Talea Mayo
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taleamayo.bsky.social
Talea Mayo
@taleamayo.bsky.social
20 followers 30 following 3 posts
professor, mentor, colleague, friend, advocate for accessible, inclusive science and education, and way too many other things for a bluesky bio

she/her/hers
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taleamayo.bsky.social
Happy April!
April 1, 2025 at 10:43 AM
taleamayo.bsky.social
It's always very cute to me when I finally finish something I thought I could do in a "couple hours." "Should take a couple hours" is a lie every time.
February 12, 2025 at 7:07 PM
taleamayo.bsky.social
The last notification from the platform that shall not be named has pushed me to get my Bluesky game up. Hi y’all 👋🏾👋🏾👋🏾 Will be working on transitioning over! Glad to be here.
January 23, 2025 at 3:12 AM
Reposted by Talea Mayo
aguepsp.bsky.social
🌎 ESPIn 2025: Where Earth science meets code! Learn Python modeling, work on team projects, enjoy a Boulder field trip & boost your career. Topics: Git, Landlab, HPC & more. May 5-12 at CU Boulder. Early career scientists apply by Jan 28! @csdms.bsky.social
APPLY HERE docs.google.com/forms/d/e/1F...
Advertisement for the Earth Surface Processes Institute in a minimalist design with olive green curved shapes on cream background. Large bold text announces 'EARTH SURFACE PROCESSES INSTITUTE' at the top, followed by 'AT THE UNIVERSITY OF COLORADO, BOULDER EAST CAMPUS'. Application deadline of January 28 is prominently displayed in light blue text with a purple asterisk noting 'NOTE EXTENSION'. The dates 'MAY 5-12, 2025' appear in curved text. The image describes ESPIn as a six-day immersive training for 25 early career scientists, listing three main skills: numerical modeling, modern collaborative scientific software development, and use of open source community cyberinfrastructure. The CSDMS (Community Surface Dynamics Modeling System) logo appears in the bottom right.
January 21, 2025 at 4:10 PM
Reposted by Talea Mayo
tienchihmath.bsky.social
So THIS is the best line I've seen in a proof.
vatter.bsky.social Vince Vatter @vatter.bsky.social · Jan 22
Contrapositives are for cowards. Behold.
Theorem. If $n$ is an integer and $n^2$ is even, then $n$ is itself even. Proof. Contrapositives are for cowards, so assume $n$ is an integer and $n^2$ is even. Then $n^2=2k$ for some integer $k$, and thus $n^2-2k=0$. Behold: \[ n = n + (n^2-2k) = n(n+1)-2k. \] Both $n(n+1)$ and $2k$ are even, so $n$ is even. QED.
January 22, 2025 at 6:14 PM