Is there an issue? Send a MessageReason:
None
Added DiffLines:
** Although out of all the appliances, the vacuum cleaner is actually the one that Elf has the least trouble understanding both how to use and what it's meant to be used for. And just because Yonderland apparently has vacuum cleaners, who's to say that Elf specifically has ever used one or that they work/look the same as ours in the first place..?
Is there an issue? Send a MessageReason:
None
Changed line(s) 4 (click to see context) from:
to:
* In the Season 1 finale, Debbie fails to recognise Negatus. To be fair, one sixth of the population of Yonderland looks exactly like him.
Is there an issue? Send a MessageReason:
None
Added DiffLines:
!! Fridge Logic:
* Elf evidently has no idea how to work various household cleaning appliances, including a vacuum. A throwaway line from Negatus reveals there are vacuum cleaners in Yonderland, making Elf's ineptitude slightly less credible.
* Elf evidently has no idea how to work various household cleaning appliances, including a vacuum. A throwaway line from Negatus reveals there are vacuum cleaners in Yonderland, making Elf's ineptitude slightly less credible.
Is there an issue? Send a MessageReason:
None
Changed line(s) 4,5 (click to see context) from:
** But if you divide 1001 thank-yous between three people ''two'' of them will end up with one more than the other![[note]]You can tell if a number is divisible by 3 by adding all the digits together, then if the sum has more than one digit add those together until you're left with one. If it's a 3, 6 or 9 the original number is divisible by 3. If it's a 9 the original number is also divisible by 9. [[/note]]
to:
Is there an issue? Send a MessageReason:
None
Changed line(s) 4 (click to see context) from:
to:
** But if you divide 1001 thank-yous between three people ''two'' of them will end up with one more than the other![[note]]You can tell if a number is divisible by 3 by adding all the digits together, then if the sum has more than one digit add those together until you're left with one. If it's a 3, 6 or 9 the original number is divisible by 3. If it's a 9 the original number is also divisible by 9. [[/note]]
Is there an issue? Send a MessageReason:
None
Changed line(s) 3 (click to see context) from:
* In the fourth episode, when Debbie receives a "literally a thousand thank-yous" from three blue-skinned guys, they speak in unison and then, when they finish, one of them adds one more "thank you". It may seem like he's just being The Slow One - until you realise that if you divide 1000 thank-yous between three people one of them ''will'' indeed end up with one more thank-you than others...
to:
* In the fourth episode, when Debbie receives a "literally a thousand thank-yous" from three blue-skinned guys, they speak in unison and then, when they finish, one of them adds one more an extra "thank you". It may seem like he's just being The Slow One - until you realise that if you divide 1000 thank-yous between three people one of them ''will'' indeed end up with one more thank-you than others...others...
-----
-----
Is there an issue? Send a MessageReason:
None
Added DiffLines:
!! Fridge Brilliance:
* In the fourth episode, when Debbie receives a "literally a thousand thank-yous" from three blue-skinned guys, they speak in unison and then, when they finish, one of them adds one more "thank you". It may seem like he's just being The Slow One - until you realise that if you divide 1000 thank-yous between three people one of them ''will'' indeed end up with one more thank-you than others...
* In the fourth episode, when Debbie receives a "literally a thousand thank-yous" from three blue-skinned guys, they speak in unison and then, when they finish, one of them adds one more "thank you". It may seem like he's just being The Slow One - until you realise that if you divide 1000 thank-yous between three people one of them ''will'' indeed end up with one more thank-you than others...
