How is this relevant for a Python news site?

 

How is this relevant for a Python news site?

 

spam

 

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I had this problem too, and found a workaround. For others who encounter this problem, you can use Firefox's "Reader View" and then change to dark mode from the Type Controls on the upper left part of the rendered page

 

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This looks like an interesting read, however, when I click on it my Dark Reader plugin doesn't work for some reason. 😭 My eyes! 😳😬🕶 Also, I want to know a little more about the author and I couldn't find anything about why they might be qualified to write about the subject.

 

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nice

 

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very cool

 

Creator here, sharing some of that open-source goodness with the community. . . Project's been around for a few years, but only recently got a shiny new website at https://pypyr.io When you're writing your automation scripts in Python, you end up very frequently having to code & test the repetitive plumbing of sequencing tasks, parse & validate cli input arguments, parse config files, write output files, handling errors, retrying commands on error, running a group of commands in a loop, invoking the cli from python or invoking python from the cli. You can of course just code all of this stuff yourself in Python, but sometimes when you're automating something you want to get on with actually automating something, rather than deal with the more boring hardening & testing of variations of the basic flow control of your automation sequences. And that's why this task-runner exists - to make your automation easier. feedback welcome!

 

The tutorial is kind of cool!

 

yes

 

Title should be SPECULATION about python 4 features (which may not even be python 4).

 

The funny thing about these *bonacci sequences is that as we reach infinity in these sequences, the ratio between two consecutive numbers approach a certain value that is characteristical for the sequence. For the Fibonacci sequence the ratio is the golden ratio, which is a root of the polynomial x²−x−1. For the Tribonacci sequence, the ratio in a root in the polynomial x³−x²−x−1. And for a Nbonacci, the ratio is a solution to xⁿ−xⁿ⁻¹−…x²−x−1. This is easy to prove. And as N approaches infinity, the ratio will approach 2.

 

Thanks for pointing this out! Comments feature has been fixed

 

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