The Athletic's Josh Robbins
The Sports Junkies
Audacy
4.3 • 1.7K Ratings
🗓️ 17 May 2023
⏱️ 11 minutes
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| 0:00.0 | Welcome back, Chuck. He's come to you live on one of six seven, the fan in DC, the team |
| 0:10.9 | 980 on the AM side, going to talk a little more wizards here with their reporter for the |
| 0:17.9 | athletic Josh Robbins. Wizards ended up with the eighth pick in the upcoming NBA draft. |
| 0:24.0 | They're still searching for a GM and Josh Robbins joins us right now in the Beckville |
| 0:28.3 | gas hotline sports meetings come to Maryland. Don't place that first bet. I'll check with |
| 0:32.4 | Beck, you know, Beck, you'll analyze is every game to find the most profitable betting opportunities. |
| 0:37.1 | Get three free days of Beck, you'll access by downloading the Beck, you'll out or visiting |
| 0:41.5 | betql.com and Josh, you wrote about the continuing bad luck of the wizards. Another mediocre |
| 0:49.2 | draft choice that they're going to have. Huh? A mediocre lottery draft choice that they're |
| 0:54.9 | going to have it. Unbelievable luck that they have. They didn't have bad luck. They'd |
| 1:01.1 | have no luck at all. Hmm. Can you explain all the permutations of they apparently had a 54% |
| 1:08.8 | chance of landing the number one pick with the last ping pong ball that was being drawn |
| 1:14.3 | for the sequence of ping pong balls for the number one overall pick. Do you fully understand |
| 1:19.8 | how that process works? Can you explain it to the layman or to people with bad math |
| 1:24.5 | grades, mostly me? Well, I think I understand it. I don't know if I can explain it. I'm |
| 1:32.0 | going to give it a try. Okay. Each team in the lottery is assigned a certain number of |
| 1:39.9 | four number combinations. In other words, if you have all four numbers on that we're selected |
| 1:48.3 | out of the lottery machine, you get the number one pick. Okay. The wizards had met the first |
| 1:54.5 | three ping pong balls come out of that machine. The wizards had those numbers. There are that |
| 2:02.1 | leads, let's see I'm doing some quick arithmetic here on that leads 11 ping pong balls in the |
| 2:07.8 | machine. The wizards for their fourth combination had six of the remaining 11 ping pong balls |
| 2:17.3 | so if any of those six had come out, they would have gotten the number one pick. |
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