sabazius

joined 1 year ago
[–] sabazius@lemmy.world 47 points 3 months ago

It's also incredibly cheap to produce, requiring no unusual props or location shooting, and generally tolerable to those who aren't interested in the kink, so it's a relatively safe bet economically

[–] sabazius@lemmy.world 3 points 8 months ago* (last edited 8 months ago)

Right, but that's a completely different thing than you were arguing. The likelihood of a character being queer is a Watsonian question about demographics of a space station, whereas whether it's plot relevant is a Doylist question about themes and conservation of narrative. And given that Garrick was originally conceived as a queer character and the actor has explicitly stated that he wanted the character to be queer, but Rick Berman insisted that this not be done and instead wrote in a weird love story between him and young girl, I actually think it's pretty f****** relevant to discussions around the culture of the show.

[–] sabazius@lemmy.world 4 points 8 months ago (2 children)

Extraordinary claims demand extraordinary evidence. Bisexuals exist and aren't always obvious, so "absent evidence to the contrary, that person might be bisexual" is not an extraordinary claim — hell, assuming similar prevalence of bisexuality then as we see now, which is arguably the lower bound given the cultural changes depicted, it's statistically improbable that there wouldn't be at least one non-straight person in the main cast.

[–] sabazius@lemmy.world 2 points 9 months ago

Superb advice!

 

It's probably not your fault. Year-long campaigns are just a very niche sell. Maybe you need to run a few oneshots instead?

Signed, someone just like you

[–] sabazius@lemmy.world 2 points 1 year ago

Yeah, a light meal taken at 11am, usually including a hot beverage and a bakery product

 
[–] sabazius@lemmy.world 16 points 1 year ago

Fuck Andrew Tate and his shitty redpill memes

[–] sabazius@lemmy.world 10 points 1 year ago* (last edited 1 year ago) (1 children)

It'll just be one fewer junctions. 2^n is always one more than the sum of 2^1+...2^(n-1)