Le Colonel Trigonomotron MEAN ANOMALY🏴☠️🐢⚔️
@morchellandmath.bsky.social
Readin' books and just RIPPING math equations. Cookin. Differentiation, dad jokes,
& expletives. Rock on man.
& expletives. Rock on man.
🙄 and then I got HoMe and had to make SmaLL TaLk wiTh my GirRLfriEnD.
FUCKING UP MY CHILL.
FUCKING UP MY CHILL.
November 13, 2025 at 3:40 AM
🙄 and then I got HoMe and had to make SmaLL TaLk wiTh my GirRLfriEnD.
FUCKING UP MY CHILL.
FUCKING UP MY CHILL.
🎅🏿 this - is morchell and math
November 12, 2025 at 10:11 PM
🎅🏿 this - is morchell and math
Had a friend pop into the reality orbit and totally FUCKED my loopaje sequence (an earful, of course, was elucidated).
NEVERTHELESS
Never thing I’d find myself in such a position to suggest it is “time” to again to put the rad into quadratics but life seems synonymous w curveballs now doesn’t it
NEVERTHELESS
Never thing I’d find myself in such a position to suggest it is “time” to again to put the rad into quadratics but life seems synonymous w curveballs now doesn’t it
November 12, 2025 at 10:08 PM
Had a friend pop into the reality orbit and totally FUCKED my loopaje sequence (an earful, of course, was elucidated).
NEVERTHELESS
Never thing I’d find myself in such a position to suggest it is “time” to again to put the rad into quadratics but life seems synonymous w curveballs now doesn’t it
NEVERTHELESS
Never thing I’d find myself in such a position to suggest it is “time” to again to put the rad into quadratics but life seems synonymous w curveballs now doesn’t it
November 12, 2025 at 4:22 PM
Aftermath
The intersection of the function a f(x)=0 gives key markers about… how? Its sign must be… constant?
In those intervals?
The intersection of the function a f(x)=0 gives key markers about… how? Its sign must be… constant?
In those intervals?
![A handwritten notebook page with the following text:
“g(x) = sin(3x)
How do I find increasing & decreasing intervals with differential calculus?
The intervals where a function is increasing (or decreasing) corresponds to the intervals where its derivative is positive (or negative).
So, if we want to find the intervals where a function increases or decreases, we take its derivative and analyze it to find where it’s positive or negative (which is easier to do!)
Example 1:
Let’s find the intervals where f(x)-
f(x) = [crossed out text] x² + 6x + 9 x = 3x² - 9x + 7”](https://cdn.bsky.app/img/feed_thumbnail/plain/did:plc:agf2ixyr2tmcdysngizmdk7n/bafkreigntlqgnhtmro3xgglfv4p2hknnqpf3o2sixgdwnx7mxjk5oxhyum@jpeg)
![A handwritten notebook page with the following text:
“is increasing or decreasing. First we differentiate f:
f’(x) = 3x² + 6x - 9
Now we want to find the intervals where f’ is positive or negative.
f’(x) = 3(x+3)(x-1)
f(x) = 3 (x+3)(x-1)
f’ intersects the x-axis when x=-3 and x=1, so its sign must be constant in each of the following intervals:
[Number line showing: x<-3, -3<x<-1, x>1 with marks at -7 -6 -5 -4 -3 -2 -1 0 1 2 3 4]
Let’s evaluate f’ at each interval to see if it’s positive or negative on that interval.
[Table showing:
Interval | x-value | f(x) | Valid
x<-3 | x=-4 | f’(-4)=1510 | f’<0
-3<x<1 | x=0 | f’(0)=-40 | f’>0
x>1 | x=2 | f’(2)=1520 | f’>0]“](https://cdn.bsky.app/img/feed_thumbnail/plain/did:plc:agf2ixyr2tmcdysngizmdk7n/bafkreieayxegyjrpfg45il4ev7vmcqudnwlkrlte3gzrhl6use3mh5z35y@jpeg)
November 12, 2025 at 4:16 PM
Aftermath
The intersection of the function a f(x)=0 gives key markers about… how? Its sign must be… constant?
In those intervals?
The intersection of the function a f(x)=0 gives key markers about… how? Its sign must be… constant?
In those intervals?
Um.
*monotone voice*
Finding dem rooms, bruddah!
*monotone voice*
Finding dem rooms, bruddah!
November 12, 2025 at 4:08 PM
Um.
*monotone voice*
Finding dem rooms, bruddah!
*monotone voice*
Finding dem rooms, bruddah!
What if it was 12 and 2.
💅🏻 Not exactly how I ride sweetheart, but it all seems a little “oh so” out of sync to begin with.
💅🏻 Not exactly how I ride sweetheart, but it all seems a little “oh so” out of sync to begin with.
November 12, 2025 at 3:57 PM
What if it was 12 and 2.
💅🏻 Not exactly how I ride sweetheart, but it all seems a little “oh so” out of sync to begin with.
💅🏻 Not exactly how I ride sweetheart, but it all seems a little “oh so” out of sync to begin with.
But is it derived successfully, if so, what two values multiply to 24, and add to 14…👀
November 12, 2025 at 3:55 PM
But is it derived successfully, if so, what two values multiply to 24, and add to 14…👀
👀
November 12, 2025 at 3:52 PM
👀
Math
-
The increasing and decreasing derivative question remains.
-
The increasing and decreasing derivative question remains.
November 12, 2025 at 3:46 PM
Math
-
The increasing and decreasing derivative question remains.
-
The increasing and decreasing derivative question remains.
Sleeping more. Could be the weather, or could be that I completely drowned out my consciousness entirely so as to go full Karmatic Chameleon.
November 12, 2025 at 3:35 PM
Sleeping more. Could be the weather, or could be that I completely drowned out my consciousness entirely so as to go full Karmatic Chameleon.
Look man I may not scream Aurora Borealis on the best of days but I do aim for a delicate blend of sheen and vibrancy in regards to both eludicated and interpreted matters of hue.
November 12, 2025 at 5:31 AM
Look man I may not scream Aurora Borealis on the best of days but I do aim for a delicate blend of sheen and vibrancy in regards to both eludicated and interpreted matters of hue.
Always topical, and yet with new domains of interest.
November 12, 2025 at 5:22 AM
Always topical, and yet with new domains of interest.
Mais dans mon culture chaque jour est jour des jambes.
November 12, 2025 at 1:08 AM
Mais dans mon culture chaque jour est jour des jambes.
On the playlist
FER SHER
hashtag that Scotian adjacency
FER SHER
hashtag that Scotian adjacency
November 11, 2025 at 11:32 PM
On the playlist
FER SHER
hashtag that Scotian adjacency
FER SHER
hashtag that Scotian adjacency
This could also infer that perhaps my day is just getting started.
November 11, 2025 at 11:30 PM
This could also infer that perhaps my day is just getting started.
Knowing there will always be ruffles on the horizon.
November 11, 2025 at 11:30 PM
Knowing there will always be ruffles on the horizon.
Today we start off to honk gently.
November 11, 2025 at 11:28 PM
Today we start off to honk gently.
Re hindsight and derivatives
-
My 1/narcosis thing is quite interesting if you explore the roles of deltas.
1) new mobility in let because duration = endogenous o dogs going full R2D2
2) travel, airplane pressure, feeling like a vacuum sealed bag
3) dietary changes and nutrient quality getting
-
My 1/narcosis thing is quite interesting if you explore the roles of deltas.
1) new mobility in let because duration = endogenous o dogs going full R2D2
2) travel, airplane pressure, feeling like a vacuum sealed bag
3) dietary changes and nutrient quality getting
![If you have ADHD, you are much more likely than the non-ADHD population to also have hypermobility or EDS [Ehlers-Danlos Syndrome] and dysautonomia. If you do, some behaviors or struggles that might have been attributed to your ADHD may be adaptive strategies for your body. For example: always moving to mitigate joint pain, fidgeting, or sitting strangely to manage orthostatic intolerance. I’ve also found that my executive functioning is significantly worsened by pain from my joint issues.](https://cdn.bsky.app/img/feed_thumbnail/plain/did:plc:agf2ixyr2tmcdysngizmdk7n/bafkreiflirbrer2tlilxdjk6tssiiuuspfl7baqcek5tkfobvlhybh73bq@jpeg)
November 11, 2025 at 6:04 PM
Re hindsight and derivatives
-
My 1/narcosis thing is quite interesting if you explore the roles of deltas.
1) new mobility in let because duration = endogenous o dogs going full R2D2
2) travel, airplane pressure, feeling like a vacuum sealed bag
3) dietary changes and nutrient quality getting
-
My 1/narcosis thing is quite interesting if you explore the roles of deltas.
1) new mobility in let because duration = endogenous o dogs going full R2D2
2) travel, airplane pressure, feeling like a vacuum sealed bag
3) dietary changes and nutrient quality getting
DESTINY AWAITS
November 11, 2025 at 5:34 PM
DESTINY AWAITS
👀
November 11, 2025 at 5:32 PM
👀
AFTERMATH
-
Never a great idea to say silent math. Doesn’t um work.
-
Never a great idea to say silent math. Doesn’t um work.
November 11, 2025 at 5:31 PM
AFTERMATH
-
Never a great idea to say silent math. Doesn’t um work.
-
Never a great idea to say silent math. Doesn’t um work.
It is almost as if snapshot intersections of fourth dimensional timelines, met with a unique blend of experiential knowledge, memory, and adaptivity are observational cues useful in course charting. Say, ones that serve to help us arrive at desirable fifth dimensional branches.
As in ones that are
As in ones that are
November 11, 2025 at 5:29 PM
It is almost as if snapshot intersections of fourth dimensional timelines, met with a unique blend of experiential knowledge, memory, and adaptivity are observational cues useful in course charting. Say, ones that serve to help us arrive at desirable fifth dimensional branches.
As in ones that are
As in ones that are
Duration.
How do things change over time? And more granularity how does change represent itself over a finite domain, or internal.
@howtoadhd.bsky.social you’re on morchell and math. How the HELL are ya?
How do things change over time? And more granularity how does change represent itself over a finite domain, or internal.
@howtoadhd.bsky.social you’re on morchell and math. How the HELL are ya?
November 11, 2025 at 5:24 PM
Duration.
How do things change over time? And more granularity how does change represent itself over a finite domain, or internal.
@howtoadhd.bsky.social you’re on morchell and math. How the HELL are ya?
How do things change over time? And more granularity how does change represent itself over a finite domain, or internal.
@howtoadhd.bsky.social you’re on morchell and math. How the HELL are ya?
So when we take a step back from both the algebra and differential equations, having made notes along the way - it becomes clear what we’re doing with increasing and decreasing intervals. Which is to be able to evaluate the behaviour of a property(ies) in relation to another, the other often being 🥁
November 11, 2025 at 5:21 PM
So when we take a step back from both the algebra and differential equations, having made notes along the way - it becomes clear what we’re doing with increasing and decreasing intervals. Which is to be able to evaluate the behaviour of a property(ies) in relation to another, the other often being 🥁