From 245f612210d579affc2964edd68b64d715a040f9 Mon Sep 17 00:00:00 2001 From: Mateusz Pusz Date: Mon, 21 Oct 2024 13:03:33 +0200 Subject: [PATCH] docs: ISQ part 3 blog post released --- docs/blog/posts/isq-part-3-modelling-isq.md | 7 +++---- 1 file changed, 3 insertions(+), 4 deletions(-) diff --git a/docs/blog/posts/isq-part-3-modelling-isq.md b/docs/blog/posts/isq-part-3-modelling-isq.md index 424fc03e..81903826 100644 --- a/docs/blog/posts/isq-part-3-modelling-isq.md +++ b/docs/blog/posts/isq-part-3-modelling-isq.md @@ -1,5 +1,4 @@ --- -draft: true date: 2024-10-21 authors: - mpusz @@ -69,10 +68,10 @@ is not wise to allow adding, subtracting, or comparing them, as they describe va physical properties. If the above example seems too abstract, let's consider Gy (gray - unit of _absorbed dose_) -and Sv (sievert - unit of _dose equivalent_), or radian and steradian. All of them have the -same dimensions. +and Sv (sievert - unit of _dose equivalent_), or radian and steradian. All of those quantities +have the same dimensions. -Another example here is _fuel consumption_ (fuel _volume_ divided by _distance_, e.g., +Another example here is _fuel consumption_ (_fuel volume_ divided by _distance_, e.g., `6.7 l/100km`) and an _area_. Again, both have the same dimension $\mathsf{L}^{2}$, but probably it wouldn't be wise to allow adding, subtracting, or comparing a _fuel consumption_ of a car and the _area_ of a football field. Such an operation does not have any physical sense and should