# orderedItems[].object.content
@mscroggs @Pecnut Only with a well-arranged getaway #scootinatoot

# orderedItems[].object.contentMap.ru
@mscroggs @Pecnut Only with a well-arranged getaway #scootinatoot

# orderedItems[].object.content
@byorgey Thanks, Brent!

# orderedItems[].object.contentMap.fr
@byorgey Thanks, Brent!

# orderedItems[].object.content
@topometallo Thanks!

# orderedItems[].object.contentMap.ru
@topometallo Thanks!

# orderedItems[].object.content
@alephthought Thanks, Chris!

# orderedItems[].object.contentMap.ru
@alephthought Thanks, Chris!

# orderedItems[].object.content
@christianp I have, appropriately, nothing to say about the empty set ;o) Thanks for response, this may become a blog post.

# orderedItems[].object.contentMap.en
@christianp I have, appropriately, nothing to say about the empty set ;o) Thanks for response, this may become a blog post.

# orderedItems[].object.content
Is \( \sum_{r=100}^{0} r \):

a) 5050
b) 0
c) -5050
d) other

I have an Opinion, but I don't want to share it until I know whether it's controversial (or worse yet, Wrong.)

# orderedItems[].object.contentMap.en
Is \( \sum_{r=100}^{0} r \):

a) 5050
b) 0
c) -5050
d) other

I have an Opinion, but I don't want to share it until I know whether it's controversial (or worse yet, Wrong.)

# orderedItems[].object.content
@bremner Preach it! @ColinTheMathmo

# orderedItems[].object.contentMap.fr
@bremner Preach it! @ColinTheMathmo

# orderedItems[].object.content
@nilesjohnson (answer: yes, but not in a useful way. Lemme try it with linebreaks.)

# orderedItems[].object.contentMap.fi
@nilesjohnson (answer: yes, but not in a useful way. Lemme try it with linebreaks.)

# orderedItems[].object.content
@nilesjohnson I wonder if this works! \(
\newcommand{\f}[2]{#1 #2 #1}
\newcommand{\ff}[2]{ \f{ \f{#1}{#2} } { \f{#2}{#2} } }
\newcommand{\fff}[2]{ \ff{ \ff{#1}{#2} } { \ff{#2}{#2} } }
\newcommand{\ffff}[2]{ \fff{ \fff{#1}{#2} } { \fff{#2}{#2} } }
\ffff{\blacksquare}{\square}
\)

# orderedItems[].object.contentMap.ru
@nilesjohnson I wonder if this works! \(
\newcommand{\f}[2]{#1 #2 #1}
\newcommand{\ff}[2]{ \f{ \f{#1}{#2} } { \f{#2}{#2} } }
\newcommand{\fff}[2]{ \ff{ \ff{#1}{#2} } { \ff{#2}{#2} } }
\newcommand{\ffff}[2]{ \fff{ \fff{#1}{#2} } { \fff{#2}{#2} } }
\ffff{\blacksquare}{\square}
\)

# orderedItems[].object.content
@christianp Understood - much more a feature request than a complaint. Otherwise, it's ace :o)

# orderedItems[].object.contentMap.en
@christianp Understood - much more a feature request than a complaint. Otherwise, it's ace :o)

# orderedItems[].object.content
@christianp Thanks, found it. (Would be nice to have a global "don't go boop!" setting, but no biggie.)

# orderedItems[].object.contentMap.no
@christianp Thanks, found it. (Would be nice to have a global "don't go boop!" setting, but no biggie.)

# orderedItems[].object.content
No, wait, got it, it's in the column settings.

# orderedItems[].object.contentMap.en
No, wait, got it, it's in the column settings.

# orderedItems[].object.content
Is there an easy way to turn off the 'bloop' notifications? I can't see it in the settings.

# orderedItems[].object.contentMap.hu
Is there an easy way to turn off the 'bloop' notifications? I can't see it in the settings.

# orderedItems[].object.content
@christianp It's a great feature, I love it!

# orderedItems[].object.contentMap.ru
@christianp It's a great feature, I love it!

# orderedItems[].object.content
@ColinTheMathmo Neat!

# orderedItems[].object.contentMap.fa
@ColinTheMathmo Neat!

# orderedItems[].object.content
@christianp Like so. Maybe it's the tangents that do that, but I'd argue that it's fine in the limit.
https://mathstodon.xyz/media/IkoU5xjqj IPVhGaMfk8

# orderedItems[].object.contentMap.en
@christianp Like so. Maybe it's the tangents that do that, but I'd argue that it's fine in the limit.
https://mathstodon.xyz/media/IkoU5xjqj IPVhGaMfk8

# orderedItems[].object.content
Proof: Pythagoras.

# orderedItems[].object.contentMap.en
Proof: Pythagoras.

# orderedItems[].object.content
Let \(C_1\) and \(C_2\) be circles that intersect at right angles, having \(P_1\) and \(P_2\) as their centres. Then the circle with diameter \( \vec{P_1 P_2} \) has a quarter of the area of the sum of the areas of \( C_1 \) and \( C_2 \).

# orderedItems[].object.contentMap.en
Let \(C_1\) and \(C_2\) be circles that intersect at right angles, having \(P_1\) and \(P_2\) as their centres. Then the circle with diameter \( \vec{P_1 P_2} \) has a quarter of the area of the sum of the areas of \( C_1 \) and \( C_2 \).