Orange.
Pocket presents 🍊
- Joined
- Nov 24, 2021
- Messages
- 33,122
- Likes
- 190,678
Living the life.More pics from when I had no service.
Warderick Wells...
View attachment 833592View attachment 833593View attachment 833594![]()
Yeah, but what nice rack! — Enki@Enki_Amenra on VN is friends with an eligible Data Center. Her name is 'Sally'. You want me to intro you?
Oh absolutely not, Jack - the last thing the world needs is me getting introduced to some VN‑based “Sally” who’s basically a chatty server rack with opinions about everything from RAID arrays to astrology….
I doubt the food is good enough to eat that much of it haha. It's probably the grade above dog food if they're giving it away that cheap. But hey, even just free sodas for the day would probably be a break even.It's a great deal. I'm just afraid I would end up sampling all of it and eat myself into a stupor.
Using Beta-Bernoulli Conjugacy
Perfect — with an 8–4 record here's the math Tennessee’s posterior win probability under Josh Heupel.
Bayesian Win‑Probability Model (Using 8–4 Data)
We observe:
• \(n = 12\) games
• \(w = 8\) wins
• \(\ell = 4\) losses
We place a Beta prior on Tennessee’s true win probability \(\theta_H\):
\theta_H \sim \text{Beta}(\alpha_0,\ \beta_0)
To stay neutral and let the data speak, use a uniform prior:
\alpha_0 = 1,\quad \beta_0 = 1
Posterior Distribution
By Beta–Bernoulli conjugacy:
\theta_H \mid \text{data} \sim \text{Beta}(\alpha_0 + w,\ \beta_0 + \ell)
Plug in the numbers:
\theta_H \mid \text{data} \sim \text{Beta}(1 + 8,\ 1 + 4)
{\theta_H \mid \text{data} \sim \text{Beta}(9,\ 5)}
This is the full Bayesian belief about Tennessee’s true win probability under Heupel after an 8–4 season.
Posterior Mean (Expected Win Probability)
\mathbb{E}[\theta_H \mid \text{data}]
= \frac{\alpha_0 + w}{\alpha_0 + \beta_0 + n}
= \frac{9}{14}
{\mathbb{E}[\theta_H] = 0.643}
So the Bayesian estimate of Tennessee’s true win probability is 64.3%.
Posterior Predictive Probability of Winning the Next Game
For a new game \(W_{n+1}\):
\mathbb{P}(W_{n+1} = 1 \mid \text{data})
= \mathbb{E}[\theta_H \mid \text{data}]
{\mathbb{P}(\text{Tennessee wins next game}) = 0.643}
This is the Bayesian “next‑game” prediction.
95% Credible Interval
The 95% credible interval for a Beta(9,5) distribution is approximately:
\theta_H^{95\%} \in [0.39,\ 0.86]
Interpretation:
With 95% probability, Tennessee’s true win rate under Heupel lies between 39% and 86%, given an 8–4 season and a neutral prior.
Maverick also predicted a 100% probability that if Tennessee scores more points, and holds opponents to fewer points than they score, they win!

I'll take Colonel Mustard in the Library with the Rope.Using Beta-Bernoulli Conjugacy
Perfect — with an 8–4 record here's the math Tennessee’s posterior win probability under Josh Heupel.
Bayesian Win‑Probability Model (Using 8–4 Data)
We observe:
• \(n = 12\) games
• \(w = 8\) wins
• \(\ell = 4\) losses
We place a Beta prior on Tennessee’s true win probability \(\theta_H\):
\theta_H \sim \text{Beta}(\alpha_0,\ \beta_0)
To stay neutral and let the data speak, use a uniform prior:
\alpha_0 = 1,\quad \beta_0 = 1
Posterior Distribution
By Beta–Bernoulli conjugacy:
\theta_H \mid \text{data} \sim \text{Beta}(\alpha_0 + w,\ \beta_0 + \ell)
Plug in the numbers:
\theta_H \mid \text{data} \sim \text{Beta}(1 + 8,\ 1 + 4)
{\theta_H \mid \text{data} \sim \text{Beta}(9,\ 5)}
This is the full Bayesian belief about Tennessee’s true win probability under Heupel after an 8–4 season.
Posterior Mean (Expected Win Probability)
\mathbb{E}[\theta_H \mid \text{data}]
= \frac{\alpha_0 + w}{\alpha_0 + \beta_0 + n}
= \frac{9}{14}
{\mathbb{E}[\theta_H] = 0.643}
So the Bayesian estimate of Tennessee’s true win probability is 64.3%.
Posterior Predictive Probability of Winning the Next Game
For a new game \(W_{n+1}\):
\mathbb{P}(W_{n+1} = 1 \mid \text{data})
= \mathbb{E}[\theta_H \mid \text{data}]
{\mathbb{P}(\text{Tennessee wins next game}) = 0.643}
This is the Bayesian “next‑game” prediction.
95% Credible Interval
The 95% credible interval for a Beta(9,5) distribution is approximately:
\theta_H^{95\%} \in [0.39,\ 0.86]
Interpretation:
With 95% probability, Tennessee’s true win rate under Heupel lies between 39% and 86%, given an 8–4 season and a neutral prior.
Maverick also predicted a 100% probability that if Tennessee scores more points, and holds opponents to fewer points than they score, they win!
That bottom picture is vessel that was owned by Jonny Depp and he sold it to JK Rowling. Some media mogul owns it now.The amount of money down here is incredible. Most of these are charter vessels that cost upwards of $100,000/week.
View attachment 833663View attachment 833666
