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Followers
634
Account age
8 yrs
💰 Suggested sponsorship rate
$40 – $65 / sponsored post
Estimated from audience size & typical reach — every deal is negotiable and held in SocialDB escrow.
🧰 Free analysis for nicebyte
Known for
5 views
maybe all these blender tutorials are finally starting to pay off
5 views
Photo post
4 views
an oddly satisfying illustration why the number of spherical harmonic functions up to and including a certain degree is always a square.
2 views
really recommend Ipe (https://ipe.otfried.org) for drawing diagrams and other forms of schematic doodling.
so much better than google docs/slides.
📊 Post engagement
15
Avg engagement / post
2.4%
Engagement vs followers
Nov 2017
On Mastodon since
🔥 Top post: INTRODUCTION TO SPHERICAL HARMONICS FOR GRAPHICS PROGRAMMERS fin · 145 likes + reposts
📊 Activity & format
Posting cadence
0.62 / week
A lower-frequency account — each post lands with more weight.
Content mix
Mostly text
Recent: 7 text · 5 image · 0 video.
Follower / following
2.3×
Follows 272 back. A more reciprocal / networked account.
Recent posts
View on Mastodon ↗
i'm slightly proud of this one because it really started life as just a circle (actually, a hexagon) and i didn't follow any particular tutorial, just tried to apply whatever stuff i had learned earlier.
maybe all these blender tutorials are finally starting to pay off
I will be at siggraph in LA this year, hmu if you are also there and would like to grab a drink/coffee/lunch/whatever
relevant bit that defines the parameter of trowbridge-reitz distribution as the "squashedness" of the ellipsoid ("e" is basically alpha here, replace sin^2 with 1-cos^2 and the usual form will become apparent)
alpha controls how squished the ellipsoid is: zero alpha = no curvature at all (degenerates into flat disc) so all micro-normals are oriented the same.
in the anisotropic case, as far as i understand, the two alphas are slightly different:…
somehow it had never occurred to me before - most practical PBR guides describe "roughness" in a rather handwavy way, so you get used to thinking about it as just some number, but it actually has a very precise meaning.
trowbridge-reitz/gg…
can someone who understands this stuff explain to me why crowdsourced ml training is not a thing? afaiu when training you _already_ have to use many gpus across many machines potentially in different data centers. would the same techniques…
is spherical convolution (as in, convolving functions on a sphere) really such a niche operation? the only definitions i can find are all 10 pages deep in some ml papers OR on someone's lecture slides from 2015. you'd think the wiki articl…
an oddly satisfying illustration why the number of spherical harmonic functions up to and including a certain degree is always a square.
Photo post
really recommend Ipe (https://ipe.otfried.org) for drawing diagrams and other forms of schematic doodling.
so much better than google docs/slides.
maybe all these blender tutorials are finally starting to pay off
I will be at siggraph in LA this year, hmu if you are also there and would like to grab a drink/coffee/lunch/whatever
relevant bit that defines the parameter of trowbridge-reitz distribution as the "squashedness" of the ellipsoid ("e" is basically alpha here, replace sin^2 with 1-cos^2 and the usual form will become apparent)
alpha controls how squished the ellipsoid is: zero alpha = no curvature at all (degenerates into flat disc) so all micro-normals are oriented the same.
in the anisotropic case, as far as i understand, the two alphas are slightly different:…
somehow it had never occurred to me before - most practical PBR guides describe "roughness" in a rather handwavy way, so you get used to thinking about it as just some number, but it actually has a very precise meaning.
trowbridge-reitz/gg…
can someone who understands this stuff explain to me why crowdsourced ml training is not a thing? afaiu when training you _already_ have to use many gpus across many machines potentially in different data centers. would the same techniques…
is spherical convolution (as in, convolving functions on a sphere) really such a niche operation? the only definitions i can find are all 10 pages deep in some ml papers OR on someone's lecture slides from 2015. you'd think the wiki articl…
an oddly satisfying illustration why the number of spherical harmonic functions up to and including a certain degree is always a square.
Photo post
really recommend Ipe (https://ipe.otfried.org) for drawing diagrams and other forms of schematic doodling.
so much better than google docs/slides.
🐘 Community & instance
Home server
mastodon.gamedev.place
A game development server — its members and audience skew toward that niche, so expect a community-aligned, engaged following.
On Mastodon since
Nov 2017
An OG fediverse account from Mastodon's early years — a long, established presence.
💡 Facts
🗓️Joined Mastodon in 2017 — 8 years ago.
👁️Averages 15 views per post.
📤Posts about 0.6× per week.
🕵️ Fake follower check
Estimated80/100
Excellent
Credibility score
97%
Real
Real audience
Low
Fake-follower risk
High
Data confidence
- Est. 97% real, active audience · Low fake-follower risk.
- Strong engagement (~2.4% of followers engage each post) — an active, real audience.
- Established account (8+ years old).
Heuristic estimate from engagement, follower ratios, account age & growth — a screening signal, not a guarantee.
About
computer enjoyer
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🔀 Audience overlap
EstimatedEstimated shared audience with similar creators — useful for avoiding overlap (or doubling down) when planning a campaign.
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