@DANGA - Thanks for the information. I have one more question: What platform are you using (Windows, Mac, or iPad)?
By the way, I ran brochacho through Google Translate and it means "Brush" in Spanish. That comment from reactorcoremakeroffical still doesn't make sense: "also i have the same problem brush"
@gcarbonetti -- For someone who doesn't have any formal coding education or experience, you do amazingly well! In case you were not aware of it, you may be able to learn some things about the "Thyme" scripting language by clicking on the "Forum" link at the top of any Algobox page. The Forum was mainly used while Algodoo was under development from 2009 to around 2014 or 2015 when most of the "older" users were still around. Now I rarely see anyone posting comments on it, but there is a lot of good information available to anyone and you don't need to log-in to read any of the material. Look for the topic "Thyme Scripting". There's plenty of interesting coding information to learn there.
If you ever have technical questions about how to do something in script, just ask me by leaving a comment on any of my scenes. I subscribe to every one of my own scenes so that I get an alert whenever someone leaves a comment. If you ask a question that I cannot help you with, then I would suggest contacting user s_noonan the same way. If he cannot help you then probably no one can. He is in my opinion the most talented and knowledgeable software coder on Algobox.
I'm still using Windows 10 on my desktop computer and the scene works just fine for me. So, at this point I don't know why it's not working for you. Sorry Brochacho.
@SandreyGolenko2007 -- I don't recall deleting any of your scenes! How long ago did that happen, and WHY did I delete it?
WAIT!... I looked through all of your scenes and I found one that I deleted because you posted a "Guessing game" scene which is not allowed. If you want to re-upload the scene, you will need to first edit it so that it's no longer a Guessing game scene. If you no longer have a copy of that scene on your device, let me know and I can edit the title for you and then undelete it so that it will again show up on Algobox. Let me know...
>> rangycrow -- You have been an active member here on Algobox since May 2009 and I see that you commented on scenes only 14 times since then! I was curious why you don't like to comment, even when people congratulate you on creating excellent scenes?
ooh... ooh... I know! I know!.... It's because their eyes are not square.
Sorry, I got bored too.
Okay, all joking aside... It's really quite simple. It's because four and nine are not prime numbers! If they were prime, then they wouldn't be composite. They are also not irrational numbers like pi or 2^0.5 That's why their eyes are round and not hexagons nor pentagons. When you take the fifth root of a round eye, the result is an octagonal divisor with a positive integer factorial that cannot be rounded up to its nearest product. Understand?
Fun fact: As of this date, there are one hundred and nineteen scenes in the Algobox archive with the word "bored" in the title!
Of those 119 scenes, 19 of them have the words "I got bored" and 35 of them have the words "I was bored". The rest of them use the word "bored" in many different ways.
Yeah, I know..... BORING!
Don't worry.... I'm not drunk nor high (I never do either of those things). I'm just having some fun!
Sorry LAK... I wish I were able to help you but I have no idea what could cause that kind of problem. If it doesn't happen with any other scene, then I would suggest that you do not play this scene ever again.
Odd + Odd = Even: Adding two odd primes always results in an even number greater than 2, which is never prime (e.g., 3 + 5 = 8).
Odd + Even = Odd: Adding an odd prime and the even prime (2) results in an odd number, which can be prime (e.g., 2 + 3 = 5, 2 + 5 = 7).
Goldbach's Conjecture: Every even integer greater than 2 can be written as the sum of two prime numbers (e.g., 10 = 3+7, 10 = 5+5) – still unproven but widely believed.
Sum of Two Squares: A prime number \(p\) can be expressed as the sum of two squares (\(x^{2}+y^{2}\)) if and only if \(p=2\) or \(p\equiv 1\quad (\mod 4)\) (e.g., \(5=1^{2}+2^{2}\), \(13=2^{2}+3^{2}\)).
Just curious: How did you learn to code the "Planet Info" display? Did you copy the code from another scene or is that your own design? In either case, it was very nicely done.