & tech blogs by companies sharing their work on data science & machine learning in production. (⭐ 28706)

arxiv.org/abs/2006.04514v3

Approaching a Bristol model

The Bristol model is an inner model of $L[c]$, where $c$ is a Cohen real, which is not constructible from a set. The idea was developed in 2011 in a workshop taking place in Bristol, but was only written in detail by the author in [8]. This paper is...

arxiv.org/abs/1902.02907v1

Source Traces for Temporal Difference Learning

This paper motivates and develops source traces for temporal difference (TD) learning in the tabular setting. Source traces are like eligibility traces, but model potential histories rather than immediate ones. This allows TD errors to be propagated...

arxiv.org/abs/0904.4167v1

Cohomological classification of Ann-functors

Regular Ann-functor classification problem has been solved with Shukla cohomology. In this paper, we would like to present a solution to the above problem in the general case and in the case of strong Ann-functors with, respectively, Mac Lane cohom...

arxiv.org/abs/1009.0803v1

Duals of Ann-categories

Dual monoidal category $\mathcal C^\ast$ of a monoidal functor $F:\mathcal C\to \mathcal V$ has been constructed by S. Majid. In this paper, we extend the construction of dual structures for an Ann-functor $F:\mathcal B\to \mathcal A$. In particular,...

arxiv.org/abs/0708.0592v1

The Coherence Theorem for Ann-Categories

This paper presents the proof of the coherence theorem for Ann-categories whose set of axioms and original basic properties were given in [9]. Let $$\A=(\A,{\Ah},c,(0,g,d),a,(1,l,r),{\Lh},{\Rh})$$ be an Ann-category. The coherence theorem states th...

arxiv.org/abs/0805.1505v5

Structure of Ann-categories

Each Ann-category $\A$ is equivalent to an Ann-category of the type $(R,M),$ where $M$ is an $R$-bimodule. The family of constraints of $A$ induces a {\it structure} on $(R,M).$ The main result of the paper is: 1. {\it There exists a bijection be...

arxiv.org/abs/0804.1820v2

Structure of Ann-Categories

This paper presents the structure conversion by which from an Ann-category $\A,$ we can obtain its reduced Ann-category of the type $(R,M)$ whose structure is a family of five functions $k=(ξ,η,α,λ,ρ)$. Then we will show that each Ann-category...

arxiv.org/abs/0711.3659v1

On the Axiomatics of Ann-Categories

In this paper, we have studied the axiomatics of {\it Ann-categories} and {\it categorical rings.} These are the categories with distributivity constraints whose axiomatics are similar with those of ring structures. The main result we have achieved...

arxiv.org/abs/0909.1486v1

On the braiding of an Ann-category

A braided Ann-category $\A$ is an Ann-category $\A$ together with the braiding $c$ such that $(\A, \otimes, a, c, (I,l,r))$ is a braided tensor category, and $c$ is compatible with the distributivity constraints. The paper shows the dependence of t...

arxiv.org/abs/math/0702588v2

Introduction to Ann-categories

In this paper, we present new concepts of Ann-categories, Ann-functors, and a transmission of the structure of categories based on Ann-equivalences. We build Ann-category of Pic-funtors and prove that each Ann-category can be faithfully embedded in...

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We See You, Sister - JW.ORG

Download: Lead Sheet 1. I’d like to take this time just to let you know I am inspired by the faithfulness you’ve always shown. With pen and paper, I put down these words To help you understand that we …

en.wikipedia.org/wiki/Alexandra_Elbakyan

Alexandra Elbakyan - Wikipedia

and creator of the website Sci-Hub, which provides free access to research papers without regard for copyright. Sci-Hub provides access to nearly all scholarly