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.Q:

Show that the isomorphism depends on the concrete choice of primitive idempotent $p$

Suppose $R$ is an integral domain with $1$ (unless otherwise specified) and $p$ is a primitive idempotent of $R$. I am trying to show that $R\cong pRe_p$ where $e_p$ is the primitive idempotent of $R$ associated with $p$. Can someone tell me how to get from here?
Thanks for your help

A:

If you have any nice way of showing that $pRe_p$ is a ring isomorphic to $R$ via the obvious map then the desired isomorphism is the map $\varphi:pRe_p\rightarrow R$ defined by $re_p\mapsto pr$. This map is an isomorphism as the only questions you need to answer are about its linearity

Q:

Proper way to print progress bar during Mac OS X program

I have a Mac OS X program that returns progress bar is shown in the bottom-right corner during each step of the execution of the program. Each step may take 1 to 10 minutes. The user can stop the program by clicking on the progress bar and resume the program from the last step.
It is convenient for the user to see this progress bar during the execution of the program and I can display the progress bar while the user is not watching the program.
The problem is that to print a progress bar the user has to switch on the program, open the progress bar, click on ‘-‘, and then select ‘Print’.
I would like to print the progress bar without any user interference. Is it possible?

A:

I don’t know the exact mechanism, but there is a way to do this without using the print command.

Bring up the print dialog by clicking the print button.
Click the “PDF printer” button to open the PDF printing dialog.

In the PDF printing dialog (or at least, it seems like the user has the same dialog), click the progress bar at the bottom of the dialog.

Inspect the dialog and notice there is a Print Status button. Click that to bring up a dialog that lets you control the progress bar output.

I’m not sure if this will work with automatic printing (it might need a PDF printing service to function correctly), but with manual printing, this dialog should do the trick.

’use strict’;

import * as React from’react’;

import { Pie, NoValue} from’react-tooltip’;
import {Chart, ChartWrap} from ‘./chart’;
import {Settings} from ‘./settings’;

export interface IProps {
settings?: Settings;
renderer: ChartWrap[‘renderer’];
enabled: boolean;
data: any[];
}

export interface IState {
_data?: any[];
}

export class Chart extends React.Component {
private _data = this.props.data || [];
private _renderData = this._renderData.bind(this);
private _renderChart
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I hope you enjoy the video. You can find me here. I will post more occasionally to YouTube or my blogs. Subscribe to this channel for videos every week.Q:

How does the *-Sequences and Omega-Sequences interact?

I found this statement to be true while doing a better understanding of the *-Sequences and the Omega-Sequences:
$\forall a \in \mathbb{R}, \exists n \in \mathbb{N} : a \lt 2^n$
It seems to me that the above statement is equivalent to:
$\forall a \in \mathbb{R}, \exists m \in \mathbb{N} : a \lt \Omega(m)$

How do the *-Sequences and Omega-Sequences interact?

A:

Well, I’m not entirely sure what your problem is, but to see that the above two statements are equivalent, take some $a$ in $\Bbb R$, and let $n$ be the smallest integer with $a

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