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(tagsToTranslate) Webmaster Forum (t) Internet Marketing (t) Search Engine Optimization (t) Web Design (t) SEO (t) ppc (t) Affiliate Marketing (t) Search Engine Marketing (t) Web Hosting (t) Domain Name ( t) Social media

[WTS] Decent VPS solutions for webmasters on a modest budget.

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Be responsible for your own virtual private server (VPS hosting)! It works as if you have your own machine.

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Online astrology forecast Divorce problem solution astrologer | Love vashikaran mantra | Love problems solutions

Algorithms – Algorithmic problem with many different temporal / spatial complexity solutions

I am preparing a lesson on algorithmic thinking for novice programmers. I want to show them an easily understandable problem that offers as many solutions as possible with different temporal or spatial complexities. Sorting occurs to me quickly, but if you deliberately avoid stupid solutions like Bogosort, you really only have O (n ^ 2) and O (n * log n) complexities.

In this regard, I love the problem of calculating the nth Fibonacci number using integer arithmetic. You can do it exponentially as a naive approach, linear if you're a little smart, and even logarithmic if you're smart as hell. On the other hand, Fibonacci numbers don't seem very practical for inexperienced programmers. I want something related to more practical problems because I don't want students to think that algorithm design is really abstract and theoretical.

Analysis of pdes – decay of solutions for damped wave equation and energy

Consider the damped wave equation
$$ u_ {tt} -u_ {xx} + u_t = 0, $$
whose energy is $ E (t) = int _ { mathbb R} | u_t | ^ 2 + | u_x | ^ 2 dx $
How can you prove the following using energy methods alone (without Fourier analysis):

  1. $ E (t) lesssim e ^ {- Ct} E (0) $
  2. $ u = u_1 + u_2 $, Where $ u_1 $ disintegrates polynomially (as $ t ^ {- 1/2} $) and $ u_2 $ exponential (as $ e ^ {- Ct} $)?

How does (1) not contradict (2)?

Are there solutions to bypass Outlook authorization with PHP and IMAP?

context

I recently decided to implement a 2FA in my Outlook email that I used in my PHP script with IMAP ().

However, due to this 2FA implementation, IMAP cannot directly access the mail server and this leads to an error in my script.

As of now, the code I wrote to access my Outlook using IMAP is simple $mbox = imap_open("{localhost:143}INBOX", "user_id", "password");

question

Is there a way to work around this so that IMAP does not have to go through any authentication when reading from the mail server?

macos – MacOSX El Capitan – Running bootstrap-vcpkg.sh causes a build to stop: subcommand failed, any solutions?

Running sudo ./bootstrap-vcpkg.sh will stop the script, causing a ninja: build to stop: subcommand to fail.
I have no idea how to proceed from here, if anyone could help it would be greatly appreciated!

Error message:

– Build files were written in: /vcpkg/toolsrc/build.rel
(0/2) Check globbed directories again …
(1/69) Create the CXX object CMakeFiles / … ir / src / vcpkg / base / cofffilereader.cpp.o
FAILED: CMakeFiles / vcpkglib.dir / src / vcpkg / base / cofffilereader.cpp.o
/ usr / local / bin / g ++ – 6 -DDISABLE_METRICS = 0 -I ../ include -O3 -DNDEBUG -std = c ++ 1z -MD -MT CMakeFiles / vcpkglib.dir / src / vcpkg / base / cofffilereader .cpp .o -MF CMakeFiles / vcpkglib.dir / src / vcpkg / base / cofffilereader.cpp.od -o CMakeFiles / vcpkglib.dir / src / vcpkg / base / cofffilereader.cpp.o -c
../src/vcpkg/base/cofffilereader.cpp

Included in the file by ../include/vcpkg/base/view.h:3:0,
from ../include/vcpkg/base/strings.h:7,
from ../include/vcpkg/base/checks.h:5,
from ../src/vcpkg/base/cofffilereader.cpp:3:

../include/vcpkg/base/span.h:32:53: Error: & # 39; is_const_v & # 39; is not a member of & # 39; std & # 39;
Template >>
^ ~~

../include/vcpkg/base/span.h:32:69: Error: Template argument 1 is invalid
Template >>
^

../include/vcpkg/base/span.h:32:72: Error: Unqualified ID before & # 39;> & # 39; Token expected
Template >>

^

Included in the file by ../include/vcpkg/base/files.h:3:0,
from ../include/vcpkg/base/cofffilereader.h:3,
from ../src/vcpkg/base/cofffilereader.cpp:4:

../include/vcpkg/base/expected.h:114:42: Error: & # 39; is_reference_v & # 39; is not a member of & # 39; std & # 39;
Template >>
^ ~~

../include/vcpkg/base/expected.h:114:62: Error: Template argument 1 is invalid
Template >>
^

../include/vcpkg/base/expected.h:114:65: Error: Unqualified ID before & # 39;> & # 39; Token expected
Template >>
^

../include/vcpkg/base/expected.h:115:46: Error: Unqualified ID before & # 39;) & # 39; Token expected
ExpectedT (T && t, ExpectedLeftTag = {}): m_t (std :: move (t))
^

(2/69) Create the CXX object CMakeFiles / … pkglib.dir / src / vcpkg / base / checks.cpp.o
FAILED: CMakeFiles / vcpkglib.dir / src / vcpkg / base / checks.cpp.o
/ usr / local / bin / g ++ – 6 -DDISABLE_METRICS = 0 -I ../ include -O3 -DNDEBUG -std = c ++ 1z -MD -MT CMakeFiles / vcpkglib.dir / src / vcpkg / base / checks .cpp .o -MF CMakeFiles / vcpkglib.dir / src / vcpkg / base / checks.cpp.od -o CMakeFiles / vcpkglib.dir / src / vcpkg / base / checks.cpp.o -c

../src/vcpkg/base/checks.cpp
Included in the file from ../include/vcpkg/base/view.h:3:0,
from ../include/vcpkg/base/strings.h:7,
from ../include/vcpkg/base/checks.h:5,
from ../src/vcpkg/base/checks.cpp:3:

../include/vcpkg/base/span.h:32:53: Error: & # 39; is_const_v & # 39; is not a member of & # 39; std & # 39;
Template >>
^ ~~

../include/vcpkg/base/span.h:32:69: Error: Template argument 1 is invalid
Template >>
^

../include/vcpkg/base/span.h:32:72: Error: Unqualified ID before & # 39;> & # 39; Token expected
Template >>

^

(3/69) Create the CXX object CMakeFiles / vcpkg.dir / src / vcpkg.cpp.o
FAILED: CMakeFiles / vcpkg.dir / src / vcpkg.cpp.o
/ usr / local / bin / g ++ – 6 -DDISABLE_METRICS = 0 -I ../ include -O3 -DNDEBUG -std = c ++ 1z -MD -MT CMakeFiles / vcpkg.dir / src / vcpkg.cpp.o -MF

CMakeFiles / vcpkg.dir / src / vcpkg.cpp.o.d -o

CMakeFiles / vcpkg.dir / src / vcpkg.cpp.o -c ../src/vcpkg.cpp

Included in the file from ../include/vcpkg/base/view.h:3:0,
from ../include/vcpkg/base/strings.h:7,
from ../include/vcpkg/base/checks.h:5,
from ../include/vcpkg/base/expected.h:3,
from ../include/vcpkg/base/files.h:3,
from ../src/vcpkg.cpp:24:

../include/vcpkg/base/span.h:32:53: Error: & # 39; is_const_v & # 39; is not a member of & # 39; std & # 39;
Template >>
^ ~~

../include/vcpkg/base/span.h:32:69: Error: Template argument 1 is invalid
Template >>
^

../include/vcpkg/base/span.h:32:72: Error: Unqualified ID before & # 39;> & # 39; Token expected
template

std :: enable_if_t >>

^

Included in the file by ../include/vcpkg/base/files.h:3:0,
from ../src/vcpkg.cpp:24:

../include/vcpkg/base/expected.h:114:42: Error: & # 39; is_reference_v & # 39; is not a member of & # 39; std & # 39;
Template >>
^ ~~

../include/vcpkg/base/expected.h:114:62: Error: Template argument 1 is invalid
Template >>
^

../include/vcpkg/base/expected.h:114:65: Error: Unqualified ID before & # 39;> & # 39; Token expected
Template >>
^

../include/vcpkg/base/expected.h:115:46: Error: Unqualified ID before & # 39;) & # 39; Token expected
ExpectedT (T && t, ExpectedLeftTag = {}): m_t (std :: move (t))
^

ninja: build stopped: subcommand failed.

I am trying to install vcpkg to install new library headers for c ++. With this problem, I have no idea how to proceed.

dg.differentialgeometrie – association of "weak" solutions of the stochastic differential equation on manifolds with real evaluated weak solutions

Let us assume that we are working on a (real) differentiable manifold $ M $. For smooth vector fields $ A_0, A_1, …, A_r $ on $ M $ We define stochastic differential equations as $$ dX_t = A _ { alpha} (X_t) circ dB ^ { alpha} _t + A_0 (X_t) dt $$
and we say that a process fulfills this equation if it fulfills the Ito formula for all smooth functions $ M $. It is known that there is a unique strong solution to these equations, that is, for fixed filtration and true Brownian motion $ B $we can find a "weak" solution to this equation. For a specific local coordinate $ x = (x ^ 1, x ^ 2, …) $ on an open neighborhood $ U $ of $ M $we can represent everyone $ A _ { alpha} (X_t) $ how $ sigma ^ i _ { alpha} frac { partially} { partially x ^ i} $. Then we can extend everyone $ sigma ^ i _ { alpha} $ to $ mathbb {R} ^ d $and construct real SDE $$ d tilde {X} _t = sigma ^ i _ { alpha} (X_t) circ dB ^ { alpha} _t + sigma ^ i_o (X_t) dt. $$
Can one say that the law of a weak solution of this SDE and that on the manifold are the same? If so, how? Ikeda-Watanabe stochastic differential equations and diffusion processes prove that such a SDE has a unique solution on a manifold without using any kind of embedding, for example by using this kind of reasoning. However, I am not convinced that this kind of reasoning (even in the case of a strong solution) can be made because the rooms are not connected at all.