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Methods to rewrite url to backend whereas preserving browser url in nginx ingress?

By Admin | Articles | Comments are Closed | 15 May, 2020 | 0

I am attempting to rewrite the trail to the service whereas preserving the browser url with nginx ingress on kubernetes. What I want is that this: http://instance.com/path => http://service http://instance.com/path/bar => http://service/bar http://instance.com/path/file.css => http://service/file.css That’s, make the /path be the basis (or some totally different url) within the upstream server. From what I seeRead more

copy a sqlite3 desk preserving customized _id

By Admin | Articles | Comments are Closed | 10 May, 2020 | 0

I am attempting to repeat a desk whose _id area is given by integers with some gaps, e.g. 1,2,5,7, presumably as a consequence of deleted messages. (This can be a toy-model for a Whatsapp database I am manipulating.) I might like to repeat the desk preserving the labelling 1,2,5,7, versus 1,2,3,four that’s given by AUTOINCREMENTRead more

Is a privateness preserving coin mixer potential on Liquid?

By Admin | Articles | Comments are Closed | 3 May, 2020 | 0

My ideas: Liquid makes use of confidential asset and tx. Subsequently the asset sort and quantity is hiding from chain evaluation. Nevertheless the utxo’s nonetheless carry historical past. This historical past might doubtlessly lead chain analysers to kind educated guesses of the property. This could be far tougher if a coinjoin combine (batching actually) hadRead more

Preserving density after Bayesian replace

By Admin | Articles | Comments are Closed | 28 April, 2020 | 0

Let ${p_i}_{i in I}subset P(mathbb{R}^ntimes mathbb{R}^ok)$ be a weakly-dense set of Borel chance measures on $mathbb{R}^{n+ok}$ and let $pi$ be a Borel chance measure on $mathbb{R}^ok$. When is the gathering of chance measures $$ left{ pi_i(x):= int_{theta in mathbb{R}^ok} p_i(x,theta) dpi(theta) proper}subset P(mathbb{R}^n) $$ dense within the weak$^{star}$ topology?Read more

The way to copy migrate information to new tables with id column, whereas preserving FK relationship?

By Admin | Articles | Comments are Closed | 26 April, 2020 | 0

I wish to migrate information from one database to a different. The desk schemas are precisely the identical: CREATE TABLE Prospects( [Id] INT NOT NULL PRIMARY KEY IDENTITY, (another columns ……) ); CREATE TABLE Orders( [Id] INT NOT NULL PRIMARY KEY IDENTITY, [CustomerId] INT NOT NULL, (another columns ……), CONSTRAINT [FK_Customers_Orders] FOREIGN KEY ([CustomerId]) REFERENCESRead more

Preserving precept of locality whereas performing reminiscence allocation

By Admin | Articles | Comments are Closed | 18 April, 2020 | 0

To be able to implement an environment friendly AST customer preserving the precept of locality, I carried out some reference counting mechanism in C++ with the next set of options: All of the newly allotted reminiscence shall be saved in a contiguous allocation reminiscence, so to protect the precept of locality (reduce the web pageRead more

Johnson-Lindenstrauss lemma for preserving angles

By Admin | Articles | Comments are Closed | 31 March, 2020 | 0

Let $x,y,z∈R^n$. Let $0<ϵ<1$. Denote $θ≔∠xyz$. Let $ok≤100frac{log⁡n}{ϵ^2}$. I am struggling to discover a proof, utilizing JL lemma, to point out that $∃$ linear map $f:R^n→R^ok$ s.t. $(1-ϵ)θ≤θ’≤(1+ϵ)θ$, the place $θ’=∠x’ y’ z’$ (and $x’≔f(x)$,$y’≔f(y)$,$z’≔f(z)$). Would admire your assist.Read more

Transfer To is preserving the permissions if we transfer the information inside the identical website assortment

By Admin | Articles | Comments are Closed | 27 March, 2020 | 0

We have now 2 website collections SiteA & SiteB. and inside siteA we’ve got 2 doc libraries DL1 & DL2. Inside DL1 we’ve got folders and information with distinctive permissions. now if we use the MoveTo choice to maneuver the folders from DL1 to DL2 the folders’ & information’ permissions can be preserved which isRead more

The Lie algebra of the subgroup of $GL(n)$ preserving a given selection

By Admin | Articles | Comments are Closed | 22 March, 2020 | 0

Let $V=ok^n$ for an algebraically closed discipline $ok$ of attribute 0, and let $W subseteq V$ a subspace. Let $G_Wsubseteq GL(V)$ be the set of invertible linear maps that protect $W$, i.e. $$ G_W={x in GL(V): x(W)=W}, $$ and let $$ mathfrak{g}_W={X in mathfrak{gl}(V) : X(W) subseteq W}, $$ the place $mathfrak{gl}(V)$ is the LieRead more

Embeddings into $mathbf{Cat}$ preserving cohomology

By Admin | Articles | Comments are Closed | 8 March, 2020 | 0

Let $mathbf{C}$ be a class wherein we’ve got some notion of (co)homology (say, teams with the standard cohomology, posets with the homology of the geometric realisation). We are saying that an embedding $F: mathbf{C} to mathbf{Cat}$ of $mathbf{C}$ preserves (co)homology if, for every object $X$ of $mathbf{C}$, the (co)homology of $X$ agrees with the (co)homologyRead more

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