He/him. Pronounced SHILL-lit-toe.
Websites: https://www.solidangl.es, https://1dividedby0.com
If you were to choose a "capstone" topic that ties multiple topics together, what would you choose?
Teaching the Calculus sequence again soon and trying to plan ahead.
If you were to choose a "capstone" topic that ties multiple topics together, what would you choose?
Teaching the Calculus sequence again soon and trying to plan ahead.
...in celebration, I'm going to claim that tonight's lasagna was a sandwich. 🥪
@drew-lewis.com @sbagley.bsky.social @annemho.bsky.social Mary, Jessica, Bill, @matthematics.com Kate, Sarah
www.tandfonline.com/doi/full/10....
...in celebration, I'm going to claim that tonight's lasagna was a sandwich. 🥪
AI is a useful tool for an expert, it can provide shortcuts and efficiencies in the same way as many other tech tools do.
AI is a massive problem for anyone inexpert, because it makes stuff up. If you lack expertise you just can't tell how good the output is.
Made this up on the fly way back when I first started tutoring because I couldn't remember how to do multiple borrowing anymore and I never liked the lie of "you can't take 3 from 2".
Made this up on the fly way back when I first started tutoring because I couldn't remember how to do multiple borrowing anymore and I never liked the lie of "you can't take 3 from 2".
In the meantime we have setup discord.gg/fGG4TFSdKh as a new home on Discord for our community, come join us there!
In the meantime we have setup discord.gg/fGG4TFSdKh as a new home on Discord for our community, come join us there!
There were other things going on too, but I think someone is trying to tell me to get more sleep. 😂
There were other things going on too, but I think someone is trying to tell me to get more sleep. 😂
😎👉 Series finale
😎👉 Series finale
@joeldavidhamkins.bsky.social -style question 😁
#iteachmath #MathSky
@joeldavidhamkins.bsky.social -style question 😁
#iteachmath #MathSky
"Anantam api sankhyaatmakam iti budhyate. / Through numbers, even the infinite can be understood." — Madhava of Sangamagrama
"Anantam api sankhyaatmakam iti budhyate. / Through numbers, even the infinite can be understood." — Madhava of Sangamagrama
sin(θ)
sin(π/2 - θ)
sin(θ)/sin(π/2 - θ)
1/sin(θ)
1/sin(π/2 - θ)
sin(π/2 - θ)/sin(θ)
sin(θ)
sin(π/2 - θ)
sin(θ)/sin(π/2 - θ)
1/sin(θ)
1/sin(π/2 - θ)
sin(π/2 - θ)/sin(θ)
Who took two vectors, thought "I wonder how I multiply these", and came up with ... those?
I've been toying with this since yesterday and would love to hear other thoughts.
Who took two vectors, thought "I wonder how I multiply these", and came up with ... those?
I've been toying with this since yesterday and would love to hear other thoughts.
I've taught both math majors and physics majors, and it would be nice to allow them to choose the convention that their field uses. 🙂
I've taught both math majors and physics majors, and it would be nice to allow them to choose the convention that their field uses. 🙂
TI-84 CE:
1. Press [Y=].
2. Press [2nd] [0] (CATALOG).
3. Press [PRGM] (C) to skip to the C functions.
4. Scroll down until you find cosh( and press [ENTER].
5. Type the rest of the expression and press [GRAPH].
@desmos.com:
1. Type y = cosh x.
TI-84 CE:
1. Press [Y=].
2. Press [2nd] [0] (CATALOG).
3. Press [PRGM] (C) to skip to the C functions.
4. Scroll down until you find cosh( and press [ENTER].
5. Type the rest of the expression and press [GRAPH].
@desmos.com:
1. Type y = cosh x.
We used to have a whole bunch of interesting named curves — cissoid, tractrix, strophoid, involute, pedal curve, and so on.
Now they've mostly been relegated to quaint examples in math textbooks.
Why were these relevant? And what happened to them?
We used to have a whole bunch of interesting named curves — cissoid, tractrix, strophoid, involute, pedal curve, and so on.
Now they've mostly been relegated to quaint examples in math textbooks.
Why were these relevant? And what happened to them?
What's the point of having students learn about the normal line? What's it good for specifically? (And "they'll see normals again in Calculus III" doesn't count.)
What's the point of having students learn about the normal line? What's it good for specifically? (And "they'll see normals again in Calculus III" doesn't count.)
If deg(f) < deg(g), then the f-mean of a data set is less than the g-mean.
So since f(x)=log x has "degree" 0 and g(x)=x has degree 1, the geometric mean is less than the arithmetic mean.
(I always forget which way it goes — now I'll always remember!)
If deg(f) < deg(g), then the f-mean of a data set is less than the g-mean.
So since f(x)=log x has "degree" 0 and g(x)=x has degree 1, the geometric mean is less than the arithmetic mean.
(I always forget which way it goes — now I'll always remember!)
Probably some combination of (1) teaching our data analysis unit in our STEM 101 course at Oglethorpe and (2) all of @howiehua.bsky.social's great posts surrounding Mean Girls Day.
I'd like to show how some of these various means are related.
🧵 [0]
Probably some combination of (1) teaching our data analysis unit in our STEM 101 course at Oglethorpe and (2) all of @howiehua.bsky.social's great posts surrounding Mean Girls Day.
I'd like to show how some of these various means are related.
🧵 [0]
(My journal submission based on my dissertation research got outright rejected.)
(My journal submission based on my dissertation research got outright rejected.)