fix bug container may not eixsts.
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4
Jenkinsfile
vendored
4
Jenkinsfile
vendored
@@ -31,9 +31,9 @@ pipeline {
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steps {
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echo "Deploying docker image ${registry}:v${version}.${env.BUILD_ID}"
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echo "Stopping existing container"
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sh 'docker stop notenextra'
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sh 'docker stop notenextra || true'
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echo "Removing existing container"
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sh 'docker rm notenextra'
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sh 'docker rm notenextra || true'
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echo "Running new docker container"
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sh 'docker run -d -p 13000:3000 --name notenextra ${registry}:v${version}.${env.BUILD_ID}'
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}
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@@ -48,18 +48,25 @@ Let $F=\{x\in E: f(x)>g(x)\}$. Then $m(F)=0$.
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$$
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\begin{aligned}
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\int_E f \, dm &= \int_{E\setminus F} f \, dm + \int_F f \, dm\\
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&\leq \int_{E\setminus F} g \, dm
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&\leq \int_{E\setminus F} g \, dm+\int_E g \, dm\\
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&= \int_E g \, dm
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\end{aligned}
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$$
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QED
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#### Proposition 6.13
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If $f$ is non-negative and $\int_E f \, dm =0$, then $f=0$ almost everywhere on $E$, $f(x)=0$ $\forall x\in E\setminus F$, where $m(F)=0$.
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Proof:
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Let $E_n=\{x\in E: f(x)\geq \frac{1}{n}\}$. Then $\frac{1}{n}\chi_{E_n}(x)\leq f(x)$ for all $x\in E$.
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By definition $\frac{1}{n}m(E_n)=\int_E \frac{1}{n}\chi_{E_n} \, dm \leq \int_E f \, dm =0$.
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Therefore, $m(E_n)=0$ for all $n$.
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Now $U=\{x\in E: f(x)>0\}=\bigcup_{n=1}^{\infty} E_n$.
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QED
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