Ke ithaletse line yame. Thala ya gago.

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Ke ithaletse line yame. Thala ya gago.

Ke ithaletse line yame. Thala ya gago.

@LesGetiit

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Gaborone Katılım Nisan 2012
912 Takip Edilen516 Takipçiler
Ke ithaletse line yame. Thala ya gago. retweetledi
Science girl
Science girl@sciencegirl·
This is from an IBM presentation In 1979
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Champ✨
Champ✨@Ib_ra_himm·
Me: *disables Google home microphone* Me: hey google Google: your microphone is currently disabled Me:
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Pretiosa periculis
Pretiosa periculis@GacheriNdumba·
Beyond masking inequality uniforms also protect students when they’re out in public. I’m also tired of having this discussion every five years.
IVY@ivymuthe

Members of Parliament are advocating for the abolition of mandatory school uniforms, proposing instead that students be allowed to attend classes in casual clothes brought from home. Do you think this is a good or a bad move?

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A.Y.O
A.Y.O@YusufAsunmogejo·
Hi Hamid, I am Yusuf. I came across your mountains post from yesterday 25/4, and it stopped me completely. I decided to push myself to the limit and implement your formula from scratch, pixel by pixel, as a personal mathematical challenge. After careful study of the image, I have successfully identified and understood 12 of the 14 mathematical objects: ✓ F(x) — color compression to [0, 255] ✓ N_s(x,y) — fractal noise with 6^5 * 5^(-s) frequency scaling ✓ E(x,y) — fractal envelope as a 50-term weighted sum ✓ Z_s(x,y) — layer occlusion product ✓ S(x,y) — sky value ✓ R(x,y) — layer depth value ✓ T(x,y) — distance to mountain center ✓ B(x,y) — slope angle via arctan ✓ A(x,y) — layer brightness ✓ H_v(x,y) — final color channel for v = 0, 1, 2 ✓ Coordinate mapping: x = (m-1000)/600, y = (601-n)/600 ✓ The full N_s structure The two I cannot read precisely enough from the image are: ✗ J_s(x,y) — the mountain shape indicator ✗ K_v(x,y) — the lighting kernel I can see the general structure of both. J_s uses a double exponential with cosine products and E(x,y)/1000 in the exponent, and K_v sums 50 terms of (91/100)^s weighted by cosines involving T, B and v. But the exact coefficients inside the ridge shape term of J_s and the cosine arguments of K_v are too dense to read at the resolution I have. What I am currently seeing in my attempts: the layering and occlusion work correctly and the fractal texture E renders as expected, but without the exact J_s the mountain silhouettes are wrong. Peaks appear at incorrect positions and the snow and rock boundary does not match your image. This is purely a personal challenge. I am not doing this for any commercial purpose. Could you point me to where the full formula is published, or share a higher resolution crop of the equation panel from that post? Even just confirming those two functions would be enough to complete the implementation. Thank you. Yusuf
Hamid Naderi Yeganeh@naderi_yeganeh

I drew these mountains with mathematical equations.

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Hermaine M
Hermaine M@HermaineM·
You had to be there !!
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⋆
@lowkeyalbert·
when you finally do your laundry and all your top-tiers clothes are back
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E🎀
E🎀@ElsSaidIt·
Prof Angeke😭😭🤚🏾
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May 16🎂
May 16🎂@Aviwe_ii·
I just rewatched Jerusalema (2008) and let’s be real for a second: No South African 🇿🇦film has touched it since. It’s been 18 years, yet every single theme is more relevant today than it was back then: Township Poverty 🏚️ Hijacked Buildings 🏢 The Drug Pandemic 💊 Illegal Immigration 🛂 Lucky Kunene isn’t just a character; Rapulana Seiphemo gave us a masterclass in acting that rivals anything coming out of Hollywood. That opening scene alone? Pure adrenaline. The scale, the grit, the storytelling—it’s a perfect 10/10. The Debate: Is there actually a better SA movie? People love to bring up Tsotsi or District 9, but do they have the same cultural weight and "aged like fine wine" energy as Jerusalema? I’ll wait. 👇🏾💬
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ramabulem
ramabulem@mphoramabule2·
Even Balenciaga can never touch this boy
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定
@de3dsoul·
Bro: How r u so focused even under pressure? Meanwhile me in 2006:
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