Clever Hans

Risus: The Anything RPG

I usually don't look in the Tabletop section, I certainly didn't expect to see RISUS! Any chance you'd still consider running a game?

Boot Hill the Wild West RPG

I noticed the link was busted. I would totally be into some Boot Hill goodness.

Flashing Blades in Spain?

@Clever Hans I have never played, or heard of the Flashing Blades RPG. I am however an avid fan if history, having read a multitude of tomes and articles on the subject since I was ten years old. I love historical Roleplays and could be interested in this one. Is this kind of like a Spanish version of the Three Musketeers? I see this has the backdrop of not only King Phillip II's death, but also the 30 years' War mostly fought in the Germanic States with Spain on the side of the Hapsburgs of Austria.

@Gunther

Have you read the Capitan Alatriste books? That and the Three Musketeers are my primary references. Definitely swashbuckling, intrigue, secrets, all that good stuff, but centered in Madrid (but definitely the possibility of travel within and outside of Spain is quite possible). The game starts in 1621, just before the death of Felipe III.

Flashing Blades in Spain?

I see. Well, unfortunately, something come up, so I'm going to have to opt out.

@WanderingDragon

No worries. No one else has expressed any interest anyway. :/

Flashing Blades in Spain?

Hm, this could be interesting. Is this going to be a historical rp? I have a couple characters I could use for this sort of thing.

@WanderingDragon

Yes indeed. The action would start in Madrid in 1621, right after the death of Felipe III.

Flashing Blades in Spain?

I thought that title's one of those ad bots lol.

@Gcold

Thanks for stopping by.

Flashing Blades in Spain?

Run it in 7th Sea

@Penny

Don't own it, never played it. Looks like the setting is heavily fictionalized and includes magic and etc. Not really a historical game.

Flashing Blades in Spain?

[Edited after getting good feedback]

I'm a big fan of the Captain Alatriste series of books, and while I'd love to play the Capitan Alatriste RPG, it's written in Spanish and I know only a smattering of the language. So instead, I decided to adapt the classic RPG Flashing Blades for adventures focused on Spanish characters and culture. The Flashing Blades rules are not complex (the entire game including historical commentary runs to all of 49 pages!), and uses a simple d20 system.

The interesting thing about Flashing Blades is that it includes a career-advancement system (invoked once per game year, so the mechanics are not continually intrusive) that can see characters occupy progressively more influential (and lucrative) positions.

There's no need to be a student of history to play - the players' guide I'm writing will provide the basics of the setting - and frankly, not knowing what's to come adds to the excitement, as historical events definitely play their parts in the game.

I'm still working on it, but I thought I'd post an interest check and see who might be up for some historical swashbuckling fun, Spanish-style!

Calling all dice mathematicians

@Clever Hans You'd better not be trying to get me to do your math homework.

<lots of amazingness edited out>

I have a (43.75% + 56.25%) ÷ 2 = 50.00% chance to win.

You have a (43.75% + 31.25%) ÷ 2 = 37.50% chance to win.

And we have a 12.5% chance to tie.

@BrokenPromise

Hah! No homework, I swear. Just trying to wrap my head around an interesting but perplexing resolution system. That was really awesome. Thank you so very much!

Now, what happens if one person is d8, d8, and the other is d10, d8?

I keed, I keed! Don't maim me! :D

Calling all dice mathematicians

<Snipped quote by Mae>

The chance of landing on any side of an 8-sided dice is 12.5%. Therefor, you have a 25% chance of rolling something that is unattainable on a 6-sided dice, and a 37.5% chance to at least get something equal to the highest number on a 6. Compare that to a 0% or 16%-ish chance respectively. Or if you prefer a non % based representation of this in the real world, let's do number of times out of 24 since that's a number both 6 and 8 go into. If you rolled both dice 24 times, the d6 would give you a 6 only 4 times, where the d8 would give you a 6 or greater an astounding 9 times.

Another fun test, let's pretend you have "perfectly normal" luck and you'll always roll each side of the dice the same number of times. in 24 rolls, You'd roll every side of the d6 4 times which is (1 + 2 + 3 + 4 + 5 + 6) X 4 = 84. Meanwhile, with the 8 you would get each side 3 times for a total of (1 + 2 + 3 + 4 + 5 + 6 + 7 + 8) X 3 = 108

@BrokenPromise

One more question, if I may: In a contested roll, you have d8, d8. I have d8, d6. What's the percentage chance that you will roll higher? What's the chance that I roll higher?